Maths-
General
Easy
Question
Rewrite the equation as a system of equations, and then use a graph to solve.
![2 x squared plus 3 x equals 2 x plus 1](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAIQAAAARCAYAAAAc7wRXAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAQ3ZOC+gAAAfZJREFUeNrtmTFLA0EQhQ8RERFBRIJYCEFELIKtiARBRMRCBItgISJYWOUPWNlYBQs7SwtBRESCCCIhhUVAJFiJjf8hhQQbfQMvcMhpLtndm6j74IPc5S6ZfZndm9kEgTt9kHdwD8YDLy+oC+yCR2+FV1h1b4FXQ1lQ9jb8Hs2Cc1DjM78KNix99ghriLSDuOfBNXjjCvQCDsHQH/bThibAHuOKlMzeHOjn8RR/xJyFLy4yKVyoBNZAT+jcNLhRNtyVn7Z0AnZY9MfWGHgyXBlk9g602aGYqNaBq7Cpny78avm+qEJwGxxEnN/new1JMkwmPMCAj6Zng7iTLqxtxJVIQsxwmYuStJCp0PEWOPpmHyKMy4RIMQ6pI5YN4m42hnbHZOqnakL0ggqLoygtgQJfL4A7xSXw6w+U/+Fa13Fr+ek0IQbBJVhsct0t28mqharexkyUuFdpfDahuLX8tLVyNb0uzeDjbDPn2VJlOqhICljZVyzFbWp8Un46WSGkADwGfS302QVHrZRpl1FXilvLT+sJIQXNGeiOWcVfcaAyGx8cLL0mCZFhYakRt5af1hOiGLNFHGY7GQ54hRsdGgkhG0DrNF7+RJOdy1ewqRS3lp/WEyLOM1J2Ay/AaMT9p6yUk9Ycza+TEg0NlOPudD9N2mev/6RPbvDJ4SQKH6wAAAC6dEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1uPjI8L21uPjxtc3VwPjxtaT54PC9taT48bW4+MjwvbW4+PC9tc3VwPjxtbz4rPC9tbz48bW4+MzwvbW4+PG1pPng8L21pPjxtbz49PC9tbz48bW4+MjwvbW4+PG1pPng8L21pPjxtbz4rPC9tbz48bW4+MTwvbW4+PC9tYXRoPlD08DkAAAAASUVORK5CYII=)
Hint:
A graph is a geometrical representation of an equation or an expression. It can be used to find solutions of equation.
We are asked to rewrite the equation as system of equations and graph them to solve it.
The correct answer is: We are asked to rewrite the equation as system of equations and graph them to solve it.
Step 1 of 3:
Equate each side of the equation to a new variable, y :
![table attributes columnalign right left right left right left right left right left right left columnspacing 0em 2em 0em 2em 0em 2em 0em 2em 0em 2em 0em end attributes row cell y equals 2 x squared plus 3 x end cell row cell y equals 2 x plus 1 space space space space end cell end table](data:image/png;base64,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)
Thus, we get a system of equation.
Step 2 of 2:
Consider the equation, y = 2x2 + 3x. Find three solutions for the equation.
when x = 0,
![table attributes columnalign right left right left right left right left right left right left columnspacing 0em 2em 0em 2em 0em 2em 0em 2em 0em 2em 0em end attributes row cell x equals 0 space space space space space space space space space space space space space space space space space space end cell row cell y equals 2 left parenthesis 0 right parenthesis plus 3 left parenthesis 0 right parenthesis space space space end cell row cell y equals 0 space space space space space space space space space space space space space space space space space space end cell end table space](data:image/png;base64,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)
when x = -1,
![table attributes columnalign right left right left right left right left right left right left columnspacing 0em 2em 0em 2em 0em 2em 0em 2em 0em 2em 0em end attributes row cell y equals 2 x squared plus 3 x space space space space space space space space space space space space end cell row cell y equals 2 left parenthesis negative 1 right parenthesis squared plus 3 left parenthesis negative 1 right parenthesis end cell row cell y equals 2 minus 3 space space space space space space space space space space space space space space space space space space space end cell row cell y equals negative 1 space space space space space space space space space space space space space space space space space space space space space space end cell end table](data:image/png;base64,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)
when x = 1,
![table attributes columnalign right left right left right left right left right left right left columnspacing 0em 2em 0em 2em 0em 2em 0em 2em 0em 2em 0em end attributes row cell y equals 2 x squared plus 3 x space space space space space end cell row cell y equals 2 left parenthesis 1 right parenthesis squared plus 3 left parenthesis 1 right parenthesis end cell row cell y equals 2 plus 3 space space space space space space space space space space space end cell row cell y equals 5 space space space space space space space space space space space space space space space space space end cell end table](data:image/png;base64,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)
Thus, the points are; (0, 0) )(-1, -1) and (1,5)
Consider the equation y = 2x+y and find two solutions.
when x = 0,
![table attributes columnalign right left right left right left right left right left right left columnspacing 0em 2em 0em 2em 0em 2em 0em 2em 0em 2em 0em end attributes row cell y equals 2 x plus 1 space space end cell row cell y equals 2 left parenthesis 0 right parenthesis plus 1 end cell row cell y equals 1 space space space space space space space space space space space end cell end table](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAFsAAAA/CAYAAACPU7TVAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAjYkPj7AAAAxtJREFUeNrtnNGHFVEcx4+stZJYK/vQQ6wkSZaeVpLIStZKJEmSSLJy35MeEmsfriSxkiSJJElWrCRrrUiyeor+gH3pYR9yrWX7HvtdxvjdvTO3e878Zub34cu95965M/ud2d85c87XOFc8x6A30Cq0Bv2ALjk9HIDu8LhKzxfoIrSL7w9Bi2zTwAvoOrThKso+aDnQb29E3i4TT6ELQnsDuh/B8JbQdg2aFtrv8bPSmn0Fmkm17YR+QUNtDqaTsjLGUiLxHRpOvL8KPSr7lX0Gep1qu8vOIiQD0Fd2nBKnoSZfn4I+VaGM+Kv3Z+L9Hug3zQjFIPQOGu/wvXnoBEcIQxlM6sV/XPAO8m/idZP1OtQfNUKj92c4rgaHiUeq0kF6FmjCCK/qHYH2cxB6wj4h67i82eXwUK3Zz6FJ6CV0OdA+htk39GX4rj/p73lS/Lj8W4YyUhqzGxwCLgfcxwde2Z3wfcZcytwJ3nRUwuyz3MlkwH1kqfH90Ftor7D9K45QYh5fELzJS86IwhxvMIzAHGY9NQzDMAzDMAyj2tx08rJYO6a5jZETP3fdzdTBoutu3rty5MmMeNNGU227ocducxnNa5ZtSY66zXn5UJQmV5I1MzLq5AVgv/6YnJGccPKa5AJND0GpcyVSZsSv8k+l2s5DD4XtHwgn61aOWh99vltbZuQjdDzV5suPtDB8kp8lGXPZV+Gjm60tM+Jren+q7Y/Q5ti2IrStajVbW2ZkXfju+ja/s5axTYXZ2jIjec1u5TBbRa5EU2ZEKiMrbcrIQNnKyNZwSUtmZF4oLb4TlBZ6x8vWQXo0ZUakod85nqQ0z4Sh35TQ4asyW1NmpN1NzWceZx9LxW3eKP3PTU0hZmvJjGyxJMxxDPKCaLGPmU3cjca6Xe9JrkRbZqTSE1EaMyM3XL4p1hnOW6jGMiOGYRiGYRiGYRiGfir1fA/tVP75HhqppdlFZUhqaXZRGZJaml1UhqSWZheRIamt2Z6YGZLamx0rQ2JmuzgZEjM7McwLnSExs0mMDMl2Nb9W2HNHImLPHYmEZUh6xD/rIDt25EtOKgAAAot0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bXRhYmxlIGNvbHVtbmFsaWduPSJyaWdodCBsZWZ0IHJpZ2h0IGxlZnQgcmlnaHQgbGVmdCByaWdodCBsZWZ0IHJpZ2h0IGxlZnQgcmlnaHQgbGVmdCIgY29sdW1uc3BhY2luZz0iMGVtIDJlbSAwZW0gMmVtIDBlbSAyZW0gMGVtIDJlbSAwZW0gMmVtIDBlbSI+PG10cj48bXRkPjxtaT55PC9taT48bW8+PTwvbW8+PG1uPjI8L21uPjxtaT54PC9taT48bW8+KzwvbW8+PG1uPjE8L21uPjxtbz4mI3hBMDs8L21vPjxtbz4mI3hBMDs8L21vPjwvbXRkPjwvbXRyPjxtdHI+PG10ZD48bWk+eTwvbWk+PG1vPj08L21vPjxtbj4yPC9tbj48bW8+KDwvbW8+PG1uPjA8L21uPjxtbz4pPC9tbz48bW8+KzwvbW8+PG1uPjE8L21uPjwvbXRkPjwvbXRyPjxtdHI+PG10ZD48bWk+eTwvbWk+PG1vPj08L21vPjxtbj4xPC9tbj48bW8+JiN4QTA7PC9tbz48bW8+JiN4QTA7PC9tbz48bW8+JiN4QTA7PC9tbz48bW8+JiN4QTA7PC9tbz48bW8+JiN4QTA7PC9tbz48bW8+JiN4QTA7PC9tbz48bW8+JiN4QTA7PC9tbz48bW8+JiN4QTA7PC9tbz48bW8+JiN4QTA7PC9tbz48bW8+JiN4QTA7PC9tbz48bW8+JiN4QTA7PC9tbz48L210ZD48L210cj48L210YWJsZT48L21hdGg+5tlONwAAAABJRU5ErkJggg==)
when x = 1,
Thus, the required points are; (0,1) and (1, 3)
Step 3 of 3:
Plot the points and join them to get the respective graphs.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAmgAAAJoCAYAAADS7x1JAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFxEAABcRAcom8z8AAP+lSURBVHhe7J0FfFRX2sa7++23vu1at7vbb921KxWKFkrxkOBtqdACLRWKu7u7FXfXuLsrEE9IQgziCRA3nu++Z+6EJEwmM5OZE2De//7O0txzM3fkybnPnHPe930KClevXsWOHTtw7949+lEqN27cwLVr19Sf5HL9+nWkpqaqP8mjrq4O4eHhuH37tnpEHnfv3kVoaCju3LmjHpHHk6yzO5V1GLbWFz0WuOHVua4YvysE9Y33RR/rTC70fv/zn//E//3f/8Hd3V09Kgdz6+xKeA5eX+KJngvc0X2+G477Zag9D8M6swylIUGIGfsmIkfYIXLYUMRP/QKorMTV2Fi+b0rEGsczNmgsNGk8yTqrqKnHBMWUkUHrOs8V72wJRPG9GtHHOpPLk2TQDnunCU31WqgxaM7RuWrPw7DOzE9DVRVurF6JCJtBiBo1HBGKQct3dBB9fN+UCxs0FpoU2KA9eTqrqWvEzCPR4iZKbdQGP6Tnl4s+1plcniSDtuFKAl6e7YzeizzQTdFVWGqR2vMwrDPzQ7Nn0WNGitmzCNshSJg5DbXFms8gJiaG75sSYYPGQpMCG7QnT2cNjfex6kKcuIn2UNrQ1T6ISS8RfawzuTxJBm3pmWt4aRYZNHf0XOiGpJy230/WmXmh2bPUVcsRMXSwmD2j5c0CR3u1lw2abNigsdCkwAbtydTZbrcUdJvnKpak+i/3gk9cvjjOOpPLk2LQ6hoaMetIFF6Z7aKYM3fYrvHFzQLNrKwuWGfmpSwsVDN7NnKYMGk0e1ZXUqz2skGTDRs0FpoU2KA9mTo7HXhT7D+j/UK9F3vgUni2OM46k8uTYtBKy2vx6d4wEXRCy+bvbw9GXlmV2vswrDPz0VhTg5RlSxBpZyMMGrV8+8tqrwY2aHJhg8ZCkwIbtCdTZ25Xb4mb6WuL3IVRO+yTLo6zzuTypBi0rKIKvLctSMzKkp6+OBCJsspatfdhWGfmo4T2nr01WrP3TDFpCTOmoq60VO3VwAZNLmzQWGhSYIP2ZOosPLVIGDTa0P3iTGdscUwUx1lncnlSDFpCdhlGrPcTexq7KLpafPqaCEZpC9aZeaDZs9QVyxAxlCI3hyFyuC0KnDSRm81hgyYXNmgsNCmwQXsydRafVYY+iz3EDBoZtJUXYsXx2OuxrDOJPCkGLSylSOxlpCVziuTcZJ+I+5rUejrh8cw8lAQFIuqtUc1mz2jvmSbgpzls0OTCBo2FJgU2aE+mztLz7mHYOl/0XOCGV+a4YO7xGNTWNyIhjg2aTJ4Ug+Z1/Ta6zVdnZGc546DXDbVHNzyedZyGykoRuRmuzXumGLQCJ0e1tyVs0OTCBo2FJgU2aE+mzm6VVmHc9iCxoZuWOj/fF46SezVITIhjnUnkSTFol8KyxUwszcrSv+dDstQe3fB41nHKwkIQNXpEU+Rm4swZqFPznrWGDZpc2KCx0KTABu3J1FlZRS2mHIwQG7ppYzdF3WUVViA5kQ1ac/Lz83Hu3Ll2n1dcXBz27t2LtWvXwt7eHuXlbaeYaM6TYtAOeaeJHGivLfIQ+9Dcr+p/v3g86xgicnP5UpGQNooiN0fYId/hitr7MGzQ5MIGjYUmBTZoT6bOausasOT0NXSZ4yJyoQ1f54f47DtITY5nnak0NjZiypQp+NGPfoSwsDD1aEvq6+uxfv16/OpXv8JTTz0l2re+9S0MHDhQ/M22x5Ng0Brv38dmh0SxVE5L5gOWeyEkuVDt1Q2PZx2jJDgY0W+qec/aiNxsDhs0ubBBY6FJgQ3ak6uzzfYJeHmWs9jY/cZSLxHZmZ6SYHU6q6ysRE5ODhoaGtQjioGtrcWSJUuE4SLzRHrQxb59+/D1r38d77zzjvgbzcjIEMfI1PXs2bPd1/MkGLTq2gYRtanNgUbRnHFZZWqvbng8M53GmlqkqrNnIu/ZCLsWVQN0wQZNLmzQWGhSYIP25OqMNnL/d6aT2DdEN1ef2DzcTE20Op3RtWtqNMXiCfpbGz16NL7yla/gu9/9Ln7zm9/oNGi3bt3Cv/71L3Tr1g1lZS0NydGjR/GNb3wDW7duVY/o5kkwaJTv7IsDEWKpnBrlQ8ssrFB7dcPjmelQ5GY0RW4Ot9XMnk2fonf2jGCDJhc2aCw0KbBBe3J1dj44S5Tm6bPYHS/NcsGlsCzcSE5AmnJ92TwqBu3KlSv4xS9+gd/+9rdiT9lbb72F5557TtzgWnPx4kV885vfxMaNG9UjD8jLy8Of/vQnDBgwQMzQtcWTYNDy71TjfcWU0VL5q3Nc8MnecJRWtJ2kluDxzDQaKiuQutKwyM3msEGTCxs0FpoU2KA9uTqjjdyUFoGWOF+Z4ypm1OLjYpGWZn0GjZY0iSNHjmDVqlVidoz4/PPP8eMf/1inQVu2bBm+/e1v6zRW9HjDhg0Txis9XVOlQRdPgkGj4BKb1T4aHSmGf8aRaNQ36EmCpsDjmWmUhgSLyM0oynsmIjenobZId+Rmc9igyYUNGgtNCmzQnlydhaYWYchKH83Mx1xXbLRPQIzyutOt0KBVV1eL/6bAgOZ8/PHHePbZZx8yaPfv38f48ePxwx/+EFFRUerRlkyePFn0txVgQDwJBi05964okE5JjymSk/ajtQePZ8bToGg0haoGaPeeDbfVG7nZHDZocrFag0Yf9M6dOw0OYzcnaWlp4gPvDGJjY4XQZUNRahEREWLJRjY0mNDNjQQnG2vQWZJyYx29wR/d5ruJtuDkVYRFxiDzZtszPpaiM3VG126+B605bRk0+p0333wTv/zlL9u8AVAEKM2+6TNo9HetNWgeHh7qUTmYS2fhN4qFySeDRmWeKKKzPXg8M56y0BBEjVEjNxWTljhzOupL9QdjaKEvnHzflIc13jd5Bo2/CUjDGnSWW1KFcduD0VW5qVLuqk/3hsM/JBKZGWnqGfLoTJ3RYErX10VHDNoXX3zRrkGjv+vHfQbNJTpH6IeWOHso7bBP+/rh8cw46quqkLJssdhzRlGb0aOGtxu52RyeQZOLVc6g0UUPHjwovpm6ubkhKCgIAQEBUhpd69SpU+L6uvot3Q4dOoSTJ09Kfc3UfHx8xGbpy5cvS3+/XV1dsWfPHri4uEi9tjXoLCgwAG5efhizxgUvzXTEq7OdMHS5K7bsOYjzZ05Jfc3UjNGZn58ffH19RfP39xc/0+97e3uLpj2u63fbavT7dF36veTkZHXIeWDQyLAT2r1qlJKDUmv87Gc/Q0JCgjhWWFiImzdviuVPQjuDRnoiSkpKxH/T86VrknGjv+vf/e53+MlPfiKCDehY6+dmiWYunQUqbcVhb3SZrdFQ97lOWHfUE6HBus/XNnrddP1HWWfmbHQt08YzRceKZsIOH0TIcFuE2AxS2kAEvP8O/J2d4G/A45DmDhw4YLX3TdaZ7nPN3Z46c+YMVq5ciXfffVfkGiLDcuzYMSmNrrVhwwZxfV39lm60cZmuf+LECZ39lmjHjx/H4cOHsXTpUmzfvl0IXdd5lmj0OukzXrx4sRC6zNdtDTo7rrRTJ45j1LKL+M90e3SZ5YBusy5j5uLV2LppvdTXbKzOzp49C2dnZzg5OYlzaRD09PQUg6KXl5cYmE6fPq3zd1s30hXpa9GiRfjyyy/FcwkODhaGimht0CoqKpr2qc2YMUOk4QgMDBQ/Z2dnIz4+Xhg0OmfChAkiHxotsxCZmZnieVEKDro2vQ76nGkWjvaqzZ49Wxxr/Rwt0cyhsxPHNTqauPY8Xp7pgFeU1mPOFSzdeRqnT+r+HW3TjmePss7M2Uwez06ewgnlObt9OA5BA95AoGLQAgf2g+OSxTh+StG48pp0/l6zRuPZihUrrPq+yTqzfHuqtLRUfPukcipZWVniG2lxcbGURteKjIwU37B19Vu6kUOlNW3Zr5lK3dDNj2YJZF+bbmj0jY9mJWRe21p0VlZagvnHIvDybEpW64ZeC9xw+LwbYq9GSX/NxuiMlmloBouWEWgaX7vBXwuZIzqu63dbN7oW6Yt0Rklm6efm+3RaL3HSY2tnyGgApKoBVAqKoOej3ctGj0H50Wj5kmbWCOpr/toodxp9zn/729/w85//HBcuXBDHmj8/SzV6Hh3VWUlJMYqUf+ceDW/KgTZ4hRcCYzNRqvTp+h1t4/HMsGuXlN3BTVdnRFBKjeG2CB86CLHTvkBBWhqKSw3TCo1nNKvM903d55i70bWs8b4p9qBRzbvdu3ejqqpKDHoyoRdM35A7A/qg6QbSGURHRzfdZGRC+aPoj5tmLWRjLTrb4ZIibqxUQ5FSbhx2CMatHP2Fri1FR3Vm6melT2dt7UEjaI8J9VEqjtbQjBstb06aNOmhyNDm0N/1Cy+8IPag0eyfTMylsykHI0UFAWojN/jjdpnugIvm8HhmIPV1yFi3CpFUc1MxaZHDhqLAyUHtNByaxeX7plys7b7JQQK82VEa1qKzE/4ZIvqONniTSdty2q9TojgN1RkZ59YDLu3bIpNkZ2eHTz/9VOxDMwZ9OtNn0GgApES2P/jBD3Dp0iX1KFBUVCQqEXzve98Ty676eNyDBGrrG/HOlkBhzrrNc8ObmwJQWfOgZFZb8HhmGGVhFLk5QhO5SXnPZk1HbUmx2ms4HCQgF2u8b7JBY6FJw1p05hKdi75LPdFzgcakLT3sjQw9iVUtRXs6o2/+a9asEUXJaalGC80M/OUvf2kqVE6NDBPt9TIUfTr78MMPhdFqK9dZUlIS/vOf/+CZZ54RpmzcuHF4+eWXRX1OKqLevL6nLh53g0YVA6jQvtagjd8VAnUFWC88nrVPY00NUpcvQSRFbioGLWqkncF5z1rDBk0ubNBYaFJgg/Zk6ywspQiDVngLg0bJRqfv8dKb+d5StKczKsH0v//7v8KA0cZfLXPmzBHH/vGPf4jPa+7cucIc/f3vfxdLK4agT2e0cZ8em2bu2oLer1mzZokSUfQc+/TpI8pAUSqO9njcDdqNvHsYutpHpNkgkzb7aLTaox8ez9qnNDhIU3OTqgaImptT26252RZs0OTCBo2FJgU2aE+2zlJu3dXcYBe4CYM2YYu7SCwpG306oz5KaUHFx5vvo6GNuDRb9bWvfU1ETmmhEkxk0ii03xD06YzSatD19O0j00JBALT/o71Zs+Y87gYtPLUYAxWDT/ohk7b2UttGtjk8numnsaYWqSuWimVNbdWAAkfj955pYYMmFzZoLDQpsEF7snVWdLcaw9f5itmPHgvcMXKVC248YgaNjtFG+r59+7bY5Ez7u6hYOeURS0lJUY9CaIY26E+fPl09op/O1NnjbtBcY27hjaVemhlYpe33NCxrO49n+ikNDkTUm81mz2ZMRV1JidprPGzQ5MIGjYUmBTZoT7bOauoa8NbmgCaDNmipMxKSH61anKR7Wj6cMGGCekTDli1bxPLm0KFDW6TaoBlAyi1G+8cMgQ2a6ZwKyEDvRZrlcdrDeDHUsAhgHs/apqGyAjdWLUe4zSBEUnqNYTYmRW42hw2aXNigsdCkwAbtydZZQ8N9fL4vvMmg9V/shLBrD2ajZKFPZ/R+UHAAJdrULjXS0iNtyieDRkkwm0Of3U9/+lMR0WkIbNBMZ5dLsljeFFHASvOLz1d79MPjWduIyM3RrSI3i4rUXtNggyYXNmgsNCmwQXuydUZJV5ecuS4MGs2CvL7ACZ5hSWqvPPTpjJItdunSBT169GjK7UN/C2TCaP9Z6yLjlL2bNuvTDJshsEEzneXnrqPLHFdhzihdS3yWYcW7eTzTTWNNtWbvGeU9o71nI2yRb29a5GZz2KDJhQ0aC00KbNCefJ1tc9LMgohlqnmOuOSvqS0pE306o1kzipL8n//5HyxYsEBkB6d0FjR71r17d5F3jKBlTiqV9Nxzz+Hpp59GSEiION4ebNBMZ+aRKLw820XMoPVb6onsIsOSY/J4phsRuUl7z2j2rIORm81hgyYXNmgsNCmwQXvydUbJarXLVN3mOOCIh6Z2pEza0xnlO6PUGWTKyKjRvzRLRjXvCPp9Cgqg49Tmz59vUJoLgg2aaVTXNeCzfeHoMscFPRX9jNrgj/yylmW32oLHs4ehvGcpy5aI2TMRuTmC8p7Zq70dgw2aXNigsdCkwAbtydcZReLRDZYMGhW83ulwXe2RB+mMipTn5uaqRx6GksVSuo1XXnlFRHQeOHCgRUqLqVOn4te//rUofG7M58YGzTQKFDP2wY5gvDrXVSyRf7QnFGUVtWqvfng8e5iSoEDN7NlwWxEYkDB9illmzwg2aHJhg8ZCkwIbtCdfZxE3ikWKBNpD9N/p9lh97qraIw8yWrdu3WpRqLwt6DPRlWssMTFRNGNhg2YaqbfvidJO3RRz1nWeK+Yci0FFjWGzljyetYQiN1NXLRORm1RzU0RuOjupvR2HDZpc2KCx0KTABu3J11nqrXvCnFH71zR7zD+uu6zRkwobNNOISituSnJMs2hrL8WjvqH9hL4Ej2ctKQkJEjU3KTCAljgTZk5DbXHHIjebwwZNLmzQWGhSYIP25Ossp7gStqt9xRLnf6bbY8qBcOVGa0BBRQtA7zdpjSI3KcKUoJQaBQUFRjWqMlBq4PIQGzTT8InLwxtUx1XRDe1D2+th+PjE49kDGqqqkKJWDRCRm8NtTa652RZs0OTCBo2FJgU2aE++zgruVmPcjmCxj+jFmQ6YsDMIpfcM20tkbs6cOYOXXnpJ7CPTLmNSTc1Ro0aJVBuvvvqqQY32qa1bt67J5OmDDZppXA7PRrd5rui90AMvz3LGueBMtad9eDx7QGlIsJg9E5GbtkOQOHOa2faeaWGDJhc2aCw0KbBBe/J1dreyDlMPRYp9RC/PcsTbm/yQWWhYugRzs3PnThGFScEAWoNGZZz++Mc/NkVoGto+//xz8fvtwQbNNI76puO/M53QZ7EHXlQMmvvVW2pP+/B4pqFBRG4uVoyZjYjapBk0c8+eEWzQ5MIGjYUmBTZoT77OausbsOzsdbGPqMtsR9iu8kacgQlHzU1GRgZcXV3F+6+tGkCfAeU+IwNDSWkNaXRufHw8z6DpoaM62+GcJIwZ7V2k5fGQ5EK1p314PNMgIjffGt0ycrPM/H97bNDkwgaNhSYFNmhPvs7IwmxzSsIrc1zQdY4TXl/shqAkw2+2jzts0IyHggFWnLuOV2ZTDjR32Kz2wfVMw5fleDwDGqqrRNUAbeRm5LChKHByFH3mhg2aXNigsdCkwAbNOnRGy1UvzXJG93nO6DLbSeRGkwnNltGm/pqaGvXIAyj1hrEaKCwshK+vr0HJatmgGc/dqjpRRUDkQJvnirFbApFR0H6KFC3WPJ7Rv0RJcCCitXvP7NS9Z8XFos/csEGTCxs0FpoU2KBZh84cInLEclUPxaD9a6o9zhqx4dsckM4oEW1eXp565AG0VDl+/HhhuAyBEt6+8cYbolg6L3G2TUd0lldWhQm7QtBtnibFxidfhqHormFVBAhrHs/uVVYCVHNz5TJN5KaYPbNBgaODeqb5YYMmFzZoLDQpsEGzDp35xOWjxwJ3dJ/rjH9Ps8c+jxtqjxxIZ2FhYSJZbWso+exPfvIT/PjHP8bu3btFzU1d0EwbFUqncylIYPLkyWqPftigGU9GfjlGrvcTFShoaXzW0WhU1z6cPLgtrNqgKfq9GxGOqNE0ezZcmLTEWdMtNntGsEGTCxs0FpoU2KBZh84ibxRj4EpvdJ3thP/OcMT6y/FoNGD2yVzo01lZWRmmTZvWFJ05duxYpKWlqb0a6PMaPnx40znDhg0TM3KGwAbNeOKzytB3iYcIEKClcdqPZgzWOp6FKdcuLShA+qrliLSzQZSI3LRDvr35IzebwwZNLmzQWGhSYINmHTpLzr2D0Rv98cosR7w00xHzT8ag0sCyPeagPZ3RrNnBgwfxi1/8Qhiwf/zjH3ByckJFRQWOHTuGX/3qV+I4GZ19+/aJ44bCBs14wlKL0HWuK3ov8sCLM52x1TFJ7TEMax3PwhWjdNPFCdfeeUuk1aC9ZwkzpqKuzLx5z1rDBk0ubNBYaFJgg2YdOsstqcSHO0OEOXtllhM+2xeOknsPb9i3FIbqjG40NDv2ta99DT/84Q/Ro0cPfPOb38R3v/tdsU8tKck4o0CwQTMel+hbYu8ZzaB1U/494puu9hiGVY5nypeG8KAgxMyZiehhQx9UDbDg3jMtbNDkwgaNhSYFNmjWoTNKVjv5QARenOGAV2c7YeyWIGHaZGGMzqj00/vvv9+0nEltxowZaq/xsEEznuN+GWIGrdcCd7y+2AP2Edlqj2FY43h2r6YGYYcOImL0cESNoMhNGyTS7FlJiXqG5WCDJherNWj0hu/atcuoJQxzkZ6ejtjYWPUnucTFxT2070YGlP4gMjJS1DaUDW36JpF3xqBijTpbcOqaCBCgQIFBK72RXiDvtRuqs+LiYqxcubJpSfMb3/iG+Pc3v/mNKO1E+9WMpTN1Rn/XWoPm6empHpVDR3S21SlJlHmiQumDFa0EJxtX2NsqxzNFuyFTJ6uRmyMQNdwWxa4uaq9lIYPE9015WON986mqqiqEhIRg06ZN4oVXVlZKbSQycqa6+izdKMKNTIOuPks2cuH+/v7ij0xXvyUbpVyg1Ar0LURXv6WaNeqsuqoSy87E4F9Tr4hcaN3nuyIiOU95L3Sfb+6mS2c0U6aFyj7Z29ujW7duwpD97//+L+bNmyfeq8WLFzcZtddeew0+Pj7qbz2AHotuTs2vqW2dqTP6u/773/+O559/Xrw+OqbrXEs0U3VWdrcc845HCYNGzW6ND6JSFK3oOLetZnXjmfK53vbxQtDQQQinqgGKSYud9gXKsrN0n2/GxvdNvm/KaE/RstPRo0cxffp0eHt7IyIiQnzwMhpd6/z582JDMv1MH3zrcyzZjh8/jnPnzkl9zfQaAwMDxeZsR0dH6e+3l5cX9u/fL2YWZF7bGnV2PTocc/d54d/TrqDLLAcRLLDvkj9iIi1//bZ0lp2tWTajwW7hwoVirxmZMJpxunKlZdSbi4sL/vWvf4n+p59+GnPnzhVF1gn6NksDJd2kWl+7M3VGsxr0d/373/8ezz33HLZu3SqO6TrX3M1UnUWGh8IvMARvrXPHq3Oc8MpsJwxd7gonryBERhiuFXrddH2Z73enjWfKdcKV64ZM+RwB/fsiRDFn1EK3bkZYTAxCLfw3bu33TavRmdLoWp01nj1FyxfkDNeuXYvMzEyUlJSIJQ8Zja5FU5Z+fn46+y3dyI3Tmy3zNVMjN061DRMSEqS/33SDdXNzE/UZZV7bGnVWVlqCA27xYv8ZlXuimZHjXgkoLdF9vrmbLp3RtzKC8qD99Kc/FeaLAgG0xqs1WVlZIvcZza7RuWTqtNC0f+trUutsndHf9d/+9jf8/Oc/FzcSOqbrXHM3U3VGesjMzcfwNd5ilrXLHBe8u8Uft/IKlcfU/Tu6mlWNZ8pnmuHijPCRwxBsMwhhSqPZsyJFd8Wlpbp/x4yN75t835TRxB40mi6ltXSatpUNvWBa0+4MKJs6zQLIhjKxUz6pgoIC9Yg86AZNf1ydsW/CGnXmfu02ei90Qbe5tMTphsM+GWqP5dGnMxrkhg4dikOHDrVbuolmy86ePYs//elP+PDDDw2qJNCZOqO/6xdeeEHsQaNvvjIxVWfFFXUYvMpH1OCkSM7P9keoPYZjVeNZQwPSV61AuDpzFiFqblo+crM52j21fN+UgzXeNzmKk6NRpGGNOgtLKUL/pe7oOkdj0NaJZLVqp4XRpzPtt0JjIFN38eJFsXetPTiK0zjis++g/zIvYdBopnXxaeMfw5rGs5KgAES/NRrhijELHjIQcdO+QF2pZfOetYajOOVitVGcbNDkwgbNenSWevsuhq7yEsXSeygGbfbRaNQ1NKq9lsVadfY4GjT/hAJRRYAMGpUH2+5kfO45axnPGisrkbpyOcKHDkLEyGEIGtQfeQ72aq882KDJhQ0aC00KbNCsR2fF5TUYuc5HJKql9AmUuLa6zvD6ih3BUJ3R0gFN3ZeWlqKoqKjNRjck2hDNM2htY6rOLoVliQoCZNAoUe3JAOOXwq1lPCsNCRI1NykpbYTtEARP+AB3cnLUXnmwQZMLGzQWmhTYoFmPzhob7+OdLX54eZajMGjD1vqJBLYyMERnFIX5ySefiFQbVPKJojV1te9973v46le/io8//tigPWhs0Ixjr0cqei10Fwatz2IPuMU8XOC+PaxhPGuoqkTqimWavGdUFH3YUIRu24K7VbqL/VsSNmhyYYPGQpMCGzTr0tknuwNFig1auhqyyhs3C8vVHsvSns6io6Px29/+VkRnttfInP3ud7/Dl19+qf62ftigGceai3FijyIZtDeWeiIqrVjtMRxrGM9KQ4PF7FnkyGGIotJOn01CuJeX8qVHXoUOLWzQ5MIGjYUmBTZo1qWzuYdCRKqNngvdMXC5FyJNuPmagj6d0TLllClThPnq2rWryPFD+YVGjRqFZ555BsuXL8fly5exZs0akVPsBz/4AS5cuNAi0a0+2KAZx8zDkXh1jovQSP9lnrhpQsWJJ308a6ypRsryJaKcExVFvzpmJFJPHBN5z+4oepMNGzS5sEFjoUmBDZp16Wzt6TCRB42WsGh2xJTlK1PQpzMKVX/llVfEsiblVNJy5swZYdAuXbqkHoFIEkkpNj7//HODljcJNmiGQzEjH+0OFfnPaAbNZpUPik0oqv+kj2clgZrITSqGTiYtefYMFGdlIiwiolN0xgZNLmzQWGhSYINmXTrbbR+BbqpBo43gJ/zl5ELTpzPSPdXeHDZsWIs8aGTWnn32WcycOVM9ooFK2vzyl79EUFCQekQ/bNAMh8zYe9uDRKF02qc4bnsw7lUZv0/xSR7PGquqkLpiKSJsBiFq1HBEDhuKYjcX3Kuu7jSdsUGTCxs0FpoU2KBZl85OuUejx1wnvKaYM7oBbzMhhYIp6NNZSkqKqFX50UcfqUc05Obm4h//+AcGDhzYIgEnBRNQ6STKnG4IbNAMh1KxjN4YIPagUZt5JArVtcZH+j7J41lpUCCixowUS5sRdkOQMHMaGsvKUM4GTTp835QHGzQWmjSsVWfOAVfRY56zMGiUJX7RKTnPQ5/OqCbnX/7yF7z99tuiUoAW0kfv3r3x4osviiLQWtLS0sSM26RJk9Qj+mGDZjgRqUUYutpH5MmjJLUUMFDfYHw24yd1PGuorBCRm1Q1QDt7lq9WDbirjCVs0OTC9015sEFjoUnDWnXmH3EdvRdoDNorc1zwxYEIg/dydQR9OqPPoG/fvsKkUY07LbTc+dZbb4m9aVQ5QAtFfNLS58SJE9Uj+mGDZjge126jn6gi4IauikHb65Gi9hjHkzqeUeRmtBq5GWE7GAkzp6O2uEj0dabO2KDJhQ0aC00KbNCsS2chUbGwXeGGngs98OocV0zYFWLSHiNjaU9ntFxJUZzjxo0T9fW0rFixQhzfsGGDegRYuXKlSLWxaNEi9Yh+2KAZzpmgm2LpmxLU0gzr+dBMtcc4nsTxrLGmBinLFiPSzgZRI+wUk2aHfPsrai8btM6A75vyYIPGQpOGteos8moc3t3gIQwaLWGN3RKIrELLF91tT2dZWVno0aOHMGO//vWv4enpKY5TUeCf//zn+O53v4uxY8di5MiR+M53voOvf/3rcHNzE+e0Bxs0w9ntloKXZjmj92IPEcnpG/9gadkYnsTxjPaeRb85St17ZoOE6VNb1NxkgyYfvm/Kgw0aC00a1qqzq9fj8NkOT5GoljaBD1/nh+uZli/sbIjOYmNjMWjQIBEw4OCg2ddD0OzaV77yFWHetG3q1KktAgf0wQbNcKiA/oszFYOmBpHEpJeoPcbxpI1njbU1SF22VCxrUlknSq9R4Niy5iYbNPnwfVMebNBYaNKwVp3Fxcdj3n4fdFcMGu0zGrDCWxTHtjSG6oz2nUVFReHWrQf52ejYqVOn8MEHH+C9997Dzp07hXYMhQ2aYTQ03seCU1fx8mxnkaR2yCofJOea9p49aeOZyHvWfPZsxlTUlbQ0r2zQ5MP3TXmwQWOhScNadZaUmIDVx/3Qdb6mEDbdiO0jstVey2GtOnucDFppRa0IGuky11XMrorl7yLTlr+fpPGsoVJTczPcZhAiKXJTMWgFTo5q7wPYoMmH75vyYIPGQpOGteosLTkBO88H4NV57mKfEe03OuydpvZaDjZoj75ByymuFIlpaW8iRXB+tjccRXeNryJAPEnjWWnIg5qbVBg9cdZ01BZpIjebwwZNPnzflAcbNBaaNKxVZ+mpiTjqGIyeCz3FPqP/znSWkqyWDdqjb9CScu+KPYmUA40CBOafiEGVCUlqiSdlPGusppqbtPdsiGbv2Qhb5NtfVntbwgZNPnzflAcbNBaaNKxVZzeS43HRKwJD1/ij1wJ3vDzbBcvPXRf7jywJG7RH36BR4fy+SzxFGbCXZzlj7aV43Ff+ZwpPynhWGhyEaG3VAMWkJcyY1iJyszls0OTD9015sEFjoUnDWnWWkhQP96AYvLs9ROwz6jLHFTMOR+GuhXOhsUF79A2ab1y+SF7cZ7FmZnWPm2lJaoknYTwTec+WLxHGjJY3yaTlO7SM3GwOGzT58H1THmzQWGjSsFadJSXEISgqFp/tjxT7jKiN3xWC26WGpawwFTZoj75BuxKeLWZUaW/iK8q/pwJML6T/JIxnJUHayE1bRAwbioTpU1BX1nZKGjZo8uH7pjzYoLHQpGGtOkuIi8W1uCTMO3lN7DOiXFejNvjjRp5l3wc2aI++QTvoeUNogpY4yaS5RueqPcbzuI9nzSM3tTU3C5wfjtxsDhs0+fB9Ux5s0Fho0rBWncXFxorrr72UICI46Wb8xlJPXLNwslp9OrN0LVA2aO1DexA3XE4Q5Z3ItA9e6Y3gZNPz4z3u41lJSJCI3KTAAFriTGxWc7Mt2KDJh++b8mCDxkKThjXrLC/nJr50TxP7jLQlfYKSLJusVp/OKCnt8ePHxU2msbFRPWo+2KC1T2VtA+YdjxEpNmhv4sgNfkjINv39epzHs4aqKqSsWCZSakSNoqoBQ5HfqmqALtigyYfvm/Jgg8ZCk4Y166wgNxOnA7PEbAml2qCN4Y5ROeoZlkGfzhITE0W9zaefflpUCjhy5Ahyc01fXmsNG7T2Kauoxcd7QtF9gZvYl/j+tiDcKjF9X+LjPJ6VhoY8yHtmOxgJMylys/2SV2zQ5MP3TXmwQWOhScOadXY7+ybcruWhzxIPscRJRu2or2WT1erTWUlJCWbOnIlnnnmmqdbmn/70J3z00Ufw8PBAdXW1eqZpsEFrn8I71Ri53h89F7iLGdVJX4ahsqZe7TWex3U8E5GbSxeLck4UtUkmLd/hitqrHzZo8uH7pjyEQaOCybt27TK4ELI5ycjIQFxcnPqTXOLj45Genq7+JA/a/0O1DwsLC9Uj8qisrERERAQqKkwrJ9MRrFlnebeyEJlxV9RapP1GNGOyxdGyyWrb01ltba14Xw4dOoT+/fuL2TStWfvrX/+K9evXi8HYlM+rM3VG7/cLL7wgDJqXl5d6VA7G6Cy3tBp9l2pyoFEE58yjMWqPaTyu41lpcGBTzU0KDEieNQP3DTQ9nakz+tvg+6Y8rPG++VRpaSl8fX2xZs0a3Lx5E8XFxSgqKpLS6Fr0ov38/Jp+bn2OJZu/v79w5LJfc15envhmT0KXfW36w3Z1dRV/YDKvbe06uxYTidCEbNit8UbXuS6izTgUhlt5hRZ5PvSYbemM/lvXTYUM9PLly9GrVy/8z//8jzBqX/nKVzBq1CgcPnxYfGvXBRVWLysrEwOn9vE7U2f0fpPBpCXc8+fPi2O6zjV3o9dpqM5KlD6/qxnopZj1ngtc0WW2M+YdDUNpienv1WM3npWUoOj2bSQsWYjwIQMRoRi0MNshSD15HMWKnnT+TrNG1+pMnfn4+PB9U0e/JRpdyxrvm0/RstPRo0cxffp0IbjISOVGEhoqpdG1aAA9duyY+DksLOyhcyzZaJP0uXPnpL5meo2BgYE4ePAgnJycpL/f3t7e2L9/v5hZkHlta9fZpYvn4eYXCruVbnhllpNyQ3bCmLVu8AkIQWSE+Z+PPp1RH3371w42ZLCaQ+aNdLJq1Sr07dsXX/3qV5tm1caNGwcHB4cWS6ANDQ0oKCgQn3FIiPJ6OlFntOxD7/fvf/97PPfcc9i2bZs4putcczdDdRamtCjlM995zg/d5jqj6xxqTlhwwBsxkaZrgV43XV/m+23yeKb8XlhMDEIPHkCwnQ1CbQcjZMgAhE4cj3BFM6FRUbp/r1nrTJ1Z+3j22OjMDI2u1Vk6e4oGWvqPTZs2iUGWBmeZjaZp6c3X1WfpRt8CaNZAV58lG61nBwQECFeuq9+SLT8/X3zzom8juvot1axdZwkJ8bhbUYXxO4M1udDmu2L4Wl/cKrqj83fM0drSGU3X01R9eXm5+Fz0RXHSN3W6CX33u99tWv6k9q9//Qs7d+4UM2daaMmUHpuu0Zk6o/f773//O55//vkmM6nrXEs0Y3R2yDMZPRe4iTqcfRa545TfDVTrOM/Q9riNZ/dKSpCwZBHChw7SBAcoRu3W5Us6z22rdabO6MsI3zflNWu8b4o9aPRtmgbbzljHp2/x9GF3BiTytDTLbtTWBc04kAunD102dFOmP7DO2NhqzTrLUK5PTDsc2ZSYdMByL+SV1YjjlsBUndH7RN8W7ezsmoIIvvnNb6J79+745JNPYGtrix/96EfieL9+/ZCS8nB5os7UGb3f2iABT09P9agcjNEZFcyn/Yhk0vorWvBP6FjalcdtPLsbESb2nlFSWorcTKTIzZJitdcwOlNnNDPL9015WON9k6M4ORpFGtasM+3+LSqS3m2eclOmZLVLPHHtpuWS1Rqjs5ycHOzduxdjx47Fz372s6aZMjI5kyZNEksazT83GihtbGzEOePHjxczCs3pTJ3R+/04RHHOP0E50NyESaPgkYTsB7ORpvA4jWcicnOZJnKTEtNGjrRDvv1ltddwOlNnHMUpF6uN4mSDJhc2aNZr0Ha7JgtzRqkVqEC21/U8cdwS6NMZLWtSqg17e3u8/fbb+O1vf9tkyr7+9a8L80V7XHTNjmlJSEjAr3/9a/zxj38U3+ibwwatfSbsChHRvLTEabfGFwV3Opba5HEaz0qDgxClRm6SSUuYMRV1pcZ/WWGDJh++b8qDDRoLTRps0ICzQZkiUS0ZtN6L3HEm6KY4bgn06Ywiz3r06NFkyihq86WXXsKKFSvEEkZNTftLr1lZWfjVr34ljBA9XnPYoOnnXlUd3t4c0FRF4O3NgaiubVB7TeNxGc9o9ix1+VKxrClmz4bbosDJQe01DjZo8uH7pjzYoLHQpMEGDfCKzRO5r8ig0UzaTpdkcdwS6NMZhar/5je/EbNfn332GRwdHcWmVGOgzdErV64US6O8xKnBUJ3dLCjHyPV+6KaYMzJoXxwIR11Dx+qjPi7jWUlgQFPeswezZ+1XDdAFGzT58H1THmzQWGjSYIMGseeMNoTTxnC6OS89c10ctwT6dEY5y1xcXCy22ZcNmn4i04phs9pb7D8jg7bi3HU0drB+/eMwnjVUVCB1xVKE2wxC5KjhIjFtgZOj2ms8bNDkw/dNebBBY6FJw6oNmqqzW8WVGLTSWxi0rnNdMXl/hDhuCaxVZ4+DQXO9egv9lmlmUsmg7XFre6+foTwO41lpcLBizIaJpU0qjJ44azrqiorUXuNhgyYfvm/Kgw0aC00arDOgvKoeI9b7iZkTqsc5bkcwauvbzkPWEdigPboG7YR/hki1Qo0M2oXQLLXHdB718ayxphopy5YgwnaIZu/ZCFuDa262BRs0+fB9Ux5s0Fho0mCdAVW1Dfh4T5i4KVOKhbc2BeB2qWVq+bFBe3QN2nanJLw6xxWvLdIYtIAO5kAjHvXxrDQkCFFjRmr2nikmLXHGNJMiN5vDBk0+fN+UBxs0Fpo0WGfKZ9/QiAUnr4qbMrVha30Rl9Wx/FdtwQbt0TVoy85ex0uznEVEL6XZSMju+Pv0KI9nIu/ZUsp7NkRUDSCT1tHZM4INmnz4vikPNmgsNGmwzoD79+9jq2OiMGe0zDlwhTd84y2TGZsN2qNp0GhJe+bhKLwyW1NRYshqHxHV2VEe5fGsReTmsKFImD6lw7NnBBs0+fB9Ux5s0Fho0mCdaTgZkCHyX/USudA8cNEM+490wQbt0TRoRXdr8PGeULw6x0UY9fe2ByOvrGNJaolHdTxrqKxE6oplInKTyjp1NHKzOWzQ5MP3TXmwQWOhSYN1psHz+m2RQZ72H9E+pH0eltEgG7RH06Cl5d0TiWnJnJEOph2KxJ3KOrXXdB7V8awkKFAYMxG5SXvPZk5HbQciN5vDBk0+fN+UBxs0Fpo0WGcarmaUoNt8VzF79t+Zzlh3OV7tMS9s0B5NgxajfP42q33EEjcVzl9xLtYskbyP4njWWFUlZs8opYYwaMOHIt/BXu3tOGzQ5MP3TXmwQWOhSYN1piH11l2x94z2H7082xnzT15FQ0ezlOqADdqjadBoz+Frijl/jT7/Wc7Y5drxHGjEozielYUGI2r0CBEYQCYtYeZ0k6sG6IINmnz4vikPNmgsNGmwzjTkFldi7JYgEb3XZa4rPt8fjtLyWrXXfLBBezQNmkNEDl6a5SKK5dMM6ulA89RjfdTGsxaRmyPshEkzR+Rmc9igyYfvm/Jgg8ZCkwbrTENJeQ0mK6aM9h9RsMB724KQWVih9poPNmiPpkE74pOOF9UUG1RNwiX6ltrTMR618UzsPVMjNyOp5iZFbpaZN6UMGzT58H1THmzQWGjSYJ1pqKlrwOLT1/DKHBexD8l2jS9iLZALjQ3ao2fQGu/fxyaHBJFig4rl91vmheDkQrW3YzxK41ljdTVSly9FRLPIzXxn80RuNocNmnz4vikPNmgsNGmwzh6w1TFJJCrttYhSbbgjKMk8N+nmsEF79AxaZW0DFp68Ksp8URTniHV+iM82jzl/lMYzynvWVDXAbggSqGpAifn2nmlhgyYfvm/Kgw0aC00arLMHHPVNx39nOol9SGTUXKNz1R7zwQbt0TNotLz96d4wUeaLlrjf3x6MnOJKtbdjPCrjWUNlBVJXLG2W98wGBY4Oos/csEGTD9835cEGjYUmDdbZA+wjcsQNmvYhkUE74Z+u9pgPNmiPnkG7VVKJNzcGNKXY+Hx/BO5VdTwHGvGojGelIcEaY6ZGblLes7pi8+Q9aw0bNPnwfVMebNBYaNJgnT0gILEA/Zd5oRfdqGe7YJtjIsydaYMN2qNn0ChJbd+lniJJMaXYmHciRpT/MgedPZ7lFRQA9fVIWaaJ3KS8Z+aqudkWbNDkw/dNebBBY6FJg3X2gNisUgxf5yf2IdF+JAoaqKptUHvNAxu0R8+gRaeXiM9ca9BWXYhTezpOZ45nERERyC8pwb3wsAc1Nylyc8ZUs9TcbAs2aPLh+6Y82KCx0KTBOntAdlGlSK8hUm0oN+xP94WjzMy50NigPXoGzfXqLZH/jpLU0ue+18M8SWqJTjVoUVHIuZmJjFUrRDknWt6MHG6LfEfzVQ3QBRs0+fB9Ux5s0Fho0mCdPaC8ul5sFqdEtT0XuGH0Jn/klVapveaBDdqjZ9CO+WUIg0ZVJChA5GJottrTcTpzPIuOi0P8ubO4/s5bD2bPKO+ZBWfPCDZo8uH7pjzYoLHQpME6ewBtO5p9LFosc9Fy1xtLPZFZYN5ktWzQHi2DRp/5ZodEscRJQQIDV3jBP75A7e04nTaeNTYiWvmsI2ZORxTNnlGAgGLQCpwsE7nZHDZo8uH7pjzYoLHQpME6a8nqC7Eiko+Wu2hGJSbdvHmi2KA9WgaN6q3OPxEjDBo1SlAcn22+96fTxjOlRR0/hvDhtiJ6Uxu5WVtk/tx+rWGDJh++b8pDGLTY2Fjs2rULVVXmXWIxhJs3byIuznwbZY0hPj4eGRkZ6k/yoKitqKgoFBZafgBrTWVlpdjQW1Fh/tJC7WHNOktPfziNxgHvNPRcoDFn1Dyu56k95sFadUbv9wsvvCAMmpeXl3pUDvp01qi0CbtCmwza6E2BKC6v13SagbZ0ZmkaqqoRMX0qwhVjRgYteuQwFDs7qb2WpTN1RkaFxzN5WON49lRubi6cnZ2xbNkyJCQkIDs7G5mZmVIaXcvPzw8uLi46+y3dXF1d4evrK/U1U6NvP1euXBEfuOz3m/64Ll26JP64ZV7b2nVG12/+mnOyM7HPMRq9Frigu6jJ6YwdV6KR1ez3OtqsUWe3bt0S7/ef//xn/OxnP8OxY8fEMV3nmrvp01l2ViYSUzJgs9ITXee6oMscZ4xa54UbaRlm+8x16cziLScHaY4OCLazQajtEITZDELkpx/hxrWryMzK0v07ZmqdqTMezyTrTGnWOJ49RRc+deoUZs2ahcDAQDFtGh0dLaXRtegNP336tPiZpoxbn2PJdubMGVy+fFnqa6bXSNO0dOOg5RfZ73dAQACOHDkCf39/qde2dp3R9Zu/5thrMTjiGII+C13QdY4TXlXa7H3eiFH6YmIefgxjm7XqjG6W9H7/4Q9/wHPPPSdmOOiYrnPN3fTp7NrVGDj7hKHfYhfxWXeZ7YT3N3uKz/uqGT5varp0ZtGmvL4oRWMhkz9F4IA3EKyYMzJp0V/uRkxsrO7fMWPrTJ3xeCZRZ0qz1vHsqUba4Kn8x/bt28X6Kv0ss6WkpIg3X1efpRvtiUpOTtbZZ8lWU1Mj1rPpW5iufku2srIyBAcHo7S0VGe/JRvrrOXxhOwy2KzyERvGaclr7rFoNLQ6pyPNWnVG77d2Dxp929d1jqWaPp2FpxZh4HLvps97+bnrOs8ztckezyi9blGAP6LeHIXgoYMRpjSK3KwpLtZ5viVaZ+qMltt4PJPXrHE8E3vQyBHu3LkT5eXl9KNU0tLSxFp+Z0B7omjaVDb19fVimjYvz7x7jgyBNrSGhYWJTY+yYZ21hOoyUrFs7Z6kD3aGiJueubBWndH7rTVoHh4e6lE56NOZ+9VbIlqX9h1S+9LdfDnQCNnjWWNVFW6sXC5qbobY2SDcdjAKJO0909KZOiOjwuOZPKxxPOMoTo5GkQbrrCW1DY14d2tQk0EbtcHfbHUZCY7ifLSiOE/4Z6D3ogdBIRdDs9Qe8yB7PCsNDkLU6BEi71nQoP6Io7xnxcVqrxw6U2c0g8XjmTysNoqTb5xyYYPGOiMaG+9j+uHIJoM2bK0f0vPN922cDdqjZdBEDrR5miS1lPsuMMF8OdAImeNZQ2UlUpYvFSk1qGpA4KB+yL5wXu2VBxs0+fB9Ux5s0Fho0mCdteI+sPZSnMgsT23wSm+Ep5pvBoIN2qNl0OafjMErs12EQeu9yAOpt8z7dyBzPCsNCRYpNbRJaYPGj0NeJ4ylbNDkw/dNebBBY6FJg3X2MIe8b4hN47QnifYnOUXlqj0dhw3ao2PQ6hoaMXl/BF6Z4yI+a5vVvsgvq1Z7zYOs8ayxthbJSxYhwm4Ioqjm5gg7hGzZjDzJy5sEGzT58H1THmzQWGjSYJ09jGNkbotktUd80tSejsMG7dExaPl3qvHBjhB0nesqZkvH7wxBqZmL48saz0oCAxD95ihhzKKG2+La5M8Q5uWF2wXmXbI1BDZo8uH7pjzYoLHQpME6exhKvdBTNWevKjfvjVcS1J6Owwbt0TFoiTllIgiE9qB1U9qcY9GorGlQe82DjPGsoboaKcuXIMJmkFjijFJMWs6li4hQzMrtToiuY4MmH75vyoMNGgtNGqyzh7lx+56oxUmbxl+e7YIFJ2LUno7DBu3RMWjByYUYtMJbzJa+OscFG+0T0EDV082IjPGsJCgAUWM0kZu0xJk0azoqFGMWqbxma9MZGzS5sEFjoUmBDRrrTEtuSRWGrfUVN24qnP7FgQjU1JlnZoUN2qNj0Jwic8RnTGacAgWO+pq/lqGlxzOK3ExdsUzkPRMBAsNsUOTsCFJrRGQkGzSJ8H1TLmzQOgEWmlxYZw9TXF6DibtDRJoN2p/04c5g5JeZp/gyG7RHx6Ad9U3Di7Oc0XuxB15S/nWONl8wiBZLj2elocEipQY1Sq+ROHM66ouLhUGzRp2xQZMLGzQWmhTYoLHOtFTW1GPu8Wh0FQXTXTFmYwCSb5knWzUbtEfHoG1zSsKLM53x2iIP9FzgJpY8zY0lx7PG2hqkLFuMCDsbEbkZNdIO+fZXRJ+16owNmlzYoLHQpMAGjXWmhZLVbrgSL5Y3aQls8EofEThgDtigPRoGjVJsLD1zXewxpJQqtqt9EJddqvaaD0uOZ6XBgaLmpmbvmQ0SZ0xFXZnmNbBB4/FMBmzQWGhSYIPGOmvOYe80vKTcvGl/Epk096vm0QUbtEfDoJVW1OKLA5EiSpciON/bFoSsogq113xYajxrrFFnz2w1VQMiR9gi39FB7WWDxuOZHNigsdCkwAaNddYch4gcsS+JssvTPqUzQZlqT8cwl86K8ysQ6Z+N4gLDTcWjaNCqKupwPfw28nIspz9dOssprmyqudpFMWkUCFJWad4caISlxrOSAH9EvTlSM3s2bCgSpk9FXWmJ2ssGjcczObBBY6FJgQ0a66w5/vEFmvqMSiOjtss1We3pGObQWVpCEdbP9MaxbZEoLapUj7YP6Ss4OLjTdPanP/0Jzz33XAuDVl1ZB88rqdgw2wcJMZbJ2aVLZ0m5dzQpNpTP9+XZzlh46ppY2jY3lhjPGioq1MjNgU2RmwVOjmqvBjZoPJ7JgA0aC00KbNBYZ825nlkK2zW+Yn8S7UVbdu46ausb1V7T6ajO4iJuY/Y7Dti5JFDMPhlDeXk5oqKihN5kk5SUhL59+wqT5ubmph7VcP/+fTidSsCCD11wNcT8kZS6dBaVViwCQGiG9L8znbHJIVHtMS+WGM+o5mbkKAoK0ERuJsychtqilnsk2aDxeCYDNmgsNCmwQWOdNSezsELsS+o6z01Ec06hJbCKji+BdURnORllWDjeBYsmuCAvy3iTRUaIPufaWvMv5bVHQ0MDMjIycPr0aYSEhKhHH1Bf14jdK4Iw6217pCWaJyBDiy6ducXkiqXN3os01SIOm7GcV3PMPZ41UtWAZUsQYTtEs/dsuG1T5GZz2KDxeCYDNmgsNCmwQWOdNYfM2OT94WL2rPsCN7yzNQi5JYYvJ7aFqTqrq2nA4Y0RmDjgLILcM9SjxkPXJ6Mmm8b7DULf2dnZyMrKUo+2JD2pGFNGXsaOJYGorqpXj3YcXTo76peGVxXjTQEgfRZ7wCEyR+0xL+Yez2j2LGr0CE3eM8WkJc6chrrSh6NP2aDxeCYDNmgsNCmwQWOdNYdMzMKTV8X+JNqLNmC5N1Jvd/w9MlVnZMo+tTmPtdO9ce9ujXq0fepqG8QGfI8LySi8VY6GhnqLGLRwnyyc3h2DpKsFKCuqQsXdWlTcq8Xt7LtwO5cM17MJyLtViNt5t1BYqDvfWH1dAw6uD8NHA8/B+4r5xoDWOqO9ZpvsE8USJy1hD1npgxAL5EAjzDmeNdbWInXZIlHOSRO5aYd8B3u1tyVs0Hg8kwEbNBaaFNigsc5as/5KQlMkJy1zRqU9iJIzFVN0RrNJG+f4Yny/M/C63P7fRlFeBaIDcxDhlwV3xZhtmOWDRRNckXvzjpjJsoRBczmdqBirs5g2+grmvOso2vQxV/C53UVsmu2LxJjbir7LkHEzAzdv3lR/62EifLMwacg5rPzcA3dLq9WjHaO1zqrrGjHnWIyI4KRGBdNTb1tmX545x7OSQH9Ei7xntmrk5hTUl5WpvS1hg8bjmQzYoLHQpMAGjXXWGtqXRDdwKppOsy2uZigFZIrO4iLzxNLfrHcckJnavkm8mVyCS4di4XY+CcnXC+ByJhHLP3W3qEHzVowjBS+QISMjOWnweaxQrknPo+BWuTinuLgY58+fh5+fn/hZF7k3y7B4ogsmD7uISMVgmoPWOrtXXY9xO4LF7BntP6O9hiXlltmXZ67xTFNzc2lTzU0yaAXOLSM3m8MGjcczGbBBY6FJgQ0a66w1TpG56LvEU+xTomSmR8ywkdwUnZ3eHY0J/c9g63w/3CszflYpwCVNNWhlFjFo9HiBrhkIcstASmwh4qPyxFJnUZ7GmBF0zqlTp9CjRw84OTmpRx+GggVoD9q4PqdwaEOYWKLtKK11VnyvFjarfMTnSnsMP94TprwvltmXZ67xrDQ4CFGjh7fce6YY3rZgg8bjmQzYoLHQpMAGjXXWmrDUIgxRbuQ000Izaesvx3f4Rm6szkoKK7F6iife730SZ/deVY8ah5/TDYsaNNrTReYsPbFtw5CZmYkuXbrg2WefbbeSwOUjsWK5dPFEV+Qoz7mjtNYZLWf2W+YlDBotXS84EaP2mB9zjGcNVZVIXb5UpNSg1BqRNHvmqHvvmRY2aDyeyYANGgtNCmzQWGetSc+/J/YnafcqzTgc1eFcaMbqLPl6Iea97yhm0FzPJqlHjUOWQUu+VqAeeRhKsdG9e3f87Gc/eygPWmsClceaMuoyPh16QVRL6CitdRaYWNA0M0pF0qlouqUwx3hWFhqiSUhLS5uKSROzZyX6l7rZoPF4JgM2aCw0KbBBY5215l5VnSgH1HWuK3ooBo3+u6qDS27G6izYPQOf217A58Muwt/ZtCVWWQYtNU4TCdmgmFhamqR/tWiWOE+jV69eepc4idhwTTJe2stGs2n3lf91hNY6uxiaJfKfkUGjAJDTgW0HLXSUjo5nFLmZIiI3bTSRm0rLd3g471lr2KDxeCYDNmgsNCmwQWOd6WLSl2FiIzktcw5d7YPCux2LLDRWZ86nE/Bh39OY8ZY9ogJMm02SYdDISF4NzhVlqC4cuI4vVwZj7+oQuJ1Lwr0yTVqQoqIinDx5Um+QAJGVVor5HziLZc69q0I6nBOttc52uyWrs2fuYibNJ84yJaaIjo5npUEBauSmnTBpouZmG5GbzWGDxuOZDNigsdCkwAaNdaaLJWeuo9t8N2HQBq7wRnx2x/ZEGauzS4djhUGb+54TEmPy1aPGYWmDRg/n63gD5/dfQ1zUbZTfrRFlqG5l3hEGa9vCAOTllOFe+R2x1En70fRBgRCLP3IVBm3rAn/l8ToWYdlaZ0vPKp/pPDdh0Pov80JCtuX+7joynlHVgNTlSxChRm5S1YACJwe1Vz9s0Hg8k4HVGjR6w3fu3ImKigpxUCbp6emIjY1Vf5JLXFwc0tIsU3ZFH1SKJjIyEvn5pt0EOwLVSCSRd8agwjrTzx73VFFQm27mbyz1gndcx/RhrM7O7InBB4pBWzTRFVk3Hs4YbwiWNmgEpfAoyn9YQ/m55aI81cENocjPK0BhUUG7WqMZubXTvPDxoHNYN8Mbd0o6NmvZWmeTD0SI6E36TCkIhKI6LUVHxrOSwABEU9UAdfYsadZ0NJQZpgFrHc/IIPF4Jg9r1NlT5MQvXLiA+fPnIyIiQhQaTkhIkNLoWq6urrh48aL4OTEx8aFzLNkuXboEFxcXqa+ZXiMZlTNnzojlF9nvN4mMUhCEhYVJvba164yu39ZrTlRaclIidlwIRY95Lug21wU95rtgq/JzinJc1++01wzRWXx8vPgmXFNTLQa/Y9sixAza8s/cFbNDecwaxUBMA3Lr39U2egw6R3OTug8fhxQs/cQNWWklqG+oVR67Brm5ueI8Xb9vaKPZsMrKSvE86TqKtRLfqAsKCpCTk6P8d63S6kW6jGmjLiPENxmld4rF82p9fe0NhuqE1iuPt2tZoMiltnKyB4rzyxXTVi9m3vS9bl2tuc6SkxIQfT0BY9Z54ZVZTug61xnDV7sj6mqc+Kx1/X5HW3s609lSUpB49Spi5sxE6KD+CBs2FCFDBiL6y91IULSR0M7fCo9nPJ7JaNaqM2HQ6INesGCBcKfJycnizZDR6Fr0QdMHTj/TC299jiXb5cuXhUGT+ZrpNdI3n7Nnz8Lf31/6+02DCRWRJsHJvLa164yur+81pyjP6ZR7NHoqxowM2qtznLHwcABSk017robojAYA+lzIoN1XDM/pPdFiBo0MFs2A0TEyRmRuWv+uttFjGGLQ6Dxdv99eo9+j10J7ysiQacwZ0Sgem+ptUrWAmtoaxVg1wv5YHCb0P4uz+8OV3ylEVVWV+MatfSz6V2sqydQ11Ndjy3y/phm00qIKMfNHNTzJoDV/Lu215jojY+0Vch22K93FZ0ntox1+uBarMeO6fr+jzRCdPdSUzz/m9EmE2A4R5ix08ABEf/YJkiLCkagYNJ2/06zxeMbjmYxmrTrjJU5loJaNtS4JsM70k55fITaSUz3OLnNdseBkx/aYGKszimL84PXTWDDeWW+eMX1YeonzdtZdBHtktLkU6XAiXhR5P7gxEPl5+air17+kWFvTIGYM6Xe2Lez4HrTmOruqvAe2a3zFnkLah7b2cnyTvbQEJo1niulNXbYYkXY2Iu9Z1Eg75Nu3H7nZHGsdz3iJUy7WqDMOEuDNjtJgnemn6G4NbFdrss6/MscFn+4NQ32D6bd0Y3VGUZxk0Ga/4yjST5iCpQ0alXOa2P+sKC2lC0etQdsUZJBBK8ovx6IJLvhI+Z09K4PNGsXpfu02+i31FPsKKX3KQS/L3tRMGc9KggMRNWakpmoARW7OmIY6A/eeabHW8YyDBORijTpjg8ZCkwbrTD93KuswYVeIyINGN/T3dwSjoAOpNozVWah3psiBRrU4w5T/NgVLG7Rj2yLFMqzTyQT1SEvsj8eLJc7jO0PE/jRaxtTHjfgizHvfSeRBo5QdHX26zXV2IiAD3ee54TWaEZ3jCqeojtdX1Yex41ljbY0m75ntYE3esxF2yHfQXzVAF2zQeDyTARs0FpoU2KCxznRRXduA+SeuilQb3ee5isoCibmmf07G6iw9qRgLxrvg48Hn4G1v2t+FoQbtfuN9UUOT0nlQJKWheFxKxsld0Si4/aD2ppYG5XGObIkQRdS9HeNRUlYkAgH0QfneKO8bzboFuqarR02nuc62OSfjxZnOIkEtGe6wlCJx3FIYO54VB/oj6s2RIqUGFURPmD4FdaXtF8hvDRs0Hs9kwAaNhSYFNmisM11Q7c2tjokiWS0tcw5a6S1KBZmKsTqjfV2UcuL9PqfgdDJePWocAa6aYul5OXfVI7qhSgAz33bA9NFXkBBlePLWzBulTVUEWlOomDZKs7FtkT9ysvJQXFwoIj/14X0lVRi6mW/bIyXW9PdaC+ksNlYzE7fiXCxemuUi9hRaOgcaYcx41lBRgZQVSxFuM1CUdaI9aAXOjmqvcbBB4/FMBmzQWGhSYIPGOmuLkwE3Rd4suqlTuxJuen1IY3VGpkKbC+3QxvAW5ZPaorpSkyQ2J6NMzMDtXh6ESUPOw/lUgmKmipGtHL9b+vAybUxwLr4YfhEfvH4Kl48avtm5trZBMYHpiFdMXX2z50fP48SOKKz43AMpcfkor7grUmVQlKc+jm6JxDjFkG6c46vzeRoL6SwhLhb3qusw/XCU+CypturbmwORVWjZzeTG6Kw0JFgxZhQUMEytuTkdtcWmzfCxQePxTAZs0FhoUmCDxjprC89rt/HyLBf0XuyBl2Y545D3DbXHeEzR2dWQXDGjRBvnb2frnwUjstNLhTGi/GOHN4XjwPowHFgXioPKv5Qw9tCGcGHGWkOGykkxcWQEve1TUFtj+Ob8O4qRcj+fDDelhXjeRLDHTZzeHY39a0KRmarZ4F5cUizC4ikkvy1KCiuxeoonxr9xRlRRMAeks+SEOOQUV+KDnSHoNs9VzIhSwtqSck0ZKkthqM4aq6uQsmwxImyHaPaeUdUAE/aeaWGDxuOZDNigsdCkwAaNddYWkWnF6LXADa8t8sCLM52wyV73ZnhDMEVnVDpp3XQvsScryD1DPWoq7e8to+tF+mcZZdAI2sNGkaZk8lzOJCn/fQsNdZoZNSp4fvz48XaLpUcF5OAz2wuY9bYDUq53fHmTIJ2lJsWL5cxha/3QgyJyZ7uIkk91De3PSHYEQ3VWGhKEqNHDNZGbiklLmDkNdaWmVY4g2KDxeCYDNmgsNCmwQWOdtUXKrbvKjV2TO4tSbSw4cRU1qvEwFlN15u+SLgzanhXBIk+YKVDSWEoSS//qIzO1BOG+WepP5oES13bv3h3PPfcc3N3d1aMtqVfe0yObIkRaEYoMNWQ51xBIZ+kpCQhJLkSvhR6K0XYXgQI7nHWnBTEnhuissbYWKUspclOdPRORm8blPWsNGzQez2TABo2FJgU2aKyztrhVUokPdwSLxKa0NEa50Cg/mimYqjNK1rpprp/YS3ZVx/KkIdBnTNm3SW9t0djQiAi/LJPrfrYF6eyvf/0r/u///q9Ng0aBBtNGXxERnBnJpiXl1UWaorO05AS4ROfi5dku6KMuVZ8M6OhsZPsYojOquRn15ijFmGkjN6eirkxuUX5zwgZNPnzflAcbNBaaNFhn7XOvqg4zaHO5Ys5oc/lbmwJxs+DhlBKG0BGdXQ+7hS9GXMKmOX6oUZ6TsZDOQkJC9OosI6kYwe430dCBZLy6oPf7n//8Z5sGrUExhjQ7OGnwOfg6mL7HTxfpaWmIi72Owz5pTcEelGbDPeaWeoblaE9nDZWVSBWRm4MQNWq4MGj5Tg5qr+mwQePxTAZs0FhoUmCDxjprC0q1sfI8pWdwFjf3Acu9EJtp2gxTR3VGKSjIpFF9yzbSmbVJezqrqqxDhH82Sov0p8EwhfYMWoBLOqaMvIQrR+PQaGZzeDMjHVHRMaKsU9d5biLp8NDVPoi8Yb5ZurZoT2clQYHCmInITXXvmamRm81hg8bjmQzYoLHQpMAGjXWmj12uyfjvTCcRyUmzMEFJpm1g77DOFO8S4ZuFheOd4XgqAZXlhtepbE9nNGtmbGCAobRl0OpqG8R+t5WTPRHolmF2c0Zk3kxHUFiUSLFBM6AUxUkpNtJNnAU1Bn06a6iqRMryJQgfOliYtMhhQ1HgaHrkZnPYoPF4JgM2aCw0KbBBY53p43TATZF5niI5KVDA1Fxo5tJZalyRiJY0JO2Gls7UWVsG7d6dGvg63kBCjOGJcY0lSzFoXoHhGLs1UCQbpn2EH+0OxV0TlomNRZ/OSkODNcaMljYVkyYiN0vMM6vHBo3HMxmwQWOhSYENGutMHx5Xb+MNKrKt3uD3e5imUWvVWVsGTQY5WRlw9glBv2WewmBToMC0w1FGLxGbQls6EzU3lywUxdBF5KbS8u0vq70dhw0aj2cyYIPGQpMCGzTWmT6i00pgu8a3aYls5YVYk3JosUGTb9CyMzNw0ilQmDNqZLBXKZ+fDNrSWUlQAKJF5KZds8hN80XOskHj8UwGbNBYaFJgg8Y600dWUSXe3hKIroo5I5P2xYEIVFQbv1+LDZp8g5alGLTtZ/2EOdOW6zrgZd5I0bbQpbPGmmqx9yxiqCZyk6oG5Dt2PHKzOWzQeDyTARs0FpoU2KCxzvRRVduAj/aEigCBnsoNftQGf5TcMz4XGhs0+QbtZkYGlhzyxmvK50ZL1H2XesIpMkfttSy6dCbyno0eoZk9s7NBwoypZtt7poUNGo9nMmCDxkKTAhs01ll7TD8U2ZRHi/ajZZpQaJsNmnyDlpGRjsk7PYSxpmoQA1d6S0mxQbTWWUNFBVKXN8t7phi0AidHtdd8sEHj8UwGbNBYaFJgg8Y6a4/1lxNENQEyaJSNPizV+HxVbNA6x6C9vdZV1OAkg0Z7CXOLzZ/rTRetdSYiN9WgAIrcTJw5A3VmyHvWGjZoPJ7JgA0aC00KbNBYZ+1x3C8DVMeRZmJoP9PlMONTbTyuOqusrMSZM2ewYcMGrFu37qHm6+urnqmbzjRoyalpsFnqjO6KQaP9g29uCkB1nWn1TI2luc5E5ObSxSIhrTBpZqi52RZs0Hg8kwEbNBaaFNigsc7aw/P6bfRdQqk23ETb45qi9hjO46qzhIQE/PCHP8RTTz2ls33yySfqmbrpTIMWei0V/Rc5iRk0bYBHvQUS4uqCXjfpnKCqAdFjRmpmz7R7z0rNW/NUCxs0Hs9kwAaNhSYFNmiss/aIzy7DwBXewpzRjX7RKeOf++OqM2dnZ3z/+9/HpEmTxH87ODjA3t5etMuXL4vP8b6exGKdadBcQpLQZ76jmPmkz23VBePLZJmKMGgZGbjfUI/UpYvE7JnIezbCzmxVA3TBBo3HMxmwQWOhSYENGuusPQrvVsNmlY/Yx0RVBSiq09gb/eOqsy1btuDpp5+Gh4eHesQ4OtOgnQ5IxKsLHNFjiQe6KSbtoE+a2mN56HWn5+bibkiwZvZsuK1m9mz6FIvNnhFs0Hg8kwEbNBaaFNigsc7ao7KmAe9uDRLFtilZ7dgtgSitMLwWJvE46qyhoQEfffQR/vrXvyJXMRum0FkGrSC3HKs3B2HQW+dgM8Eer092hNvVW2qv5YlNSEASmbTVKxE+ZKBFIzebwwaNxzMZsEFjoUmBDRrrrD3q6hsx93iMWCajNnydH5JyjPvMHkedlZSUoFu3bujTpw+OHj0KOzs7/PrXv8brr78ufi4vb7/ouGyDVlVZB89LKVg80RUTbc7j3ddP4d3+pzFmwGlsWhKI7PQy9UzLEq9oLOrYUcSMGSkCAzSRm9NQW2T+yM3msEHj8UwGbNBYaFJgg8Y6aw/aY7XVMUmYM5FPa4U3/OPz1V7DeBx1FhcXh1/+8pciGOCPf/yjMGqvvfaamFGjY2TY8vP1vw8yDVpleS22LfTHpMHn8enQC/hw0Fm8o5izd/ufwfv9zuDjQeew+CNXZKaWqL9hOeKvxiB0ymREDVNrblLVAAtFbjaHDRqPZzKwWoNGH/TOnTsN+nZqbtLS0sQH3hnExsYKocumvr4eERERyMvLU4/IgwaTsLAwITjZsM6M41xwVlMuNEq5cS44U+0xjMdRZ2Sonn/+eWHMmt+ACgsLMXnyZGHSZsyYIQbrtqD3W2vQTN3HZgiNDfdhfywen9pcwJThlzBl5GXFoJ1TDNoZvDPgDMYpZm3yiEuYoPx8cEMYakwo12UMsefOIsTORrO0aTsEiTOno77U8rN31jqe0RdOHs/kYY064xk0/iYgDdaZcfgn5It6nL0Vc/bKHBfscE5WewzjcdFZ84jM4uJiREdHC0PWGnrMXr164Sc/+YnemxP1yZhBKy6owKopnopBO49poy/j8+EX8f7As8KckUn7cPA5xbRdwheKSZv+pj0yki1XUaChpgZXZ81ACO09GzkM0YpJs2TkZnN4Bo3HMxlY5QwaXfTgwYOYMmUK3NzcEBQUhICAACmNrnXq1ClxfV39lm6HDh3CyZMnpb5maj4+Pti7d69IGSD7/XZ1dcWePXvg4uIi9drWrjO6vjGvOSw4AMftffDqbEd0m+OE/0x3wCfbPBAcFIhAHefrao+6zvz9/cW/mZmZbabNoNkJugFq+xcvXoxvfvObOHfunPiZ+uhbtZ+fn3gs+pZL7/fvfvc7YeQ2btwojjW/rjlaSGggLp3xxuQR5zHJ5gw+sz2Lj5R/31PM2btk0JT24aAz+FQ5Tm3igNPYt8kVgYG6H8/kpryH/srrCz14AEG2QxA4qD9CbAYh4P134O/sBH8Jn7u1jmcHDhzg8UxHv6WaNersKcrYvXLlSrz77rvYt2+fMCzHjh2T0uhalC2crq+r39Jt1apV4vonTpzQ2W+Jdvz4cRw+fBhLly7F9u3bhdB1nWeJRq+TPmO6yZHQZb5u1tkGo17zmZPHsG3/Sbw+/wpenmmP/85wwIilF3HgyHGcPKH7d5q3x0FntOmf3hN938aTkpIQGRkpljeIzZs34zvf+Q6OHDkifqagAsqTRq+VHvPs2bPic6Z9bJTsdvbs2eJY62t3tJ0+ewzb1x/D+P6n8PGQU5iktPGDTov9Z9TGKu2DgadFH7UJA05h0eTj4nePH9f9mCY15XM9obx2tw/eR0Df3vBXDFqQ0hyXLMbxU6dxTNGBzt8zU7Pm8WzFihU8nunot0SzVp09VVpaKr59rl27FllZWWLAo2UGGY2uRYMvfZPW1W/pRg6Vvn3Lfs20ydnT01NkTJd9bZqtoG98N2/elHpt1plxOistKcaNrDxM3BmIrnNdRHtnsx/i0m6JPl2/07zRtR4XnVVVVQmz1djYiG3btmHEiBEiWICoqakRs2jUR8yZM0cYNPomS1BaDlp20D5WWVmZ+Jz/9re/4ec//zkuXLggjjW/njlaaVkJ4mMyMec9B3xmdwFTRl7ER0PPi6VNMYOmGLSPlZ9piXPKiIv4eNBZuF+KU94Len90P6YprUR5bTednRAxwg4hQwcjWDFncdOnoCAtDcWl5n/drdvjpDNzNhrPqOQYj2e6zzF3o2tZo87EHjQaDHfv3t00UMqEXnB8fLz6k1zog87IyFB/kktb+2wsDdU5pD/uiooK9Yg8WGfGQRWClpy5ji5zXEQkp0i1ccu4DcmPk85oGZO+pVIgANXcbA0NWP/+97/x5z//GdnZbdcmpff7hRdeEHvQvLy81KPmp/JuPTbP9cOkIbQH7QomNjNo1D4ddhHTx1zB53YXMf8DJ+RnW2AzeV2tyHtGQQGhdjYIU0xaoZOD2ikPaxzPaLM8j2dysTadcZAAb3aUBuvMeLY7J+OlWS54jSI5lRaYWKD2tM/jqDMy8ZT37E9/+pN47lrocb744gt87Wtfw9atW9WjupEVJECEeGXii+EXxSzahCGaCE4yZ+8NPIPPlONTR17Cx4PP4cpRKvlkZCkIAygNDRFRm5RWI3hgP8ROm4K6EssFI+iCgwR4PJOBVQYJ0P/xjVMubNBYZ4ZyKuAm/jvTGX0WeyhGzRkOEW3PHLXmcdUZ7fH48Y9/jF/84hd4++23MW7cOHTv3h1f/epX8fnnn7eb1kCmQauvb4Tz6URh0MaROeunNOXfcYpJmzT0AiYNOifypN0trVZ/w3w01tYiZclCRKqpNYKGDETqiWNqrzzYoPF4JgM2aCw0KbBBY50ZivvV26JgOs2evTzbBQe8DM8/9DjrjPa4TJw4Ec8++6yI2uzXr5/Y7G/IcpJMg0ZQPjQ/rwy8PfIC3laM2VjFoH1oex5z3nPE6d0xuFtmfnNGlAQGIPrNUaIYetRwW4R8OA5p1+VrnA0aj2cyYIPGQpMCGzTWmaFE3ijGkFU+wqTRXrRVF+JQ16DZMN8eT4LOqqurhSnTBgkYgmyDRtwoKEef+W7oO9kBPd+/gHlbQ1FSWKn2mp/GmhqkLFsiyjnR7FmUYtJCd2xDeqZxyYzNARs0Hs9kwAaNhSYFNmisM0NJzy/H21sC0Y2KpittysFI3KlqO4t+c6xVZ51h0PwTCtBdMdHdF7jiPzMdsM3FuKTCxkKzZ1FjRojZM1riTJgxDdG+vkhjgyYNNmhyYYPGQpMCGzTWmaHcqazFpC/DxOwZzaK9uTkA+QYumbFBk2fQTgfeRA8y0XOd0X2eM86FWM4oNVRUIGXFMoTbDEQkBQgMG4oCJ0fEJibiRlqaepY82KDxeCYDNmgsNCmwQWOdGcPso9Fi/xnV46RggfQ8w9I1sEGTY9AoNnOTfYIwaF3nOOONxW4ISDA82tZYSkNCNMXQlUZLnImzZqC2uAhxSUk8nkmEDZpc2KCx0KTABo11ZgxrLsWjyxxXYdB6LnBHRGqR2qMfNmhyDFp9433MOBIlDNqrc5xgs9ITN25ZpqhyY20NkpcuEnnPqOZm5Ahb5DtcEX08nsmFDZpc2KCx0KTABo11ZgyHfdLQa6G7aLTMeSXcsFQbbNDkGLSq2ga8tTlAJBN+ZZYTRq/3RXm1YfsEjaU0OEiz94xmz2jv2fSpqC8rE308nsmFDZpc2KCx0KTABo11ZgyuMbfQb5mnMGdkAva4p6g9+mGDJseg5RZXwmaVj/LZuAuDNn6Hv9pjXjR5zzSzZ2KJc4Qd8h3t1V4ez2TDBk0ubNBYaFJgg8Y6M4bojBLVALih+3w3Uf7JENigyTFolApl4AovsfzcZbYTZh8KUnvMiyZyk/Ke2SJiGM2eTUFdaanay+OZbNigyYUNGgtNCmzQWGfGkFdaJepwkjnrNs8NE3eHoLGx/bJBbNDkGDTHyBz0XeIhlqC7znHChrOhao/5oMjNVIrcHDJQ5D0jg1bg7KT2auDxTC5s0OTCBo2FJgU2aKwzY6hruI93twYp5sxVmLSRG/xRVtH+Hic2aHIM2pfuqWL5udciD3Sf64TDTpFqj/koCQkWQQHUaIkzYeY0EbnZHB7P5MIGTS5s0FhoUmCDxjozljnHooU5o0hBm9W+SMhu//NjgybHoNGSsybK1gM95jnD0S9G7TEPDdXVD6oG0N6z4Q8iN5vD45lc2KDJhQ0aC00KbNBYZ8ay3TlZ7EGjjej9lnnB81qe2tM2bNAsb9AaGu9j8oEIvCLy1Hmg7yIXBIQbtkfQUEpCQhA1ergmctN2CBJnTmux90wLj2dyYYMmFzZoLDQpsEFjnRnLxdAssQldm27jqG+62tM2bNAsb9AK7lTjgx0h6DrPFT0XemDUGneERsWqvR2nKXLTzkZTFF0xabpmzwgez+TCBk0ubNBYaFJgg8Y6M5bw1CJh0F5TzBktp629FKf2tA0bNMsbtPjsMoxc769ZflY+n0nbPRF9zXwGjSI3o98cJZY1myI31bxnreHxTC5s0OTCBo2FJgU2aKwzY7lZUI43lnqi1yJ3vDzbGTOPRqHxvv5ITjZoljdofvH56L+cUmxQMXt3zD/gg7i49s2zITRUVSJ1+VKE2wwSkZvampttweOZXNigyYUNGgtNCmzQWGfGQktpY7cEiX1or851xcTdoSgpr1F7dcMGzfIG7Vxwpvg8ei/ywKvz3LHptD9SkxLU3o5RGhyoMWa098xO3XtWXKz2PgyPZ3JhgyYXNmgsNCmwQWOdGQuVDpp5JKop1caYjf5IztVf75ENmuUN2m63FPx3pjN6L/ZQPhcPHLwSjPSUjhu0hspKEbkZTpGbYvbMBgWODmqvbng8kwsbNLmwQWOhSYENGuvMWChacOOVBLH/rNcCNwxY7oXAxAK1Vzds0Cxr0OgzWX4uViw591rgjqFr/HHRKwI3kuLVM0ynNDREk1JDRG4ORuKs6Xpnzwgez+TCBk0ubNBYaFJgg8Y6M4WT/ul4aZazWE7rMscFl8Ky1B7dsEGzrEErLa/FF/sjxBInzWx+sDMM3qHXkJzQsT1o95XPLXnxQhG5KZLTUs3NNiI3m8PjmVzYoMmFDRoLTQps0FhnpuBx7RZeUYwZGTRaVtvncUPt0Q0bNMsatKyiCozdEiiSB5NhnnE0BtHXE5EQ17EoztKgAESPGSnSajyI3Hw471lreDyTCxs0ubBBY6FJgQ0a68wUotJLMGC5N3oudBeJUVeej0O9npqcbNAsa9AoxQZF1lLqk5dmuWD1xQSkp6UhLtb0RLWNNTVIXbpYUzWA9p5R1YB29p5p4fFMLmzQ5MIGjYUmBTZorDNTSM8vFzM23ea7oetcV0w5GImyilq192HYoFnWoNEeQJo5oxnNF2c5Y69nGgpuZXZIZyLv2egRmtkzOxskzpiKupIStVc/PJ7JhQ2aXKzWoNEbvmvXLlRUVIiDMklPT0dsrPkSOxoD5StKU77xyqaxsRGRkZHIz89Xj8ijvLxciLwzBhXWWce4V92AyQci0WWui0i38dbmQOSWVKu9D2OtOqP3W2vQPD091aPm53xolth/9toid5FE+ErkbRTmZZuss8bKSqSuWIoINe9Z1HBbFLu6qL3tw+OZXMgg8XgmD2vU2VNVVVUICQnBpk2bxAuvVAYJmY1ERs5UV5+lW1hYmDANuvos2ciF+/v7iz8yXf2WbHl5efD19RXfQnT1W6qxzjqus6qqSsw/FiUCBSiSs89iD8TcyEe1clzX+daqM3q///73v+P555+Hvb29OKbr3I60cuWmvOlynGLQFLM83xUDlnnC+9ot3EhJNFlnBf5+YuaMIjcpvUbstC9Qlp2l81xdjccz3edYovF4xjqT0Z6iZaejR49i+vTp8Pb2RkREhPjgZTS61vnz53Hs2DHxM33wrc+xZDt+/DjOnTsn9TXTawwMDMTBgwfh5OQk/f328vLC/v37xcyCzGtbu87o+h19zbEx4Ziz1wsvznBEt7nOeHmWI/ZfDkBMZBjCWp1rrTqjWQ16v3//+9/jueeew9atW8UxXeea2iLCw+AfFILxmz3QZbaTaIOWueCiewiuXLpgvM6U9yc8KAihkz9DyJCBCLUdguChgxC6dTPCYmIQauDjmEtnxjQez3g8k9GsVWdPlZWVwc/PD2vXrkVmZiZKSkpQXFwspdG1aMqSXLH259bnWLIFBASIN1v2a6ZvXB4eHkhISJB+7Zs3b8LNzQ0ZGRlSr80667jO7pSV4LBnoigrRI1mb/a7xqG0tAQlrc6la1mrzuj9/tvf/oaf//zn4kZCx3Sda2qj15OZm49R63zQfb6r2If2zmZ/5OQX42pMtNE6K7lzBxl006GcZ8NtNbNnU79AUeZNFJeW6vwdXY3HM7k6oxkVHs90n2PuRteyRp2JPWg0XUpr6TRtKxt6wbSm3RnEx8eL6VLZ3L9/H1FRUSgo0J9o1BLQtCn9cXXGvgnWWccJTCzEoBXeYs8TVRTY4pSs9jyMteqM3u8XXnhB7EGjb76W4PadWgykz0EtXv/FgQhxnG7WRuussRHpK5Yh0s5GLG+KvGcGRm42h8czuWj31PJ4Jgdr1BlHcXI0ijRYZx0n5dZdjFjvJ8wZtemHo1BT16D2toSjOC0XxRmSXIS+SzyFQaPPYe0lTfUA2jxtrM5KAvwR9aY279lQTd6z0vbznrWGxzO5cBSnXKw2ipNvnHJhg8Y6M5W7VXV4d1ugSLNBkZxvbgpARXW92tsSNmiWM2hUJL23Gr352iIPnPDPEMeNNWgNyjfylOVLEW4zUK25ORQFzo5qr3HweCYXNmhyYYPGQpMCGzTWWUf4dG+4MGi0D23QSm9kF+medmeDZjmDtskhQRhkMmiUrNY3Lk8cT0szTmelIcGIGmknSjpF2A5BwsxpqC3WX3OzLXg8kwsbNLmwQWOhSYENGuusI6y6ECuW1cgc9FvmhdDkQrWnJWzQLGfQph+KRNd5ZJLdReH6tDyNptOM0FljdRVStFUDFIMmqgYYUHOzLXg8kwsbNLmwQWOhSYENGuusIxzxTUevhZrlNcqFdiFUd9F0NmiWMWhVtQ0YtyNYJKmlWcyR6/1wt7JO9BmjMzF7NkoxZs1mz+pKDasaoAsez+TCBk0ubNBYaFJgg8Y66whesXnCmGlMmhu2OyepPS1hg2YZg0azZaM2+IuSWzSTOXl/BKrUQA1DdXZf+WxSFi9EhN0QERwgIjc7MHtG8HgmFzZocmGDxkKTAhs01llHSMq9KyIIyaDRLM684zFqT0vYoFnGoAUlaVKd0B60bvPcsO5SPBrUovWG6owiN6PHUOSmrai5SZGb9WVlaq9p8HgmFzZocmGDxkKTAhs01llHKLxbjaGrfdQcXC74eE8o6hoa1d4HsEGzjEE7H5IpzLHWIJ8I0ERwEoborKGqEinLljTV3BSRm06mRW42h8czubBBkwsbNBaaFNigsc46wr3qOnyyN0wsr3Wd54a3NwciS0ckJxs0yxi0nS7Joh5q78UeIkmtX/yD4s2G6KwkOFBjzCjvmZ2696zEtMjN5vB4Jhc2aHJhg8ZCkwIbNNZZR6DZslUX4tBtniYXms0qH4SmFKm9D2CDZn6DRiuZi09fUwyaC15b6I7Xl3giLuvB0mR7OmuorFTznj2YPct3Mr5qgC54PJMLGzS5sEFjoUmBDRrrrKMc9U0Xy2tkEmip7XJ4ttrzADZo5jdoJeU1+GxfuKiD2mO+G97eEtAiD117OisNDRFRm5GKOYuwHYzEmdNNznvWGh7P5MIGTS5s0FhoUmCDxjrrKBTJ+cpsF7HMRrM5ez0efnw2aOY3aKm372LMpgCxvEwmbdqhSJRV1qq9+nXWqHweySJy00ZEbUaOtEO+fcciN5tD16Xry4YNGo9nMmCDxkKTAhs01pk+ioqKhEb0cf1mqchg32uRuzBoK87HovG+JpJQy5Oos/LycvHY+rCkQQu/UYTXl3iImcuXFYO89lJci/ddn85KggIRNWaEuveMIjenmlRzUxdUSPrmzZtNxZzvVN/FlesuCEoLQ0VtpThmKSyps4b7DfC/EQLPZH9U1VWrRx/ABk0+fN+UBxs0Fpo0WGf6qaysxMqVKzFlypR2tZFZWIGxW4JEmgda6qRcXKUVD2ZyiCdRZ0FBQfjwww9x6tQp9cjDWNKguUTfUoyZs8hD99+ZTjjik672aGhLZ421NUhZRlUD1L1nw21R4Giv9poH+ryJ7LJbmHV5CWYrLac0VzGQD0f4mhNL6+z23XwscV6LDV7bcbe65djBBk0+fN+UBxs0Fpo0WGdtU1BQgAkTJmDAgAGi4HZ73Kmsw2f7wvCPqQ74zwwnDF3jixu3W76vT6rOLl++jP/85z/YtWuXeqQlljRoB7xuiJkzKpBOe9AcI3PVHg1t6awk0B9Ro5vNns2YiroS06sGtEXcrSSMO/YZxp/8ArfuaOqDWhoZOiOT9v6xTzHPYQWKKh68b2zQ5MP3TXmwQWOhSYN1phv6TGhW6Oc//zlCQkLUo/qhJa1rN0vhFJWDK+HZOO6XjpzilktZT7LO9uzZg5/+9Kf48ssv1SMPsJRBo+jZ5edjRaF6ip4dssoH4aktN/jr0llDRYWI3IwYMlAEB0QqBs0cec9aU1FdiekXF2DArlG4mhOrHrU8snTmmxqEfjuHY6vvHqF/gg2afPi+KQ82aCw0abDOdLNv3z5897vfxaZNm9QjxkP71GvqWi5lPck6q6qqgp2dnTC1dJ3mWMqg0aylNv8cpTgZuyUQNwvK1V4NunRWFhoiggJoaZMKoyfOmo7aoofTonQEMixHw86g15YhioF52LRaEpk6W+qyDkP2jEF4ZpT4ubq6Whilsg5WYTAFNmhyYYPGQpMCGzTWmRZ6T/7+978LQ5GTk6MebR/SzvETp7Bq3SYcPnEGSemmp9moqakR5+laWtU+RnJysnrEMAzRWX19PYKDg4VB3b17N3x8fMQN11CuXLmCH/3oRxg9enSLG7SlDFpeWZWo4NBrgZtIUEtmjQqnN6e1zhqV9zZ5yUJRDD2K0muMsEW+w2W113wk5CfDbu87GL7vXcTfNu6zIrJKc5BVYrj+mmPMeJZ3Nx8u8Z44G30Zl645Ijr7etNsmCH4pgai97ahmHxuDu5UaYJFSLelZgq2MAY2aHJhg8ZCkwIbNNaZli+++AJPPfUUZs6ciYaGljf7tqA9WLNnz8Ku3XuwdccubN35JT6fMh0nz5xTz9BgqM7I3IwdOxYvvfSSWGqlIAV6XpMmTcKwYcPwwQcfGP3etaezlJQUHDx4EOfPnxf/btmyRVz7vffeQ1hYmHqWfuix+/Tpg29/+9s4evSoetRyBi0h+w5eW+QuIjgpxcm8Ew/XQG2ts9LgoAdVAxSTljBjmtkiN5uz038/um7qj5WuG1HboD8C+L7yv/rGehHdGX87CYdDT+HDE5/j/FXTghYM1VlIegQOhZ5UjJkTLijX2hd8FJPOzMAKlw3IKM5Uz9JPcXkJJpyagte32cInJUBzrKhYRPfKhg2aXNigsdCkwAaNdUbQsb/85S949tln4ebmph7Vz8WLFzFw4EB4eXmpRwCK3bzk4IreffriwoULmoMKhuqMPo9x48bhG9/4hjCL1L761a/ihz/8Id5++23Ex8erZxqOPp3RbNy2bdsQFaVZptKSmZmJoUOH4l//+hcCAjQ33/ZYtGgRvv71r4vnSVGwhKUMmse12001OGmZc7tzktrzgOY6u19fjxR19kwkp1VMWr6DeSM3ifx7BZh4coqYWbp4tf2qBAX3irDJaxeWu67HnoDD2OV/ALZ73xbGyRQM0Vnc7UR8GXgE2SUtgyq8UvwxYNdIMSNmSFBDQ2MDNnnvQo/NA8Xzr1d+rq2uFbOxsmGDJhc2aCw0KbBBY50RFIVIsz+vvfaaQVrIzc3FG2+8gRUrVqhHFJOXdxf5d2pRXnsf8xctxeDBg5uWSummRe/5rVu3xM9tQXnX1qxZgw0bNmDy5MliJot+Jo0aOqvXmrZ0RsdpSbMt00dpNH77298Ko1ZsQIZ9e3t7YSR/85vfIDIyUhzLyMhAly5dxP40cxq0/Z430HOBuyhSTyWeLoVlqT0PaK4zityMHjNSM3s2bCgSpk9BXZn5Z888knzwxo5hGLn/fVzPad9MU9oNmj2rqKkQs203CtPx9pGJuHjNtMAFQ8azvUFHFBM4Fp5JvuoRDVW11SIlyGtbh4hZNUNwTvBAzy2DMfLAOCTeTlFekGYPnmzYoMmFDRoLTQps0Fhn9B7Q8uFXvvIVzJ07Vz2qn0OHDuHPf/5zi9mlIz5pIpKwRrlJXXFyxx/+8EccPnxY9NFNKykpqV2DlpeXJ37HVDOmi7Z0Rp/B8OHDxQwaXbc1lGh15MiR+PGPf2zQrGJ2djb++te/CqOrNa40k9a/f38R5WlOg7bw5FUxc0YRnINWeiMq7WEDmZGWjoTEZOWFVCJtBdXcVCM3FYNW4Gz+yE2aQdrouQPdNg/A+OOTUVH9cNH89kgtTMNbhydYzKCRDjcoz7HLxn7Y1iqAoba+Dkud1ykGzQYHQ46rR/VDy7LD9r2L/jtH4HTURVqzZYMmEb5vyoMNGgtNGqyzB9BsDy1v/uAHP8CRI0fUo21TW1sr8qS9+OKLLTbznwq4Cfert1FRB4THxOOvf/sbPv7oI6ExgrLLt6czMkq0D4y0YS7a0pmnp6d4zbScqitqlW60s2bNwk9+8hMcOHBAPdo2tPfI1tYW3/nOdzBkyBAxa0iPQTNwzz33nNkMWn3Dfby/PVhEb5JJG7bWFwV3Hg5oSEpNRnj8NeQF+iJ61DBcV8xo1NAhas1N80ZuErRRfsbFRei1dQimXpivPE/jl/pSCm5Y1KARFBgw4cQXorJBc2rqarDIcbVYnj0bdUk9qp/s0lxMPDkVPTYPwjKXdWIGjUyabNigyYUNGgtNCmzQWGcnTpzA008/jV/96ldwcGh/3xBppW/fvmJmKD8/Xz2q2RflEJmDe9WNSLyRhR49e6F3795Ns1M0e9b8fF1oDZo5P5e2dEbHaDnyW9/6FrZv364efQCZq/nz5wtzRUuh7UERqJ988okwaH/4wx/E8ibx7rvvmtWg5RZXYvh6P2HOqH24M0TkRdNSVnVHGJwZ5xZh+J73MGntaKz4fCAuv2eLqyOGocjJtP1d7XGr7DbGHBqPvtvtsNR5rUl7sWQYNFpW1VWqKacsVyTWHbp3LGJvJahH9VNaWYYZlxah++aB+OjUNOSWyh9HCTZocmGDxkKTAhs01tnChQvFRnxasgwMDFSPtk1iYiL+/e9/Y9CgQS0MV1LuXThF5uJOlcagvdanrzgvLi5O9NO5hYWF4r/bQrvESbNRCQkJ2Lt3L1avXi0CDkzVSVs6I0NFj7t//36U6MikTwZj4sSJIn0GpdFoDzJ0y5YtEwbt+eefFxGuBJk8Mr+GBl+0R2hyIQav9BbVA8igLT9L6SE0fSEZEYphWIg+22yFUXp942D0WdUXvdf2w+DFvbFz1URU5ulfZjaVlII0sdTXT2lbvHebtEwtw6C1xbmYy3hdec/2hxxDQ2PLPH5tQbOEy1zWC4P21uGJiM66rvbIhQ2aXNigsdCkwAbNunVGJuTjjz/G1772NbzwwgsGRUlGREQIM0dBAM0N2t3KOlEfsrSiAYlpWej9+hv429/+JvRFkDmjIAB9UJmpzZs34+zZs2LGiWb0jh8/LvZ0jR8/vumxjMFUndHnRAazX79+Oveo6YJm2mgPGu05o3xqBFUYoPfLxcVF/NxRzgVnivqbFMFJe9CO+mpqcCbmJWPE/vfQc/MgDPnyLQzcMRL91g1E/9X9Reu9WjFqW4fCNclbnG9urubEKQZtpDBph0JO4n6j8Wt9Mg1aTX0t7tWUi0hSMmcTTn6BkxHnleM16hmGsdVnD7puGoBRBz4Q6Ts6AzZocrFagxYbGysiyig7t2xoSUL7bV82dGNMT29Z7FgG9K2fUgy0N7NhCWgDNd3saTO2bFhnGui9p3xfZNBefvnldjfxE5Qb7E9/+tNDBq1BuR8HJhaipKJezKCRQfv73/8mPmOCIiHby7JOST7PnDkjcpM1XyKjAZH2g73++usG1Qdtjqk6o31plLiX9qoZiqOjozBotG9t/fr14tjJkyfF45hrBm2rU5IoSk950MighaaWUTYxsQeqz7ahsNnzJobsfRsDt9g1mTNqA9cPFv2fnZuN0irzZ7sPSg8X5oxM2uWrTibtxeqoQTNmPPNM9sUip9WikTlb474FheXtR+u25kjYaRHJSZGh2nxosiGjwuOZPKzxvvkUDc6+vr4irJ42FNOATt+4ZTS6Fr1oPz+/pp9bn2PJ5u/vLxy57NdMMwM0U0FCl31t+sN2dXUVf2Ayr23tOiODRd/CaJChpT2KVCSD1qtXL5E9n47Te6Sd8aJGP5NJIqhGJxk0WuLUfoOkwSIvvxCRqQUoqWxoMmg0g6ZN9kpaI3PV+jXTdejbIC2J0bW10H/T42pvOvQtnYwOLclqnwsFLNBraP54zRtdqz2daa+v3dRP0HMmM6iNQm1sbBTLrq1/V/v72sGSUnPQ8ub3v/99kReNoAS49D6cOnVKvI+6HsOQVlxM1yrC9INheHGmE3oq5uy1Ba64lpyHlJwEvHP4Y7yxfRgG7R6DQTtHYcD6Qei3qp/GoCn/Dtxsi4G7RinnDIfHdR+UFLf9vhnTtJ+PT0qgMGiUS8w9wUcYNHpfmutIV6PPRPsYSXkpePPweFygHGrK79PnQX2G/J3QOfrGM5qdpUafI32etDxZW18rojdv38nDBq8dmHR6OsJvanLi0bVJk/S3ous10BI5QfneKLXIEMUYuycqr1uBbqKtz7dUI01R5Qu+b+o+x9yNrmWN982naNmJsnBPnz5dCI6iy2gqT0aja9FAeuzYMfEzDdCtz7Fko2Wcc+fOSX3N9BppzxFtynZycpL+fnt7e4v9P5ToVOa1rV1ntHxIKS/o5kN/eKNGjWoyaHQzpJsXzTBS6SP6HTJktISinVInzdAmeEpSq81zlp2dpZwbhqsp2ShT96CRQfvrX/6qPE6QOIfMGX3mrV9zdHS0GPDIbGkhs0TXowEwKytL3Cxpdo+WG1999dWmWTS62dK3d3qOzR9T2wzRGR2jvG7aGy4NfB999JFIJULXpfeDlo7oPWv9u9TIlFFiW4Les1//+tfCoC1evFgco2VaWuLcuHGjMJm6HsOQFhURBnffYIxZ64aXFYP26mwn2K5wg29ANM55nUWfLbbot204+u8Yif6bhirG7IE56792IPpvHYb+20eg9xYbLDy9AqFhoQgPC9d5LUOa9j2nz44ITY94MIMW44z7DfeRm5PbpCNdjR6DbvBao59wKwljDn2Ic9FXxO+TRqmPzmnrM9Y2feMZ9ZGWKBUK6YoMPrXamlrU1WrMfvG9EnxyZgZGH/wAsYrhpYhM0iRpXNffqXbf4rHQMyJ32rB978E3WaN10lN7z9dczdrHM7q+zNesT2eWbnStzrpvPkXf3uk/aGmBvunQzUJmo4Ge3nxdfZZu9C2Aboq6+izZ6Nsh5bIiV66r35KNlsfomxcN8Lr6LdVYZ7HCjJD5oG/6VD5Ju8RJNxaC+qmPfkf7r3bTNz2GdolTe3Ommx2dU3KvCqViBi1TBAnQjFdUlCZpKxksukFqn4v2sbXPhSAjpN1HQyaNztEaNzKTlLfs97//vTBFBP1e8+eqq+nTWevr0zlLlixpUQWB+ui1k250XYeOaWf0PDw8REQsLXHSXjqCBlLay0aVF+gxWv++oa1aadE38jF8rY9IsdF1rgtmHKKljmpczbqKgbtHY+Cu0Ris/Dtg/WCNMVOXNwdtscPgPW8qfWPw+nZb7A04ovc9M6Rpf1+7FB13KxH9dpBBG4GjimmhPWjaz7Cta7V+jOT8VLHE2XwGrb3HaN70jWfaa2ihxybzTf9qP/9j4Zoi75u8dooVWl2fvfZf7d/DDr996LqxvzCW4Rma2Te6liHP1xyNnhuZQb5vymvWeN8Ue9BoLX3nzp1NSwYyoW/O9GF3BiRyY/fWmAMaZMiFN99LJAua/aA/sM7Y2Mo600Cf/6effioMGpkpmilrD3r+NIs1YMCAJoOmpUG5KZcpBi0pTRPF+fIrr4jzCZoJIZPVFnRD+/zzz0VaClpSag39LiXU/d3vfieWNgzFUJ3RNdeuXSu+FZsKpSyhtB0UJEDBAQTNoFEAhjmCBPwSCtF7sYemBuccF2xz0hQjv33vNt4//hn67xqBwduHNxkzMmlk1gYrxo0CB8ikvbFjOIIzzL+ZnWpYDt4zBv12DscO333C/BhLR/egtTeeUd3P2FvxIuJUFx5JvorJHI7Pzs5EccXDkb2toZQdq9w2odumAXjv6CQxA9gZ0Mwsj2fysMb7JkdxcjSKNFhnD6ClOEqzQcbHEBNBG/3t7OzQtWtXseelOY2KQaNST1fjU/H3f/wTAwcNVj5fTdJZMlg0uLQFzd6RkfnFL37xUG1MgvZb0AwaLa/SspmhGKIzem6UC03XRn6a9aNlWEOgElUUJEC1N7U55egYzfqZw6CdCbqJF2c5iyjO/850xtlgzdJqdV011nhswWvbbB6ePds6TJgz2iNF6TemnJ8n8neZG9pgP/HUVBGIQIXSW89YGYIlozjrGupFtn8yYO8d+xQ5ZQ8HxISkhwuT+YFidrNKNMv3+rhbdQ9zriwVBu2zs7NQdK99U2cJOIpTLtZ432SDxkKTBuvsAbSP45lnnhHJVLWb4vVByz4LFiwQRon2BjWHVopqGwE3n0D84pe/wqw588SsGkFLMdolI103b5rBokz8EyZM0JmXjGbrKEEuzd5pZ+Wao3381rSnM1ripOXHtj4TWqLU5jTTB70m2gdEBo3eG+03e0pjQrU4OxrFSa9ti2MiXp7lIiI4Kc2GX/yDb/BpJZkYd+gjdF/VG/3WqLNn6wZhCM2eKeas7w5a5hwD31TN8rC5qa6vFjnBemwZjJmXFlncoDXcb0RlbcuoRX3j2b3qckw+NxfdNw/CsP3vIeG2ZvaxOc7xHui7fRi+OD8XZVXtV7OgouqTTs8QedDotdNnpEuDloYNmlzYoLHQpMAGjXVGG15pTxktza1bt049qh9aYvzjH//YtIzXHNqZs3XXXvz9ny/AyUMT1UbQkhfNoM2ZM0cYmdbvPRmlS5cutbkMSvtsKPP/vHmK6VNMXnMoqqlPnz4i91jrPn06o3NJB1u3bhVLFmQ46e9B2+i9oRxshiz90hLt2LFjhUGj50J75+hmTabTHJUE7lXVY9aRKHSdqynxNHK9PxJymr2munq4bpiHd2a9ht7r+qHnmr7os2GgmDWjUkR2e8fidNSDvXWW4EjYaTGb9NHJqaipNS6fGJFelCGKpdvH6p9tpBxmewIP4e3DE+GV/KDoub7xrK6+Dms9tmLArlE4EHzsIXNH7A44qBjMQdjmt9egLCHJiqGkoII3dg7H8fCziovWGGnZsEGTCxs0FpoU2KCxzmhjMZVkeuqpp8QeMEOg2app06aJPWEU5t+c/KJiDLKxxedTpiGvpBz1zRKW0swXmUHKrK9L73SjoRmr1tBszNSpU0XqC9qY2xwyftRHz5+WXVvPrrWlMzJQZOhoduu73/0uvve974l/m7evf/3rYq8dvUftQUuwFGhBlQRmzpwpjpG+aNbPHMXSb5UoBnBLoKggQHnQPt4ThsK7D0xQaWAAYkePgt+btlj/+WB8tnQ4Jhz6HAucVmGz9y6EqekjLMnVnFjYfPkWRh4Yh5T8G+pRw4nIjMZQ5ff3KQZKH5nF2cKcUdHzaRfmo6K2UhxvbzwLzYjC+JNfiIoLraHZsHHHP8PYIx/hhmIUDYFyqfXaagO7fe/iem68iPxkgyYPvm/Kgw0aC00arLOW0KwUFQ2nVBva1BntQVGZVHuSEsjSa6LPkx57xoyZGDd+IhJSb6K8ltIX1CgGqxH3FSNFnzX9DlUF0JW0VrvcSEXbae8XPSal2aAcTxQ8QJ9ba+iGSFGXL730EkaMGPHQ/rW2dEYzZpT+4tlnnxV7xlo3Mm4UjTl58mRhSNuDIqvo/B/+8IdNgQZkFsm0UW60jhq0pNw7aoCAB16a5Yz5J66KPX9EQ0UFUpYvQfiQgbg2cgTihw9DyM6tCLwW3mReZFBaeQdTzs8VBdNpv1d73K2+hwMhx7HKbTPWemwR+7hoOfbdo5Ow3HUDVrptwpHQU6ioabn5vaq2GpsU00lBD7MuLRFFy4n2xrNGRSteyX5iH97RsDPIKb0lHpuCBubaLxPmzFAjSwEHlDuNljenX1wo9gHWVteatLTbUdigyYUNGgtNCmzQWGcEzVr98pe/xA9+8AODCqZroc+Q8veRwXv//fcxd+5cnDl7Fjn5xahVvENafjkuhmUpJq0a9eqSF0Wa6QsWIJNGaTRWrlwpqhzQY1KSV30RU7RUSUujlIC49Yb+tnRGz4EMFBlAfa31DGFb0L48Wt7s3r17098Tvd///Oc/heHrqEHzjctH13lu6L3IHa/MdsFWx0S1RzFGYSGIHGmHqFHDETF0MFLnzkZyWDiSkuWPKWTMum0aKDbP01KkPsjkZJXmILUwHWmFGeK/8+8VIrfsNtKKborjZL4aGlsuWxNkiG7fzceV685IL9QEqxg6ntFjno2+hDXuW7HUeR0WOq3C7oADBgUGaMm/W6gYuo/F3r5L1zSGnGZROyOSkg2aXNigsdCkwAaNdUZQnps333xTRHPScqGxyzQ0a0DGSjt7UK/8enLuXSw7ex1vbQ5ERl4Z8m7liHMMpfVjGgIlcaQi682RoTO6MXfr1g3f/OY3RdSmFnMatCO+aWLvGQUH0EzahZAscbxReY9SlixEhO0QRI0chsgRtih2dkJGbm6n6Cz/XgHGn/hC7HmLzrb89c9ftUeBYuoIY8ezesX41TXUiX+NhUxZry2D8dm5WbhTrRlHaPndUENvTtigyYUNGgtNCmzQWGdaaImOluIo3YauNBfG4BpzC+O2B4v9Uj0XeuBaeiFir0VbNG8QbdKnIIPW15ChM6o6QHvWXnnllaZkv4S5DBqlFFt+7rowaPSeDl7pjdAUTTBFaXAQokYPV4yZnTBpiTOmoUHRdXpWVqfpjMofdd80ECvdNopySpYisyRbJLWta9SYeFnjWUF5ESaemoLXt9vBLVFTfJ72NNL7zQZNHnzflAcbNBaaNFhnD0PLhFOmTBGb7WnfVUfY6pgk8nX1XOCOXos84BSRiavRkbhtQDF2U6HcaGQyWydItbTOyJD16NFDpCqhlCXNMZdBq6lvxIRdIcKgdZvnhlEb/HDrTrXi3OqRsmSBMGaRYvbMDvkOV8Tv3EhL6zSd3am8i4UOq9B7mw2C0jW1WM0NLXuSEaQKBlpkjWdUcYCiVfcFH22afevM8YwNmlzYoLHQpMAGjXXWHNr4T8XTaaN7RwyFQ2Q2+i711Bi0hR7Y4RSPyMgI5OVZRmcUUEC5ynTNXlhaZxTAQEubVIWgNeYyaEV3qzF0jY+YPes6zxUf7AgWaSDKggMQPWakZvZs2FAkTJ+COvU96EydETmluZh+cYGob5l7x7yfO232j8iMgWOcG2obHszQyRjPqJj6qAPjsM5zu3pEAxs0+fB9Ux5s0Fho0mCdtQ2ZNCoW3qVLF3G+KVy7WQqbVT7ovkCzxDnjUDjCwsJRkN+yNJS5oCS2rctOabGkzk6fPo3//Oc/ou5m6/xrhLkMWmRaMQYs9xKGt/t8Vyw5H4/7lRW4sXKpiNyk4IBIxaAVOD1I8NqZOqM9jQRVLKBSSGTSDE1dYQhUYim9KBN3q1smk7X0eEYRnhNPTsHxiLPqkQewQZMP3zflwQaNhSYN1pl+aHM+JWillBg0O2UsdyrrMHqjv1iO66GYitHrfBAQHGoxg6YPS+mMiiVT5CpFsbaFuQzaueBMUd6p50LNkvGx0Nu4FxaMaIrcHDlMs/ds5nTUNkvy25k6o2tT4ARRXV8jggUKy9uuw2ouLD2eUZRp/G3d9TbZoMmH75vyYIPGQpMG68wwKHUFbX5uDpXYSSvKEBul24KW3z7dFy4MGpmKQSs8cdk9CIUFj45Ba2hsFJvMDSmKrQtK00GPrQ9zGbR1lxPEe0kRnH2W+8I3JgsZq5YqxmywxqANH4p8B3v1bA2dqTO6Lo9n8mCDJhc2aCw0KbBBY50ZQ3lNBXYFHMD0SwsR18ZMgpZ1l+PFfina2P76YnfsPueLokfIoFF6BdrDRPm6orIs83mYw6DRfqsvDkbilTkuwqD1W+2PGHsPxL09UgQGUN6zhBnTUFfa0mjyeCYXNmjyYZ3Jgw0aC00arDPjoZmmxc5rMPrgh7iWE68ebZvzwZmiqDctzVHermWHvVFSaLk0G22hT2f37zfiRMQ5vHf0E4tEG5rDoBXcqcL724JEeaeeizzxzuYAhM6YjWsjbUVwAJm0fPuHi7nzeCYXNmjyYZ3Jgw0aC00arDPjqK6rwWr3LeizbSic4z3Uo/opKa/FtZslSMy5g5iMEsTfLEB19cMFqi2NITqjjezD97+HqOyHS0l1BHMYtJj0Etiu8RURnN0Xe2HGyosIHTsWV8mg2dkgYfpU1Okom8XjmVzYoMmHdSYPNmgsNGmwzozDJcETr221wRqPLWi8b3jWdSoVeb9R+VdpdfWavWmyMURnWSXZwqBNPjcHd6r07yszBnMYNIeIbPRc4IbXFnmg62IfrJi0BjGjhiFaaRS5me/8IHKzOTyeyYUNmnxYZ/Jgg8ZCkwbrzHAonQEVr6Yi1jE5hqfduFmcjX1BJ7HGfQfWe3wJh+teqKxpv+h4R6hvaEBgWqgIYtBiqM52+R8QRb6PR5wT+77MgTkM2pfuKSLpb58lnnhlngd2vz8DCSOHIsJuiGbvWYnuIAcez+TCBk0+rDN5sEFjoUmDdWY4XwYeRteN/bHMZV2LpKBtQXU8afP91AvzcSzsIvxTY+CRGIIVLlux0HE1skqNT9vRFlV1VaLwdVJ+KlziPbFIefwxBz+Eb0qgeobhOruaE4tBu0eLPXb0mOagowatrr4RS89cx8tzXMQMWp9pF3B67CQkjBiCyGE2KHBsu7A9j2dyYYMmH9aZPNigsdCkwTozjIJ7RRh/YjJ6bxuqmC7DDEbAjRCRaf3yNSfUN1DRc027WViEGReXYMalhbjTKsGoqSQX3MB6z+2inYu5jAMhxxWDNh7+N4LVMwzXWUlFmVjipNd64WrLlBWm0lGDVnCnGh/vCRMpNrrNc8XITw/A5a1xuGozQOQ9qytuO9UJj2dyYYMmH9aZPNigsdCkwTozDLdEH/TbOQJvHhqP+Dz9aTUI2r819cI8TDk/FzX11aDk+gGJBUjIuYPqWsAjMQjD9r6D8zHmMUCtoUjMtw9PhF9qkHrEcJ1Rbcetvl/i1Q39MPPSIlTWVqo9ptNRg5aUexc2q33Qc74bXpnhgIkfbUXQyFG4OoLynmlqbrYFj2dyYYMmH9aZPNigsdCkwTprn9qGOqxx34IuG94Qy5X0c3uQQeq3czgOh54SP1fWNGLhqas47JOGe5WNSC+4hQ+Ofy5mqsprysU55oRmzkw1aARFqNIM2vB97yIyq+MRnR01aBEZ99B9sR/6LHDHf6c6YO74VYi1HYDEGQ9qbrYFj2dyYYMmH9aZPNigsdCkwTprH6oU8PnZ2ei+aSCWuWxQj+pnX9BR9NlmC5d4L/FzXf19zDgShVXnY1F0txb5d+5i2oWFGLH/vTZL5nSEjhq0KMWUjTjwvjBpJyMvqEdNpyMGrby8AlvP+ODv43bilY8Poevk89g+YTEShw1EvmP7M5A8nsmFDZp8WGfyYIPGQpMG66x9kgpuYNTBD4ThoqW/9qCai/PtV4gl0YC0UPUosOT0Ncw9HoO8smqUlFdjocMa9FfOcU3QmDhz0lGDllaYIWb4KChihdtG1DfWqz2mYapBO33qFEaPeRM//cVv8T/fegZP/+Kf+MV/h2Jl/xHInDsD9TrynrWGxzO5sEGTD+tMHmzQWGjSYJ21T9jNKPTZbosBu0biSJhmyVIfJZVl+OzMLMV8jVSMUoh6FNjhkozZx6KRW1yF4ntk0Nai9zYbHA8/q55hPjpq0IrKS/DZ2VnovnmgmD3Mv1eg9piGsQYtLy8P77zzDp5//nl861vfwje+8wz+VzFo//P1b+Or//N1/PKb38SBJYvVs/XD45lc2KDJh3UmDzZoLDRpsM7axyclAD23DMbgPWNw6ZqTerRtCsuLMf7EFw8ZNPuIbCw9ew2ZBZXCoC1QDBrlGzsQfFw9w3x01KDVNdRj9uUlwqDRTFp68U21xzSMMWg1NTX47LPP8LWvfQ3PPvtj/PRnP8M3vvtDfP3b38f/Ku1b3/oevvO/X8Nvfv97JCW1vzzM45lc2KDJh3UmD2HQYmNjsWvXLlRVyS8Jc/PmTcTFxak/ySU+Ph4ZGQ+Sa8qCclZFRUWhsLBQPSKPyspKREREoKKiQj0iD2vWWXp6uvqTfiitBhkp2y/HKmbtQV6xtmjLoMXn3MMWx0Sk51doDJq9YtC2DMHBkBPqGeZDl0ErLy83SmfLXTaIfXdjj3wk8qt1BHq/X3jhBWHQvLz0L+mSgfvlL3+pmLNn8bxizn787HP4+nd+0GTQvvPt7+G5H3wfzyhtxowZ6m+1zeOiM3NireMZGRUez+RhjTp7Kjc3F87Ozli2bBkSEhKQnZ2NzMxMKY2u5efnBxcXF539lm6urq7w9fWV+pqp0befK1euiA9c9vtNf1yXLl0Sf9wyr23tOqPr63rNNNBmZWWJAYA4G30ZrykGbViziEYakOiLhPZ8+pe+0VENp7w7Bfjw+GRh0HxTNAapqqoScSkZ2OEYi7Q8jUGbb79GGLQDQcfF79XX1SM/P7/pcY1p9BxycnKanjMlqH3r0AT4JAeInxsbG8V5Fy9ebFNn2tetvblRRQHadzfywPu4lqO58RQXFxv9/G7duiXe7z//+c/4mWK4jh07Jo7pOpe+ic+fPx8/+MEP8OMf/xg/+clP8PQzPxLmTLRvPYPvfedp/ETpe/qZZ/Dvf/9bzFrQa9f1eI+yzizZeDzj8UxGs0adPUUXPnXqFGbNmoXAwEAxAEVHR0tpdC16w0+fPi1+pinj1udYsp05cwaXL1+W+prpNdI0Ld046Nu77Pc7ICAAR44cgb+/v9RrW7vO6Pq6XjN9I6Sl37JSzQb0SzGOYgZt2L53EJ4RLY6RSYmMjGw6n54/7Zuiopu3SvPwwbHPhUHzSdbMuN29c0fMVh7xiENGvmaJc/6VNWLpdF/gUWHQqquqxTKF9nGNafQc6PHL1E3zPkkBwqB5J/mLnxsaGsRN69ChQ23qTPu6tctDO/z2iSjOMYfGIzY3QRwjA2fs86Pr0vv9hz/8Ac8995yY4aBjus5NTk7GsGHD8I1vfEMYtB//+Ef4zndVc6a27z/9fdH3/e9/X+xRo8cjLet6vEdZZ5ZqPJ7xeCajWavOnqJvu/Qf27dvF+ur9LPMlpKSIt58XX2WbnSDoEFaV58lG+17ofVs+hamq9+SjW6qwcHBKC0t1dlvycY6091PjabvCY8kHzHTNXTv22I/GkF9bZ1PG+w/OjWtxRKn9vzQlEJkFVaiSDVoNDN3LPyMOIdo/ZjGNu1z0LXESZ+xITrTstxlvVjiHHfsM6QVavag6XrdhjR6v7V70Ojbvq5ztI1usE8//bTYe/bcD3+Ib337GbG0SebsG0r7yU+ew8+Vvh8qfTQr156GeDzTfY6lWmeOZ/Qlg8czec0adSb2oJEj3Llzp9g3Ipu0tDSxlt8Z0CwATZvKpr6+XkzTilkQydCMRVhYmGaJTDKss/ahouM9NmuCBC5fbz9IoKquGnOvLBNpNnybGSQis7Act0qqUHS3CnMvr0K/HcPhEu+h9poPXQbNGJ3VNWqCBLptGqCYzanI6mBNTnq/tQbNw0P/692/fz+e++lP8ZNnn8WPvvc0vvGtp4VBEwEC3/uhMG5k0J555hkMGDAAtbX666LyeCaXzhzPyKjweCYPa9QZR3FyNIo0WGftE3crEUO/fFsYLm1lAH3QHNYOv/3oI+p2umkOqlTVNqD4bi1ySsrw+dn5sN07FjE5sWqv+WhrBi0oKKhpGVQfFOhAaTa6buqP2VeW4F4Hqx3Q+21oFCfd6F7u0gXf+8638f1vfbtpaZMM2vd+8KzYx/bcT36CH/3oR2KJoz14PJNLZ45nNIPF45k8rDaKk2+ccmGDxjpri9t38/HJmRliH9o2AxLVEt4p/sKg7Q08rB7RcF/5X0VVIxJuZWPs4U8w8dQ0FFe2NExFijnKKM5EfWODesR4dBk0inai123I7MKNwgyMO/apSFS72XuXetR06LrG5EG7cP48fq4YtK999WsPDNp3foAfPPsTsY+N9qi9++67BumWxzO5sEGTD+tMHmzQWGjSYJ21T019DRY5rRa1OJe5rFeP6qfwXhEmnZ4ujN296paGqL4OcLjui0G7xmBf0Cmo28YEBfcKMe3ifAzePRoeSb7qUeMJTg8X6TGC0sLUIxpI59p9avqIzr6Gkfvfx+vb7XDhqoN61HSMNWgVkRFY360bnn/2F3jqf7+N//naN/DVr38b//vNb4qlzbFjx4qIKkPg8UwubNDkwzqTBxs0Fpo0WGeGcSryAnpsHojJ5+eistawHEsUXGC3dywcY1suc+aXlWLahSWYeHI6UvNvo+HBvnyRzoLyrb2yoS8WOq5Cbb3+/VVaGu83KkayFtV1NSivqcShkBOiWPuB4GPi+dJxeizar2WIQaOl2Z5bh2D0wQ8Re0sTwdkRjDFo95W/xZuL5yFwzFiMfmcFfvX6Z3j+RVv8oZsd5i5cisuXLjSlEzEEHs/kwgZNPqwzebBBY6FJg3VmGFTQfPj+92C3711cNXDPWENjA85EXcInZ2aKXGqU7JXyqK1w2Yip5xchKjMZ5VX3UVXzYCmTzNRO/wMi0e16zx1iudMQcspuiaVImulb6rwOXyhGcsLJL8S/S13WYpHjapyJvCiirtqjvqFeufZ2vLqxH2ZcWoTahjq1x3SMMWglAf5IGG2H82+Nx6App9FjlhO6zHLE1AOhqKpr31y2hsczubBBkw/rTB5s0Fho0mCdGYY2MrPrpgE4HHZSPWoYyQVp2Bd0FGs9tmGj105ciHFEdnEJahXfk11UCf/4fNypbGmCymsqYB/rgvy7htXApBk0KtJOz7NaaVTcnPa70b/0Mx2nGTZDZtCyS3Px7tFJIgfa6aiL6tGOYahBa6iqQsqyxYgb3Bf73puKl7+4gNfmOuOlOW7Y4WpalBqPZ3JhgyYf1pk82KCx0KTBOjMcSplBmfVpVupOVcdCu6tqGnHj9j2suxSHCbtDkV7Qcp9aSUWpmH0jY2VOSOeUy0cfDury5oRTU3D7jnnC5w01aCWBAYgeOQxXhw/Fyg8W46XpDui90A2vznXFpdAs9Szj4PFMLmzQ5MM6kwcbNBaaNFhnhlNdXy32hVHSWqe49je66+Y+yu/egX1oBt7ZGoSeC9zQY4E7Im60XMqMzIyBe6KP+pN50EZx6vusKaBh8rk5okj6eTMEB2ih67Zn0BqU55e6fAmibAYgZMwYfPrRZnSd44qeC91hs8oHEalF6pnGweOZXNigyYd1Jg82aCw0abDOjONqThxsvnxLJG+9U2X850U6S4m/htUnAvHibDf0UszHS7Nc4BiRo56hmT07EX5ORHSaE9JXe3nQKGKTDCgZ0bIOzhI2xxCDVhYagsgRdrg+cii83hwLuy+OoeciT3Sd54ZxO4Jxu9S0Atg8nsmFDZp8WGfyYIPGQpMG68x4aG9Y3+122Bt0BI0GREQ2h3QWfy0aJ9xjMGiVH3oucBfLd+eCNKWUaM8YpdcIz9TU/DQn7emMAg3eOjxRpAa5ZaalTS3tGTSK3ExevBARtkMQO8oWl96egNfmOKL3Ei+8PNsFM45Eo6HR+AABgsczubBBkw/rTB5s0Fho0mCdGQ9tyHdP8hFFxI+GnxGb8w2FdHYtJgpBV1Px7vZQdJ3nKtoeN81zabjfgIJ7Rcq/+veJmUJbOqNgAgoMmHV5MVa4bUT+PcMCE4yhPYNWEhSIqNEjEDXCDldH2eHLSYvQa5EnXlvsgW7K+7PVMUk903h4PJMLGzT5sM7kwQaNhSYN1pnphGdGYZ3nNkRnG15/j3QWFRmBnJxbmHI4Gl3muKD7fDd8tCcMZRWG5TwzlbZ0VttQi4vXHHAs4gwqag3PL2YM+gxaY20tkhcvQsTQwYgeNQwxilFbsfIkei31EUvAfZd4wDHywRKwsfB4Jhc2aPJhncmDDRoLTRqsM7mQzqi4cFlxATY6JqPbPM0+tNeUFpho3j1nrelMnekzaJT3jGbPaP9Z9PChSJwxFR9v9ESPxd7oscANQ1b5IDGn/edcXVWPqyG5uJlSoh7R8LjpjNKgpMQW4ka8aUERBBs0Hs9kwAaNhSYFNmisMxloDVpxYT4com/h9SUeYh8aRXPuck1Rz7IMj6JBqy8vR8rypQgfMhBRo4bj6ghbJJy9hJFbgtFdeV9odvHNTQGorK5Xf0M3ZcVVOLAuDBvn+CEj+dExaHTdlBTjPlcyaPHRedg01w9u55PVo8bBBo3HMxmwQWOhSYENGutMBlqDVlSQj5TbFRi4wluYM9pnNfVQpHqWZXgUDVppiCZyk8wZLXGmzZsJn6BEDF6vSUFCBm3hyavQFx5QlFeumBlfzBvnhMzUUvXoAzpTZ7GxsUhPT1d/Mo64iDwsHO+CK8fi0NhgfDAKGzS58H1TLmzQOgEWmlxYZ3LR6qywIA9U4enNjQHooZgQChR4c3MgSi24D+1RM2iNNTVNkZuRI4chcrgtyt2dcDgoFz0WuoulX1riPOmfIc7XRU11PfauCsZnQy8gwk93IlvSGem8MyguLjaqbmhrPC6m4DPbi/C8ZNwsHBs0Hs9kwAaNhSYFNmisMxlodZafp9HZ/BNXxSyRdq9V+A3T9x21x6Nm0EpDghFFxkxpZNKSZk1XnmQZFp2Lx8uznfHaIs3Sb1RayyXL5gQ4p+OjAWdxZFN4myWsSGfJyaYtFXaUxkaqs2paehCiurIO66Z7Y/a7jshKazt/XWvYoPF4JgM2aCw0KbBBY53JQKuzPNWgHfVNFwaNZot6LXDHqYC2Z4s6yqNi0Dw8PWmjFZIXLXgwezbCDqUujiipASbuDhW54cicDV/n12aC2uy0Usz/wBnTRl9B0tV89ejD5Ofnt3jNGUnFuHjwOvatCcHBDWFwP5+EwryWpbbMReP9BqTEFuD8gWvYuzoEh5TreVxIRnF+heYEA/BzSsPEgWexf10oqqsMK1zPBo3HMxmwQWOhSYENGutMBq11FpJUhG6KQeu9yAMvzXLGqgtx4rgleFQMmndQEKqiIhA1ZqRY1owYNhQJ06cA5XdxNfsehq7xQU912Xf2sWhU1ugOELh8JBYf9j2NL1cGo5bWi9uguroa9fX1Yh+X95VUsV8tJjhHBBaUFFTC1/EGNs3xRWyEeZPz0vU8LiZh4ywfXAvNFdcrLazUPAflevFRhl2v8HY5Fox3xufDLiIxxrDfYYPG45kM2KCx0KTABo11JoPWOrtZUAGb1Zp8X5QTbfKBCNwzcJbEWB4Fg/bLX/8aLvb2yN24rilyM2KYDQqcHcV59pG5eHWuizCsLyqGdb+n7s+otKgKq6Z44aNB5+Btr39/VkODZpnxWugtEUiga6+aw7F4LP3YDbezzPfeRAfmYD5dz//h6106fB0rPndHfk77f3e11fXYtyYUE/qfwZkvY9Sj+mGDxuOZDNigsdCkwAaNdSaD1jq7U1mLKQcj0G2uq1jqHLnez6CcX6bwKBi0X//pTzi/bCkS3n1L7D+jJc7EmdPQUKLZZ7bdKUkYs96L3EUNTo9ruv8eyWR9bncBs991QGpce/nj7uNuWRW2zPfHtoX+qKl6eEYuL/seFn/kgrN7r3Zky1gTFfdqsVW53pZ5vqiuejjw43bWXcz/wEkstRqCx4VkfPjGaSyd5CqiVtuDDRqPZzJgg8ZCkwIbNNaZDFrrjLzAZodEUTBdsyneHb5x5l1q09KZOkuKT8Lf//oC/vzzX8DnvfdwfcQwRI1SDNqwoch3sBfn3FWM07RDkeiqmFWKbKX9Z/HZD2+Mb6i/j5M7o/HB66ex6gsPvcubGiiv2C1MHn5RLIvqgh5j+2J/xaS5oqTQtKLszaHlyxlv2ePCQUoR8vDzI5NIy5yrp3iKZc/2SIjOw5QRl/CF0oI82t+nyAaNxzMZsEFjoUmBDRrrTAa6dHYxNEsUBKdlvVfmuOC4v2l5s9qjs3RW11gP52A3vGDXBT17/gUObw7BtdEjcdWGZs+mo06dPaPl3qGrfdFzoZvyPrji8/3himl7eLn37p1qbJ7nh4kDzmLbIn/1qD4a4XwmHp8OvSD2m+mCIkCPbo3A1FGXERfZ8THA7VwyJg0+Bz9n0tjDU3K0P+3I5gjMeNNemK/2yE4vwxLFPE7sf0aY0/Zgg8bjmQzYoLHQpMAGjXUmA106i0orhs0qTcJail6cc7ztjfEdoTN0lpx/A8tc1mHU3nHosvYN9Fv1Bt5c1A/zpw2Cy/vDUOqo2XtGBCcXioS9tLz5kmJY11zUHTCRl30X88c5Y9KQ8yIKsz3q6upxeHMYPrO7gBCvTPXow5zbd1Usm3pf6VhFh4b6RhzbGomPBp5FmO9N5YjuNdNze6/iE5vzIkqzPYoLK7F+po8IiqCZt6py/fny2KDxeCYDNmgsNCmwQWOdyUCXzorvVeOj3aHoIlJLuGPEOj/cKun4MltrZOvsdNRF2H45Fq9vt0WfrbboufINvL6yL3qv6Yeeq17H22vtcDUlXD0bOOR9Q0S0ipQjSjsTSObmYdITi/GZ7QXFTF3U7Blrh6rKWuxYGiB+J8RT92MSZNA+HnwOFw52TJNVFXXYtSxIGMhQH1qO1G3Q6LlP7H8WDifaj9ylOqM7lwZifL8zYh9adjs50dig8XgmAzZoLDQpsEFjncmgLZ0tP3u9KTkrJa2N1JOc1VRk6iwiMxrD9r2H17fZwubLt9B/+wi8vuoNvKEYtH6r+qHf6v7osXEAZjssR1VdpfAwlFKDAiW6K69/6GofRKUXq4/WkoTofHxioxi0YRfhciZRPdo25XersWmer2EGbdA5nPmyY1UHRIDAQn980o5Boxk0isy8fFj3vrjWHN4ULmbQ5n/ojNQ4/QmN2aDxeCYDqzVo9Ibv3LkTFRWGJzQ0F1Q7jmrIdQZxcXFIS2t/yt/cUCh+ZGSkSGopm/LyciHyzhhUWGdyaUtnpwMz8Zo6c0Qb5I/4mn8fmiydNdxvwGr3LehD5mzPW8KgDdxqhzdW9FUMGi1z9sPAdYMwcOdIDN7zJkJuhqGxERi1wV+YU4reHLs1COVtbP6PCszBpzbnxYb5QNf2N8wba9AMmZXTh9EGrY3AhdZcOHAd45XzZ7/j0G4ONWsdz8gg8XgmD2vU2VPkxC9cuID58+eLwspJSUlISEiQ0uharq6uuHjxovg5MTHxoXMs2S5dugQXFxepr5leIxmVM2fOwM/PT/r7TSI7deoUwsLCpF7b2nVG15f5mtvSWUpSIi54ReKNxS7oOtcZXec4Y9JOP8QnJCIpUfdjGdvoWjJ0lpyUjIhrkXjv0Cfou80OA3aMVNoIDFAMGZkzrUHrv2koBuwchZ6bB2G1/Xpc8buGvosUc6a8/i6znfDxdi/lsRKV9ywB8fHx4rFLyzSF0IM90hWDdgFTRl5CVIAmxxhVZqCbVPPnUlBQIEot3S2rxKa5PsKgBbqT8b0vbuA043Dz5k3U1NQo5zXizJfRYonz9J4o8TPNDuTm5j70uK0bPT/6bIuKaFarEXdKK7Flvq8waMFeaeI53Cu/J8pNZWVlKY9bK25sZ/ZEKwbtLC4cuibOqVWOZ2ZmNl1P+7q1MwSu5xPx6dDzmD7mCq4GZ4tjdGNs/fx4POPxTEazVp0Jg0Yf9IIFC4Q7pT9sejNkNLoWfdD0gdPP9MJbn2PJdvnyZWHQZL5meo30zefs2bPw9/eX/n7TYHL69GkhOJnXtnad0fVlvua2dJasHI+JTcDwNR54VTFnZNAGL3dDWHSsalI63uhaMnSWmpSC4JgQDN45Bv22DxcmrP8WW/RXTJnWoPVfOxADtiumTTFvfbYOxdTTMzH/sDt6zXdHt3ku6DbXBZvOh4n3JUl5/TQo0mNrDVqEf6aIyKS0E2FihoqMSl6TUdI2rUG7U1qBjXNaGrTKygqhfzJotbW6DVptbS1ycnIeetzWjZ4ffbZag1ZWUonN81oaNPq2n5KSguzs7CaDdrq1QVOuRwZNez3t69bOENBeNZrhmzXWHrERt8SxwsLCh54fj2c8nslo1qozXuLkqVppsM7kok9nC09dE/uvKFBg4ApvRNww7z40WTq7W3MPE05NxYBdIzFkz5sYuGGImDUTBm1FXwzYNFQse9oofa9ts8HOgC8x93iMYs40S7x9Fnvgembbm+ApLYVY4hx+CT4O7e+7qaqo0QQJiChO/UucFFVpf6xj5baowPnu5UGYNPg8wnz1L3F+NPCcQfvoiFO7opv2oN2I178HzVrHM17ilIs16oyDBHizozRYZ3LRp7MzQTeFOdNGMR72Nu+AK0tnNfU1WOayHq/vsMPg7cPRf3X/phm012mJc+swzb60XaMxeM9IHA91xqdfXhUJainVyOiN/ii513YaibTEYjGDRlGc9sfbN1N0Ezm5M0ozg+ba9t6+M3tiMHnYRQS6dWz/H+VUO707RuRpC/Kkz7BR09GK07uvavbF6TGNWihv2v61oaKawJKP3ZB1QzOb2BYcJMDjmQysNkiAb5xyYYPGOpOBPp3RrBElq6VggVdmu2D+iY5tVm+NTJ0FpodiyP6x6Lt+gDBnZNLIoPWkQAHVoFEQwQLHxXC5mgbb1QEiQIDyoC06fU0xebpNDZGfew8LJ7iI2a6TO9pP2koGyetKikgc63YuST3WksaGRmGApo2+gpTY9kpHtQ9dj56f67lE3Ndh0OrrGrB3VYjY8J/SbqkqoOJujQg8+KDvaWyY5YNy5Wd9sEHj8UwGbNBYaFJgg8Y6k4E+nRUqN903NwWIWTRKWPvBjmAU3qlWezuOTJ2RJTnouB29FvdA77WatBp9FHPWZfnr6LvVDn132GH4vneRVBCPc8G5ooJC78UeoIoKZ4PaTiZLVJTXiZxgNEP1pWJy2uc+0hILxeb6I5vC0aCYsdaQ4Vk3wxtrpnopZqjl7F3uzTuIDMgW0ZmGciOhCHPedcTB9aGor384GvVeWTWWf+YuKiIY8rhUVJ3KWtEM2oH1hiTnZYMmGx7P5MIGrRNgocmFdSYXfTqrrW8U+dDInPVQTNrgld4IT9G/18gYpBq0ygqkrlmFHR+8gTeXDsDra/qh+8rX8fKK19Fr0xB8fHoawrMixbnLz8biJVEg3UMs7Ube0J3/TEtj432xHPnB66ewcbaPerRtaAarurpGZPenmbeC2w8XG4+LzMPMt+zhbd+yisDd0mpR9HxCvzNwOp3Y1nayh6irbcShDeFYNNEFRfkPX+962C1xPV8H3aWnWnMzuQTz3ncSe+8M2bPGBo3HMxmwQWOhSYENGutMBu3pjLLnU8Jamk16RfmX9qWZC5k6Kw0NQfQwO1wfPhzeb9ti19Q30f2dbvjj4H9iz6X9KK7Q7KG6XVqFcduD0W2eZnnz3W1ByCluv3h4VEC22L+1WDFAxfn6N4TX11M9z0bkpJdh+WceIhigrvbBrFZZcRV2LwsSs3L37rRcOiy8XYEVn3vg3Z4nRWRmZTsllpqTmVqK5Z+64yxdr+7BrB1db/viAOxZGWzw44X7ZokZw1ljHZByvf0lUTZoPJ7JgA0aC00KbNBYZzJoT2dhKUUiipH2oZFRoxk1mlkzB7J01lhTg5QlixBhOwRRI4ch5e23ELBqFf778it4/vn/g4+nt3qmpg7pa7TvjupvznLG4tPXDHq9RYopI/NDecH0JZ8l6PVWV2uWilPji/ClYozO77smfo8S3R7eHCFm10oKdBjD+xpzRLNhlw5dR1Hew7Nh+ki6lo9divE7f+C65nruyvU2ReD49kiUFhlWzotmDE/uihZlnjbO9kVtGwl8m8MGjcczGbBBY6FJgQ0a60wG7emMZo80M0quoqLAmxsDkFVonpQBsnRWGhKMqFHDEamYMzJpmYsWINLXFy/857/4P8Wgubu7q2cC54MzNfvPFJPWRfn3sLdhS373FeNEGf9p0/yhjeEiyrEtKLcYJZzVQnUtaU+Z86kEuJ5NEqWj6PHaIzIgq93Zuoe5LyoZRPhlw4mudy4JiTHGpSQoVozjko9cRQ60toIcWsMGjcczGbBBY6FJgQ0a60wG7emsvvE+Fpy8KjbLk2khkxaeap59aDJ0dr++HsmKISNjRgYtcoQd7nl7Ii4pGf/85z/xf//3wKBV1zVg1pEoUSCd0mtQ7rfAhALRZwiUamLmWHvM/8AZORltvyb6nOnz7gi0FOnnlIYaxdwZA83cNd5vf8ZLH4FuGSJf2srJHgYbRDZoPJ7JgA0aC00KbNBYZzIwRGeHvNNEoAAZNPqXfjZwb7peZOisxN8PUWNGIHK4LSKGDUXC9KnkUhCbkPCQQSu4Uw3bNT7CnFEOtHe2BopjxkB1LGkW7dy+tnVEOiOddwRKvXE19MEsnKFQ9YC8PP11M/VBEZ7rZ3qLigPe9obrlQ0aj2cyYIPGQpMCGzTWmQwM0RnNmA1Z5SMiOamywOQDEaip69gsDGFpnTVUlCN1+RKEDxkoljjJoBU4OYq+67GxDxm0wKQCsd+OIjfJiFI1AWOh5b9VUzxFCo3MVN2VFzqqszsl1fBxuCH+NRa6Lpk0U/G4mCJmzyi1hjEBCmzQeDyTARs0FpoU2KCxzmRgiM7uVdXhvW1BamZ9dwxe5W1QZGN7WFpnJUGBiBphJwIDaIkzYeY01BZrlmfp/dYaNA8PD3Fsu3OSmD0jg0ZBAqcCTItYTUsowvxxTti20B93Sh82UR3RGe1ti4vKQ3qi/tQfbdERnWWllWLBeGdsXeCPe2X6E9O2hg0aj2cyYIPGQpMCGzTWmQwM1dnSM9dF6gkyL30Wu8M1RlMcuyNYUmcNVVVIXrII4TaDNAECNHvmaK/2tjRonp4eYsn24z1hYuaMTOiAZV5IyjX9eeVmlGHtdG+RuJZSYzSnIzqj4IGa6noRzWkKpuiMSkVRig5K60H53irLKU2IcbBB4/FMBmzQWGhSYIPGOpOBoTqzD89Bb8WYkUHrPt8Nqy50rIA3YUmdlYaFitmzSFraHDpYzJ7VlTyYdWpu0Hx9PJF9pwHD1/mJAAEq8TRuRzCqmuUmM4XiggqRxDU+qmWU5OOmM5q1i/TPFmk56kxc2maDxuOZDNigsdCkwAaNdSYDQ3V2s6AcA5Z7idklmmX6cGcIKmqMiyBsjaV0JiI3F85HhJ2NJnJTafn2l9VeDVqD9otf/B+C/X3gcq1ILGuSAaWUItudkgxKdWEKrDO5sEGTD+tMHmzQWGjSYJ3JxVCdVdXWY9LeMDF7Rqk2bFf7ICZD9yZ4Q7GUzkoC/BE1eoRIqaGN3Kwr01QK0KI1aL/8xS/g5+OFLS5pTeWduioGLcCI9BrGwjqTCxs0+bDO5MEGjYUmDdaZXAzV2X3lf1+6p4hAAZppov1oJwMy1F7TsITOGqqrkbJ0McJtNJGblF4j39FB7X2A1qD97je/wvHz9phy5EHN0RHr/JBppmS8umCdyYUNmnxYZ/Jgg8ZCkwbrTC7G6CwwsUDMLlFdTpptWnb2GuobTC/7ZAmdlQT6a4wZzZ7Z2SBhxtQWe8+0aA3aX/7wa6zYeRK264PF8iZVEaDEvJS01lKwzuTCBk0+rDN5sEFjoUmDdSYXY3SWVVSBMZv8xSZ6MmoTdoUYnci1OebWWUNFBVKWLX6Q90wxaNq8Z62h9/sFxaD9+Q+/wyerjqHXYh+N8ZztjJP+HZsZbA/WmVzYoMmHdSYPNmgsNGmwzuRijM6oaPiSM9fE7Bktc1LAAM2qmYq5dVYaFiKWNIU5GzoYiTNnoE7Ne9Yaer//9cI/8Mvf/hF2iy+g9xJv8XoGrfAWBeItCetMLmzQ5MM6kwcbNBaaNFhncjFWZ2eDMvHqXE1dTloO3OmSjEYTwx3NqbP7dbWampt2NiIxLS1x5jtcUXsfht7vfysG7ae//Qdem++I15d641Xl9Xy0W3k+lcbn+TIG1plc2KDJh3UmDzZoLDRpsM7kYqzOEnPuYOR6f3SbTxvq3fDBjmCTDY05dVZKVQNGDxcpNZr2npW2jNxsznXlc/7vv1/Az/4zWKTVeH2JpwiAWH85Xj3DcrDO5MIGTT6sM3mwQWOhSYN1JhdjddbQeB9TD0aiyxwXvCaqCnjgelbbRkgf5tJZo/IakpcsFMuaIu/ZCLsWVQN0cf3aVfz3v//BrwbNFKlDXlvkgX7LvOAd2zKprCVgncmFDZp8WGfyYIPGQpMG60wupuhsv2cqeirmjKIeaRaNfjYFc+ms2N9PM3umjdycPkXv7BmRkKAYtJ6v4VfvbEE35XV0V9rojQEoMaIAuKmwzuTCBk0+rDN5sEFjoUmDdSYXU3R2LbMUA1Z4CXNGy4OffBmGxkbj96GZQ2cN5eVIWb7EoMhNLXdKqnHpeCBs+i1Hr+GH8can9ug51w3LLsaqZ1gW1plc2KDJh3UmDzZoLDRpsM7kYorOqEble9uCHlQVWOOLpNy7aq/hmENnpSFBrSI3p6G2SHcUZp3yvCP8s7H6Cy9MHn4e779xGu8o7e2BpzFs2HmcupionmlZWGdyYYMmH9aZPNigsdCkwTqTi6k62+GcLAqL0z40Sk9xzM/43GEd1VljTTVSFi94sPeMqga0EbnZUN+IU7tj8PGgc/jc7iI+tjmLd/qdxNh+p/Buv9N4t+9pzHjzCqICstXfsBysM7mwQZMP60wewqDRG75r1y5UVlaKgzJJT09HbKyc5YfWxMXFIS0tTf1JHo2NjYiMjER+vuU3LbemoqJCiLy8vFw9Ig/WmVxM1VlUeqnYh0bpNl6a5YKFp4y/EXRUZ6UhwZqUGhS5aTsESbNnoLGNwTHMOwtTRlzC5GEXMW30FUyyPY+3FXNGBm1s/9OYMOScMG9rpnnhTqnpyXcNgXUml84cz8gg8XgmD2vUGc+g8TcBabDO5GKqzgrv1uC97SHqPjQ3vL05EBn5xi1zdkRndTU1SFowTxgzMmgxY0agsI3IzdqaBuxZGYRPhpzH1NGXMW3UZXw0tJlB63daMWwXMHXkZXym/Bvknq78lmm53QyBdSYXnkGTD+tMHk8tXrwY48ePR//+/TFr1iwsXLgQCxYskNLoWp988gkmTJigs9/SbeLEieL6Ml8ztblz5+KDDz7AlClTpL/fM2fOxLhx48S/Mq/NOntcdDYf8+bNhe20Xfj3dAe8OO0i/jP9Cj6cvx1LFs7Vcf7Dja5lqs5mKefum/oF/Ab1h9+AN+CvtMs2g7BkxgzMb/04C+dh/pylmDTsCD7sfxzjBxzDhwOO470BWnN2Cu8o7QO1b1zfE5jy3l7l+SxWfn9+y8cyQ2Od8Xgmo9G1WGfWobOnvvWtb+HrX/86vva1r+Gb3/ym9EbXpqarz9Kts679jW98QzRdfTJaZ7xm1tnjo7Nv/M9T+PGfu+NPE47grx+fwF8/OYNf9p+K73zvGXzj/9s7D/iqyvv/46i1ttU66vxZbWvVv6PWtrZ1r8rKZlpb955AAAd7OOu2qAguQJmyAgEMMwnZCSKQkCBbkAQyUJKQ/f2fz3PPDZfLCWTc873g/bz7eir3nHNz7jn3c5/nc57n+X6f45r//bX0mo+1PuupJ50oL15xmSy84VqJt8q8666W7r89T46z9PNTv+OP++kxcvKJZ0qXv78h/7rhA+l53Xty+41jG80ZhjfvuHW89Lx+tNn37xs/khsv7SW/+PnJ1nvd0SF1pl+Ccc2sz6gzjdLuscceky5dusi1115r3OkjjzwiDz30kErBuXr27Cldu3Z13O926datmzm/5jU//PDD5sknJiZG/vOf/6jfb3zHUVFR6t81dXbk6Ozhhx6QBx7vIzf0+lT+1GuG/KX3dPnz45/Jfx7qI48+dL/je3wLztUand1nPZWPuL2nLLr1JlnS8TZZ+s+bZU5MpPTDPut6DnjPww/Iww8+IQ9EjJZ7bxsv97b/VO5sb31Oy5jBoGGY8872E+Q+azv23X3LBHmw+3+tz2P9rYcfPPDvtbFQZ6zPNArORZ2Fhs7aVVdXm3HdN998U3bt2iVVVVWqJTc3VzIzMx33uV0w4XDNmjWO+9wsmGiYnJwsmzZtctzvZtm5c6ckJiZKUVGR4363CnV2ZOmssrJSXvpipb2qwAK5bmCCTFu+0foenY/3L63RWUVZmeQPHSzZ0RGeyE3LnG2dPs18FqfjUfb8UCEfv5Ymj4RNlV7dZso9nac0GrR/t/9cHo6cbOalIboT+zOWbbTet/eAvxOoQp05H+NWCWZ9lp6ezvpMsYSizkyQAKIy3nvvPVMRaoObjS87GEDkGze2PIVAW2loaJCcnBzzpWuDiCP8wBCVog11pktbdZaSv0s6jlhkIjqRF63/+K/sPYemNTrbk5MlK3p09eQ9iwqTvP6xUnuIVQPAxrUl8uxdc+VBy6Td1Wlyo0H7z22fyaMwaIjsDJ8mo19IlZqqevtd7kCd6RLM+gxRlKzP9AhFnTGKk9EoalBnurRVZxVVnqS1WFEAEZ3hLyyRjYXNCzNvqc4aamslf/AAs1oAes+yu0U3mffMiYylW+TxrtPljlsmyp0dLJNm8p+Nl4fDJpkIz2GPLJDvtrY84W5Loc50YRSnPtSZHkE3aPiicf5gQKHpkp2dLa+//rr5DNqwQmsdo+blm94zrM2JMm5p8/IftVRnxcmJkt2zq8+am72lpqz5C7UXfr9XHhi5VKJipsq/O0+WOzpMlNtvGi2Px0ySMS+myfbNOpqjznQJZn2GHhXWZ3rQoAXBoKGrNlgJ9yg0XVCpzJgxIyiJHVmhtY6Vm0rl1iEL5abBX5r5aI9+kCF7q+vsvU3TEp3V791r5p5lRHQ2w5tYNaBoTpy9t3ks/Po7uXXEIrl54Jfyz9h5clWHkfLXyzvLjMnzWrWWaGuhznQJZn2Ge836TA8atCAYNEy2LCkpMePL2lBooQMrtNbxfWWNPPheWmMv2m3DFkpSbpG9t2laorOSpGWeoABv71nf3lJj1QnNpbq2XoZMWil/7R8vt1qf78ZhS+T/rgqT3553tixc+KV9lA7UmS6sz/ShzvQImEGDwdprPQkfymjV1taa8wRjUqc/FJoOdXV15jtHFA4K/u0teI39bsMKrXXg5zx+6Xr529Pz5JYhWPopXl6blSv1h/idN1dndeV7pGD4EMkI7yRZCA6IiZCd8XPsvZ7JudAJrqUp1n67W8KeX2LWDb1pyCKJGjlf/t+fr5Hzzz1bvvySBs1tWJ+xPtOABs0SWGtB1lvkCMGFOAHRTp8+XW699VY55phj5OSTT5Ynn3xS1q5dax+hD4Wmw9SpU+WMM85oTO7oW0499VRZsmSJfaR7sEJrPfnbvpfol5aaQAH0pPV4LUm27jr4sE5zdVaaliJZXSI9kZuRnshNq5WTDVu2SO/eveXMM8+Uo446Sm644QajI3+jBpv48eJv5O+2gbxh6FJ57PWZcs3fr5Jzz/0/GjQFQrU+QyJR1md60KC10qB9/PHH8otf/EI6d+5sniD8gTl74403TBbg66+/3iSdu/POO+XXv/61XHjhhWbyeDCg0HTA0hjt2rWTq6++2mgEy6OgtG/fXqKjo1W+f1ZoraemtkGGTf7a9J7dMjhBrn5mvszO3GrvdaY5OquvqZb8wc+ZYU2zMHrXKCn7cr6sXb9e/nTllcac3X333aa+uOaaa+QnP/mJvPjii/v1UJSVV8t/3lpuzCNK9zfSZMy0RfKPq66U//s/GjQNWJ+xPtOABq2FBg35X1555RU54YQTjGC7d+/uaNBSU1Pl9NNPNxmIfS8QledZZ51lMjI7vc9tKDT3QbI9fO+XX365yZ2DIW7MO0TxJuPDNrdhhdY2ElZul1uHLmzMifbE2Awz96spmqOzkuVJkt2ji5l/BpNW8Ew/qSgqkn/fdZeccuqpkpCQYB9pHVtSYjKI//KXv5RFixbZWxEcsMPMjUMQw9XPzpdnJ66RFVZ99qc/XUGDpkSo1mcIcGN9pgcNWjMNGuaZLV++XK677jo56aSTJCwsTM4991yJjIw8wGjh2D59+sjPf/5zY9T8wdAohjsXL15sb9GDQnOfb7/91vSS/utf/7K3BAdWaG2joqpWHng31Zggb7BAzoamJ/IfSmeNec8iwzx5z7pGyw+LEiRjxQo57bTTzFI6/iDaG73uWALFO9f16XE5Jk+bNw1I/Fe7pCBvjfzxj3+kQVOC9Zk+1JkuR5RBw4fEWlwYdpg5c6Zs27ZNrrzySunUqdMBBg3LYFx11VXyj3/8Q0odsoLj/XgqfvXVV+0telBo7oOlOdBLinxB0MmsWbPk888/NzmE6uvdzeruCyu0tvPRom/khoELTG/VNZZRGzyx6ft5KJ2VJC6T7B523rOYCFnbr49Iebm898EHZi7PpEmT7CP3gboFD4WXW+br+7JiWV9UId3+u0yuH+AZ3uz6yjL5oapB8taspkFThPUZ6zMNQtqgvfPOO802aBjaxHu8+V927NghV1xxhaNBKygokAsuuMB0C6Mb2B8s3YAeNMwz0RQ4oNDcZ9y4cab39G9/+5vRCIbCUfCdY34R9KEBK7S2g1UEOo9cbEzatc8tkKiXlpoISicOprNaq44oGDHURG6a4ADLoBUvmG/29e7TxzywoYfeH9QPDz74oJx26qmWCVsl7yVslH9YRvHmIQmmZ+/tuZ6Ao9WrvqZBU4T1GeszDULWoMEkTZ482dFANQc8STRl0PBkgScOrADvlIIjLy/PRL4gaEBj7N4XCs1d8H0/88wzpgK79NJLZfTo0ebcSUlJ8vjjj5vtmFwL/bgNK7S2U1ffICOnrrLM0DxjihA5+fYc5yjsg+msNNUncjMqXHL79ZH63WWCx7M77rjD1BeoF5zo1auX/N9Zp8v4GV/KnaMyG4c3sWZonm0Wcb9p0PRgfcb6TIOQNWiIOlmwYEGre7AOZtCw4j9CkpFSwwksvAqDhqcPGjT30RQaou0++eQTM2cI99ofbzTUf//7X0fzHkhYoQWG7PUlxpzdNCjBmKMerybKpp37/+ZBUzqrr6qSgiGDzNwzE7nZJapxzc1aSy+33367/OY3v2nyfvV66ik595yzpM9bM+X6wUtMag3kaBthGUdv0ALuNw2aHqzPPLA+c5eQNmjz588PikHz9qDdddddNGgKBEtoTuTn55tUCshx5a+bQMMKLTBUVtfJsxNWyFV23jH0ok1I3Gjv3UdTOjO9Z90tY4bIzahwyevXR2rsuan4/R/KoPXt/aT84pQzpfOQOXLz0EWm9+yf1udIytu3ugHuNw2aHqzPPLA+c5eQN2hekLMMOV58S0xMjGzYsME+Yn8OZtDWrFkj559/fpNDmNgPg4Ykt775jTSg0NoGDD2CO/y1gginzZs320ftA0PoiMTzzl1E6gQEj/zud7+TLVu2mG1uwQotcCSs/E5uHpxgzBFSbtw/KlV2l++fQNZJZ4jcXDtogDFmCA5AD1ph3Gx7r2cICb0TmM/TVC6pvr2fkpMuuU2ueXae3DpskTGIvT7MlKqafQ+XNGi6hKpBO1h9tnXrwfMEthXqTJfDyqCNHDlS/vCHP+xXbrzxxiYnQB7MoGEfxuuxD8EF/iDr8q9+9St57rnn7C16UGhtAwZt6NChB2ilY8eOxsxjOa/MzMzGxfBx3UuXLm08d3Fxsfz1r381+igsLDTb3IIVWuAo31srj4/JMBP0EdGJJZYmJ2+y93pw0llx4jLJ6bkvcjM3tpfUlJXZez288MILJq+ik7Gq2lsh/77vETmv68tywyAYRI9JjM/Zf84PDZouodJwoj7DdbI+o860cH2IE08ZSESLhtupl2TMmDFmFYIJEybYW/Sg0NwF9/a8886TP//5z6byAtAAkjkCRAIjjx4ifL3b3IIVWmD58qvvLHPmMUiI6LzjjWQp2r3X3nugzuoqKhrX3ERwQFZMpBTN3bfmppe4uDgTJffWW2/ZW/bx7eaNcvO9Q+XCB8bLzUMWmjlwT1hG0T9hLg2aLqzPDqzPWhtw11yoM11+tAYNwIRh3TKk8vClzHp6vvnmm+Xiiy82Wea1odDcBdeJoW1MnMX6db5gOPuJJ56Qo48+2jHnVaBhhRZYaixT1PujLLnGMkkwavjvu/Pz7b0+OrP+C0qXJ5ueM8+qAfbcM7uR8wUNHswVciwih6IvYz6bLn/495vyt/5zzDlRUtbum3vmhQZNF9ZnrM80CBWd+WIMGpw/QobRhdsaDmXQioqKJDw8vPHJGEOlSL+BpaGwEDKS5AYDCs19kM/q7LPPNhngx44da+439IZM8fjuH3jggcY5HG7CCi3wJOcVmR40zEdDb1bUS0skd6tnyNKrsx/w3VbtlYJhQyQjorPdexYhRXPizHFOfPjhhyZZbUREhAkyKrDu3fvvviN/iu4tlzw62Trfl/KPZ+fJoIlfSVXNgfNWadB0CcX6DKtdsD7TJaQN2ttvv93qxdIxIRKRV3jqbepvIMIFgQYYzsQTCAq6i7H4sdvDW01BoemwcOFCM4cRvaje7x5Lg2EJMP9eErdghRZ4ENH53GcrzCLqtw71RHQOm7xS6upF9laUG3NVbv2292RlSnbXKMkyec/CJK9/rGPvmRf0Rrz55pvy29/+tlEvJ5//R7n0gQ/lRssMYj3Q9sMWSdZ656WmaNB0YX3G+kyDkDZorVks3Qt6zSZOnCizZ882N7Ep9u7daxZARi8ahj0RwRlMKDQ9cN74+Hjz3X/00Ufm3mvCCs0dMtbtkvbDF5qllpAb7abBC2VZfqnU19XICut+V3y/W7aMGCoru0TJV909a256854dirVr18onn3wsL778mnR8+jO5cciixtQeL01fbYZZncD9pkHTg/UZ6zMNaNBaadDaSmvnvrUVCi10YIXmDvX1DfK/+LVy9TPz5JZhS+Tmocskpu946f3EMLn+mn/KLde2l3v+eJN8cEtnyekSLeuf7S81ZQeuyXswFheUy20jl1nmDwEJ86XbK8tkQ+GBUym84H7ToOnB+kwf6kyXkDVoCBTAEKnbmZedoNB0QR489KIG47tmheYeO7+vknvey7RM2hy5tP1T8otf/kaOaXeCHN0OQ0DHybHH/FJOPP7X0u2Cv8jqz6bY72oeuVt3S8zLy+TaAQvMXDfkXZvkl9LDHxo0XVifsT7TgAYtCAYNAQMrVqywX+lCoemCSmXmzJkqk2j9YYXmLkvW7JLf/e12OapdO/npT35hlRPlhJ/+Sk447iT5mfXv447B3NPjpGe3e+13HJriH6rkkdHp8g/0zg1JsAygJ61GedXBVxyhQdOF9RnrMw1C1qDhhr/77rutjuJsC0ho6k38p83q1atl/fr19is9MKSLKFa3kxk6gfmCEHkwzDgeBDD5mzrTQVNn4z6cIif85GQ57thfys8sY+YtJ/z0JGPSUH5yzM+tbSfL1EkH5j/zp6KqTgZ+/pVc8+x8Y86uH7BAIl9aJl9vPnQFifvtNWiY0K0JdaZLMOszdCywPtMjFHXWDtn9U1NT5fXXXzcXjqcBzQKRwZk67XO7IMoM5tRpn5sFLjwxMdH8yJz2u1l27Nhhsl/jKcRpv1uFOvtx66x71H1yTLvj9zNnjSbNNmjoUWvX7hj5V497rQqvXCoq9/8b5eUVUlNVKT9Y+16btcaYM6TxQADCdQPmy+dL8i0d7f8e/wKd4X5fdtllcs4555jAJWxzOtaNQp05H+NWYX3mvN/NcqTqDEYa/8WwNBIJOxXs8z3WW4Kls3bo1Rg3bpzExsbK4sWLzdI8+OI1Cs41bdo0GT9+vHmNL97/GDcLVi9AwkHNa8Y1Jicnm8ifuXPnqt/vRYsWmfw96FnQPHeo6wzn17xmLZ1lZmaYc/3x0r/LsUedID//6cnOJs0qPz/+ZOuYn8nvz7tcJn42Q75amdP4dzKsv7EyJ1OWp2XIs2MXy9VPz5Frnpkr11rlz7Gzpe/7CZJpPcFmpB/4GXwLhn1wvy+44AI544wzTJQdtjkdG+hCnbE+0yg4F3XW8nPDUON9MFkYskSBEUPxvkaibPSU4Vjv+/CeYOmsHSbpL1u2TF5++WWzwDUWfMUyFhoF50KXJVyx97X/MW6WpKQkc7O1rxlPXEg3kpubq37uTZs2yYIFC8zKDZrnps5+nDorLfX83T9d/ncTFAATBjPmbNJOlmNg0M69XJIWp0pl+Q/yw+4y2fN9mZRZfyd55QZ56H9LzULoNwxcYMrf+sfL8CkrZVvhLnOM//n9C3SG+431EJFQFA0JtjkdG+hCnYVWfYYeFdZnzscEuuBcgdBZaWmpybPYFOhF8//beB0snZk5aOguxRw0dNtqgwvGmHYwQB42dJdqg6gfLK+FFRa0QbcpflzBmDdBnemiqbPOt91uGbSfGXNm5p1ZxcmkHdXuGLn+us6yYdse+X5vnSlbiivl7XnrJOa/SXLdwAS5eYhnjc+/PT1PRkxdJXv2HjwowB/cb6xsgjloePLVhDrTJZj1mXfuNuszHQKtMwQ63HLLLdKxY8dDXk+wdBb0KE5Go+gSrGgUQJ3poqmzEYPfsMzX8fKz4070mXO2v0n76U9+Kccf8wu5/LZeEvZKqtz9Torc+Xay3DZsoQkCQIE5M3POnlsgr85cI99XNp34uilwvxnFqUeo1mcIEmB9pkegdZaTk2PWTsUSlOg8OBjB0hkNGis0NagzXTR19t22nXLt1Z2kXbufyPFIseETGIByvPXvo619p5/9V7kxdoZZFQBGDAW9ZTdZ5YaBX5rAABi2zxM3Sl1d6/JL0aDpQoMWWvUZzov0WNpAZ/iut2/fbm9pGxhCxLq/n3zyiRm2PBjQWUpKihna1oQGjRWaGtSZLto6Wz5trlx20tly1NG/lKOO+rn85OgTTIFpa9fuWDnr9Avluoc+kGuHLJF/PDNfrrbMGAr+ff2AL6XjiEUmtcbKTS1bacAfGjRdaNBCpz7DMCPMmdaao77g3DBVwRjOxrw1aA3JiTWhQWOFpgZ1poumzuqr9srmF0fKgs7hcv/l18jFp5wnZ550rpxzxh/k8kuukp4xd1m6WyVL8stk6OSV8vD7aXLfqFS53ypPj8uR0QvWyYqNJVJb3/as7DRoutCghZZB27lzp/2KuA0NGis0NagzXTR1VpqWIlldo+XrHl1kTfcYSbj/EXnv1dESN2uxbN10YGLJyuo62fV9lZSVV9tbAgcNmi40aKFl0PB9I6rxlVdekeeff95ElDqB+4P9SObbUm3gHEir8f7778vw4cPlhRdekM8//9xctz9IjeH9LEjH4QQCKrAfx23bts1sg9HE94dzoGfOHwQjTJ8+XUaOHCkjRowwaU0QQaoJDRorNDWoM120dNZQWytrBz0nmdHhxqR91bObbJo4Qb7OWyO19bpDAoAGTRcatNCqzwBSXnTo0EHatWsn11577QGRldh/ww03mP133323SW/RXGbNmiU333yznHzyyeb9vuX3v/+9DB061HzvXmC0OnfubPZfffXVB+gQw7Hez9q9e/dGM4b2CAECp512molM9QITOnr0aLnkkkvkJz/B9Ix950ed8vjjjxuDqgENGis0NagzXbR0VpK0TLItUwZzlhkdIfn9Y6V482ZJz8wKis5o0HShQQs9gwby8vJMQmgYF+SD8wKDM3jwYLMdhsnbY9Uc4uLi5JRTTjHv7datm+m1QnJYJKgNDw9vNEqjRo0y5/GC+/HnP//Z7Bs2bJi91QN6zrD9H//4h+lt84Jetd/85jdy4YUXytq1a+2tIl988YUcf/zxxiA+99xzJjEucqChJ+2ss84yf+vf//63Wf7JbWjQWKGpQZ3poqGzuooKKRg+RDLCO0p29y6SFRMpxfPnyQ+VlZbO0mnQFGF9pkuoGjTfvG+fffaZnHDCCSYpNL4HgB6wX/7yl3L66aebZL7NBb1s3l63F1980d66D+jsqaeeMvvDwsL260UDWBUIxurMM880w6MAxurUU0+VE0888YC6wMmgIQChffv25hxIcu0Pkq3j7/3ud78zaTrchgaNFZoa1JkuGjorWZ4sWV2jJKtbjBnizO3XR+qxOkBVVdB0RoOmCw1a6NRn6LVCLxQSt4Iq63f+0EMPGUPzr3/9yySS/fvf/25ev/322+aY5gKThOFS9HRhdQYnsIoBhiX/9re/mfUxfcEqABh+xLmjo6PNZ0EPHl5jDps/TgYNw6VYheSoo46SefPmmW2+4PqRbgOrOBwqNUcgoEFjhaYGdaaL2zrz9J4NlYyIzo29Z4Vz48y+763vmAZNF9ZnuoRqDxqMzbfffmu/8mTkv/LKK03SV8wRgyHq0aNHi4cAYfYwd62plQKQ6gLDjb/61a+MCfQ3aAArLPz1r381nwG9XPhvly5dDuhtA04GDZ/hrrvuMu/DdqwUgcCAlsyhCyQ0aKzQ1KDOdHFbZ2XpaZLVJUqyLHOWGRUmef1ipdqegBtMndGg6UKDxvoMxsk7d+wvf/mLrF+/3t7TOjDUiOz++P1OnDhR3nrrLWOcMHyJc1x//fWOBg3Mnz+/8Tgs+eY7v8yXpuagYUmnyy67zLwfBb1p6LEbMGCAzJgxQy1AANCgsUJToymd4ckITz4Qfn19vb01sFBn+8B3jwrUKbS8uSByM99EbkZIdtdoyeoWLYWzZ9l79XT2fan11L3tB6ks37ckFA2aO2Blh5KdFbJrx/6JQqEzpDegQdMj2DrzX0kAAQPnn3++MTTXXHPNfj1sLQFDjEiF8c9//rPRZHkLes7QU3fccceZodCmDBp+AxdffLF5D45vylA1ZdAAojphyLzDtb4FdQtSc2BI1W1o0GjQ1IDO3nnnHfMZvEBzTz75pJnHgLkNvpE5gYQ628fevXvNJNo777zTTOhtDSXJSZLdo2tj5GZu395S47MMiobOVqRskzeeXSY5Kd9KTXWdvZUGzS3q6xvkh91VMnPcapk2dqWU/+BpoPBQhQa6JdF6gYIGTR/ozLeHDNePIU2YF5gn/Bf1eUsNDIY3b7/9dvN+DJded9110qdPH5PyApP98/PzTe8YeuqaGuLE3Dik9fD9LPfff78ZuvTnYAbNCz5TamqqjBkzxlwjUnJ4/zbysrkNDRoNmhqo0BAe7V2qA4YMosdEzqaSHQYK6mx/0GuJCgZDAJjM61SBNUW9dWzBsMGSEdHJM/esS5QUzZlt7/Xgps7qautl2dz18uxdc2TelDyprdm/15UGzV2Kvtsj7wxJMmWn9W+AOTrBWP6HBk0fmHHf1QRwD2Ba0KuFxK7/7//9Pzn22GNl8uTJ9hHNA+ti4u/ANC1ZssSxTsLk/F/84hdNGrT33nvP/A2k3MBnwVAlhiix3qY/TgYNBg+jOU5DtFjmacOGDSYYAudA24WHXTehQaNBUwMV2qJFi0wvGc4fExMjZ5xxhiQkJNhHuAd15gzyFWHo4OOPP7a3HJqSpETLmMVIVldEbtq9Z34RTW7qLCVhozwW+YV8+kamGXbzJ5gGDd9zKOhsyzel8vR/4uTNAcuksqJGGqTOmH5taNB0Qd2NXiXULQBD2+eee6787Gc/M/OzAIb/0AN20UUXGTPXHPB3vRGYjz76qL31QAYNGmSOQe8aPocv+D5guNC75TWHn376qUk2i+AF/D588TVo6J0D+BsIMrj88subjCRFbjZ8hqioqP1SjrgBDRoNmhq4Xu9TNhIb4keNH5xbw5q+UGfOINIKeX8wV6Opbn5f6sr3eCI3wzua4IAsy6AVzZ1j792HWzrbtnG3DLh3rgx5aL7s+Na5vgqmQcPcG1T8Gpr2R1tnKV9ulMejvpAF09ZKfX2ddc3uzB89GDRo+njNGXpNIyMjjVmBufJuR52CJLPYjon93pQch2LgwIHmPeiJ27p1q73VA4ZLMcyI/Go4xj/pLHTgHWa97777GnvfcO477rjDbPdPLuvUg4YIUvxtHI+HV//Pjnm73h40JMR1a860Fxo0GjQ10EWMp2zMf/rtb39rJnK2NdqnuRxKZ/hBu5UZWktnuL++v+Hm6gxzPPDUiYrtUF32JnIzJtIMbWZGhkle/1ipdhjackNn1dV18tF/M+TBDpMlflLTT+baBg3zsjA/C6DRwtP4kWbQMJ/Mdx5fcyjbVSHDH1sgfbrPlLyv9OsyQIMWPF599VVjVDCMiM/jC3KQYXQEw4tYBaA5oK4677zzzN/EEOVrr71mIjixEgB6tZBsFubt17/+tQlI8O2dQ5Qn3occZv4PmogG9a54gLQZXpqag4Z5bt65ZrfccouZNz1p0iR56aWXGlcrQEJdDIW6DQ0aDZoaaLTwRHLPPffIMcccI88++6zasAh05tTdjm5yzFXo1auXmffgBm7rDKYAy6Eg2ALX4qW5OsO9wbwRVHyLFy+2tx5Ig/UUmz9koGRGhUt2NwxxRklh3Ex77/64obOvM7bLk12my8D74mXH1gPzGnnRMGgwMwWrdprJ8lM++Eqqqzw6xnXjfh4pBg09kgu+yJePXk2X77Y0fU+bYsqYr+Tef06SD/+b1mKDFwho0IIDgou861RiNQEnXn/9dbP/pJNOavaKAkgOe+ONNzZO8EfBnDNEhmKO2vbt241J8z0vfuNIXottOMYJr4GDyfPWcbh/3hUPfNfiBHPmzJHbbrutscfOW2AMH374YTXfQINGg6YKcszgiQVmQHP4CT11mOAJMAw1ZMgQGT58uJkv8fTTT5v5EgczJ23BDZ2VlZXJf//7XxMKjh4wZMrGUyLmXHhprs7Q8/bAAw+YCjc2NrZJc1GammIbs2hj0nL79pGaJhI4BlpndXX18vm72XLfbZYZeCXd3uqMWwatvq7BDOtNeDtLpn/8tcz8dLUMemCejH4h1QQugCPBoOV/XSSfj8qRqWNWStxna+T1Z5bK0IcXyM7tLe9BXp21Q/r0nCn97pgt36zZN3FcCxq04IB65YMPPjBGpqkAI9wXLJeE+qklnxXfJeYqY2I/5ntheSXf73f58uVmziz0DrDkEj4L5sA1NScMoyNYCgqfBX4HoA6dMmWKeah10g+C2TDaAyMI44e/39w5dYGCBo0GTRV0V+NpB5GbXsOkga9Bww8PUaPQPb4D/BvzDtAL5QZu6AxzMvC7wVACDCe622+99db9Jvu3RGcwqljHrqm8QQ11dVKA3rPIMLOsE0xaYdz+kZu+BFpnhd/+YOadIThg0ayD30u3DBpMFz7HN2t2yfbNu82wIHqe3h+ZckQZtN3FleYaMNH/h7IqWTzrGxn+6AIpaoVBq7DuwYu9FhrjjJ7EBnuoVwsaNH1aEvFN2gYNGg2aGggQQLcxuorvvfde1agvGLSmnn7wBIZM0UeSQfMHJu2mm25qtUFDNBYSQ2LuhVNEZ3FSouR4857FREpubC+pKWt6+ZNA6yxp3np5OGyaxPacZYzFwXDLoDkx9pW0I86g+bPYMrytNWhg6tiV8kjYVPM3/JPYug0Nmi7QNeoa3HdtMCEf61+6ndrCCVw36lO3gwL8oUGjQVMDRggNJ4bSEAGjCXTm7dr2Bz1oR7pBQ0RTWwwaehfRi4jI2kceecTe6gGRm+tGDJOMcDvvmWXQiuIPjNz0JZA6Q+U4ZfQKywRMk4H3xsue7w/+BK9l0DDs+mMwaItmts2gpS7cJL26zTARnfkrnddRdAsaNH1Qj3rTUmiC+gxJY4OREBmjLpin5lYgWVPQoNGgqREXF2d6aU499VQzpKbJwXRGg+YJLw8PDzfmGX/Hd3Hg0rRUk4wW888w98yz5ubBk5IGUmc1VbXy9sBE00vzUu9FjRnsm4IGrWW01aCtytgufXrMMj2cifE6UdleaND0CcV2E/rC3DfMW9OEBo0GTQ1M0ESGaYRSe5MaaoHvOVg9aKjI3X7ibKtBw7ABhp1h0BCqjiFPUFdRIQVDB5u5ZyZAoEukFM5peu6Zl0DqDIZs0P3xxqAhe/3ein3rbjqB+gSJKRGBhUWc3eJwM2jQWXNy2fnTVoO2Mb9YYm+fJY+GT5NpH660rt3eoQANmj5sN/WgQaPQ1EDUJPLiIKUDuqo1gYHB9+2E2wYNGan9s14HmrYaNNC/f3+T/gTmZv68eWbbD2vWeIyZ6T0Lk9x+sVJTuv+qAU4EUmfFOyvkmTvnGIP28WsZh0zngLmGGKZ94oknDgifDySHm0FDcs/W6KytBm3Xd+XS91+zjUEb96bz6g5uQYOmD9tNPWjQKDQVcM2PPfaYMQB/+ctfVJL8+YLwa8xdcGo43TZoSGPh9uTSQBi0V155xfRwYumWL774wmwrnD3TDG8iOAAmrTCueYurB1Jn2zbvNssKPdx5qkxtRqQg6jGYFQzT4t67xeFm0BB00xqdtdWgIRIUqzs8Yhm0D15MtXSnF/xDg6YP2009jEFDpl1k2HV7XSkn0FAjo28wwNO1ZqoHL6i8s7Oz91twVgskikUuMu+C5VpA2D179jQG7frrr1fXGhrqps7ptkHTiPxxMmhosFuiM+RQQ1JJJG6cYCeB3PHFNE/kZnSE5PfvKw3NbIwCqbON+SUmzxYM2rzJh85DhPsNc7b7e/T0uWeUnAwaGmvth4+20laDVrHHk2oDBg1D0N6kvRoEqz4DMCpsN/UIxXazHSoyZPnFMgbIf4S1ppAOQaPgXLhoJKLzvvY/xs2ClfHhyLWvGavwY/IyhK59bvywsZQFfmAa50ZYNIwCDBrWMINBwzIZ3lBpbMcPzv893lw70CcWvsVyG++9916LCp5ux40bZ4Z90GgjAgeTPHE+XLv3HNAADJp3QjmOxQ+xLffH9+/j37iGUaNGOX7OgxW8B8kaoRkAo+l7z7yNA367MGjeZVVQmeGprzk6835OGLSTTz5ZzjrrLLO0Cdgxe5ZkxERKemSYrPt8ghRb98/pb/gWnCsQOvNWhpvXlUj/f8fJQ52mWAYt19rSYD6z03vwHdfUVJv7k7YsXxZ8kSdLZn8jS+JaVhbNLJCCVUVGC1hjEp8Ffx9/F/cV22tqamXMy2ny3ojlUlPt6amDdhGt7K/p5ha8DybPc94GKfi6yOR9WzLbKg6f07csnJlvPrd5bV3zwhkFsvYrj/YbrP+hkcF3gXPs611sMMfBoO341pM6Ab9XXKPT5/MW/A1Pb0KD7Pl+r7zwVIIZgsa9qNqLHuO6xt+a0/sDUQKls9YU3D+sPMJ20/mYQBecK5TaTW9ph+FNNGLIIA7BoTcBXXkaBedCpmE0QHiNicn+x7hZJkyYYLILa14zrhHZidGQYgKz9v1GtvyxY8eaTM1unxvzzNBYwYyhgbv//vvNEBqGONFFDwoKCsxxvu/B54KpQkOBCh7fE5YNefvtt1tU3njjjcblQfC38AOH3lNSUkwFh78NcN6rrrrK/AAButIxRIbvyvezNbfgPajAvOfFeZCN+s0333T8nAcreA+0gtxDXqOLJ3dcA87hNW6oOGDQ8N0CNMqY+4b3Itt3U981PisaG+Ad4jz/t7+VGdbvwnIIUvTlAknp3EFSH7hXMizNpFlPsE5/x7cEQmf4XN6Euds2l3qGOC0DMHl0jmUs6qzPXGKu3/f7wb+hJ2gN15SeWCDxk9dIwvS1LS7zp+ZK7orvjBaqq6tMHj2cA5FcOEdtbZVlRKrlg5dS5d3hybK3Eia3wQy/4HeN78f7uVpScA2YQwczBQO1Juc7WTAtT76cnuf4OX3Lgmm5liHNbXw9f0qurM7a5rkGy7TifuIc+Gz4HcDMNki9fPnFWhn2yHxzn3ENMP3+v0v/4r0POH7Xjh/k6TvjzBy0D19Js+5FtXW+vWZkprX3oTklEDprbQn1dhPn17zmUGo3fUs7NJ74BxpAhNrjx6lZ0E2Lm++0z+2CCh6ViNM+NwueTpOSkowrd9rvZoHxwZMXGnan/YEsaGSgL5gFmAusd3n00UfLJZdcYjQHkBHf/z34LxqVQM7jQY8Lrhl/33sOfCYAs4YetISEBPMa58X5fT9PS4r/NXjP01a8fwv31HsO7xwrmDHfHjSA/dAZzJv3s/kX/B18PwBLXuH7ufCiiyTBMnXWH5ft06ZIRmRn2TZjuuP7mypt1Rk+F+4f+L60Up69e44xaN4gAfTQeI/zfQ++Z5gzDPlW7m3dkJ0vuOdYCB1/F38fBZrFdhhF7xBnrT3vCr1GeMKHSfR+rpYW728G5wgEnmuoN5/bew3ecwBvD1rhNs/wNY73Huv0+VC89wFs+abEJBCGQfv83RxLo57P7qtTt4pmfeZbcG0wsGw39UqotJu+xcxBwxM5hlK8QwqaoPHAlx0MIHI8GWuDRhYuHF+6Nnhqxg8sGBNb0aNlemjOP19mzz50qoZAgp6N3FwMjx0IvgsYNLfmoOHc3l4qt3Cagwbz1lydwYB4eziv/NOfZLVlWq1WSL556QVZ0/tJqSkuto9sHoHU2d69tfJyn8XGoP1vKHqrDj7xH/VJ7969zQLJ6Al1i6aCBFCnBQMMvXiGHVtGW+egrUzbLr17zDJz0BZM1U1gGsz6DJP02W7qEYrtJqM4GY2iBgwQIgRPOeUUkxNNE3zP0LkTbhs0nDdYedDwXWOo9VBgGDYqKsoYtFutv1Oxa5fUWQ0+zNl306baRzWfQOqsrr5Bxr+VZQyaSVS75+CJalGfYPF7zKeLj4+3twaepgwatBao3q+W0FqdtdWgLYtfL726zjQGbWX6obUWSIJZnzGKU5dQbDdp0Cg0NTAMd8011xgTMGLECHurDgfTGSrav//972YuycHAE9wnn3wiffr0Md3szUVDZ5ijdvPNN5t5MV5gEpq7dh2uBwvYn/Czn8nD990HkcoPq1dJwdBBUm3P1WsJgdZZwvQCebjzFBl4f7zs2e0JamgK3G+NlQTqrfv74avpMvqFVDMMCtAT6VSPbi4oMfOz3My031qdIaBgxGNftnodzVnjVpllnp65c65s26Rbr9Cg6cN2Uw8aNApNDRiGhx9+2CSrxXBaoOZmNQfoDHODnEAP2pVXXnnIxhzDCjByWOx95MiRze4l0TJo1157rYwZM8be4gGfsTmfE5o455xz5NRTTpGPsQxXba3s+nKB7FzgCZxoKYHW2brVO6V395nSp8dM+XbjwZdb0TJo4P3nU0xqif3x9Kb5Mun9HPnPDZ+ZFRG2u2RiWqszDEsOfmCeFNlz0FrK6BdS5P7bJsv/hiVLxZ6Dr/IQaGjQ9GG7qQcNGoWmCqIZsRbnX//6V9V7jzkTnqgzT64qGJnnn39eXn75ZenSpYuceOKJ0qFDB3nxxRdNWbBgQeMkai8Ie+7evbucdtpp8tRTTzX79+KGztBTgwhkGEVEX959991m6Bi9YOidxDUg0spE6jXDoCGNyfE//alcdsklss76PTaUl8uOmdOlakfrNBponZX/UCVvPLfM5EJLmH7wYTw3DdralUUye/xqiZ+cJ5//L8cYxie7zpDPR+XI3Im5Mn9qnhRt96Sr8AUT8ZGG4rm750hO8rf21sDSXJ3t+PYH8/nnTsqVGZ+skiEPzTcpTN4fuVziJ+XJnM9zZUNe8+Yc7vxuj3n//e0nW0av5ctMtRUaNH3YbupBg0ahqQGjgF4ozPf6qWUGECauBQyad34OIstmzZplhiu9qVYwVwnZ8/GZkA8M98jfoAEMBSJ6C3nCmjO3C7ihM2gIod+Yc4bPjDxrCD/HGqe4JlwDQsJxrYcyaIgWio6ONt/JA/fcIzVWPVCZmytlGenS0MpeTjd0NtcyD/f9c5K88ezSgy735KZB27yuVJLmb5CUhZskffFm+Sp1m5kkj3+nfLnR2r5RinceOJersrxG8i1zl7Zos2QnuRO40FydFRdVmM+fkmBpedEmyVn+rXydvl0yl22xtm2S5dZ1NHeoEsd6hjfjZH3ewRfQdwMaNH3YbupBg0ahqYEhTVw7QtOPO+44ue+++xpD9d0GOgtk1NO8efMa86gdimDpDDRniBO5qpCc9pyzz5ZFcXHIfSI/fL2y1b1nwA2dfbflexny0DyT0uGbNU2bATcNWvNo+n5vKiiRVZnu/O61dVZX2yBjXkqVey3TPP5trMF54AON29Cg6cN2Uw8aNApNDaR9QK8UcskgWACmAAkvNQikzvC3MASKYcbmECydee81hjmbAgb5oYcekmOPOUYet/5bYemitqhQ9hSshbuzj2o5bukMSz092HGKJ9+WHTnpTzANmjd7vhNYRDxt8WZjNN1AW2drsndI7x4z5dm75siGtfrL7wAaNH3YbupBg0ahqYGGC7mawJQpU8y6j1if05ts1U0CpTN8Vqw40JLeuGDqDL1jWCS+KbDMG+YEXnrxxbLa0qTpPVu9SqpbmPfMH7d09n3pXnm1/xJ5qtsMKVjlbAqCadAwzxGrZzixffP3Zkiw3jJqbqCps9qaenlv5HIz5OxZHzVwiXVbAg2aPmw39aBBo9DUQIUGQ4CKHL07gwcPNuZg4sSJ9hHuEQid4XPjtxIXF9ciU3m46gwpODp26iTnnXuuLMbKAZY5qyjIl5Jk/6jEluOmzrasLzNrc44almzmdvkTTIPWlM4qyqtl2dxvzAR9t9DUWfL8DSZgY9rYlWY+YG0tlsTSma7gCw2aPmw39aBBo9DUcKrQEHF4+eWXm8nubqbdCITOYMrQO9LSVQEOR51heZqHH3lErvrLXyRxwQKMh0ptaYls+/wzqQqALt3WGaIMn38yQT54KU1Kd1bYWz0cjgYNC5FvWefuahIaOsNDSlbiFhn84DyZ8cnX0mDnf0N2d2hKGxo0fdhu6kGDRqGpAZ0hnYO/ztCDNnDgQLNItFPkZCCgzvaB7x7DtM+PHCmb13pSI1QXFcqGN1+Xovg5bZp75kVDZ7sKy2XqB19JVtLW/XrSDkeDpoHbOsMcup3b95ghzZzl+4bN8WCF33Zzo5oDCQ2aPmw39aBBo9DUOJjOMDyCnim35rFQZ/tAWo3dlg4M1u3eu3WrFAwbIqufeFSqLKMWCDR1BnPmm3aDBs0dsFoCEtFi/pkv0BkW7g61+owGTRcaNApNBRo06kyDQ+msatNGKUlMlLUDnpWM8E6yY/ZMe0/bCabOaNB0CdX6jAZNFxo0Ck0FGjTqTIOD6Wx3TrasvP8eye4aLemd2ktu395S08K5dQeDBk0f1me60KDpQoNGoalAg0adadCUzrA6wNpBz0lGRGfJ6hIlWZZJKwxg7xmgQdOH9ZkuNGi60KBRaCrQoFFnGjSls5LkRMnu2dUYs6zoCMmN7S01ZQdfgLyl0KDpw/pMFxo0XWjQKDQVaNCoMw2cdFZXWSkFw4dIRnhHye7eRbJiIqUQkZsBhgZNH9ZnutCg6UKDRqGpQINGnWngpLOS5UmenrNuMZIZHS65fftITUmJvTdw0KDpw/pMFxo0XWjQKDQVaNCoMw38dVZXUWH3nnXy9J5FR0jRnDizL9DQoOnD+kwXGjRdaNAoNBVo0KgzDfx1VpqRLpldoow5y4wMk7z+sVJTvMvsCzQ0aPqwPtOFBk0XGjQKTQUaNOpMA6/OdpgleBokf9AAyYyOkOxuMZ7IzbhZngNdgAZNH9ZnutCg6UKDRqGpQINGnWkAnWVaOissLZUfMtIlu4cnchMmLdB5z/yhQdOH9ZkuNGi60KBRaCrQoFFnGhiDlp0t27d9KxtGDjd5z8zcsy5RUjhntn2UO9Cg6cP6TBcaNF1o0Cg0FWjQqDMNoLOc3FxZM2WSrLyjx77es9hervaeARo0fVif6UKDpgsNGoWmAg0adaZBTX295KSnS2bf3pIdFSZZ3sjNue5EbvpCg6YP6zNdaNB0oUGj0FSgQaPONKixSvbnn0mGZc4w/8wbuVm9y53ITV9o0PRhfaYLDZouIWvQVq1aJe+++65UVlaajZps2rRJVq9ebb/SZc2aNbJx40b7lR4NDQ2SnZ0tO3futLfoUVFRIZmZmVJeXm5v0SOUdbZhwwb7lR71VdWS2fspybCMWXa3LpLTLVqKXVg1wIlg6gz3+4orrjAGbdGiRfZWHUJRZ6Fan8GosD7TIxR11m7btm0SHx8vw4cPl9zcXNm6dats3rxZpeBcy5Ytk3nz5jnud7vMnz9fli5dqnrNKHj6mTVrlvnCte83flwzZswwP27Nc4e6znB+zWve/O23siF+rqREhElaVLikR3aWrEcekm9WfiWbt2xxfk+ASjB1tn37dnO/L774YjnrrLNk/PjxZpvTsYEuIakzq7A+Y32mUUJRZ+1w4okTJ0r//v0lOTnZdJvm5OSoFJwLN3zSpEnmNbqM/Y9xs0yePFlmzpypes24RnTTouHA8Iv2/U5KSpJPP/1UEhMTVc8d6jrD+dWu2bq+7KxsSX3sEUnu8E/LpHU2Ji3n/fdkxapVzu8JYAmmztBY4n7/4Q9/kDPOOMP0cGCb07GBLiGnM6uwPmN9plFCVWft6jGR2PrHO++8Y8ZX8VqzFBQUmJvvtM/tgjlR+fn5jvvcLFVVVWY8G09hTvvdLGVlZZKSkiKlpaWO+90s1Jnz/kCXBhHZtWypmXeWapmz9MgwE7lZVVzseLwbJZg6w/32zkHD077TMW4V1mfOx7hVgqkzDLexPtMroagzMwcNjnDUqFGyZ88evFRl/fr1Ziw/GGBOFLpNtamtrTXdtDt27LC36IEJrenp6WbSozbUmQ71FRXyzfPDJSOso6RFR5gggaL4ufZeHYKpM9xvr0FLSEiwt+rA+kyXYOoMRoX1mR6hqDNGcTIaRQ3qTIfS1BSTjDarW4ws79xB1iDvWXGxvVeHYOoM95tRnHowipP1mQYhG8XJhlMXGjTqzC3qKiulYOhgyYzobPKeJXduL1u/mGbv1YMGTR/WZ7rQoOlCg0ahqUCDRp25RWl6uuk9M0s6RUfI8vvvkR3rCuy9etCg6cP6TBcaNF1o0Cg0FWjQqDM3aKirk/xBz5nlnLK7xZilnVLffEN2KA9vAho0fVif6UKDpgsNGoWmAg0adeYGJclJkt2zqzFm2V2iZOWTj0v6okXyXVGRfYQeNGj6sD7ThQZNFxo0Ck0FGjTqLNCYuWfDh0hGREczvJltmbRvZ0yXTKsR+S4IUU80aPqwPtOFBk0XGjQKTQUaNOos0JQsT5KsbtEmcjMzOlzW9o+VcsuYZVnXHGo6o0HThQaN9ZkGNGgUmgo0aNRZIKkrL5eC4UMlI7yTJzggJkJ2xc+VOmtfZlYWDZoirM90oUHThzrTgwaNQlODOnOHsow0yYyONOYsMzJM8vrHSm1JsTFooagzGjRdaNBYn2lAg0ahqUCDRp0FCk/k5gDJjAo3kZvZ3aKlcPYssy9UdUaDpgsNGuszDWjQKDQVaNCos0BRmrLcM6zZNdqk18jr21tqykrNPho0GjQNaNBYn2lAg0ahqUCDRp0FgvrqaskfOkgyIjrbec+ipHBOnL2XBo0GTQcaNNZnGtCgUWgq0KBRZ4GgJDnRp/csUnJje0tNaYm9lwaNBk0HGjTWZxrQoFFoKtCgUWdtBZGb60YOl4ywjmbNTURuFsXPsfd6oEGjQdOABo31mQY0aBSaCjRo1FlbQeRmVsz+kZvVu3bZez3QoNGgaUCDxvpMAxo0Ck0FGjTqrC14555lRoWZxLRYHN0buekLDRoNmgY0aKzPNKBBo9BUoEGjztpCWXqaJygAqwZEhUtevz5SU+qJ3PSFBo0GTQMaNNZnGtCgUWgq0KBRZ62mvl7yh3jynpnes67RUhg32965PzRoNGga0KCxPtOABo1CU4EGjTprLSZys0dXM6yZGYPIzV5SW1Zm790fGjQaNA1o0FifaUCDRqGpQINGnbWGuopyKRg5TDLCO3qCAxwiN32hQaNB04AGjfWZBjRoFJoKNGjUWWsoTUsxPWfZ3Sxz5p17Vlxs7z0QGjQaNA1o0FifaUCDRqGpQINGnbWUuspKKRg+xF41AL1nkU3OPfNCg0aDpgENGuszDWjQKDQVaNCos5ZSlpHu6T3z5j1D71nJvlUDnKBBo0HTgAaN9ZkGNGgUmgo0aNRZS2hA5OagAWYxdBO5aZXCuAPznvlDg0aDpgENGuszDWjQKDQVaNCos5ZQmpLsidw0a25GeNbcbCJy0xcaNBo0DWjQWJ9pQINGoalAg0adNZf6vXvtuWedPAujd4mSorlx9t6DQ4NGg6YBDRrrMw1C1qDhho8aNUrKy8vNRk02bNggq1atsl/psnr1alm/fr39So+6ujrJzMyUwsJCe4see/bskfT09KBUKtRZyzG9Z95VA6IjZG3/WKktO3DVACdCVWe4316DlpCQYG/VgfWZLsHUGQwS6zM9QlFn7eCEv/jiCxkwYIC5+LVr10pubq5KwbnmzZsn06dPd9zvdpkxY4bEx8erXjMKftiTJ0+WZcuWqd9vPIFMnDjRiE3z3KGuM5y/Rdecny95X30lXz3TT1I7tZf0mEhJDe8kOaPfk1zrXjq+x6+Eos7Qs4D7fdFFF8mZZ54pY8aMMducjg10OSJ1FoDC+oz1mUYJRZ21Q+WFL3rgwIGSlZUl+WgY8vJUCs41f/5884XjNS7c/xg3y8yZM43QNK8Z14gnnylTpkhiYqL6/UZlMmnSJCM4zXOHus5w/hZd8zfr5aupU4wpgzlLC+soOY8/KmszMyTPahwc3+NTQlVneLLH/fYatLFjx5ptTscGuhyROmtjYX3G+kyjhKrOOMQZpK5a/KiD1VULkXGIU49W6ay+XtYNHSRZ0RFmiDO7W7QUzj505KYvoaoz3yHOhQsX2lt1YH2mSzB1xiFOXUJRZwwSWMfJjlpQZ82nNDXFExRgzz3L7dtHapo598wLgwQYJKABgwRYn2kQskECbDh1oUGjzg5Gg6WPgiGD7FUDYkx6jUOtGuAEDRoNmgY0aKzPNKBBo9BUoEGjzg5GcVLivrxnMZGevGelB181wAkaNBo0DWjQWJ9pQINGoalAg0adNUVdebkUjBgmGWEdJQtDnNERUhQ/197bMmjQaNA0oEFjfaYBDRqFpgINGnXWFGbNzZiIxjU3c/vHSnXxLntvy6BBo0HTgAaN9ZkGNGgUmgo0aNSZEw011VIwbLAxZmbNzS5RLY7c9IUGjQZNAxo01mca0KBRaCrQoFFnTpjes67RnsjNqHDJ7denVXPPvNCg0aBpQIPG+kwDGjQKTQUaNOrsAOrrJX/wQMuY2b1nJnKz9b1ngAaNBk0DGjTWZxrQoFFoKtCgUWf+lC5PluyeXc2wZmPkZlmZvbd10KDRoGlAg8b6TAMaNApNBRo06syXuopyWTdymGSEd/QEB1gGrWjuHHtv66FBo0HTgAaN9ZkGNGgUmgo0aNSZL1g1IKtrlMec2XPPWhu56QsNGg2aBjRorM80oEGj0FSgQaPOvNTv3SsFw4d6Vg1A3jP0ns1p+aoBTtCg0aBpQIPG+kwDGjQKTQUaNOrMS1lmhpl31pj3DJGbJcX23rZBg0aDpgENGuszDWjQKDQVaNCoMwMiNwc9ZxZDN5GbVimcPdPe2XZo0GjQNKBBY32mAQ0ahaYCDRp1BkpTkg9cc7Os1N7bdmjQaNA0oEFjfaYBDRqFpgINGnXmmXs2RDIiOnnmnmHVgDlx9t7AQINGg6YBDRrrMw1o0Cg0FWjQqLOS5UmSbYY1o80QZ27f3gGbe+aFBo0GTQMaNNZnGtCgUWgq0KCFts7qKiqkwOQ98/SewaAFIu+ZPzRoNGga0KCx3dSABo1CU4EGLbR1ZiI3YyIbIzfz+vWVmgDkPfOHBo0GTQMaNLabGtCgUWgq0KCFrs4aamslf/AA02tmhjgDsOZmUxypOquoqJDJkyfLq6++Kq+88soBZenSpfaRztCg6UKDxnZTAxo0Ck0FGrTQ09k3ts6waoAJCrDMWePcs9LARW76cqTqLDc3V0455RRp166dY3n00UftI52hQdOFBo3tpgY0aBSaCjRoIWjQNmzw9J4NGSQZkWGevGddowO2aoATR6rO4uPj5Ve/+pU88sgjMm/ePImLi5PZs2ebMmvWLPM9NjQ02EcfCA2aLjRobDc1oEGj0FSgQQsxnVnn3bhjh+xG75k37xl6z2J7udZ7Bo5Unb355pty4oknSkJCgr2lZdCg6UKDxnZTAxo0Ck0FGrTQ0tmq3FzJX71aNrz4vKSHddgXuRkf+MhNX45EndXV1cmDDz4ol156qWzbts3e2jJo0HShQWO7qQENGoWmAg1aaOlsjXXuzAkTZEW3GJ/IzT5SvSvwkZu+HIk6KykpkWuvvVZuueUWGTdunERHR8v5558vt956q3m9Z88e+8imoUHThQaN7aYGNGgUmgo0aCFm0Kzzpj31uGTF2GtuYtUAlyI3fTkSdbZ69Wr5zW9+Y4IBLrzwQmPUbrrpJrnkkkvMNhi2wsJC+2hnaNB0oUFju6lByBo0fNGjRo1q1tNpoFm/fr35woPBqlWrjNC1qa2tlczMTNmxY4e9RQ9UJunp6UZw2oSqzlZPnyapkWGe3rOocMnrFyu1pWX2Xvc4EnUGQ3XOOecYY+bbAO3cuVOefPJJY9L69u1rKuumwO/aa9BaO4+ttbA+0yWY9RkeONlu6hGKOmMPGp8E1AhFndXX18nKfn0kNayjyXuWY5k0NyM3fTkSdVZcXCw5OTnGkPmDv3njjTfK6aefftDGCfvYg6YHe9DYbmoQkj1oOOmHH34ovXr1kgULFsjy5cslMTFRpeBcEydOlI8++si8TkpKOuAYN8vHH38sn3/+ueo14xoXL14so0ePlhkzZqjf7/nz58v7779v0hdonjskdWZVJumffCTLI8MkuXMHSY3oLEl3/0cS4+Ml0eXrP1x0NnfuXNOQlZeXmwqntLTU7Pcv27dvN/v9Qe8EKkdvWo0hQ4bI8ccfL1OnTjWvsQ9P1cuWLTPnxlMufte///3vjZF77bXXzDb/z+hGwXUEuz7D+fE5nPa7UVifhWa7SZ05Hxvo0g4Zu0eOHCl33nmnjBkzxhiW8ePHqxScC9nCn3/+ecf9bpcXXnjBnP+zzz5z3O9GmTBhgnzyyScybNgweeedd1TvN64T3zEauQ8++ED1ukNOZ9Y5J3z6qSy4925J+ufNkhjWUZZ3bi9zhg6WCRMnyXhLB47vC1A5XHT23nvvmbxmZWWeId1p06Y1Jpz1LcOHDzf7/Vm7dq1kZWWZ4Q3wxhtvyM9//nP51Lq3AEEFyJOGa8W5p0yZYr5nzGNDstunn37abPP/jG6Uw6U+0/yuQ7k+GzFiREi3m9SZ+6Udnmjx9Pnyyy/Lli1bTIWHYQaNgnOh8oVTdNrvdoErx9O39jVjkvPChQtNxnTtc2/evNk88W3atEn13KGmsxLLkGyeP08yoiPM/LOUzh1kdexTUvTNN1JcWub4nkAWXPPhoLONGzeaXi6kzwDoKUPj5l/y8/Olvr7eVL5du3Y1wQKgqqrK9KJhH3jmmWeMQcOTLMDfxbCD99wwgvhdI03H2WefLV988YXZ5vv53CrB0JlvYX2mW59hyTG2m87HBLrgXKGoMzMHDZUhnnQrKytNpacJLnjNmjX2K13wRaMBCQZNzbNxG6xziB+3d8hJk5DSWW2tbHhhpEmpkWaZtHTrvzvnxtk79TiSdIZhTDylokcNa276gwrryiuvlIsvvli2bt1qbz0Q/K6vuOIKMwdt0aJF9lYdWJ/pEsz6DJPl2W7qEmo6Y5AAJzuqEUo6252VIVldIiWrexdJ6dReVvXpJTUlxfZeHY5EncHEI+/ZRRddZD67F/ydp556So499lh566237K3OMEhAFwYJsN3UICSDBPB/NGi60KD9yHVWXy/5gwZIZky4Sa2xPLyTrPtsvL1TjyNVZ5jjcdppp8m5554rd9xxh9xzzz1y3XXXydFHHy1PPPHEIdMa0KDpQoPGdlMDGjQKTQUatB+3zkpTl0t2jy5mzc3sLlGSet/dsv5rfY0fyTrDHBcs+fTrX//aRG22b9/eTPZvznASDZouNGhsNzWgQaPQVKBB+/HqrL5qrxQMHyIZEZ1M71m2ZdLS//e2bNi82T5Cjx+Dzvbu3WtMmTdIoDnQoOlCg8Z2UwMaNApNBRq0H6/OSpYnS3a3Lp4lnaIjJLdvH8lZtlTW06CpQYOmCw0a200NaNAoNBVo0H6cOqsrL5d1I4dLRnhHExyQFRMpRXPnyKq8PPlm/Xr7KD1o0GjQNKBBY7upAQ0ahaYCDdqPU2dlmRmm18ysuRkZJnn9+0p18S5ZvXYtdaYIDZouNGhsNzWgQaPQVKBB+/HprKGuVvKHDDSLoWPNzayuUVIYN8vso850oUHThQaN7aYGNGgUmgo0aD8+nZWmpUp2d8uYWeYsE3PPYntLrb28EXWmCw2aLjRobDc1oEGj0FSgQftx6ayhtlbyBw+UjMjOnuCArtFSOGe2vZc604YGTRcaNLabGtCgUWgq0KD9uHRWkpwk2T26GmPm6T3rJTWlpfZe6kwbGjRdaNDYbmpAg0ahqUCD9uPRWWPkZlhHT3CAZdAQuekLdaYLDZouNGhsNzWgQaPQVKBB+/HorDQ9zaTTQGAAIjdz+/WR6l37L+ZLnelCg6YLDRrbTQ1o0Cg0FWjQfhw6q6+ulvyhg40xM5GbXfZFbvpCnelCg6YLDRrbTQ1o0Cg0FWjQfhw6K7O+Q8w7M5GbUeGS16/PfnPPvFBnutCg6UKDxn5riKQAABlBSURBVHZTAxo0Ck0FGrQjX2cN9fWydtAAY8xg0NCDVhi3L3LTF+pMFxo0XWjQ2G5qQINGoalAg3bk66wxcrNLlGTGRHoiN+28Z/5QZ7rQoOlCg8Z2UwMaNApNBRq0I1tndZWVUjBiqKTbkZveNTebgjrThQZNFxo0tpsa0KBRaCrQoB3ZOitNSzE9Z55VA+y5Z8XF9t4Doc50oUHThQaN7aYGNGgUmgo0aEeuzurt3rOM8E5271mEFM2Js/c6Q53pQoOmCw0a200NaNAoNBVo0I5cnZVlZUqmZcpMUtrIMMnrH3vQ3jNAnelCg6YLDRrbTQ1o0Cg0FWjQjkydIXIzH5Gb0RGeyE2suemQ98wf6kwXGjRdaNDYbmpAg0ahqUCDdmTqrDR1uWR3t9fcjMGam72lpuzAvGf+UGe60KDpQoPGdlMDGjQKTQUatCNPZ/XVVVIwbLBkRHT2zD3DqgGHmHvmhTrThQZNFxo0tpsa0KBRaCrQoB15OitNSbaMWYwduRkheX17S01Jib334FBnutCg6UKDxnZTg5A1aLjh7777rpSXl5uNmmzYsEFWrVplv9Jl9erVsn79evuVHvX19ZKVlSWFhYX2Fj327NljRB6MSuVI1RkiN9eNHC4ZyHvWo6tkd4mS4vnz7L2HhjrTBffba9AWLlxob9WB9ZkuwdQZDBLbTT1CUWftKq3GJzU1VV5//XVz4RUVFaoFIoMzddrndklPTzemwWmfmwUuPDEx0fzInPa7WXbs2CFLly41TyFO+90qR7LOdqYsN/nO0HuWERkmq/o8JWVbtzge61SoM+dj3CjQGe73ZZddJuecc47Mnj3bbHM61o3C+sz5GLcK6zPn/W4W6sz5GDdKOww7jRs3TmJjY2Xx4sWSmZlpvniNgnNNmzZNxo8fb17ji/c/xs0yYcIEmTp1quo14xqTk5Plo48+krlz56rf70WLFsnYsWNNz4LmuY9InVnvy7Aq4bQnHpPUsI6SFhUuKZGdJe2tNyR9xQpJa+bfgc5wfs1rDlWdoVcD9/uCCy6QM844Q9566y2zzenYQJdW6yxAhTrTO3eot5vUmfOxgS7tysrKZNmyZfLyyy/L5s2bpaSkRIqLi1UKzoUuS7hi72v/Y9wsSUlJ5mZrXzOeuBISEiQ3N1f93Js2bZIFCxbIxo0bVc99JOqsxHpi27hgnmRivU2rmN6z3k/Jrs2bpLi01PE9ToU609UZ7vell14qZ599tmlIsM3p2EAXXCfrs9DRGXpU2G46HxPognOFos7MHDR0l2IsHd222uCCMaYdDNasWWO6S7VpaGiQ7OxsKSoqsrfogW5T/LiCMW/iSNTZN8OHmoS03rxnh1o1wAnqTBfc7yuuuMLMQcOTryasz3QJps68c2rZbuoQijpjFCejUdQ40nRWkpxkggI8ec8iJTe2l9SUHjrvmT/UmS6434zi1INRnGw3NQjZKE4aNF1o0A5/ndVZT0oFI4dLelgHe83NSCmKn2PvbRnUmS40aLrQoLHd1IAGjUJTgQbt8NdZWXq6MWVmzc2ocMnt10eqiw++5mZTUGe60KDpQoPGdlMDGjQKTQUatMNbZ/VVnlUDMPescdWAZqy52RTUmS40aLrQoLHd1IAGjUJTgQbt8NZZWWaGMWVm1QC796ymtHmrBjhBnelCg6YLDRrbTQ1o0Cg0FWjQDl+dIVIof/AAY8wQHIDIzbb0ngHqTBcaNF1o0NhuakCDRqGpQIN2+OqsZHmS5PTsanrQsOamidwsa3nkpi/UmS40aLrQoLHd1IAGjUJTgQbt8NRZXWWlrBs+1LPmpjdyc27rIjd9oc50oUHThQaN7aYGNGgUmgo0aIenzsrSUs2wppl7Fm3PPStpXeSmL9SZLjRoutCgsd3UgAaNQlOBBu3w01k9es9GDpeM8E6NvWeFc1u+aoAT1JkuNGi60KCx3dSABo1CU4EG7fDT2e7sLGPKspD3LDJM8vrFtjrvmT/UmS40aLrQoLHd1IAGjUJTgQbt8NJZY+RmdISJ2szqFi2Fs9sWuekLdaYLDZouNGhsNzWgQaPQVKBBO7x0VpqWItk9unjW3ETkZt/eUlNWZu9tO9SZLjRoutCgsd3UgAaNQlOBBu3w0Vl9dbVZNSAjwp571iVKiubMtvcGBupMFxo0XWjQ2G5qQINGoalAg3b46KxkebJkd7OMmYnctHvPSlq/aoAT1JkuNGi60KCx3dSABo1CU4EG7fDQWV1FuSdyM6yjCQ7IsgxaIPKe+UOd6UKDpgsNGttNDWjQKDQVaNAOD53tzsr0BAZ4Izf7x0r1rl323sBBnelCg6YLDRrbTQ1o0Cg0FWjQgq+zhtpayR8yyKy5md0tRrK6Rklh3Ex7b2ChznShQdOFBo3tpgY0aBSaCjRowddZWUa6J6UGIjctk5bbt4/UlLZtzc2moM50oUHThQaN7aYGNGgUmgo0aMHVWUN9veQPHigZkWEmOAAmrTAusJGbvlBnutCg6UKDxnZTAxo0Ck0FGrQg6cw6PyhF5GaPrp7es5hIye3TS2pKAxu56Qt1pgsNmi40aGw3NaBBo9BUoEELjs6+XrPGE7n5/HBJ79yhcc3NovjAR276Qp3pQoOmCw0a200NaNAoNBVo0IKjszVWMXPPukR5Ijejwu01NwMfuekLdaYLDZouNGhsNzWgQaPQVKBB09fZ+s2bJSczQwqGD5GsyDDLoMVIVpdIKQzwqgFOUGe60KDpQoPGdlMDGjQKTQUaNH2dbdi6VdImjDfpNDy9Z2GS2y/W1blnXqgzXWjQdKFBY7upAQ0ahaYCDVoQDNqGDZLy2MOSHRNpIjeR+6wwbpa9112oM11o0HShQWO7qUHIGrRVq1bJu+++K5WVlWajJhs3bpTVq1fbr3RZs2aNabi1aWhokOzsbNm5c6e9RY+KigrJzMyU8vJye4sewdTZhrlzZDmGNpH7zDJp+f37SsMenYqVOtMF9/uKK64wBm3RokX2Vh1Yn+kSTJ3BqLDd1CMUddautLRUli5dKi+99JJs2rRJiouLZdeuXSoF58JFL1u2rPG1/zFulsTEROPIta95x44d5skeQtc+N37Y8+fPNz8wzXMHTWclJVK8fbusGvCsLG9/q2RaBi0jOlzWfT5BisvKnN8T4EKd6eoM9/uSSy6Rs88+W6ZNm2a2OR0b6ILrZH0WOjpbsmQJ202H/W4UnCsUddYOw07jxo2T2NhYI7isrCzTladRcC5UoOPHjzev09PTDzjGzTJhwgSZOnWq6jXjGpOTk+Wjjz6SuXPnqt/vxYsXy9ixY03Pgua5g6Wz9JVfS9onH0lyWAdJDu8kqeEdJe3B+yXDuv4062nM6T2BLtAZdE6duV8w7IP7fcEFF8gZZ5whb7/9ttnmdGygC64z2PUZdeZ8bKBLqLeb1JnzsYEu7fbu3Wv+8frrr0tRUZHprtUs6KbFzXfa53bBUwCG3Zz2uVkwnp2UlGRcudN+N0thYaF58sLTiNN+t0qwdLanrExyhwyS1E7tJTUq3CyOvn3mDMdj3SrUmfMxbhToDPf7sssuk3POOUfi4uLMNqdj3Sisz5yPcasEU2epqalsNxVLKOrMzEHDWPqoUaOCMo6PLkN82cEAIl+/fr39So+6ujrjwvGla7Nnzx7zAwvGxNZg6OyHFTmS3TVK0mMiJaVzB5P3rKak2N6rA3WmC+63N0hg4cKF9lYdWJ/pEkydoWeW7aYeoagzRnEyGkUNdZ01NEj+4AGSFR0h6VZJiwqXwtk6kZu+UGe64H4zilMPRnGy3dQgZKM4adB0oUHT0VlpeqpZcxORm2kRnWXF449ITWmpvVcP6kwXGjRdaNDYbmpAg0ahqUCD5r7O6qurpWDYYMmwjBkS06ZGhsmqj8bae3WhznShQdOFBo3tpgY0aBSaCjRo7uusJCXZsxh612iz9mb6g/fL6tQ0e68u1JkuNGi60KCx3dSABo1CU4EGzV2d1VVUyLrnh0tGWEczxLkCyWnff1dW5+fbR+hCnelCg6YLDRrbTQ1o0Cg0FWjQ3NXZ7uwsExhg1tyMDJOC556W3PR0WZWXZx+hC3WmCw2aLjRobDc1oEGj0FSgQXNPZw11dWbuWWZUuFlvE4ujF8fPlY3btlFnitCg6UOd6UKDpgsNGoWmAg2aezors+6rMWZWgUnL69tH6qzzbdiyhTpThAZNH+pMFxo0XWjQKDQVaNDc0VlDfb3Je5YZFWYMGgIECuM8ec++Wb+eOlOEBk0f6kwXGjRdaNAoNBVo0NzRWcnyZBMUAGOWGRMpubG9GvOeUWe60KDpQ53pQoOmCw0ahaYCDVrgdWYiN0cOl/TOHSS7u2XSLINWNHeOvZc604YGTR/qTBcaNF1o0Cg0FWjQAq+z0vQ0Y8pM5CbmnvWLlepdu+y91Jk2NGj6UGe60KDpQoNGoalAgxZYndVXVUnB8CGSEdnZEyDQJVKK4mbbez1QZ7rQoOlDnelCg6YLDRqFpgINWmB1Voa8ZzGRnsjNyDDJ7ddHakpL7L0eqDNdaND0oc50oUHThQaNQlOBBi2wOssf9JxkRoeb4ACYNG/kpi/UmS40aPpQZ7rQoOlCg0ahqUCDFjidlaYub4zcxOoBubG9paaszN67D+pMFxo0fagzXWjQdKFBo9BUoEELjM7q9+6VghFDPWtuYmH0mEgpjN8XuekLdaYLDZo+1JkuNGi60KBRaCrQoAVGZyWpyxuHNTHEmdu3j9SU7D/3zAt1pgsNmj7UmS40aLrQoFFoKtCgtV1ndZWVsm7kMMkI7+TpPYuOkKI5cfbeA6HOdKFB04c604UGTRcaNApNBRq0tutsd06WZFqmzOQ9iwyTvP6xUlO8L++ZP9SZLjRo+lBnutCg6UKDRqGpQIPWRp01NHjW3IRB81tzsymoM11o0PShznShQdOFBo1CU4EGrW06K0tP8wxrYs1NRG727d245mZTUGe60KDpQ53pQoOmCw0ahaYCDVrrddZg3buCoYMkI6Kzx6R1iZLCOfuvGuAEdaYLDZo+1JkuNGi60KBRaCrQoLVeZ6Upyfv3nsX2OmTvGaDOdKFB04c604UGTRcaNApNBRq01umsrqJC1r0wQjLCOuyL3JzbdOSmL9SZLjRo+lBnutCg6UKDRqGpQIPWOp3tzsq0TFn4fpGb1buajtz0hTrThQZNH+pMFxo0XULWoK1atUreffddqaysNBs12bRpk6xevdp+pcuaNWtk48aN9is9GhoaJDs7W3bu3Glv0aOiokIyMzOlvLzc3qJHm3TWUC8FwwZLZpRl0LrFSE63aCmeN9feeWiCrbMNGzbYr/QIVZ3hfl9xxRXGoC1atMjeqgN1pkswdQajEqrtJnWmQ7tt27ZJfHy8DB8+XHJzc2Xr1q2yefNmlYJzLVu2TObNm+e43+0yf/58Wbp0qeo1o+DpZ9asWeYL177f+HHNmDHD/Lg1z90mnX37rWz4cr6kx0RIRpcoSY/oLFmPPCTfrPxKNm/Z4vwen4JzBVtnOL/m/UYJRZ1t377d3O+LL75YzjrrLBk/frzZ5nRsoAt1xvpMo+Bc1Flo6KwdTjxx4kTp37+/JCcnm27TnJwclYJz4YZPmjTJvEaXsf8xbpbJkyfLzJkzVa8Z14huWjQcGH7Rvt9JSUny6aefSmJiouq5W60z635l56yQ1McfkbSwjpIWFW5KzvvvyYpVq5zf41dwrmDrDOfXvN+hqjM0lrjff/jDH+SMM84wPRzY5nRsoAt1xvpMo+Bc1Flo6KxdfX29+cc777xjxlfxWrMUFBSYm++0z+2COVH5+fmO+9wsVVVVZjwbT2FO+90sZWVlkpKSIqWlpY773Syt0VmDiOxKTpScnt0aIzfX9OklVcXFjsc3Vagz52PcKsHUGe63dw4anvadjnGrUGfOx7hVgqkzDLex3dQroagzMwcNjnDUqFGyZ88evFRl/fr1Ziw/GGBOFLpNtamtrTXdtDt27LC36IEJrenp6WbSozat0Vl9ZaV8g8jNzh0ku0dXyYqJlKL45s8980Kd6RJMneF+ew1aQkKCvVUH6kyXYOoMRoXtph6hqDNGcTIaRY3W6KzU+lHAlJnIzagwye2HNTeL7b3NhzrTJZg6w/1mFKcejOJku6lByEZx0qDpQoPWPJ3VV1dJwYih+68aEHfoVQOcoM50oUHThzrThQZNFxo0Ck0FGrTm6Wx3dran96xbjCfvGXrPSkvsvS2DOtOFBk0f6kwXGjRdaNAoNBVo0Jqns/zBA0xQAIIDUApnz7L3tBzqTBcaNH2oM11o0HShQaPQVKBBO7TOSlNTJLtnV485i2n+mptNQZ3pQoOmD3WmCw2aLjRoFJoKNGgH11l91V4pGD5E0sM62nPPIpu95mZTUGe60KDpQ53pQoOmCw0ahaYCDdrBdVaSkiJZ3aKtEiOZ0eGS27ePVJe0bu6ZF+pMFxo0fagzXWjQdKFBo9BUoEFrWmd1lRWybuRwyQi3e89iIqSwjb1ngDrThQZNH+pMFxo0XWjQKDQVaNCa1llZdqZnQXTkPUPkZv9Yqd61y97beqgzXWjQ9KHOdKFB04UGjUJTgQbNWWcNDQ2SP3igx6B1i2lz5KYv1JkuNGj6UGe60KDpQoNGoalAg+ass9L0NMnCsKa95mZu395SU9b6yE1fqDNdaND0oc50oUHThQaNQlOBBu1AndVb9yR/yKB9qwZ0jZLCOa1bNcAJ6kwXGjR9qDNdaNB0oUGj0FSgQTtQZ6XLk21jFi2ZMZGSG9u71asGOEGd6UKDpg91pgsNmi40aBSaCjRo++usrqJCvnl+hGR07tAYuVkUP8feGxioM11o0PShznShQdOFBo1CU4EGbX+d7c7KNHPOsnt0DWjkpi/UmS40aPpQZ7rQoOlCg0ahqUCDtk9nDbW1UjB0sDFmSEyb1SUqYJGbvlBnutCg6UOd6UKDpgsNGoWmAg3aPp3tzs40AQFm1YCocMnr16dNa242BXWmCw2aPtSZLjRoutCgUWgq0KDZOjN5zwYYY2Z6z5D3LC5wkZu+UGe60KDpQ53pQoOmCw0ahaYCDZpHZ6UpyZLds5tP5GYvqS0rM/sCDXWmCw2aPtSZLjRoutCgUWgqhLpB21NZKQ1Ve2XdyGGSjshNBAe4ELnpC3WmCw2aPtSZLjRoutCgUWgqhLpBq2xokD3ZWZIVE+lZczMqzDP3rLjYPjLwUGe60KDpQ53pQoOmCw0ahaZCKBu0UaNHy/clJbLxxZH7Vg2wjJpbc8+8UGe60KDpQ53pQoOmCw0ahaZCSBu0MWNk29Kl8lW3GE/vGfKeoffMMm1uQp3pQoOmD3WmCw2aLjRoFJoKoVqhrbTu9zvvvCNZvZ+UFd2iPZGbVimMC3zeM3+oM11o0PShznShQdOFBo1CUyFkK7Q1ufLxM09LRtdoyUHvWXSEZ81NlyI3faHOdKFB04c604UGTRcaNApNhZBtOK3veVbP7rLCLOvUxawaUDQ3zt7rLtSZLjRo+lBnutCg6RKyBg03fNSoUVJeXm42arJhwwZZtWqV/UqX1atXy/r16+1XetTV1UlmZqYUFhbaW/TYs2ePpKenB6VS2bxgviy89SbJxtBmTKSs7R8rtWWBXzXACepMl2DqDPfba9ASEhLsrTpQZ7oEU2cwSGw39QhFnbWDE/7iiy9kwIAB5uLXrl0rubm5KgXnmjdvnkyfPt1xv9tlxowZEh8fr3rNKPhhT548WZYtW6Z+v/EEMnHiRCM2tXPn50uedc3ZT/eTpTffIGnREZIa3klyRr8nuZb+HN8TwHI46Aznp87cL+hZwP2+6KKL5Mwzz5QxY8aYbU7HBrpQZ6Gjs1BvN6kz52MDXdrBCeOLHjhwoGRnZ0tBQYHk5eWpFJxrwYIF5gvHa1y4/zFulpkzZ8r8+fNVrxnXiCefKVOmSGJiovr9zsrKkkmTJplKRe3clsZWTp8myR1vk6Wd2ktq5w6S88SjsjYzQ/KsxtPxPQEsh4POcH7qzP2CngXcb69BGzt2rNnmdGygC3UWOjoL9XaTOnM+NtCFQ5xB6qrFFx6srlo8DWh31X4zbIikhneURMugZXaJUonc9IU60yVYOgO+Q5wLFy60t+pAnekSTJ1xiFOXUNQZgwQ42dF1yjLTTdRmWlS4LLvtFlkT20tqSnXmnnmhznRhkIA+1JkuDBLQJWSDBGjQdAkloTXU1krB0EEmIS3mniV1uk12KPeeAepMFxo0fagzXWjQdKFBo9BUCCWhlSxPMisGIHIzLaKzLL6jp5QX7rD36kGd6UKDpg91pgsNmi40aBSaCqEitLqKCln3/HDJQFBAz27GoE1/7hn5obLSPkIP6kwXGjR9qDNdaNB0oUGj0FQIFaGVZWZKZlS46UH7qmuULLnzDvnknbfle8u4aUOd6UKDpg91pgsNmi40aBSaCqEgtIbaGikYPsTMPcN6m6vv6CkLnx8h73/4ofywZ499lB7UmS40aPpQZ7rQoOlCg0ahqRAKQtudlSVZXaOMOUMv2sYhAyVj8WIZ9f771JkSNGg0aBrQoLE+04AGjUJTIRSEtnbAM429Zxji/H5hgnydl0edKUKDRoOmAQ0a6zMNQk9nIv8fy5MiL8MqHbQAAAAASUVORK5CYII=)
Here, they graphs intersect at two point; (-1 -1) and (0.5, 2). This means that the solutions of the system of equation are (-1 -1) and (0.5, 2).
Solutions of a set of equation can be found by graphing the equations and finding the intersecting points. The points where they intersect are the solutions.
Related Questions to study
Maths-
Rewrite the equation as a system of equations, and then use a graph to solve.
![4 x squared equals 2 x minus 5](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAF4AAAARCAYAAABU3BvXAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAQ3ZOC+gAAAbFJREFUeNpjYKAd+A/Fv4D4KBCrMIwCugImIM4C4nOjQTEw4MdoENAf2APxwdFgIAx8oOUzNYAktIxXooE7rYF4DRB/gtYlF4A4ehCE3388GCfgAeJrVAp4NSDeAg18WgBQLoqEuhkEtKCRHDkIAp5kMBOIk6kQ8KDA3gbEfHT2tDwQXxpqAQ/KunsJaAZFSgcW8WaoHAyAAl1jEFXkxLqb7gHPBk0p8kRoBjUNxZH4iUA8hYhyjpwy8T+JHrGEFjfkupvuAQ9KDTlEavYA4j4o2wUplww04ADik9CcO5DuhnUcP0FzfhFSPYQC9LCkEkKxthvaTAS1JIQHQaALAvEGIHajorspzYksQGwMxLVAfANb0XsSS5eekKEF0FjVo3HzixgPKkEDnZhhCWq6mxTghq0vQ6qnYe3nvkHQdAOlotlAzEVCu3+g3P2D2FSIK3VtgnoUVG6dGcCiBlRRroJmaQYicsVAulsHiO+SG/Ci0MpCGK2Xu3iAAn4LkU1Wert7HbR1xQTFHtBADyIn4NmgBkpjUbscavhg7JoPhLtDgfgWEP8B4nfQXGk6OhI1CAAAomSUm+N+KuwAAACjdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1uPjQ8L21uPjxtc3VwPjxtaT54PC9taT48bW4+MjwvbW4+PC9tc3VwPjxtbz49PC9tbz48bW4+MjwvbW4+PG1pPng8L21pPjxtbz4mI3gyMjEyOzwvbW8+PG1uPjU8L21uPjwvbWF0aD6qXGPlAAAAAElFTkSuQmCC)
Rewrite the equation as a system of equations, and then use a graph to solve.
![4 x squared equals 2 x minus 5](data:image/png;base64,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)
Maths-General
Maths-
Find the simple interest on Rs. 8000 at 16 % per annum for 9 months?
Find the simple interest on Rs. 8000 at 16 % per annum for 9 months?
Maths-General
Maths-
The simple interest on a sum of money at the end of 5 years is of the sum. Find the rate of interest?
The simple interest on a sum of money at the end of 5 years is of the sum. Find the rate of interest?
Maths-General
Maths-
Find the solution of the system of equations.
![y equals 2 x squared plus 5 x minus 30](data:image/png;base64,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)
y = 2x + 5
Find the solution of the system of equations.
![y equals 2 x squared plus 5 x minus 30](data:image/png;base64,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)
y = 2x + 5
Maths-General
General
Format the sentence into converts Spanish grammar.
"My wife buys a new television for my father”
Format the sentence into converts Spanish grammar.
"My wife buys a new television for my father”
GeneralGeneral
General
Find the helping Verbs and Action Verbs in the following sentences.
Find the helping Verbs and Action Verbs in the following sentences.
GeneralGeneral
Maths-
If Rs. 4000 amounts to Rs. 4500 in 2 years, find how much would it amount in 5 years at the same rate of interest?
If Rs. 4000 amounts to Rs. 4500 in 2 years, find how much would it amount in 5 years at the same rate of interest?
Maths-General
Maths-
Find the solution of the system of equations.
![y equals 3 x squared plus 2 x plus 1](data:image/png;base64,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)
![y equals 2 x plus 1](data:image/png;base64,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)
Find the solution of the system of equations.
![y equals 3 x squared plus 2 x plus 1](data:image/png;base64,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)
![y equals 2 x plus 1](data:image/png;base64,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)
Maths-General
Maths-
Find the solution of the system of equations.
![y equals x squared plus 8 x plus 30](data:image/png;base64,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)
y = 5 - 2x
Find the solution of the system of equations.
![y equals x squared plus 8 x plus 30](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAHgAAAATCAYAAABbV8lLAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAQ3ZOC+gAAArNJREFUeNrtWVFkW1EYvq6ImBgTUbOHEVUzE2NPNVVhKqaqQsweaqYvtYe571V9qFFVMTOjpmamStUeKmLMTMzUmJmqqjB72EPlpQ81EVHS/+dLnZ6dG0nOPbnLdT8+7jn3JPfP+f/z/f9/Y1n/L5pgg/iVOGyFCCRs4hPij3Argo16uAXBxTixHG5DMHEVOThl6PsvEV8Q/0IlPhCv+fybM8QSsQabKsTnxIRi7WXiK+I3cA1zA4ERYhFONoV14jNihBglLmOj/MRnYg72tHAbwSfjE3FKGE9ibiBObqnHaGxq5HYblbupzkAHJ9I4D/WRwaf9oRzFDxQLHUS3l5jFKZGxhHstsHNv9GEjWZrjkoP/aNhtysGcog6luW3ihIvEb4sTj4gritxUcdH9ZgdsB255hoTxY+LLDp5hwsF8Ap4K41HiqobdXjt4CM9hX9yX7h1LMt4Cz1XFCf7glrRokbhgSKqyxAKu7xnIGd1sZBqS3EClfkQcM2R3t0Eq0lGsOW3z+Qtphk/pvjBOEn8RYwZz7Ee0Pz9dVMLS2IxOT/914gbyfesk3MFvT3tgt67SMa4Qp1H4jXfh4H/eG9SE64JLxHhpuIMoS/tYzLx3eX4GlazXduvk4Liiuq+6SHRMlmjGFyTyFCLYNnh676IIKMjVXp8dXO/ynq7dulV0XVFkZRXrJuQii/EW/RRL1oxB53IA7aCI46j87oFE97qRB5b6T4ybyMVe263j4DQKLRHcK79WrH2jCkAH7dKeQecm0f4kpMb8nU8OzsHJGSiWjWtWsDkDdndqVxk9bkSw6Te6HdVLEUd4UTNvubzWnYYBU4acG0XOU70G3HSRmn4gj/anAQksYy/8tJur+CLsqcOJk22KsHWs4zpqTerrz8GO3bVCBBYlNPkhAohbkIQQAcMZmiPI9pZHhi0AAACndEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1pPnk8L21pPjxtbz49PC9tbz48bXN1cD48bWk+eDwvbWk+PG1uPjI8L21uPjwvbXN1cD48bW8+KzwvbW8+PG1uPjg8L21uPjxtaT54PC9taT48bW8+KzwvbW8+PG1uPjMwPC9tbj48L21hdGg+ZI0xqgAAAABJRU5ErkJggg==)
y = 5 - 2x
Maths-General
Maths-
At what rate percent per annum will a sum of money double itself in 10 years?
At what rate percent per annum will a sum of money double itself in 10 years?
Maths-General
Maths-
Find the solution of the system of equations.
![y equals x squared plus 6 x plus 9](data:image/png;base64,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)
y = 3x
It is not necessary for every set of equation to have solutions. If you graph them and get not intersecting points, then they have no real solutions.
Find the solution of the system of equations.
![y equals x squared plus 6 x plus 9](data:image/png;base64,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)
y = 3x
Maths-General
It is not necessary for every set of equation to have solutions. If you graph them and get not intersecting points, then they have no real solutions.
General
Choose the synonyms of 'research'
Choose the synonyms of 'research'
GeneralGeneral
Maths-
What sum will yield an interest of Rs. 277.50 for 3 years at 12% per annum?
What sum will yield an interest of Rs. 277.50 for 3 years at 12% per annum?
Maths-General
General
Which of the following is an example of parallel structure?
Which of the following is an example of parallel structure?
GeneralGeneral
Maths-
Find the solution of the system of equations.
![y equals x squared minus 5 x minus 8](data:image/png;base64,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)
![y equals negative 2 x minus 4](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAFsAAAAPCAYAAACLKbN4AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAAY1JREFUeNpjYBh6wBqI1wDxJyD+BcQXgDh6ELrTB4j/MwxxcBCII4GYB8rXAuKjULHBAkBuuzYcAhsbkAfiS4PIPTOBOBlXYM8F4nAs4gVA3DpEAvwHFjGQhzuwiDdD5WhVzO2FsrEGdjwQd6GJcQHxLSAWxqL+PxGYnsASWpRgA+eAWByJnwjEU2jkDjZoDpPHF9heQLwKTaweiGuHQIrmAOKT0BSFDXgAcR+U7YKU6mgBQLkoBy1RYgBQ6r2CxBcF4rtQj9AKUCN3CALxBiB2I6BuNxDbQ1suwjRylx6W3IXTD9+Q2H3Q8pqWAUUpUIIGtAoRagugzUQ9GrrnJBa34AyHw1APKEFTNdMgLjo0gHg2tF4htl3eR+PmIUmJbyEQ+wHxUiCOHcQBLQ6tX1iITP2boJECavueIaIYoXYE4MxqcwdZexUb2AJN2YQAqN7Zhha4oF7d4sEQ2AFQSb9BHtjEZFVQE2wdEEtj0b8c2kIZ0MAGBfJxhlFAF7AN2jkYBTQGOtCycBTQEAAAdPJ3WHyN8L4AAACTdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1pPnk8L21pPjxtbz49PC9tbz48bW8+JiN4MjIxMjs8L21vPjxtbj4yPC9tbj48bWk+eDwvbWk+PG1vPiYjeDIyMTI7PC9tbz48bW4+NDwvbW4+PC9tYXRoPgXdaA4AAAAASUVORK5CYII=)
Find the solution of the system of equations.
![y equals x squared minus 5 x minus 8](data:image/png;base64,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)
![y equals negative 2 x minus 4](data:image/png;base64,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)
Maths-General