Question
If
, then the measure of
= _____________.
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)
- 80°
- 40°
- 100°
- 20°
Hint:
properties of rectangle
opposite sides are parallel and equal to each other.
Each interior angle is equal to 90 degrees.
The sum of all the interior angles is equal to 360 degrees.
diagonals bisect each other.
Both the diagonals have the same length.
The correct answer is: 40°
The diagonals of a rectangle are equal ( diagonals bisect each other)
So, AB = BD = BC = BE
In isosceles triangle
, AB = BE
![angle ABE plus angle BAE plus angle BEA equals 180 degree space
angle BAE plus angle BAE equals 180 degree minus angle ABE space space space space
space space space space space left square bracket Angles space opposite space to space equal space sides space are space equal right square bracket
angle BAE plus angle BAE equals 180 degree minus angle 100 to the power of O
2 angle BAE space equals space 80 degree
angle BAE space equals space 40 degree space i s space t h e space a n s w e 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yIWOzDcRU/3MF5fpitycbWyAgHYLrYTPlXRll5AVVG+amJVlgZ6XLIojYdONeil2aWPPoBwQb3GNGGyaaEFIC7FiEPSKTnXew3+YPpty+kWmx213BO2X8cerBR5J/JkdYmwB2MUIc+GSLuEspdmlizUOcsQ/qNIWVkPECF/XPBb+bFbvdtzF0WnC1myJY11ogrB2FXdpY84txei2iukhXJGS8KBL0LC92uyuEmPL+5Mm3W5YKwDP53GRhfWM27rU5JcsdNtpY84SQMWVOlgNC0MRujyzhWZBliP2efIhdnzy4wb9f1iCsVUYExUj0nNN+Xzl5QmLNE0LGDMQNwvrgIWX+kNjttmhBTPZ58mDk99ISIaxb/mL8u6834cEVmJWpf1duFogJddjJw1jzhEwoCCfxrdG/JhUauz2yRmkfm16IYjfEMt4EWHKO4fOFhi4FYD36Vpx2WjeD/XJzmFUKK2PNEzKm7BFR3RsgqqGx210hxBP/B06ZL00/bpQt+C9kdNy0pYAVz80BzDu2MdY8IRMGBA7hercq8xeN3R7ljNbO5gjdmQaOWDvKvzHWPCETxPtxuiOjRQ1lYrf7Xrd6Y31+KiPntCn30wYK67OUUT7eB/7N+sxY84RMEHdN9kv4NmVjt0eOUCLW+g35fFQxcrst+ZokrCdFXOflRjEl/38pI3AbxponZEIIWWMsG7vd/humyXjvNVlPhcAcyKkrHgo9Klj3OsHL/3gftyt2wZYTnnyMNU8IIYQQQgghhBBCCCGEEEIIIYQQQgghhBBCCCGEEEIIIYQQQgghZFQssAmCQYgZ7OS1bvphZwgh5L98Y9I3V0EAPQQBxObPuzLKuJhzjqZsrmJzLOP826VdHku6IsdsIKgIirjH6MNaY6OWqZrsqbNsQkgAEAzfloGu4JwSgfHxkeSfyRHWJoEdqJ5l1AtbKR53RPi+kwejVezbOq0UVuT9uWS9UcYPNZVNCKmAGyZ9H1bfBtZpAfKwVeA1SW0RVtxQzqTUC1sGXvYc/9ps3MB6MU6vRVQXh1Rv7BV7y3P8hGfWQQgZMjdN9ubWruBgyvuTJ99uWSowMgLc3QJhPWSNPn31wubcvjXneVMu5Mr/msEAitgY+z+mF5gwMv4Ai/b37SWUC56y34vTP00v5hb695ynnPfFjo6c+4+KuuPG+ncpFzfYJzJSd+v3Nyn/uixNpNXBZ3faTeMfUq5vVrFPaVPSPtio/EfJd4EyQKpk2eRHDIisCwoig42e93vyfWX6D27w75c1CGtVQQLBZpkyT2fUa834gwRuNuWCBN4xGzfLhrhcTTmXtgz7OMTjkSxhoN92iYDYcc+2i/3JMgfCzTxVnPeujOJ3SNm+etwREb0uwpZWhzS793rqgu+/kLJt5qybnMYmfP9X8dc9lABSJXB0bWhrW7RWrZGBDdYpX1oXCMKT/GL8O+g35cHVpTh9liP4WWGtuyXO/cJsfACItdKPA8t47hkpJmXf9bT9moxiE3Dju+gRzSxxP+URNiwjHfXUYTHlRvWe0m73ARyWlxCw8ZWTD2XMBNj0QkbEhFTKpgBRtQVns1wEcFQ3JDSceck5tpQyxWrCUsCsGXzwEyqsnRI3tbfOsST8y/ESZSTH35jBiLybnPzIhzXhPzjH1k322wQPZIRo89AReDeIZFod8uz+P9MP57PP9OOHPTf9kD9HLKHX2JTWboSUFtW7JixgoCs4M3KB2WW+tJw9YYeMDqYauBTw2AxGX/V9dzVlBLelxFLAQaf9EnbK9P2ByY+VddD4AxXi+H3P8TnnnAdT2u6HnPO6o0ifiKbZNxdoN0bCf5L/f28tP92xhPiJNVrV2JRWN0IKA4H4zoRHYY1yRmtnc4TuTANHrFpxXpZRkcuCKf7wCtPp6yl/g2BjjfBTRRk3Asp2jx/3TOk1/O58PmQGH2Rq65BnN9bp/2V6Dwq/tY7jwRnWkN23HzQ2ZdWBkGDguPdMsdDWUcp0MwEPB9IeAkybwYcHUUPbyFcvrMVd9Ry/bja+bhXCZc/NxgZriX/OKQOve32WUvZpxTnnTPq7yFn8Kr5kL/csK+0LtfuoLFnZo9KkT1bEr2YCbcqrAyFqtsr0sIiouoIDofzcGi0dVYzcbpuNDzfaJKxGpo7nZcljs9j/sMR5Vszgw54ErCniVbX3csr4l/G/K5xWtu/4M7FrSpZtsE5+OOe8eN3pinwHvnBLZkFF65Bl91bpk+uepSisfd/0lJNnU1YdCAnigdGtTSbpdsa0uSMOnaynPjT9BwxpYG3skXIa3kRh3SEiBtvfirBsK3GeNWfU91rO/U76akZRxocyeozMxjVgt+ys43ukX96JIGlHcp/LlHvJ9NeaTxSog8bu383gmw/JD1R8+fNsSqsbIYQ0ij+wCcik8P9iRQwzPj0dOAAABV90RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bW8+JiN4MjIyMDs8L21vPjxtaT5BQkU8L21pPjxtbz4rPC9tbz48bW8+JiN4MjIyMDs8L21vPjxtaT5CQUU8L21pPjxtbz4rPC9tbz48bW8+JiN4MjIyMDs8L21vPjxtaT5CRUE8L21pPjxtbz49PC9tbz48bW4+MTgwPC9tbj48bW8+JiN4QjA7PC9tbz48bW8+JiN4QTA7PC9tbz48bXNwYWNlIGxpbmVicmVhaz0ibmV3bGluZSIvPjxtbz4mI3gyMjIwOzwvbW8+PG1pPkJBRTwvbWk+PG1vPis8L21vPjxtbz4mI3gyMjIwOzwvbW8+PG1pPkJBRTwvbWk+PG1vPj08L21vPjxtbj4xODA8L21uPjxtbz4mI3hCMDs8L21vPjxtbz4tPC9tbz48bW8+JiN4MjIyMDs8L21vPjxtaT5BQkU8L21pPjxtbz4mI3hBMDs8L21vPjxtbz4mI3hBMDs8L21vPjxtbz4mI3hBMDs8L21vPjxtbz4mI3hBMDs8L21vPjxtc3BhY2UgbGluZWJyZWFrPSJuZXdsaW5lIi8+PG1vPiYjeEEwOzwvbW8+PG1vPiYjeEEwOzwvbW8+PG1vPiYjeEEwOzwvbW8+PG1vPiYjeEEwOzwvbW8+PG1vPiYjeEEwOzwvbW8+PG1vPls8L21vPjxtaT5BbmdsZXM8L21pPjxtbz4mI3hBMDs8L21vPjxtaT5vcHBvc2l0ZTwvbWk+PG1vPiYjeEEwOzwvbW8+PG1pPnRvPC9taT48bW8+JiN4QTA7PC9tbz48bWk+ZXF1YWw8L21pPjxtbz4mI3hBMDs8L21vPjxtaT5zaWRlczwvbWk+PG1vPiYjeEEwOzwvbW8+PG1pPmFyZTwvbWk+PG1vPiYjeEEwOzwvbW8+PG1pPmVxdWFsPC9taT48bW8+XTwvbW8+PG1zcGFjZSBsaW5lYnJlYWs9Im5ld2xpbmUiLz48bW8+JiN4MjIyMDs8L21vPjxtaT5CQUU8L21pPjxtbz4rPC9tbz48bW8+JiN4MjIyMDs8L21vPjxtaT5CQUU8L21pPjxtbz49PC9tbz48bW4+MTgwPC9tbj48bW8+JiN4QjA7PC9tbz48bW8+LTwvbW8+PG1vPiYjeDIyMjA7PC9tbz48bXN1cD48bW4+MTAwPC9tbj48bWk+TzwvbWk+PC9tc3VwPjxtc3BhY2UgbGluZWJyZWFrPSJuZXdsaW5lIi8+PG1uPjI8L21uPjxtbz4mI3gyMjIwOzwvbW8+PG1pPkJBRTwvbWk+PG1vPiYjeEEwOzwvbW8+PG1vPj08L21vPjxtbz4mI3hBMDs8L21vPjxtbj44MDwvbW4+PG1vPiYjeEIwOzwvbW8+PG1zcGFjZSBsaW5lYnJlYWs9Im5ld2xpbmUiLz48bW8+JiN4MjIyMDs8L21vPjxtaT5CQUU8L21pPjxtbz4mI3hBMDs8L21vPjxtbz49PC9tbz48bW8+JiN4QTA7PC9tbz48bW4+NDA8L21uPjxtbz4mI3hCMDs8L21vPjxtbz4mI3hBMDs8L21vPjxtaT5pPC9taT48bWk+czwvbWk+PG1vPiYjeEEwOzwvbW8+PG1pPnQ8L21pPjxtaT5oPC9taT48bWk+ZTwvbWk+PG1vPiYjeEEwOzwvbW8+PG1pPmE8L21pPjxtaT5uPC9taT48bWk+czwvbWk+PG1pPnc8L21pPjxtaT5lPC9taT48bWk+cjwvbWk+PC9tYXRoPuggfO4AAAAASUVORK5CYII=)
So, ![angle DAE space equals space 40 degree](data:image/png;base64,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)
Related Questions to study
In the envelope ACDB, if AD = 7 cm, then find the length of diagonal BC.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAQ4AAAEHCAYAAABfvqhtAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFxEAABcRAcom8z8AAGRfSURBVHhe7b0HmF1nda8/Kg7Exl2WjSGNcgN5uEAIcEO43Cd5QgpguEAggYQSUv8kpJkYLmCDKe62XGXZsi0XyZIsy92WZbnJvcsqlqzeNU0azajLlsz6f+8+s2bWWbNmn3Omz2h/el7t08/e3/qt317ft/fZUydFK1rRilZjK4yjaPLLX/6yjKIVrVIrjKNoXYzDU7Si+VYYR9EKoyhaza0wjqJ1MQ17Xx8rWtFsK4zjEGuRGbzxxhty8OBBee2112Tfvn1d4PEDBw5kr/PvLYzl0GyFcRwCrbvk9maxZ88e2bVrl+zevbsMfWzv3r3Z615//fWOz2RZmMeh1wrjOASaJrdNdkxDjULBHHjMmkZ3YCBUIUU7NFthHIdIU7Mg2ffv358lvzULxZqDx75G31uYx6HZCuMY4c1WGSQ5ww0SfufOnVnyW9NQU/DYisTDexjuMP9hG9+n3120kdcK4xiBzSYst0lqTEPnMSID6A1qQL76KMxj5LbCOEZg02RV06Ai0AT3Sd8XYBr62QyDrFkUxjEyW2EcI7SRsBhGf1QYHr5Dv4chEMMhP3Qp2shqhXGMwGZNg0qAZNbk5n5fw+ergXCf25gHk7HaispjZLXCOIZ5IyFtUnKbuQyb0DbJBwKtPLjN0CWaOC3a8G6FcYygpkdNSFhN3P6qMvLQ79yxY0e2HhhZUX2MrFYYxwhpnM2p1QVLi03qgcB+L8ahlQ/Dp6KNjFYYxzBoOhxRbGMYwHBAk1ST1iauJjT45/U1/nUWfY735L1Osa/R21QfLKk+oqFLd9tXtKHZCuMYBq27xNLTxqtJZos1DpYktSa2Pmfh8+3tWr/Pwnv9UZfutq9oQ7cVxjEMmk8qlsxnkMia8LXgE5/PYclntbW1SUtLSxk83huz8PBZGJ49YcxvY9GGdiuMYxg0m1AsKfe1StCkrxWdwGxtbZVt27ZJQ0ODrF+/XlatWiVr1qwpg8c3bdokTU1NmbFo9eE/s1rU8DAQ5j3stuntog3tVhjHMGiaTJT3lPk9qQBsonMb48A0tmzZkpnD6tWrO/DGwWNqKOvWrZPGxsbs+1kXlpZaDEXfY8/5KExkeLTCOIZJs0MTm6jVQqVgK5Tm5mbZsGGDrF27totR5KHmsnnzZtm+fXv2efbze7J+vId18kddCuMYuq0wjiHeqDJIKBKL5LR76mrxyUzFgGGsXLmywwhqhfdSfTDM4TN1vXpiHrpt3OYIkT/nozCQodcK4xjCTY+aqGH0xjSoDJjoZK6CpLdzGZExVIO+n+qDz+Z7erKOoNun28p5KdoK4xh6rTCOIdrUNGrde3t0KMHEJhUChmGTv9ahiofP4DMZ9mzdurXDAPjOnq4772O97SUKiza0WmEcg9x8Kc5tHZqQRLrsCSQfe3AmQDGI6IhJX8BnYyAcfWEYpMOOnmK3OfqZvr1ftMFphXEMcrOJQJWhh1o1+Wo1Dl4PfAYVAJWArSx8xdEXWBNhGMR3MnHK0RKqpmg989Bt0D7gM4qhy9BqhXEMkUZiaMKTMD0t84H3MjQhqUlkWxX0R9XBZyvc5zuoPlgH1keHS7WifcFhY+5Hp6sXbXBaYRyD3PSoCYmhe1hrGt5AuK+PYTT+NSQZk5W+ItBKwyZ8X2FNQ2/r9zFM0sS32HXP20a9rWBCHJq2VUdRgQx8K4xjEFt3E6A+WTxakSha2jM02bhxY78ZRE9gXRi6cN6IrqfdRr8t1cBn6DkfdqhXtIFrhXEMUtMTurTKsKbBY93B87xOb+swgGEBe3o9N0OTVvH3+xtrHMARHU5rp/pQ82AbdLvtNlYD78n7pW3R+rcVxjEIjb0lSU8SqRFYeKwSuvdmElKHJgwPdMgwlNChC3AeCed8sO6YXrRtlaCPMA/6jwlYTFgNpDCOgWmFcQxgQ9D2B2qI3yZEHmoourcl8bTKUMMYiqYBWnXo+tnfu7Adfhsrof2mBsJtDtsWbeBaYRwD1Ngj6lmgNgmqxSYLVUZ9fX2HafhEHS5QfbAtmIeaQE/6h/fwfqqP4qjLwLTCOPq5UWXooVaShPJaE6QaNDl0b8xvQ5gA1dIf89A9+nAB02Dduc3EKZWT3caoH/JQ09FzR5h0LoYr/dsK4+jHplUGZoGoVeRqBtWgycFt/XGaJh0JqMvhBOvMcAW4zfZw2JbttEOXauF91pDpY4aEGEjR+qcVxtFPTQ+1Imgr6kj4ETYJeD9lPUlmjQITIflsUg4HWG9bKfEYSyopDinbPrB9UgntazXp4oSx/muFcfRBszP5dmhSjfB5jQpe4TEgATj/Qc/NgOFoFJWwJsK2MnRh26P+0v6JnrNoXxIHe7o6rRjG9L4VxtFHDTGyd2N23wpXTaA79HUWHc5w3gPJZM/NAE2ykYIOW9REWFJhUX3QR/SF7y+9H6Gv57CvGhBxKaqPvmuFcfRRQ5Scl1CtqBVNBIXnEbs/N0MTSuc3RhJqiBYex0yY16E/6Btdaj/5vrTwGpa8Rt/L0LEwj75phXH0sNmhib1Cl4pWxWpFrkJnSVUBVuQsGZrwAzFNHjWM7hJsJMC2eYPUx1kycUr1oP2q/aV96dHnFF5PLPRiQ37oUrTaW2EcPWwYBjABpwagpbEVeHdYQet79boZI9kkeorOfWjf0W/V9rVF+9sOXTSW2uztosWtMI4eNkSnR00QouKF6tHXWZNhLM+YngTBNArKoV+0ImHeR/ut2j73qOkwtNRDtt48ipbfCuPoQdOfwVsRenFWQgXPXpShiSaILdULSvi+0cO29KEd7lWLfX1x1KVnrTCOGpv+QM0PS7jNY3o/Qk0G4bLU08Y1MQpi6B/6SeG+TpzS57Uah6LvY8kZp2oYVJOFeeS3wjiqbIgJcSE0NYBqUJGqqSBSvW5GlCQF1cHQBRjicRq+9nN3RLFRNDYMPYuhS3WtMI5umhUNpSzj4Uh0lUCQumfjPkMT9pYqfK02WBbE+P6x9+lDf9g2wsbEQ3w0Rjp0KUwjvxXG4ZoXjJ7QZYcmXniVQJQsOTcjSoKC2sAsGLJgGCy5z+P2sC1Li4+JRZ9XkwEdukBx7kfXVhiHa2ociEVP6AIvtmrQ97E31AlQNQsEb5OhoHp0rkPv06dawemvbdUM1DiqiaM1EJbsMOzEaVGFdLbCOILGFaWYrbeiqhYrPm7rBKgVud4u6Bndma4aM5UIh201Fkol8/DGoUdumBDX6oNWGEhhHF0EoUdNEA1CyhNad/AevW4Ggo72kAX9B5UHS/29i8ZDJ1F16JgHsQfVgT3qUhhHYRwdh94AcahgrNgiYUWoydgJUATszcOKvKDvoY+17/WvyxFTG6M8eK2aDOh7i9PVO1sxVEmNoQmz6SocFUw1IlP09QxNrHC5rehknn2soO+J+lj/MHY1MeU1vFbR+2om/MzgUG9D1ji6Kwe1OlBqbfY93GYPwp6EklRFYwWkt+1j9vCdCov3MzSxez3w5tHX6PeNdKJt7w7/eu5jJjpx6mMbxbk7NN79/Utbq3HLUGlDzjj6+9CXdj5LHZqwJ1FBRELRIYt9HXAb7NDEClZF6x+rFU2eCL7zUCDadiXqM49+DnHisK3OfWh8NZbVwOt5PzscqtWBaNY0hoKBDDnjsBeaPXjwjbI5iAiezyN6z4EDB7NDrSoANQhuVxIRz29rv71167bSuRldSmPul9C5jd5Q/tnJSAz+uUORqM+60jlMZMnEKZcwaGnRnUM+VgOl17fPfyXzYegS6awWqtEt2PwYzDbkjEM7hSUBIbhMbrFXh+aU3BaS3bLNQZBtBdGa2LZta/vnNWaf39xcuq3f0cT9dnjef0f2PUk0vLaxoVEa6huyuQ0orWs5PNYdTdWg6xXAupe2YWQTbXsHUZ9Z0mv0cxobm7JDtaXYNHdoRI2ge4h5iZZ0v/SepMH0meihtZUhj6Fda4rVYET2HeiqHa+3rax/tr2NQ+JvyAxJ41Dz2Ldvr2zcsFbWr1stG9avyeC+ZdPGdWVs3rS+jC2bN0j9lo0dNNRvSsm+KQlqcxmN2XJLCs6WFJxOuL+1ud7QkGjMaE60bGuW7S1JSGmZ0YIQy9m+nSMzMW3bW6SttXp2tG2XXTvbOtnRlj1WC2XvD9i9a0dNRJ9h2bmjNVyP7qj1/VE/WVpTH7emvgZi1ZrYTmwyE4D22OWgMbc0NzVkNDWC0VLD5kxnFqvBCK9br+uNGzrZs2d3lh+D2Ya8cWym4zasSZ2HSaxNnYo5dFK/ZX0ZDfWYQyeYhMUGOKJkFJb6tAdoMDQmmjqIROZBpN2BmCOxd8eOtpYskZQokSph3x/hE7cS0WdYonXIo+tndH1N1DfdUTKMuP8hipnHxhzKTYSdSadmsp2P05XXocfr1ut6y2bMZUO23Lu3MI4urdw49qXOwoE7DcN3aEP9hjJ8QHwAuxpDOdu2YhSWhiQcKgul3CwiIVoiY9C9H/iEqATvt/e7JlllouTvT6J1yMNuX7SNPGb7078+wvY52PdzP4qdxcYcyo2EnUm5bryuvA49Xrde1/VbqFpK7Nu7J8uPwWxD3jgYamzZvC6B62IWdGIn3ql9QDAKS/mwoyvl1UXJNLa3NBnKzcILMsKK1BOJvBI2iaJErUQ03LBE78kj+gxL9J487PZF20kf1NqH9vWeKGYeG/OuxgHluvG68jr0eN16XTfUb85MozCOnFZmHMkcqDS6Mw7v1B4fEB8wO2cRgSjsnqZas+gOhBolhuJFzn2bNFD2+oBdJKshSuY8/PtrJfpMi98e//5om+w29xb6NIpNHtY41DwsXjc6/9FJue68Lr1uvc7VNDCQ/ftGgHE888wzMnPmTFm6dGn7I71vncaxVxrotFRxVDs0aWxgXqOTpsZy8yiZRSd+ziLCCqSScdik745IzIruIS0+0cpeH+ATMUrePPz7ayX6TIvfHv/+aJvsNvcW+jSKi8XHtZJxeM14I7GaA6tJ8Lr1Oi9NsPaNcSxYsECmT58uU6dOlfnz52cns9XaemUcnD158sknS11dnXz2s59tf7T3zRpHI2WaMQzfwSVj6J7mps1lAfNjUT9nEWEF4wXlQXQ+8T2RmPPokmiGnQE+EaPkzcO/v1aiz7Ts2b2zDB6z7w+3KYeozyoRxUWJjMObitUEeM14I/G6s5oEr1uv89KRGgxmi7y2v2envC9ZskT+4i/+Qg477LAsZ5Xf+Z3fyXb+nD9SbeuVccyYMUN+5Vd+RY466ig5/vjjZdmyZe3P9K6VGUeqIkqmURrreaf2JaDHjzX9WNQbQ4QXUR59YRxRclhsEtqE6w77+mqIPqMWos+0VDKOCP8ZFvok6sc8orgolYwjet7qJTaOct15XXrdep1zqgCm0dRY3yPjIDff8Y53ZEbx5S9/WaZNmyZz586Vs88+W97znvfIb/zGbwjnk1TbemUcVBmszDnnnJOt0EUXXdT+TO9a2VAlmUVpmFIa62EkXTu1k64BKR9r+hKSoNo9RW+NIhJpHl1KcmcMPYJk7EOiRLZE78nDG0dmHhY+09HlOx3WWOnDsj5N2Oez17Q/HqHmkWcUeah5WLzuvC4xhkjPSnNTfYdx7N+/N8uPahv5dMopp2Q5ilH4hmFQBDCCqLb12Dg4dffII4+U73znO9mZbMccc4x86EMf6pOfHecNVXxJ5zvYl4B+8tPvCXyAKxmHF1RkFt5I8kRrBZ6JPD3vk6JWcpNyCODXzxNtUyXjsFQyjqzfTYwifJw9kTaUyDi87qwm0ajXsac3xvH4449npvGxj32szy4L0GPjmDRpUrYyTz/9dHb/n/7pn7L7zz77bHa/N63MOLLxXufchjcO5jAs1RiHDShBtkRCsHgBRaKzeNF6ELmFx6JkqIUuiTjE8OvnibapFuPorl87+ryfjQO8rqzmwGoSjZaGKOVaLqfnxnHmmWdmuXn++ee3P9L71iPjILH/1//6X/K+970vJXdpvDVv3rxs5f7zP/8zu9+b1mkc+1JH0VldKwvFD0080ZmeNqBR0PNANFZgiLASVrRQJvIA+3xP6JKIvWTPnl25RO/Jw6+fJ9qmWvrIvzbDxSCKkxIZh4059yNt5GE1B1aTUNrBxRoGhjM9NY6vfe1rWW7ec8897Y/0vvXIODic4x2MGdkPfOAD8s53vjP7uXJvWp5x+EkkX1F41CwUH8AoyJZK5tBFkA4eyxO2fw66JFIFOAU5j0qv3+fwz/v3ezAP+/paP8+/31PJnLr0V9Cnts89PmYat7K4mphHxhJpx2I1GOF1S4VRrvXOObrXXqttcvRTn/pUlq9PPfVU+yO9bz0yjh/+8IfZinAsePHixZmRMGv793//99njc+bMaX9lz1q5cWAYnUMUX8JFQxGLD1BmFhYXYC8Iu6eJ8OYRCTBPxP456JIIOehevzfsdUSvqYW+/jyItl3p0l9Bn9o+9/iYadwsPu5eJx6vK69Dj9dtXxrHV77ylSwv77rrrvZHet9qNg5OFvnwhz+crUh3YCC9ab0xDh+QWiuMSAReNJbhYBzRHrzseUeX5937PV1e7+jyfIX3R0TbrnTpr6BPbZ97fMw0bhYf90gnFq8rr0OP160fuvTGOL73ve9leTmocxyPPPJIthJMhs6aNUtuueWWjiW8//3vz87p4FoTPW29Gar4gPgAVgowj3mR2DLV4wUWCTBPxP456JIIFfCJ6Nm3b08ZXZ53dHnevd/T5fWOLs9XeL9nKBiHjXlkHFYv3Pe6qoTXbWluzp730XPj4HwNcravjnrSajaOv/u7v8tW4pVXXml/pLzpOR1Tpkxpf6T2xnzJvn37s7mSkkF0GkbJgUsdCb7E884dmYclEoAVCZQJyIHw8gTKY12EnQPPV9pjW0gsn4gjDTWP7ujSX65PK+FjpnGz+Lh7jVgiY4m0Z/G6tTtD0IoDjb/ebhzsYJW8xg74D/7gD7K8/MEPftDFPLikIlUJFziqttVkHFQRJ5xwgnzwgx9MwYxndjkcywr++Z//eVXXY/QbjWlwLUeuzlS6clP5WM9XGL7DPd44fEA9g24ciN/sbSsRJdpIJNr27qAPo761lMXDxUzjZukSd4fVS2QcHqtJ8LqNdohqHvaoCvlTzaniL774orzrXe/KcvOjH/2o/PjHP5bLLrtMvvWtb2XnY3H2d78ZB2eX8cU/+clP2h/p2riW50c+8pHsVHSu7VipWePgeoqcxYZh6OXdSobR/ZxG1MGWnhiHZaCNA+zetBIkSpRoIwk1g2qJ+tRTFg8XM42bpUvcHV43kbYsVpPgdRvpuqT3xlRxlC4dqNUGxuF3wFFjlPDVr341m0ogj2H8+PHyhS98oeN8rGpbTcZBQi9cuDB13M72R+LGVaQ50tJdVRI1yimuu4hhUNmUrhHJ7HJntVFNxeED4iFoeQHmMbv3GGjjQPh271mJKNFGItG2d0c15lEWDxczjZulS9wdVi/d6coSadOicx2KmgcVB9/Xm4sWc6Hml19+OYPbPWk1z3H0RVOn1NtUKZgSF/u1F5aFkuOWnBa8UfgOjoJgIWg2yF1ABAaCZAXURWBehI7+NgLK1pFGtJ21EPVrHpHR2JhCl7g7rIlAqC1DpE2L1zWocQAXS+bPlWrTnNK86u824MZhN4w5kGwCNBmENwylklF4fAAi548C2QFBN/S3cUTCr4Uo8YY70XbWQtTPeQyGcXhdet1G2kb/7EiptKnKufo5O11vFgNhHoNScdBwS+YztAMYpkTGoWM8JepQiw+AD5AtFyOywBL4dnprHNnzSZjdgXAj8VdLlHgjkWjbu0PNoFrCmDm6xN3hTSPSlsXr0us20nancZR2sjqkH8g/DKVtUCoOXJIN7q7KsNhqA6IOtfgAeLOwrh9C4A29NQ6Eafdunkj4tRAl2XCH8xQsPBZte3dE/ZxHZB42ptAl7g5rHGoeeVhNgtdtpO1O4+CgQVqmHa7mCTth5gkHqvW7cWAUWjrhivzmnw1Vt8Q8FO7bzmhu7tp5voM93sm9WfgAdwERGBCFFVAXgWEMBt2LKQgzEncePpFqxSfecCPaplqI+jQPNY+yuDm6xN1RZiKJaAdksZoEr9tI26p/zCM74tiRJyV06GKPstj868s2YBUHbsiG+SoDA7HwmDWSfjeO9kBbo/CUCcSh5pBHJNY8omSohSgZhxPRNtVC1Kd5RDHzdIm7w+qlv42DyVE9+qiQL/rXBMkznTgdtsbBSnOhH2aB1RgsahKKmgv0VcVh6WIe7YHujXHkgegiseYRJUMtRMk4nIi2qRaiPs2DGEWxs3SJu8PqpRrj8Lr0uu1O1+RA/eZNsq7jb+KW4I9p8we4WZI7/f1nIvvVODANhibr16/P/jgzLqmuqHDOh4XX2Nt+XsN3qMd2PqhZKD6AfWEcds8UEYk1jygZaiFKxuFEtE21EPVpHlHMPF3i7rB6qcY4rCbB6zbSNVomBzZuLJmEwinjK1euzPJMhytUHP1RaWjr94pj165d2cbx83uWbBwbikty+UHdeO6ztI9t2LA++9urvhMtvsOti3eYBoFqxxuFJxKIHev6PRGiisRoicSdR5RMveH11/cPaaJ1roWoDysRxcnijcPHPdJJh4kkuujK4Y3E69br2u48MQ5yiBzRJTtadtJMCfALdnuOR3+0ARmqsCEYBmeTcuYp5qAlFhuNW9r7yoaNGytWGb6DvZNb0+iRcbSbQ3dEovNEws0jSo7ecODAa0Oa3ppH1IeViOJkiWKtVDKOzDzQUg7eOLxuva6t5jesXyurUs6QNwxNqDJ27EifmyoNztZmZz3sjYMjKbggv8hjToPTXLkS0auvvpoZBRuuhsGyrOLogXF45/bmEZmFxQsiE4XZ03gQUiQ8SyTcPKLk6A1+Dz/UiNa5FqI+rEQUJ0XNIY8uGnFEZmHxxuF163UNaJl8WL+Wne2K7HRxTqDUKkPhvI5hbxwYhpZObCAbhVPyF6T4JS23N2zY0MU0emoc1rW9afTEOBCJ3dt4IuF5IuHmESVHb4j28kOJ3ppH1IeViOJkiWKt9IdxeN16XauhcA4Hf7We+T9yaf/+fWmd9naYhtJX193org3IUEU3DONgtpclG84v8rjIMVUIQxlvHhuTo1YyDuvS4AOQmYWFoOWgZmGJxKNEovNEws3DJ4bfQ9dK12R9fZApX59onWuhJ+YRxckSxdriNVJGHxiH6hmNZ8axg/OfmqSxsSFVGdvTOrCOezO8aZBfw77i4GQUu3GMv3TDGJPxN2fvvffezEAYvmxMVQYGwqQPt71xeCf2HR5VGFHgOiDIBgIfCUWJRGaJROrxxlAJn2i958AgE61Tz1HzqIUoLpYotpZIGx20m0dfVCBqHo3tpyrs2IFGO02jO+zh2P44ujLgxsFtjIPbaiDMCHNJwttvv10ee+yxrOpg7oMqZPv2fONQZ1b6wjjyQBiRkJRIhJ5IyHn4PWzveX2Qidap50R9VokoLpYotgoaiLRRBloyhNozeNNgyfs42WvLlk2ybVvpMCuGQO5wW3MqYkQZhzUQ2wF6myMu/E1LDITbGMqOHeXn8Xvj6Kg0FDrecGhUHAxHaiGqAgaSaJ0s0TZ2T0/MI4qLJYqtJdJGBz01jjQc2b2rZBhofeOGdbJp4/psh6g7W/IFyKU8RlzFoRvP0m4oHYOoOLuUoQvXLH344YczxyUQahR0Ip3aUWE447DODVGQyiCwupdoJxRDO5GILJEIPV7Efg/qiZJFOXgwmkOoRJTMA0m0TpWIt1+J+k3x/Q1RXCxRbC2RNjpwegKruWw+rV2bncbC+UJpKL9zR9phbpY1q1dn8xl7djO0TznSnjeHrHH4DbTwPKUsG801Em+44Qa5847bZOWKVzOToKPVMDLTYOmqDBsgG5iOADkqGQVYwUQiq0QkXAVhR4lQLRgHV4OqDd5jiV7TlxxIVP99sdHE218N3ZmHEsXMYzUQEenGUqa7diPBPPam++zwmOzc1tIiK1asyA4MtGzfnuWC7mijfMljRFYcleD1dBqnpD8wd45cP+VaeWz+I1n1UXLnHVnVkVUZxjR6ahx5EHQrkEhUlYjEqtg9Y8/APOIE7B6bxJUTuffUZhydcyFK3xx56Y4oZh6rgYhIO5YuujOgU05JWLRoUTY81+TXylyXtXBIVRye15Jo+LscixYukBuuv06mTb1RFi96ORuy0OE4dl8Yh987eKxAIlFVIhKrgqijvWS19CzxbRL35P21UlQcXncMZ/bu3SVcQ3fxooXZhYS5mBUHC1T/DN8xAJsT1XJIGkd5h+2Rg0k4jQ31cvfdd8mkKyfKPffcLZs2bpT96XUEIBszthuFndvozigsBDUSgiUSkhIJ0WP3fCUQc4muQrfj+hLlSRcRJ2D3kMiW8ueJWV/S9TvLv68yvCfa7hJRn/l+tX1eojMeUcw8UewtVi9oCm3Z26q1TG+JXTt3yqpVK+X5556RtWtWJ/2WThNH+zo00ZzhMZsf1XBIVxxApwElKx3LyWJXX321TJ48WZ5//vnsPI8DKfhaUVRjHBrALIgm4N0RCUWJRGZBmOUiRtR5e1P/vE+0KIns873HJ35vib6jNvw2l/eJ76/KfVr+fDXmEcXeEmmGJXpT3ZU+a680NGyRF154QV588SVpbr92Rk/MIY8RZxy1wnvpVG7TGQSeP9Z0xx13yMUXT5BZt8yU1atWZC6+PwVKq46hW3Eg1Lzxu3/eG0PfG4dP9L4m+s7aqGwc5X1WqU/Ln49i5olib4l0o/rieT6jrW27LF68UB5/fL4sX748vaa0U+zJHEYlDvmKAyjjWPJ+OplOocMXLnxZrpx4hVx26YRs8pTz+DGPzDCKiqNqEJbFJ35vib6zNiobRzmV+rT8+WrMI4q9xeoFXaE11Q7LzZs3yhNPPCZPPfW41NdvTp9ZmsvoTV7kccgbh473tOpQuI+AOH//rjvvkHPPPUem3nSjrFi+LDOMzECSSWQTpsY4rGn0l3HYvVlX4wCEm4cVuTcO4DHFP1c7Q984wG5z+Xb7/or71NMZDx+vKKZR7D2qFdUVlc327S3ZDu6hhx6URYsWZnNxr71Wmr+zWraa7wswJm2HpHFUAqHQSVwoaOLEiXLuOWfJ3Pvvk8Y0jnwtBdEOSbIJVGce1iA08HlEorLERtE9XSsGksLuXf3z5fgkHalE295JeZ/FRhL3f0R35mGJNIGeuM9nYA78ZOKhhx6SRx99VDZtKq8yvI77mkN+jiMP21F0Dj8CuvuuO+VnP/2JXDVpoix6+aX0ul2ZmFiqaaiZqKH0tXHUAqLOS4IS9vlyfIKNVKJt78Qbh53P6DqnUQ1RbC2RNgDTaG1tkeeff0HuvvvubDIfrWIaVM+K13JfU8xx5MDnaRBYIiICt/SVRXLFFZdlBnLHHbfJ+vVr2wXBZFT+UCUSgyUSkYXv0T1XNXQ1hsI4IqJt72RwKw7gNzY8vnr1Srk/Vbxz5z6Q/bqb77c61duRnvuSwjgqYINSeqx03sf2lpas+vjxj8+QCRMukueeezab70AYGISahjURL4YILyDQvZTihVgSbkxJ9J7OJCgRJUsJn2AjlWjbOynvs9g4PD5Gnfh4AnFGLxxORQdUMfyGhCEJ68f1Mp5++kmZPXtWpjXuU+2gTSb3VaPcZtkf8xqWEWEcdFJ5cvcf+h0Ejc5btmxZNvdx+ulnyPTp02Xt2tVJXKU9vRqHmkJ3FYc3CguiisTXCSItF3Ke6Ev37fN9bw7+8xFWf+K/069PZXjPAUP5Z9jPLlGpT4lDFKsYYowOrIkw9CCWaGzFipVy5513yl133ZVdEkJNAc13h9VsfzDijKP/KQVFD+Hy/VzI9b777pMzzjhDzj33bHnyycezH8chKoTAXIeaRGQe3iwsKqbuQXid4+2hYBwen+h9TfSdtdG3xkEM4ljlg4mgB5Z8L3928fHHH5cZM6YnTT2ZXWWchN29u1Rh5BFrt+8oKo4eoB2n38f3k7ScdDNp0kT5f//vezJlyrWyatWKTAiIERPou4qDx5ShV3H4xB5oonXKp2+Ng/vlMQIfv9LtUnxLVQa3f/lLLr69J6tkb7311uxERK5Yp1WGDkW8UXisXvuDwjhqgO+hw/S+BkiXiKatrVXmzp2Tqo8fyc9//jOZN29udkZf6t4kjNIepZJp6B5IKRcd6DhaqWQcHvt8YRwlo/B0Pu/7q3KfEgcfo874YTYs0UPpdunIzC9/+YZs3dosjz76sNx0003ZBbe5cr/qm4sHYxw6p5EHuWBRzfYVhXH0MVQeiIerq1955ZXyve99L/vty7Jlr2adjSgxBzUNjMGbhhVZVxBanlFUpnzvCjaJKuMTdbgRbVM+5X0W9WkepTiVxxGd6DwG68TtFSuWy/TpM2TmzFuy6+PqeRlqFnl44/B4nfYWcs73a1+2ETjH0T22Y1kv5j64ytiPfvSjbP6D4+7NzY3t4itNnlrTUOPIp9KcRmVsEpSIkqV7vGCGG9E25dNb4yBWPo6vZ5/N85wfhE6uu+66bKk/f8cQqDJspdEd3ig8kV57w4gzDpu8gwHrQSBZF4IPzIRfddVV8l//9V9yxRWXy8svv5Qqjj2psxFVUXEMNNE25dMXFYfGlWXpb5JQgXJGMtfB5YjckiVLMg2hHcxC/3qaN4kINYju8DrtLYVx9BK+06PB0oAiHoTw4IMPyk9+8hM5/fQfyW23zc6u/ci4FjFiGvzxGzUOKhKO4VNhlMyiRNfxdD5dkwB43FL+PIZWTrlADgXK+8T3F1jjLY8J7+l6myMtpXkMPp9fYN9///1y7bXXZkuuhctORisMjqBgHGog+rjijcOjGlS8RiMt10JhHL2E74yCxFIDyFLHtKtXr8lKUqqPiy66KLv2KZ9Dx/Ma9kJaqezbtz8TXO+qC5sA1VEYR6WqJN84fN9zO31k9rnElcripptulOuvvz47ZRyNoAFvDnlYk4hQLXaH1XBPGHHGMdD4gHjsa1hPhMMehBlzqo/TTjstO+zGtSBLAisZCLcxCm5bajWPTrFXT2EcvTcOXseSePF5NK0ymDRnvotr3pKEJHpkDnl4o/BYDUZ4HddKUXH0Er7TB8WiQcQsgBKU9yAo/igUV1rnyMu5556b/a1bPpMgqPh4ncWKsxo6xV49hXH0XcVBo4rkmp9UGAxNqDJIfmLNMhqKVMIbhcfr0GM13BMK46gRvsPjg2IhyCwJpgqE+9ym+uD2E088IT/72c/kv//7v7NJMn68RCMYWmUAt0uiRKiWrqJVygVfHaVxuKVcIIcCUb90Qr+WQ1+rsfMaPoPG3MXcuXNl0qRJcs8992R/AV51gQbQBTsTNYRqsSYRwXfkEenYEmnfghn6PuvLNuKMwwfAEwXREgmAIHD5+htvvFFOPfVUOeecc7JTjHlet7HcNLitdDWO8r1hSch5lFcX/W8UtbboM/qX8j6J+sxS6vPO6pCGJjliolXGM888I62t/H2TvZlhWIizf8xjNRPhdeaJtJqH173HG0dftxE3x+E72BMFzRIFHdgG9jwMV6g+mPvASDAUtpFW2qMVxtH/1G4cQOM+VcacOXPksssuk9tuuy2rMkg24o95EG9iXQteLx6vM0+k1Twi7VvQq+2zvm6FcTh8wNmb8LjuVXByhioc22fo8vOf/zy7whPPqagL4+hvajMObcSOKoM/L8p5O0899VQWN+JL8mMa4E2hGlQv3WE1FhFpNY9I+5YRZxy+pOprfAd7oqBZfMAxDIShJSm3ESDbwp9nYNjy3e9+NzuEu2rVqvatZgxOWcz5HiXjoB9YUpUUxtFbIuNgWd6X9Lc2flPCEZPLL79cZs2alU18E0Piya9cAdMgxrqsBa8bT6Q1S6TVPCLtWwrjcPgOrEQUJEsUZE93AmG7OGR38803y/e///1sCPPQQw9nYtRt18O0nXMgtRoF2KTpPYPdonXqDSXD4LAq/VsaLmrTKoOjYxxmZW6qpaUliz0GoYZRCauBarA6qQavS0+kbYvPE7SJlvqrDbuhiu+wSkRBsERBtCACjEBRYeh91olA8Qd2zj///OzEMSbb+Am/Bo6lrTpY5lEYR22kHk5L+o4KrnS6OI3fmDzwwANyxRVXZEfD+GPOxAsj0CqjWuOwGqjEYBiHzRHVJFrqr1ZUHEEQPWoW1jD0vj7Pno2TxG655Zas+jjzzDMz0fJaGgKnLwrj6C/jKPUVjVhwXgZzGZjGY489lv0wDf0QK2sa1RqHxrtavIYqEWnTEmnb4vNkxFUcfgNrxXdYJaIgWKIgeqwgIuNAfNzW7+M0dU5XZ+6DP1VJ9aHNGkR3lJtGYRyVIUFK29XU1JAMe65ceuml2RCSvifxNU7AUEVvgzeJCI13tVj9VIPXpcfr2uPz5JA3Dt9BnqiTLVGQLFHQ88A0ImEBIuQ1bC/Vx+zZs7Pq46c//anMmzcv+z4aYqdfuqs+uiZGbQz3Fm2TxzcmnakyuMAO15jl5+8NDQ0dccEsqDpYeuOI8LGthNdJJbwOPZGW8/B5Qe6gpf5qhXEEQc0jzzhARclr+f6FCxfKxRdfnJ33QfWxYsWKjoCqUXiiRKmF4d6ibfLYRp9jzAxLOKGLH6kRJ/ofs7CGoXij8ESxzcPrpBKRFi1Ww9Xg84LcQUv91QrjCIKaRyXjAA798Vpus45NTU3ZVbB/+MMfZtUHpzjzOdqsaUCUKLUw3Fu0TRZtVGxciYsqg8Os9CtHueh7axiFcfR9K4wjCGoe1RgHIE69revCYUHG3lQf11xzTXbBWw7T0kgIaxz2MU2YaumP5j/Xf0vH/T74er6ru+3WRv/y5xUZlnColSqDhCc+HE1R44hMA7xReGwsqyHSSh6RFi1Ww9Xg84LcoQ/7qw2IcTDLzcZExuE3uBJRp1miIFiiIFqqNQYlEp3C81aobD+nO997771y+umny49//OOsxOZ12lfsRRmva5L4xKmGvm6slxUhc5Hc272jSVpWL5JdLZuF4xmcPfHGwZTwvRSs3Q7/3fQN14vl8ComzJ+94JRxYks/q1moeehjGodq8bH0WA140FCkrTy8TisRad8y4ozD442hElEnWaJOthAkAtsdkRDyiETlsYLkO1hPJvL0YsksKbltsmAgmkC10teN9en4/HQftq15QhZO/S9ZdPGXZdmUb0vjkocy83iD7++jdaAPQBv9zaFVfsnKmboLFizITIE+xii6Y6CNA7yuKhFpNQ+ve09hHI6okyxRJ1sG2zhUxLyXuQ9+bMUZp3reB6+nkaQ9NY/+aPazdza+Kgtu+HdZePEpsmzyt2TJhM/JC1f/s+zYsCCrRN7og1Xgu1T49AMnb3GODD9M4yI7/F6IeNGfkVlYCuPo+1YMVRwEMRJCd0Si8nhRMlzRCVTWaenSpdmcB5On/KkGf9apJq29nUeft/SR6ZNLpnDgNVlz98XywnmfljV3/kR2NK6TFXMvkxfO/5Ssvevnsu+1XVnlUWvrbr3pY36MRpXBGbmcoUsf0nf0IcbAEnPIw8egElEcLV4HFjRkNVUNXqeViLRvGVHGUQ1RJ1iiTrREQcmjGqOIhKNEovNEQrawDlQfVBy/+MUv5Kyzzsom/nhcG/2ocx/9ahK+YRoHfyn7sxkMke0rn5SFl35FXrn6a9K0ZXE2bGnZtFheueorsmjS12XbppXZ62ptaorauM8P0W6//fZsKMffZeUvphEPjMKahkerjGqJYuaJYm/xmqlEpMU8Iq1bfJ4UxuGIOs1CstVCFFRPJBQlEpkFYWrJHMHzmAafxfoz8ce5CEycsoflvA9NKE0uy4C09D2ZbRx4XV699yJ55qJPy7q5k+QgPy5L9cWB13bIq7f/VF648BRpePm+7C21NLbLihwdPPfcc9k8BqeNc5EdDIF4eZOIiPo5j2rMw8fdE+kmD6/DSnide3yeFMbhiDrNEnV6HlFQPZFQlEhklkrGgdAxDhU9exeWXOPjvPPOy36276uPgTUOvidVOunWnsZF8tLkb8iLE/9Gdm4qnUZ/4OBr2XNrnp0tiy7802QoE9LraxOsbgdLjpBQXVBl6N9lpQ+1nxTtr4ion/MojKP2VgxVUlCiwFoioSiRyDwIMw/ErsnAUt/H9T24YBCTp1Qhdu6Dxu3+MI9kFdn/tFQLyBvJOLi79skp8tKFfyIb7jhX9h3cl6qQZCivl2Y06pc/KYsu+BNZPvuMZCadv1CttjH/xVESTuZiW7XKoI9ZMi+kc0OVUDOoFhur7vBx90S6ySPSYh6R1i0+T4a9cdDyjMNvsCfqJEvUyZZqjMESicISicoSCdOCqCOxgzUPlqwPS/5Uw4QJE7IKhNtsEw3TsOLgfk+MxBrQweQQe6T0B6ey2dD2dnDvTlk87fvy4qWfka2L5/EK2X8wWcfrpRdtXb9QXrrk8/LqzNPk9X2l3+Ro8wbn15HflHCRHU7J5wxbjqDQ19pX9Ieaht5mqfB4HrUaCUSxzcPrxON15om0m0eUCxaMeNgbB2eOYgKFceQbh2KTgtfzvcx9cDjy7LPPlqlTp2Z/tlKbGoZSayt7L5QKjGQOIm0HXpPGnW2y/JW58sQVfykrpn1X9rY1yYH0gjf2p2qSQ8bpdS0bl8jCK74kS2/+T3ltT+ewimaNo+N7UuOsWc5nmTlzZjaXwUV2MAX60fZBJaI+tBTG0fdt2BsHxmDxHTwYxoFQLVaQ3I/EbfGJwXtYN95PcvG7jEsuuUQef/zxrI+0kZA9FUuW3O2329KtJcsWyOxzfiGTv/QlufL/nCITPvphueBDJ8pN3/5rWblupexOr+PyFwdeLx1tyYzj8pJx7N9TOhPWNj0nRRvbxC9YMQyOnGCMbF93fZCH7bsIHwMPz1t4LIptHpFWLF5nHq9bj9d5lAuWwjiCTrFEnWwZDOPIA2FG4rbYpGAPbAXN9lDKc3XuCy64QGbMmJFNINo9ejWN1+k/K68169bITd8/TS5527vl7rq3yKN1o+WZurHyUt0J8mzd0TJt9BEy6YO/L0+n6oeKJHtv+sptGxbJS5d9UZbNOLXLUIWmIqbKYK6GSw5wlXiMkKEK22aHI7Xg+8+jfVcLUWzziLRiibRmibSbR5QLlhFnHLUagyfqREsUFEsUVEskCksksjwqGUWUCBF2XK+fzZ9qYF6Ak6OYTEQsvmUGYcyE2wf4PUmqAN44+Lq8fvBAlvz73jgoD905U8792CdkypvGJdM4Up6oO14eGn2cPDz2KHlq1HGyOJnH0sSTyVBuOvwEmT3xkqzyoDW8+pi8dMmnZeXsM+XAa/vaHy03MkyPk7m4wA5nf3KaPX1KH/l5i94Q9XMe/WEskbYskTbziLSeB7mlp+vbGPRVK4zDEYnAEokoj74yDotWIawv1QZJyKnYHL7kAkLasuFHF+N4Qw5w/gWPcfAjaatxe7Ncds6P5fx3v1/u+ODHZfr4d8v1o46XKaPGydWjx8t1yUBuSsxIpjFr1Alyz2HHpErkSLnu8JPkrmsmy/70MfWvPCILzv2krLj/vPT5nKiWfV3WWA9OEecvpXGUiL+Mx8/fiUdv+qE7bP9Ww0g0DnKlMA5D1EmWqNMtURAtkQgskYjy6Gvj0PdQ3rPkO1jvl156KSv9OZTJpQs5kmVbyUCoNFJ9caB0QhdDjWdfeE7O+PwXZOL7Py6P/fXfylXv+m05r+4YubhuvEwYc6KcN2a8XJgM5JJkGJeOGi8TEzNS9TEtmcetqfI4a9yvyeN33i71z94pCy/4tKx+fErZ0IeY87dY+cPdGBzDFPpE+8VuW19h+7caRqJxkFuFcRiiTrJEnW6JgmiJRGCJRJRHXxsH8D6beCp8Tp7iR3PXXXtttmxsaGyPQHljeLFh/WqZ/oufynfe9z9l+he/Ls+e9hO58B3vkXOTGVw++oRkFMcnjpOJdePksrrjkpEcKxeMOiY9f4xcNPpEuXTM8XLD2OPk2rqj5Gcnv1NuPfWv5MWJX5aGlx/IvgOx1tdvkUceeSSbj3n66adl8+bNWR+zzjqf0dM+yEM/t1oK46i9DYhxcDJKZAIRUSdYok7NIwqaJQq6JxKOUskYIiKx14r9HJ0fyNYpre/iJUtkxrSb5dbpM+WVlxfKa798PRtObF62Qh6cMV0u/Y9vy5kf+Jhc8OFPyjPnXybP/uwsuXTcO2RKMoGph42T20cfL3eOHid3pkrj7mQgc0YfI3eMTlUGQ5dUeZwz9q1yYTKPCenxK0cfm8zlGPn+4UfIjG9/RnY1LE0FzUFZ8eoSuSdVIvffP1dWrlyV+qn0QzTtA62Y6D/djoFE1yNiMIzEE2nZEuWGhVzit0391Yaccejhpu6IOjGPKCiWKMgWRIGQuiMSXiUiIfcVW9Pnb0/rvYm9/ePzZfptt8vsW+6Wa/7u7+Wy3/mATP7wH8m93/wPWXDjNFk/7yF56h9PlRt+dbxMTcl/16i3yR3JGKaPOlampfvTUoUBNyYTuSUZxZxRb5X56TUP1Z0sV405QX465li5ou4EuTqZyvmpKvnxW0+W5++9Q15aulzuvPs+efKpZ6Shvl62pX7S9evv7a8WHxNPFOs8Iu1YIu3lEWnZEuWGBfMojMMQdWIeUVAsUZAtw804mhuSeaQhSlPrNmls2y5z77pLTj3pZLnz9z8hS+bcIjvWb5HmRYvl+csukVkf+AO5JVUZt6dhyJRUOUxKBjD1sBPlljQMmWWYPeokuWXUeLkpPT9lzNFyezKTR9Nj94w6WSak2xeOPlomptsXJLP57ns/JHfeNE3Wrd0kTVt3SnNTvTQ11ndURf29/dXiY+KJYp1HpB1LpL08Ii1botywHHLGYcutiKgT84iCYomC7LElqQfRRMLLIxJyX9HcmIYsTVtly9Y0hNnSKOd96Zsy51OfE0l7/vr5T8vd3/gHmfzr/0NuqHtLMowjkxkcI9elIchtdeNl3ugTZP5h4+X5VHW82ME4WZCGK08l7k1DmJnJPK5PJjMrmcS89NjcMcfJValCOS9VIpcfdoz8rO5X5Iw//n159aVnpG33a2mdGqWxYUvn+vXz9leLj4mFmEaxziPSjSXSXh6Rli1RbljIpRFtHNFGW6JOs0SdbomCmEckCkslo4hEOpA0pz37prSXb2vZLs88+ZD84qOfkPpHHpWFl1wj1x/xLjm7bnQyjV+VackArk3ckJL+7jqMYXx2jsaqjHGy0rAqPb88mcTStFycjOSRUSfKjDQ0uT5VK/eNOUnmjxknF41Nw5UxJ8rk9Ny5bx4tp//hh+WRRx6QHTv3pAooVUH1DakaapSGtH4NjaX5jaFCFMc8BsNYIu3nQe6MaOOIyixL1CmWqJMtUZDyIMgIozsiIVkiYQ4sjbKluSmb55h53RUy5fNfluVXXifnHPFrclYyjGtGj5OZY06Qa1O1QfI/WndSqijGy5LRJ8rKlPirkzGsGnWcrDSsxjyScaxIr1+W7i9K73ksG74k80hDlfvGHi/zxrxVLqk7Uc5Jr73mmN+U2e/4bfnph94r9943Sxp2tsqWZBb1TQ3SkAykKVVF8boPDlEcKxFpI49Ia5ZIu5ZI+3kUxhF0iiXqZEsUpDyGu3GwN9/WvFUatjbL5aedJnd+4x9l1sf/XM6vOzw7CnLrYSfJjckEbk4J/3gyi1dSsq9KrE6VAqaxsu5YWZMqC8u69PgankvvW57MYnkyh8XJbOanoc2MUUemoc6R8kLd22TW6PFybqpgLh37DnnoD/5Q5n/mj+T83/2QPDdnnmzbsztVQsk4Nm+RbYVxdCHSriXSfh4j3jh0SNIdUadYok62REHKw5aXEYggEpISCXMgaaDaaNwqqzdtkAv/9h/l9s9/VSYe+WtyzqgjZObYE2Ta2GPT8OR4uT8NMRaMKg1NliVTWJEqkTVp6LIuJf76ZAzr0+PKhrrxsj4Zxep0m6HL8mQuryYWp/c/yhGYZCazkhE9kYzopvTY2enzJ449WZ7807+QJ//yq3LeX35D1q5YI5tTNdSUhitbh7lxoIFIG3lEWrNE2rVE2s+D3Bn2xsEJYGxINUZRqeKIOtUSBcUSBdVi9xIRXkSREAcSjlZYtjaxXttlwdKlMuErfys3f+STckmqDC5MVcFtKaGvH3283JFM4pnRJ6VqA+MYL8uTYawckyqL9NyG9JoNqcrwrEusTkMVKhKGL8vT/WWJxen2nDTEuXbM0TI/mcvc0W+Vi0YfKxek105Or332Tz4rV3/+C3LPzNnSsC31X1N9Ns/h19sSbedg4+PudRFpKY9Im5ZI23n4PCGX1DiG7QlgnP6MCQyFCiMKoiUyhzwikQ0kPuma6xulvnmbPPXcs3L2n/5fue4dvysXpSS+KqsKxqWKYJzMS7ycqoMVDFGScaxKxrE6qzaOy4xjo2NTZh7HydpkBKvrjmmf8xgnr6bXw/z0WdPSMIiTxR5OxjExmdD5Y46R69JrZ75pnMz5338sU8+6UBqbG6WhYZNsSebm19sSbedgE8XeEmkpj0iblkjbefg8IZdGjHGwMbaaiPAd4Ik6zRIFwULQ/N7CEokij0hkA0mXpGPyMW3Hww8+IKf/z9+XScf/Vna6+NRUddyUhhW3pKHEUynpl6ZkX5NMY00yASqJtQnMAZPYkh6z1KfHNmfmcWxmHmvT+5n7oPJYkQznBc4yTY/fnIzisWQeM9L9s9PjV6X33lp3pNxzzG/I9P/4vqxet0rqG7ZI/Qg0jkhLeUTatETazsPnyYgyjqLi6Ht80jU3NEjztia5d/YsOe2tvy2T3nSSXJ4SmJO4rh11jNyRqgyOoqxKxrEuPb4umcW6lPTrM9M4LhnF8dKYzKWMzDzGdVQeG5j7SJ+B6XDodkkypAfTY9emIcpTo46Se9LnnTP2RLlkzMnJqI6Wu8YeJZf/5ddl+eaScTQ2FBVHpE1LpO08fJ6QS8PeOJjjYGMGoqLwREGzVGMUkZAGkii5uqMpsam5RaZPukq+/xZ+rHaiXJmS+raU4Nel5dxUZSxMy5UJjGNNVkGUhiibUyVRn4yiKS3LOUEa0ms3tw9dMI51mE96jMnSV5OZPJo+Y8ro8TI/mdMDo4+X8xIXpfucvj6rbrRc+FdflRWb1snWzQ0VjSMi6pfBJNJJHpH2LJF284hyw0Iu2T9o3tdtQIyDoypsSGEcPSNKJIUfi5XTKBuatstVp58pPxp9hFyUjOLKlNyzU3JfX3dSVhm8nO4vT8u1abkmPZ4NU6xxpMrCQtVRXnGMy967Mt1emR7j8OwjyTBuSCb1cDKQuelzLkzGcTGHa9Pz0+rGyKX/+E+yatNGadnCepd+5KZE2+WJ+mUwiXSSR6Q9S6TdPKLcsJBLhXEYok7Mg6DouDIiCrInEs5AEiWSQuJxUZwO0v31KTkv/MY/yNl1vyoTkkFQcZSM40SZ1yfGcXy3xvFIu3FckIyDozkYx8S6X5HJPzxDVm1Ow5TNm2VLMje7ztWYR9Qvg0mkkzwi7Vki7eYR5YaFXCqMwxB1Yh7e2T0ELQq0JRLOQBIlkkLScdWvDhq2yKsrVsov/uyLcnHdm2RCSuBJaVjRlxXHxnR7bXo/psFQZUXiUVNxPNBuHFpxXDL6SJl+6SRZ17RV6lPVsbGhvmydDwXjiLRnibSbR5QbFnJp2BsHcxy6MR6/wZ6o0yxREPLwTu8DHIlkoIkSx0Oy2WqDi+RsTklYX98ozy94SX72ex+VyXWHy/kpgS9LCXx7Sv4pKanvSSayYHQyjnS/NLmJcYxLZnCCbEnDmoZUlTSmxLcwv8HRFYwFg+H0c967lkO56fVL0ufen7gxfc8LdcemiuMYOX/MsckwxslNdUfJuSe8XebcebtsrE/GUb9Z1tZvLK0v1Ue2zp2VRzUm4on6cLDxuvK6i7SZR6R9i88bcqswjhx8QDw+AD6gnkgEA02UHBZNMJt0XP1r85aUiPVN8uDD8+Rnb/8NubHuLWnPz8lfx8ns0eOzcy1uTUn/dDKAV5JxMLm5IiU6JsCE5+ZkBPXJCBrScxaOtFBtMDG6NrF81LHZe9emCmZ54sXRx8ltiZvT4wvS981Mrzk3GdZViWvq3iznfuJ/y7NLXpANm5ukPq3j+voNsmljWt9241ATGcnG4fG6jLRribRv8XlDbhXGkUPUyXlEQbREIhhofGKoOXhs4mXGAU3NcvfMGXLJEePTMOEtabhwfHYN0Ru5rka6PS1VGA8kk3gxVR7LU0WwEhNIxoIhcKr5psxASudtKBvTezhcy9EXThRbkRkHw5Tx2ZXP5485QaaPOUbuTZ/x2JgT5cpRb5Xz0rDlsvS9PznsKLnprJ/K0s1rZB3ruWGDbNwIG0vr3G4aui3RdlYyk6gPB5tIW5ZIm3lE2rf4vCG3CuPIwTt3JQhCFEglEsFAY5NCKwsLycRSE44EVOPY0NQoMydeIVPHcO7GUXJFSuYLEleMeovck5L9+mQAXHvj6VQpLE3VxIpUhSxPjzFXQeWR/TYlGYQF02AuhDNMV45JtFccy9JrX0rLe9LnTxl1tDw36m1yb7rP1cAuTRXO6WmY8vOvfFUef+E52bBmnaxft1bWb1gvG9ZvkA2ZgZTMo2P9283Dw/baPvFEfTjYRNqyRNrMI9K+xecNuTWijMNvoCfqFEvUqRbv1B6CFgV6IInEn4caBahZgE08EhFW1W+R635+dqo2jpJHUhUwOSXwhDQ0OT/t/WekpL4zmcUNqdKYmyoOqgV+Ks+vXlenx9ekx9akxzj13LImGcXqrDLhdyrJaNLr+CXtwrqj5dFkRpyVevPYo+XlMSfL9en7LkqP/9voI+RHn/m0zHtwjixasVw2rVkv69auKRlHWk+WrL/dBjUO3T41jajiyOtP+9xQwRtHpE1LpO08fJ6QS6+9xnXs+6eNOOPwAfJEQR1ovNA9OtZXrGlokoEmHom4bh179HWyMhnH9WefK7PHHpkS+wiZloYnF6fkPycl+MTE3ckYZiaTmJaSm6t9vZISnR+srUyP8YM3foeyJjOLTlbXUWHwOxWgOjlBFmEayUSmpddPT5XIK2PGyx1jjpJz02v+/bBx8pO/+KLcec9sWfLqMlm/dp2sTevGX9/nb96uX78+Q81Ot6M741DzsOT1p31uqBBpMY9I23n4PCGXCuMwRO5siYJgiYI60HihW0gKTRZFEykyDBIQ0+APM61LrEnJNnvaDXL54UenauIYmZMqgcmpUpiQzOHClPQcWblv1ElyM5OZY46Wh1K18GIyjEV1J8qrqZLgx2tUIJbSz+lPyI7EvJqeX5yZxtFyS/pcru3xVDINfv9y+ahflX8+/Cj54bf/SZ548jFZkoxi+cr1smrlGuHPVrKOLPV2ZnbGQNg2u51qHtZAgD6K+k6J+nywibSYR6TtPHyekEuFcRgit7VEQbBEQR1oIrErJIUmi6LJZA3DmgZ7cVibhgKr05DgqRdflDM//jF5OFUcL6dk53TzyckcLkq3L0oJPy0l/L1jTpKZyUxuSBXJvenxx9LzLyQTWJKe54SuFckolFdHnSiLkqnw/DPpvQ+mSmN6es/N6f6TyYieTFXL5LT8TjKpM/7xm/LI04/K5i2bZO/uPdLU3CJrUsXBH2LiD0uznlQemEdpndd2mAfbZrfTm4ei5qH4Poz6fLCJtJhHpO08fJ6QSyPCOHRjKuE7wOM7zDtvFARLFNSBxgsdNAlICp8ouge2xmErDRKRJYm4ctlyWVffJHffNVsu/LV3JvN4k8yvO0puSVXCpFRxXDDmuOzcjluSOTxcd5Lclu7zq9lZKfHnJCOZnyqH55IhPJ+WL1CNJJ5Ojz+aHrsvMSu9lh+z8TdXnklm8mR67Pr02E/rjpTv/J8/kvseul8aNm2Ufbt2yd72izW1pLiy3vytWPDGwXbY6sMbR2QeI904vK697j0+T8ilYW8cnDkabVyE75BKRJ1uiYI40HhhW9Er1jD0dlRpqGGoaQBJyB599Zq10pTetytVdg3798sj990hF/zhx+TKul+VO+oOz/4MwpXJKC4eO15+8eZj5Mo3ceXy8YkTZFYyg6mp2rhxzLHZ31CZlYYzs1KlAVPT/RuTUUxL1cfMdPvRxIvJeOYlI5qYPpOJ1/988/Ey+fyfy6vrVsqunbtkRzKMtvZfPPMX/IB4YRpLly7NlroNGAhEBqKmqQZC32j/sIz60vd3RBSnwSTSrsXrvhLk0iFlHN5pKxF1siUK0kDjReuFbk1D965qGqCGoWiCkWwk4IoVK7L79MfOXTuldWertG7fKbv37JeVa1bIrRMvlbP//BQ5a/w75Jy6t8gvuP5oSnau0zFpDGZwlNw3dpw8NPakZAbj5Naxx8uMscfJ9NHHZNcmnT32BJmTzOWJZC4LRh8tj6XlDaOOknM4QzQNcS5I1cap7/2APPzQXGlsTeuAabR1XmOFP0eIgbDkPtuG0WEgWnXY6kO3kaWaphqH9hOoifj+9P0dEcVpMIm0a/G6rwS5VFQcOUSdbImCNNBYwSJsK35FE0P3rmoaJA1JpNWFJpeaBtUG7ych2atne/o9/E3elKitO2TfTi7buFtWNmyQeQ/PlavO/Jmc8clPyanHvF1+UPfmNMR4s0wY/Ra5MhnBzQxXRp2chivMeYzLhi2PJxi2cIGeW8ceI5MPO1zOH3u4/GL0ODl/1Fuzi/VckoZDZ/3FV2TJqjWyJ1Ubu3aULtqksG6YiV6PhfUkNqw75oHx2aELS28kWn1oPym+H6Ea84jiNJh43Xoi7edBLh3SxhG5qSXqZEsUpIHGChZR657Sit2ahTUNqg2bTKBVBrfZRv3j3VmitqXEbEt79t1pb793h2xL1cfW9Pi+HXtk36590rpnr6zftEEeeOAuuejfvy3/+q73yndSxXBh3VFy0Zjj5ZyxxyYjOEouTcOSS9Jw5bJUkVxy2LHJXI7NzkC9gAnW0SclozlZrk8VytQ0XLniTSfIjWedK82te2RPa/reHaULyVi0CtHbmAf32U4796GGodvsKw9er32lxuFNZCQaR6R9i88bGDGTo2xMJaPwRJ1oiYIwkESi9CBkjx+eeLMATRqSSJMKw6DM53n6p8MwDNncQjKQDO63tp+p25YSOiVra0ruXcnM23bskucee0p+/Pk/ln/7lTFyRt3Rcnkavlxad0T2y9YLk0mcP+aoxAlpOHJiGt6cKJenKuPqMSfJjclIpo8+Qp486b0y9eN/JvMenJvMar/sbN2eDZX8OllYF5asO5N49Afbt2TJkuzIizcO2xfcrlR9+L6GKC5KFNfBJtJ6Hj5vMBOuvNdfbdCNwzunJ+okS9TpA0kkRAui1QrDooah6B6VxCBBSBSSR0t4YK/MfT5T994kHrfzyEyjnbaU2DvbUixad0nr7oOyo7FBXrj2P2TKd/5MfvTJT8rpb/1tufyIt8uUI96WKooTsssNXp0qEn5pO7XuLTIj3Z6djOXFNFRZ+96PyZw/P0Wu/d73ZEPTlqyy4fPbkkFF66Gwztm6tN9XM6Efli1bJq+88kqHUdghDPAYqHlYtC99Xx8KxhHlzYg2DuuSEb6DPFGnDySREC3dGYeKXEUfmYYaBlUGCcVzPuGiisOjplF6bzKOHRz63iX79+6TLa/Ml4WXfUFemnKqrFr2itw1c7Zc+I1vyVkf+gO54bd/T+5494fl0ZPfI8/9+vvk2V//HVn4rt+V9R/9tKz48tdkxpf+Ui795+/IopcXyZ5du7OKpmVHqaKJ1kOx6wPW/IgpZoF5sN3ePKPKQ01X+xRT9v1NHCw2RlFcBxuv80r4vME8hq1x6I9r2AC/Yd0ROacl6uSBxAouEh2PqTitcH2FYQWvpbiaBYmiCUMCMTTh85jL0CMTmnSacHnYJG2lIti+TXbs3Cv79uyUDY9dJ09f8hlZdtd5srs1Gfu+g7J84yqZdsZX5cLPfUDO+8Ln5erPfElu/Nxfyi1f/Jrc8Vd/J9f81bfk3G/8nVx30YWybuW6NDTZLbu2J1MwxhGth4V1wTBs9YGpsOQx+oVtZ/KUflDzoJ9YYh5quvSfGkm1BuLjWAkf58HG50WUN4eUcfgO8USdOJBUEhSPqTgRrorXGoc1jajCAK0yuE0ikVRUaNEeu1Z2kKwp2Vtbt8rK234mz0/4oqx9eqbs3JOSdt/rsuGlB2Xh5f9Xnr3mH2Xhs/Nl/hOPyPSbr5epk6+UGVdNknnTb5cli1+RjW3JaHZiGN6ceg8GQgIw57Fw4cIuZ53SX7ZCY6l9Sv9649DbI9U4IkaUcXhn9EQdYIk6cSCJRGVBlN4oujMMbxpaZTCXwZ6W1+uemGRSA/FJVgvbs6MeO6UtDXG2bnpVFk/+/2TRxK9L/cpnpeV1ke0tzbLs5u/JSxd9VpbPu1p2pwqiLQ1Dtm9vk52tu2Rny470Ga3StHO7NDPsYQI2fWb0XT2FbbYmSX9RfQAGQh/Rb1p90G/an3YIo+ahsbBGYqnGSCItDCZRbniKisMQdeJA4gWlezAFIVqxWhC03UsieIVk0JOiuE1fMCxhSRJpUtnbPWFbSvLtO/bIrt1pmLLwUVl88Zdl1dT/kq1Nm6T1tV9Kw/NzZPGlX5JF1/yTNG94RbanymR7605pbUvLtrQ+rTukORlYWzKUPW07ZefWVL20lIYbfQmmgVGqgbCk2li8eHFmrBiGNQ5rHmrOah6gt71pqJn4uHoiLQwmUW54hq1xaGMDouoiIuqkgSQSTTVYIappIFZFxYywEbsKHvFjFOxNSQheq8lDsmjyWMPgsZ7QqrfTZ3CS1sqHbpAFF3xK1t13nrTs2SetW5tkzczTZcGEz8iq9NyunXukJVUUbek9bdv57vTetmQ+O1pla3a7TbalqoPfovjv6g26jZgmSyoQhT6mnzAQPXRr+xLsnIeNATGx8VHTqKbi8ETaGUxGvHFEG2iJOmUgiUSSR1RpqDBVsAjYVhoYhZ6XQRJgGtzn++2wpD9gYrSVvXn6ruXJJBZd/jlZ88xt0pY0tvGF+2XRZV+Ql6/9hjSsWSa72jgaliqe9vd2GM8gQb9gHhgKfbdgwYLMQLhtqw/tazUPNZDCOPquFcbhiERiUaOw+EpDTUNFqyW0mgYC1yqDoQmvISEwDd3L9hfbUuWwddfr0rR2iSy66m9l6eRvypbVK2RXy1ZZesuPZMElp8jahydnE6htLW3Swvr0o5H1BPoKE6GPOWnMVh++ArEGouah8fHmYYlib4m0M5hEuVQYxwASicTiKwvFClJNQ/d8KmY1DOYyOFLAkm0mCbTS0OFJf7GtZYfs2Pm6bHz+Dllw2Rfllek/SJVEm2x88Z40RPm8LL7m29K8boU073hNdqR12ZGMZltL/FmDDf2FpujTRYsWZUZsjVkNRM0DbHyseViIcRR7S6SdwcTnERTGMYBEIlF8dWGxpqHCtJUGImY4grjZQ/IY4mfv6ROiP2llziIZwbJ7L5HFEz4jax66TlqaG+SVaafJggs/K2sevj6t015p2rE/DWu2JlMZesahcz5anWEg9D/9+vLLL2eGrKbB0lceisbKx9JWIJEOINLOYBLlESde9lfrV+PQoypsgN8wxXfAQBOJwhMZhlYYijcLsHs+zsugrGZOg8/TowZ61GSg2N62U7Y0bpYXbjpNFl38OVm/9FlZ+8ID8uqFp8jiKf8hW9YvkdYdO9NrB3a9eoMaCEvMmbkP+lqrDV99ECc7fAFiaI1Dl2ognkgnlkhrAwnrsGfPniz/NA/7shXG4QLuQSQICKy4rGGoaSBG9m4KYmXsjYgB0SJ09pC69wSfCP3J9lRxbFz6mDx/8Wdl2Q1/LxtWPS+Lp39XFlzwaVk3f5rsasU0SkOm4QJ9SDXLkgqOeFDZYSBUH8RFqw9iwH2lO/PQ22oeqgG9H2nFEmltIGEdCuPoR3zAdY+iIBQVkopLb6tZAILUkhgQKqKlfGYClM9Qw0DsCJ3lwFYcpaHKxgVz5eUp35blcy6SDQ9NlJcv+bwsmfbf0rR5tbS17pLt4XuHLtqXij3ywtAFE1HTUEPXWBE7jaWPL0s1Eq8LrxtPpLWBhHUojKMf8QG34tA9jDUOBaHZKgOjUPREJSbsuG9LaYTNUm970fc3W1M10cr3b1klG9Iw5bkr/0WevvBzsuGZ2dKyc6+0bG+Wlm2J4L1DFduv9KfeB2LHqfs696ExImbW6NVA1DB0qcahlYbideOJtDaQsA7D1ji0qXFEG9jf+IB69HVqFCoMNQw1DRWTNQwVHEJkLwaIlBKZvRzvteIeCrRsS0aVTKx192vSunmNrJgzSRbc+VNp3rhctm3nvI2G9Lrarzg1VKHvia/OfXA0izkPYqZLax4aXzWO7swj0lIeqrOBgu8sjKMX+AB2hxoFS71tDUNNQ0WmVQbi4zZLKgzgNns+PVw4lGjZ2pwqjlTtbU/lPL8/2bZFmrcsla3bW6WxOT3WvEW2pddE7x2uqIEQU4aNVB8sMRM1/MhANO7WQFQfaiDVGkmkzf6E7yyMoxf4AHo08NY4ujMNrTJshYFJUALrTD7v0XkMttnvAQeflEjJGLjNsKUl+/3JTtm6bbs0pyQbStVRX6PbhmFgHsTLn7auBuLNQw3Emocl0pYl0mZ/wncWxlED1QRMn1PDADULlno7Mg2qCxUZAkR8iJDbfDbiBN3TDT1InmRsqepo3daUTIThS6tsT2bCL2Obt6Z1D983vCEeauQYO/Gl6sDw9fIFuiMgxhpvayBeHyxVP7oDAqu/avEa7S18Jtd1pRXGUQXVBITHNciRcXjTQEDWNIDzMjAMhiY8p4YxNKuMGkhGEj4+QsBANFboAMMnhkxmYxrEUisPIOY85s3DG4fe7ql5RDrtLYVx1EAUFIs1DIKtWLNQw9C9jpoGQkJcTHzaKsOKsmD4oAZC7HVSW6sPbx7dDV2skYAaiSfSosXruC8ojKMGfEDUKCwaTG8akVkoCIizPrXK4LWIDgGybcO+0jiEIFZqHGiGx7hPjDnqwvBTr3cKGAkaQBPoww9fLOjJGoZqzOvS43XcFwx74+C3KkPBOHxANdjeNLjNUvc8TKDp7yAQFJ+lYlPT4HbB8AGtaNy4zZK5D7Shcx8sqTDVPCAyD4sahaJ687r0WA33FcPeOPjDMASpLzrId3glrGloML1hWNNgyd5FTUOPmFBl8DjrgMjUMApGFsQW3WAYVB/EnSGpNw/ViupHjUOrDjUNtOc1WQ1e9z2hMA6D72CPGoVFTUMNw5qGGoYOSdQ09IjJSy+9lI17+Wwtbb3YCkYeGAi60eEp1YcaB2AkaMUbiNWYNQ+P163H674nFMZh8B3ssW6vqGnoXsGahjULhaEJYmGPw3OISMfGuiwYuRBvCxqg8kAP9rwP8OahVYcuIy1CpF1LpP1aKYzD4DvYo4HxRKahxqEisEdMGKLwPoxCv1fXwQutYGThY4wGMAEqT8zDz32wVD2peahxqHl4KlUdqrXecEgbR6UO9c/7KkMDZU3DDk0IOrAnQRSYBqJgfdnbRN9ZcOihJoJW9AeMTJTbyoPntALxxqFLq0+WfgijeF17onW08Bqukt9fbdgZh8d3uBoFgVKzAN0jqGmoYTCXQZWhcxm8l+9lff26FBQACa+T5syBqJYsWn34CsTqk6UaiSfSuiVaLwuvKYzD4I3Cd7g1DTsksVUGsJcg+FQYCID7fJ9WGXy2X5eCAgU9oykm0O15H7pTYsnzoCZizYOlNQ+vaa97T7ROFl5TGIfBdzAdr2gw1OHV8QkewcQcGIZQZdhj9bxHj5jYdeQ77P2CQxPVHTsVq2PmPriNaTB0ofpQjenwRc3DVx56W7XrzYPPzcOvo4fXDGvjYGIG49CNiTawFrRjrWlYw9ClrTbUNIAgU2XoXAafWQxLCnqKageT0LkP5su0qkV7UdWhxsHtyDy87ivh1wsOaePQjvR441CzsIahlYYah/4egQDz+sIwCvoKtIQmqTowD4bBqjtrHmog1kSseURahyg3LNE6HdLGQTA8ahZqGGoaahagY02gysAs9Dg8n6vfX5hHQV+BlhjOoEOGwBgIw2LVoh26qImofq2BRJr3eeGJ1ueQNg51Yos3DdBAaImoTs8eAMNgAgtzIbDdrUtBQW9QTTH3QZWgOyz/i1vVqjUOsObhsTkR4dcFhr1xvP7669mGVFNyedRxtVPVMLTC0CWGYasMnB7H1zEnn8EeAfjcotIo6GusplRraBPjYMelZ50qVB7o1xIZCNrVpR2+WKK82blzZ0cO9nUbcsbhO0Q7TQ3DmoY1DB2egE6A4va8hgDqYVbQ4BYU9CeqO27rb5+Y++A2xqF6BdWzmocaiBqGvR1hcwh47JAyDt8h1jTUlbWTMQt1buAoiZ4ybucy1P01oAUF/YnXm5oH2qX6YP7Dm4dqWM1DDQTtW7qrPKI8OqSMg46x5JkGHa5jRz2WrnMZ+hsTKIyjYDDAMFR3aFurXjSLeaiBqHmA6luNQ83Dmgh5MeKNg3bgwIFsY7ozDh7X6sKahe00axy2o+l4e8SEzypMomCoojsxdM6wRSdOgYpZqxBrHpFxgFYeUU7xHH+fuL/agBtHhJqGdoyahjULLeW0wmCJUWAaOpdhHb6gYCijWkXHDK+j8z6ioYs3EHJHDcTn1IgyDt1QizqoNQ41DDUNXJgOxZVBL7DCEIXP1nEkt32QCgqGElp1cBvdonmMQ09Zj8xDDcQaB0T5pIwo41CTsGgnqKNa09AhCR0JWmUwl8HzBEBdlu8ojKNguKAGAiQ6OsdA0LgOW4DHbfWheQJRPsGIMg7dILCuaQ2DpRoGnYb7cpsljoxhUGXwPq0yrGkUFAwXVLuqX+6jf0wDjds5DzUPayBRBaI5xm0uvtwfE6O0ATcOhQ2zhkFnKHSONQ0mQDENZqF5nI7WXyYWplEwElADwTy4T06gewwEzStqIJorah7WQMgv7mMc/dUG3Dh049QwrGnQIVpd4LZ0HKUbk0d0IO+nyqCDuV2YRsFIQqtxe598QPs6fCE3dIeaV32MWOPQjVXjsKYBtsrgPp2obqzuXBhHwUgBfVtdq965TW6QD4o3jsg8RpxxsEGghkEH2FKMTtHj2zgtr7WdaTtY7xcUjBRU20C+8Bi5gxmQG7by8EMXNQ5FjWNYnwBGR6gTqmmocdAR2hmYhZ5Rpx1pO7ag4FBEjYScIU9s9eErD80xrmqHaQxr42Dj1TB0WGLBOKgycFReg8nQUQUFBaVKXSsRcoNqw+5wbS6RPyyZDxz2R1XYeGsYWmpplcHwhMe1o+icgoKCEpoXWoHwGPlE/qh5aE5pfjFHMuyNgw1Vo9CNpdTCMDAONtZ3kt4vKDjUifKBKkSrC80pzS9ya0QYBxtpSys1DpZsuJ/YKSgoqAx5A1QfumNmuD8ijIOf1bNx1izYQDaUDbbgoAUFBflE+cJ9rTZGjHGwYbpB1jgsVB4Fhx6aBJWo5bV5+O8fCvhcqITNowiqDg7jjgjjYGP8BtoOiDrQvjbvvlYz9n3WoGyA9DGPfa3e57aKTZ/T24p/fd7zLP3n0Tf6Pp7TvYfe16NRCo9Fz+vj0f3eYL+7GnRbaoV11fdr3/AYSxsb+7w+Z2Pd2/v6WC33o/ezjNYXfGz0Ptuvj+lwROczWOoEqc5z6GQp6MlkeuIYP3J744032rOwb1ufGwcOd/DgwWxeA8MANsB2roXHFH8/QoMSfQbGYR9TU7LY1/vH7Ou5bU+2YaljR5Z6JIil3uZMV31M71v0snHAafQWva4IcCUz/QPYLPU2fxMG+Du38OKLL3bwwgsvyPPPPy/PPfdcxrPPPivPPPOMPP300/LUU0918OSTT8oTTzxRxvz588t45JFHynj44YfLeOihh/oU/UyW9jt1fR599NEMbj/22GMdj3P78ccfz7C32UZge9l+hf6gX4A+or/oN+1D7VuW2vd6wWvQ+GjMiCMxBRt71YlqR01DjcGagzcAEp7k5xezHE7lN1mcj9Ha2prR1taW5RNX9wL+Ij3s3btX9u/fn0HOkX/kIcbRH+bR58bBSrLSbMC+ffsyOIMNp8QJ6RCWCp2kx6dBj6goOgEUObQ6uZqJJj23NcFBk9gnrk9WQDCalIjKoglpk1FFqqK1QtcEePDBBzPmzZsnDzzwQLacO3duxv333y/33ntvxj333CN333233HnnnRl33HGH3H777XLrrbd2cMstt8jMmTMzpk+fLjfffHPHctq0aTJ16lS56aab5MYbb5QbbrhBrr/+ernuuus6uPbaa2Xy5MllXHXVVWVceeWVZUyaNKns+auvvroMPuOaa67pwH4fsB6sj8I6Wlj3GTNmdGzXrFmzMtje2bNnZ9x2220Z9Ad9Qz/RX0Df3XfffTJnzpwM7Vvta/qeOIDGxhoR5mmNRg1GTRiDQQ9q2N5U0A+/2rZmoiYSGQmg3ai6UN2TC5oj3kSskWAiwJ9CAExkz549ZSYyLIzDNqoPrUB0A7QaUfibK2owuKY6qEJn0DF0Eh2GCbHUn9RreUZH49h0Og6uhmONRk1GqweCq+aiQeYxNRjdsyAKNRfd+2sF4Pf2LPW27t0QIqjZqOEgWN1bRoZj98h6nyTQpTUiltaMSCCSySaUoo9397wameJf7+E9fGd36HopmswWW3HoUpPbogatye4TPkp64mOrCq0ovAEQZzUAawK+mrBGYM0AbWlVYc0APaLL7ioKQNdAReGrCnIAMyA/NFesMWiFAeQX6NyG5qDe76s2IHMctTS7obqxLLXk0o5RA9KOA0wItFMVNSUgANaUCIy6NhA0TEoDqUalAe6uYorMKzIwDyKzlROoEBUVqAXh2qpKUQNUE4zQoVN3RK/39/Ne77EJp+j6Rwlo0T6hjxRNTsX3qSarontwi42hTWDdo2vs7Z5dExo0oRXVlE1wq0HVJqBVq2PVtte+pTett++P2pAzjkqtPzqhlsb3a6AtGmAriGrw5hdhRQfdCTJ6HnQvpfjn+4K8z6+0fv75qA8sundVfJ/auPj7EYOpKdXNcGvD0jgslZp/vac/Wn9/ftEGv4/t90dUarW+fqi1YW8cHt+i1/SWSq2nr+3uPZWeH+6tmu3zr7H4Vs1rbIte31t8i15jGW5txFUclZ7vbevvz6+1+fWJ1il6TX/iW6XnB6P19/rYz4++o9LzQ70NO+MoWtGKNvitZuNg8mvChAnyL//yL/LNb34z41vf+pZcccUV2Sx40YpWtMFrHEb+t3/7N/mHf/iHjvz813/9V5kyZUp2xKmvWs3GweHG4447Turq6uRd73qXvPOd75STTz45u/+Od7wjO/ZetKIVbXAaJ+iRi0ceeaS8+93vznL0rW99a/YYeXv++ednR5J623pkHMcff7x88IMf7DicxnHviRMnZiv3iU98IqtKila0og1840xe8hAD0UPfnLfC2bbkLM+deeaZ7a/ueeuxcfze7/1e+yOd7X3ve58cccQRxZClaEUbpMbp/5gDp/b7xslyVCFjx47NzqrtTesz4+BsOYYtb3/727OzK4tWtKINfFPjYE4javx2ief//d//vf2RnrUeGce4cePk/e9/f8ep2TjZd7/73czJLr744vZXFq1oRRvoVsk4mDx985vfLB//+MezYUxPW4+M47d+67dkzJgxWeUBhx9+eLayf/iHf5iNp4pWtKINTqtkHMxHchDjPe95T7bT72nrkXG87W1vkxNPPFFOO+20jO9///vy6U9/OjOT3/3d3y3mOIpWtEFqlYyDH/T95m/+prz3ve8deOPgsM5HP/rR9kdKjR8f/fCHP8xW+p//+Z/bHy1a0Yo2kK2ScfBLZQ7VfuQjH8nmJXvaejw5+qEPfaj9kc7GCSasNG5WtKIVbeBbJePgYkg8//Wvf739kZ61PjUO5jdYKcZPRSta0Qa+qXFw1bWo/cmf/En2/F133dX+SM9aj4cqH/7wh9sfKTV+qHPWWWdlK3Xqqae2P1q0ohVtIJsaB4ddtXHNEi6exOnnPPfZz342OzmsN61m4+BqShjH0UcfLaeffrr84Ac/yJaf+tSnspWiEikmR4tWtMFpXB9W8/Cv//qv5W/+5m+yo51vetObOkyjL4581mwcXD7tlFNOyY6sHHXUUR1w1igmUhyOLVrRBq9x/ddf//Vfl/Hjx8uxxx6bwYmZX/va17KLWHNpw75oNRsHjcux6XnwSl/8cKZoRSta75teglFhqNLXrUfGUbSiFe3QboVxFK1oRau5FcZRtKIVreZWGEfRila0mlthHEUrWtFqboVxFK1oRauxifz/7EE1C9AXJLIAAAAASUVORK5CYII=)
In the envelope ACDB, if AD = 7 cm, then find the length of diagonal BC.
![](data:image/png;base64,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)
The value of g in parallelogram PQRS is ____.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAANEAAAD8CAYAAADpCEEHAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFxEAABcRAcom8z8AAD1PSURBVHhe7V1ncFRpdvUv/1j/2Sq71i57XWtv3rU3R2+YndnJwwSYwJDTkHPOElESQRGUc84555wDICGECEKIjMhIIjPH71x1z/awDYhR6Net71TdapAE6n73nRvOd9/3/QMUFBQGBUUiBYVBQpFIQWGQUCRSUBgkFIkUFAYJRSIFhUFCkUhBYZBQJFJQGCQUiRQUBglFIgWFQUKRSEFhkFAkUlAYJBSJFBQGCUUiBYVBQpFIYdjx+PFj3L9/H3fu3EFvby/6+vpw7949PHr0CJ9//rnhp6wXikQKw4pbt27h0KFDiI+Px549e7B582Zs374dfn5+KC0txYULF4Rk1gxFIgWzePjwIe7evSsZ46vc5MwwzDiNjY3Yv38/Zs6cif/7v//Dd7/7XXzve9/D7373O6xYsQKFhYWSnaw5IykSKZhFU1MTgoKCkJKSgu7ubsNXBwYS4vbt22hpaYGXlxfmzZuHGTNmYOHChZg9ezbGjBmDH/7wh/jzn/8Md3d3nD59WkhrrVAksnKwr2Akv379Oq5evYqbN29+kT34Pd6cXyWT+Pv74w9/+AOmTZuGI0eOGL46MPD3kXhFRUVSuq1evRoRERE4deoUzp07h+TkZHzyySdCIn7/6NGj8p6tFYpEVgzeeK2trQgPD8f69euxbNky6Tvy8vJw7NgxdHR0oKurS0j2oti1axe+8Y1v4OWXX5as9CJgJmIvxEyUlpaG7OxsXLp0yfBdoKGhQYg1ffp0yXbnz5/HgwcPDN+1PigSWSnYr7Bh37dvHz788EMpj77zne/gpZdeEjIFBAQgPT1dehJmqRcF/1/+f+++++4LZyKC2YgkJ5mYIa9cuYKzZ8+ioqIC3t7eQnpXV1chlLWrdIpEVgiWaG1tbZIteJO//vrrmDJlChYtWoSpU6firbfeknKJ/UZzczN6enoM/3LgYIb4n//5H4wfPx5nzpwxfPWrgVmRpGY/9P7778t7XrJkiSh2Fy9eNPyU9UKRyASMnlzLuHbtmjiX9TujJ19ZcjCiWrrsYMS+fPmy3IDjxo0TlYulEUsuvj9mn9deew0/+tGPsHPnTvkcT+uJSEYKAPwZfk5T27Ztmyhpb7zxBvLz87/0PV4P9l7MIM8D/3+Wl5999hm+/e1v45vf/OYX5PT19RWCjXQW4vVgYGHfZvSx8XPx2lJVfBEoEpmAvQPXLnbv3o2lS5di7ty54vw5c+ZgwYIF0m+0t7cbftoyYBlXV1cHJycnjB07Vhr/hIQEw3chTfrbb78tN6yzs7P8vDnwRmKfwn5l06ZN8jlN7fe//z2+/vWv41vf+paQ1fR78+fPl9/JUu154DVl2cl1oZUrV4pSx//vr3/9K2bNmiX/D0u9kSQSAyJ7NQYKZkfj56KfN27cKEGD5B8oFIlMwCjEEulnP/sZ/vVf/xX/9V//JX3Bf//3f+M//uM/8Kc//QkxMTFyY1hKkmV/Ex0djcWLF4uFhobixIkThu/2N+3skbgmExISYvjq34NZhGqZj4+PlIP8nKb2L//yL/jHf/xH/NM//RP+8z//80vf+/GPfyzXiTf/QECCMMPzvfO9slRkyfnrX/8a69atkyzK7w83WEUwW6empkpQZBY3/Vz08//+7/9i+fLlKCgokIpkIFAkMgFTOhcAGX1JJEZcOplZ6b333sOrr74qUbu4uFiimSXA7MGGnOXQ2rVrUVlZ+UW2uXHjhkTYjz/+WLIU13ieBmYikqCkpEQyFj+nqbEk/Od//mdZGGXGMP0epw6Ywb5Kr0UcPHhQru1vfvMb6eEoeZuqd8MBBj2qlSQQg8+bb74p14mlsPFzsad85513RHpnZsrMzBwQuRWJTEA5mCRiKcOLy+adNwpHU7KysuTm4Q3FXuNFZd+hAslrb28vN/mqVavkhjT2NsYyj6ICbwgS5FkgkTjTxh6An9PUWLp+//vfl4XRmpqav/s+lbenlWCmmYfZ/cmyr7OzU4IR5XOSiNmdAWw4wUDDAMMSnb+X8jr7Sr5H42eigBIWFibfZ99GfzNbP6/qUCQyAVfOWbf/5S9/gaOj45fqYhIpODgYkydPlij6vBt0uEBH8z3+9re/FSmb/QbfJ9dkWJpxMmDChAnS1/F7XxVGdY6EfFF1jsRkb8ZMyPeUmJgoTbsR7CvZG/3qV7+SVy7KMosOJ3iNGGB++ctfCkn4vsxVE5TzGYAYSEk4lnXPK1sViUzATMQblGstO3bskPrZCN5IlGknTpwoF5eOtwRYp5PgfI8s6diwsxGOioqSzPTRRx/J+2OvxPLlq8LNzU16QpY3hw8fNnx1YGDUZ2/G/4MRn0Rhf8aFYd6kvI4spzgRQbIzeD1NQRwqsFxkWU7BhWIMpX9zoM8jIyOFSAyWnNxgQHgWFIlM8GQmYoo3gqUSyyj2Glzj4KKhJcCbjTI2yyBGckZVNsl8b3xfLDdZKjELmEb/FwWFA4orr7zyyguXrix/GHT4Hng9WRJSKifBafyz8X1T/h5uUYHl5fHjx4XMzK7sf0wDpCkYANhnspwlkZi9GBCeBUUiE9DxbNaZyil30sHsOSgkkFRc0ORNyhX350WnoQbVNK7NsAQhoTlRQLGDzTmjvYODg6hKlGz5XlluDlQ9Mwf2BswWvNG/iqzPG5ckJuGZIUmaH/zgB2IMUixFKSgMhugDBd8L/UhSMIOTGE+TsEkiZilmIGaurVu3orq62vBd81AkMgEXHXnRGK3YVDNicoWdr3/84x9FzeFUMsub4a7hnwSdzscG2JdRNWKzzzUWlnNsmHmzsoyjdEzhg6WTUbX7KmDZlZSUJL/zq4wNEcxIJAnX3vi+Gd1p/DO/xu89r2kfCpBEHH+iKsf1qb17936pyjAFBRN+dr5HEp0ZnpnpWVAkMgHrZk4VM1pynYRrB5xJI6kob5Ngg2nWBwO+N2YblkPMQqY3AcshZssPPvhAGmf2GS/6+MJwgzcyS1Ea/zyS4O9jUGFWZZXB6/i0qQQGHuMzUMxcvB9qa2sN3zUPRSITMDKyn+CNyFJmy5YtcjFZvlGGZW38tAg23KAETKdy/Yor7aagDMu1HmZLkp1T3VTIFP4GikbsiTgOxamEp/VhXEhnGc8MRGHBxcXluYFTkcgEvNCs37nYZmdnJzenXsBSc8OGDUJwigos6Vir0+Es31hqskei89kzKXwZVDXZM7K64DIAe1pzpSQDKVVFXmPeCxkZGXJfPAuKRCagOsfFVja+TPkDHfsYCVBUoGxNdZCqHEeQmHVIeK4ZUQEjmUgsPb1vvYA9JctcCjEcc6LMbi5IlpeX49NPP5WxKSqUXB983kCqIpEJuJLO5pM3KVW6wayzDDVYnrGs8PDwkKzz05/+FD/5yU/klaUnM1BVVZUq454C9jqcOqHkzkcxqLSyBKZwwn6SRrWQ2erf/u3fRN6nCDIQ4UORyAQkEfcB+MUvfiFjP6aDnZYGm2NGUz46wBKOEjQzE1+pzh08cECylYJ5cImAWYWBxm7zZlHpGCyZySl70ziQykc1/uEf/gFf+9rX5B5gIH2eEKJIZAIqYFS+2FBSOrbUkKnC8KKirBRr16zGqxqRGDB//vOff2EkFstjkorZisIC5XjeC08TIxSJTMCLxIaTkiZXuF/04SwF60DP7Zta5m5CZka6qK58tITGP3POj2IC14k4HsT+iSUep9Yp7piDItEL4PHjz3Hn3n1cu9mL89030HXpGk5fvIqu59gZ7ef48xeu9Nv5r2DGf3vhyk1cvPr3xq8P5v+3afvi2mvX6totdN/oxa2++3j4jCqN62x8vH7SpEnSR5FYLAfNQZHoBXDn3gOcOHsZxQ1HEV/QiLDsGoRmViNcezVnYVn9r9G5dUgobERySROSi5uQpMyillJ2CKUHO3D2yrN3QWL/yfEpTodQuX1aZaJI9AK4frsPebVHsCssFyvcE7HUNR7LtdfV+1OeaWu9UrHRJx2b/TTzTccmZRazNZ7JWLg3BnaaL3JrjuBW71cfjTJCkegFcE4rC3yTyzF9exg+2RyCz3bFYZFbKlZ4ZmiWieX7M56w/q8t80jDEvdU7WeTsVjZiNsS9xTt2qdgnnMiJm2NwBvLPDFlSwjitOqg787gN41UJHoBHD9zGZt8UvHa0v34dGsk7EJKsDu+Ds5JDZrVY2/il83Z8LorrgY7Y6qwLbIc26MqlI2g7dDMQbv2WyMqsNo3D9Mc4vDmcm8JhMmlB3H/weAHYBWJXgBN7V2Y7xSJlxa4Y8n+LESVdyCt8QKSG85pdhZJ9eYtse4M4mu6EFd9WntVNpKWUNuFlMbziK48hb0J9VpWSseMHVHY4p+JsoPH8XAA2349D4pEAwBVuV4t7edr/dCMbaF4a4UPdkRXoeTYTdR23UX5ydsoP3ELZc8wfr/8BH9O2cjZLVR29KDh3D0UHb0Ot+RGLHRJxnK3JIRl1qC96yIeab4dLBSJBoB79x9IKReaUYNZO8IxdUc09qUfRIXmqNrTd8RZZccHYAZCKRsBM1zzypM9aDx3H7mHr2BDYBE+Wh+ElW4JyKs5gis3bmMoHspQJBoAbty+g4L6NuwMzsH8PXFY55eH0OJjKD1+ExVaFipuvy6RTpnOrP0GSrVqoepUr5R1M3cn4uX5btjgmYTWk+dwb4h2s1UkGgAuXr2FkIwqLNwbj8XuqXBNrkeS1ueUHrshUc+sA5VZ1Io1Y7ldrBGpsO06Agva8LFdBP4y3xW7w3Jw5XrPkD0cqEg0AJy9dF3Whj7ZFIxlnlkILWpHTstlzUk3xMw5UZlljSQq1co5/jm18byop2M3hOCdFV7wSy6ThfOhgiLRAHDybDc2eCXjnZU+WOmTi0StNGAJxyhHe9KByixv9AsFn8K2a4goPQG70GJ8ah+O2Y6RSCxqwt37Q7e3gyLRc8B1hIa201i8N0bWFzYGFyO7+bKhFyKBFIn0aPQNlbn81qvwzmqWxfC5u2K1iiIPVc0nNb8OXto2QpHoGeCmGt1a7ZxR0Yw5DhEYtz4IjrE1moOuo7qzT2UhHRvLbAoKuYe74RRbLdMlq/YlSxY6ff6KLFsMFRSJngFmoaOdFxGUVoW5TtGaI+KxP+OQqHJ0kCKRfo2iQo0W6DIPXcJqv3y8v9Yf6/Yna1nohKz5DSUUiZ6B2713UdTQDsfQPCzcm4j1/nkiKjDKVWilAptXcw5UZlljcCOJWM4l1J7BHOcUvLLIXfra1o5zQ75llyLRM3DlRg+C05mFYjB3TxL2xNfKegOdRGlbkUifZpS2C45cQ1DhUUzZGYvXl+6DU1gOznZ/tY0onwVFomfg9MVr2OafgXdWeGO2RiL/vCPIar6EEs1BXMQz50BlljUJcAZpO6X+HFyTGzDNIQaT7IMRnFGFmz1Dv++3ItFT8FhL+QePncGCXZH441xXLNqXgaS6s9IPkUSqH9Kn0S+cm6O0HVV+EjsjyzFndxxWeiSKQDSU60NGKBI9BcaB02lbg/HyQg9sCC6S8oDNqiKQfo2+qTjZo/nqqlY5tGKdXw6WuCTCOaoQNS0dQ/Low5NQJDKDh48e4+zl64jKqcVk+yC8t8YfjrHVkoVqu+4oEunY+lW5O8jXSLRL62FnOERjmWsC4guacPrCVTzSfDvUUCQygzt376Ox7TTcY4owY0c4ZjnFy9Q2HVStpG1dm5FEWc2Xsda/AO+u8sUqrZSrbj6JPs2vwwFFIjO4pTWfmZUt2OSThrlaPb0pqBBhJccNpcJts85TZnmjf0gijvtQRV3glo43l3liW0AGTp3/6mc1PQ+KRGbQff02gtIqMNshCgtcU+CR2oSUhnPiJKPyo0x/ZpS2OaXAqe05e5Px8YZAeMaX4OrNZ+/sMxgoEplB18Vr2BmUiTErvTHfNVXLQseQ13pVVDk6ypwDlVneSg2PpSTWdcE5uR5z9yZi3q4YxOY3oGeIpxRMoUj0BChtt5w4h5VucaLKLfLIkNKA5FHStn6NfjFObYdqQY9T2wtdkrAlIBMFdUfRNwzSthGKRCYggdgPcXPGBbujZC+FDUFFyG6+JCMkJJE5ByqzvJFE9FHhkWvwzDyEZdyqzC1Jtjg7dPws7g/jsZaKRCagtE0ZNE5L/wv3xGDK9kjsSaiT6KYGTvVt9A19xEcfdsXVYsbOGKzySEJ6WTPOdV/Ho2E84l+RyAR8UOvg8TPwSSrHIud4LHZLlWdR+OhDFQdOFYl0a6wS+HhKdnO3Vj0UY6xMbSeh4chp2T/98yHZksQ8FIlMwOaT2wTba3X0AucEbA4uQljxMXHS3x7CM+9EZZYz+oUkKjtxW0azlnlmY8wqH2yltH1u+KRtIxSJTHDtVh8C0yoxbVsYPtudAPfURiVt69xkLwVK29prbks3ggvbscAtDeM3BcEjtkiWK4YbikQm4KjPzqAsvLXcU9YYwstOSKMqkU5J27o0kscY4BJqTmNvYp1I2/N3xyIypw43hmFq+0koEhlAUeHwyXNSR7+53AsrvHORfuDi31Q5monzlOnDGOBYalP8CS48ivUB+ZjlGIP1XmnIqjw85E+xmoMikQY+6Xizl9J2O1a5J2K8XQi2RVTIJDCbVSVt69dIIqpy/LN72gHM1srwWQ6R2BdbjMa2LtwbxvUhIxSJNHBT847zV2Rle4V7klYOJMA1pVEcU6UefdC1McDVnL4jf94RXYkPNwTJGl9mRQu6b/QMy9T2k1Ak0nD33n3UHO6AW0wRlrolYZ1fLvzyWqVEkL0UFIl0a0ZpO6elG+sCCvH2Cm+s9khAy/GzwyhqfxmKRBp6+u4ivbwZaz1TsMAlCQ7RFYiq6BAn8SlJtde2Po3BjUbRh6NZPO7mnZXe2BqQLufkjhQUiTRcu9Ur0vb0beGY55wMr8xDSGu6II7iVrSKRPo049R29qHLCMg7ggWuaZhgFyzS9uURkLaNUCTScL77JvaE5+H9Nb6yxhBdzixkiHLtStrWozGw/U3a7oJzYp1WRaRgkUs8onLr5HzdkcKoJxGl7bZTF2Hvl4731vhhpU8e0rUsVNnRK/W26of0aSQR91Lgn3nMzebgQix2TcLO0FwU1h+VEn2kMKpJxKnt67f6UNp0DOu9UjBhSxi2RJTLQ11qm2B9G33DQFekkck7qwVLPNKw1DVRK8ur5FEWHsw2UhjVJHrw6BGOnb6E8KxazQEJmLMnQQ4x5iYXampb30bfVHf2gmcPcdKeE/fckCSrsgWXrt4aEWnbiFFNIu5BVtZ0HNuDsjHLIRpL92dIVCtouyZRTpFIn8ZSjr6pOtUj0rZdaKnsyLTKLQENRzr7t8UaKX1bw6gmEUdC+OzQbMcoTN4Wha3hZYgsP4lCzVH90rYikR6NfqFRneOJhat8cvHuaj/Y+abh5JnLBu+OHEY1ibilrHdCKcat88N0xzj45rTIU6zGsz7NOVCZ5c0obWcduiQbkizZl46J9qFwjynEhe4bBu+OHEY1iXjBnUKz8fZyL8xzTRWp1PjckNqsXr/G54boo5jKU3CIqZQxrSWu8YjOq8e1YdzV52kYtSR68PCRTG3b+aXhvdW+coxk5sFLMoelHnvQr5E8xlEsv9xWLNWy0Mydkdih9bU8Bqenb/intp/EqCQRp7b5AB7XE9Z5JmPilnBs0fohStuKRPo2kkcm6zUfuSQ3YOLWCMzYHiZH4Bzvujwse20/D6OSRFxgPa41oJG5dVjpkYwFLslwSapHXusVJW3r3OgbOVRAI9HO6CpR5eY6Rspj/be1LMS1v5HGqCQRo1VVcwf2RBZgsUuSnIDHEwS4PqT2UtC30TfcNCb38BVsCinG2yt8sNwlDoeOnTF4d+QxKknEDevTypuxwiMJc/ckwFFrTqMrOmR9iPNYikT6tOL2flWOf46v6dL62Bytn+2XtjvOdRu8O/IYlSS61XtXauhJ9iGYtSsBPtnNIipw6FQ2vVAk0qX1T9TfQMaBi5rPWrDQLQ2Tt1DaLsJ5C0jbRoxKEnEsxDWqAO+v9pUNSZiFSB7j+oM5ByqzrHHJgdsE89BpSts7oiqkiuCoT0xevZyvaymMOhJR2m7vvIgdgVn4YI2f7FGW2njhC8XHnAOVWd5IIkrbPGiNC6wrvLIw2ykGjqE5KGlsl+rCUhhVJKK03X29B0X1R7HROxVTtobDPrRUDoTiwVCKRPo1VghUTumjfRkHMdMxFrMdI+VhyrZTF3B3BKe2n8SoIhE3JOGYvG9SGRY5x8mj4C5JDaL0GB1kzoHKLG8kkTyeovmIR3++t9Yfs7aHIqO8Wc4eGs69tp+HUUWiew8eIremFav3JWLK9gis88+T0kBJ2/o249R25UmDtB1UjFcX78dch3BUt3SM6GMP5jDqSMTDjCfaBWH8lgjsjq9BYt0Z2dVHbROsX6OYQBIVH73xxdT2W8u9ZFefts4LBu9aDqOKRNywnqXce6t9MHlnLALz22SDRj4GrjZo1K9RTGCpnXHgAvxyDmPZvgxM2x4Ot5jCEd3V52kYVSS6dO0WXCLz8c4Kb8zem4z4mtOyTbBxQ3RzDlRmeSs/cUtIFFVxUp75WuCciPXeqUgqOaD1Q5aTto0YNSRiKdd84iy2B2Zi3Dp/rPDKlm2xOHCqnh3SrzG4MdCx3PbLPSw7+nzmGAWPuCI0tHWi987wHKv/IhgVJKK0fVHLQtzgfK1nMqZuj8CWsFJkU9o+3adIpGMjiajKUfhxT23Cp/bhMrUdm1+PC1duyDCxpTEqSET15pCWhbwSKW3HY5F7ClxTGuT5fDn1QWtczTlQmeXNKG2znHOKq8F7awMw2yEchXVHLLo2ZIpRQaKHDx+jqJELrGmY6RCNDQH5CCw4Io8+iLStSKRLE0Wu/abMzGUcvISNwcVyGPWiPdFobDtt8K7lMSpIxEcfkoqbMGtnBCZti4RTTBXiqzv7p7a1plWtD+nTmH1oPAEvtOQ4lnlmYayWiTi1fazrksG7lseoIFHf3fsITCnHe6u8Md4+QrbF4lOsJA+dZM6ByixvzED0D4/8dE9r0srwNMx2jIa3VpbzVEO9wOZJJKLC1VtwjsjD60s8MGVHLCLLOrQyziBtqyykW+O2ZawUOGW/JawEC12SYO+fiYyKFhn10QtsnkRcYD1w7Ay2+KXj3VU+WOiegeS6cyJtl6kspGur6uhFuRbsOJq1yC0VcxyjsD++BAfau6S60AtsnkSnL1xFYvEBrN6XjBkO0dgWUY7MgxdF8VHStr6NQ8Es6dxSGvHJ5lBM3xqCmNx6nNNKOT1I20bYNIkeP/4c9Uc6sTcqHwudE7DGNxve2f39UL+0rUikR+sfOO0v57gMwcdVXl3siWlbglBU3yaP9+sJNk2izzUS5VS3YplrPGY6xcIptgqxVZ0yL6dUOf0a1+1oBUeuib+W7s/Cn+e7Y55jhJRyeoNtk+hzIL6wEZPsgzFpu1ZPZxyQrWe5Cq5KOf0aB05pXBvyzT2MOc7JeHO5N9Z7JetK2jbCpknEtB+UVoEP1vhoJIpGkNagskxQU9v6Ns7J0XgOq1NcNWbv4bH6USJtd120/NT2k7BZEnEvBV5wStvvrvTCzF0JssGFNKuUts04T5k+jL0QLbzsBNb552Pu7jg5/oYbNPJ8Xb3BZkl0s6cPVc0nYe+bhk82BsrUNhftZGpbi3LmnKdMH8YnWEki39xWzN6diM92RmoVRaWUcnqZlzOFzZKo6+JVJBYdwNr9yZi9K1a2WGKNLdK2IpGOjcdI9j/64JLUiA/WBWHS5kAkaL0tjwa1xDbBz4PNkuhge5ds6reY0rZPthyrn93cLdsuKWlbn8YSm4opCZTbcgVbwsrx18WemLAxANlVhy2yWf1AYLMkKqxrwwq3BEzdEYVtEWWIKj+J/FYlbevZRPDRAhyXIChtr/DOlQ1J5jhEoKblpMGz+oNNkuje/YeIzqnDeC2Cfbw5DK4pjTKlII6iqKBIpEuj4ENpm77yzz2MxR7p+GhDoNbXpqPt1HmDd/UHmyQRB07dogrw+mIPmdoOLmqXRpUOosRtzoHKLG8ibWuVQlL9Wbgm1WOJe5rsD+ifUiE9rl5hcyS69+ABDh0/CzvfVLymkWiGU7xsSFJ/5q44yJzzlOnDuNc2H5KMrjiFTUFFmLcnHtsCs2Tq5KoF99p+HmyORN03tKa0phWr3BMwdq0/lntmIaX+HOq67igS6dwqT/XKOl5Afhtm7orHRLtgeMQWoVkLinqblzOFzZGIawkhGVVY7ByP2bvi4BBdhfSmC5pz+jdDN+c8Zfqwfmn7NpyTG/D2Kj98sNoLEdnVcorHYx1NbT8JmyNRbespOITkYI5GIG4TzMNxc1ouS6mgBAV9Gv1C4/odd2DaHFaKPy/wwMfrfZGnVRV6lbaNsDkS5VS1YsGuaEzaGinHs3P+ipJpv6igSKRHM0rbXILgaNYq3zwZOF3IDUmO6mdDkqfBpkjEiBWZXYtxa3wwdn2wPMzFTS5Inv79nM07UZlljU8YMwulH7gAr6xmLPPMxIydUdgbmY/jZ/Q3tf0kbIZEPFqDtfO+mEK8vtgd4zaGwDfnsGQgOqi/ZDDvRGWWNQo+LLdZNeyMrsRi9xRs9M2Qsa3zV24aPKxf2AyJeu/cQ/Oxs9gekIG3V3hiulMcIspOyKycUuX0bSJtd/QgovwEVvvmYt6eOLhEFaK6+SRu9twxeFi/sBkSdV+/jYLaNjkBb4J9KFb55CBRi2yyIYkika6touM2Kjv6pW0eRD1je7gcTM39MTh9onfYDIlOnbuCqNx6rN6fgvnOSXCIqUJa03nDZhdK2tarscxmJmLJ7ZF2EB9tDsPULSFIKT2IO/fuy5ZneofNkKjpaBccQ3PxmVOMVhLkwCenBVnNl2TcR01t69W0PtUwy5h96DIcY2owbkMw5jpGoqSp3eBZ/cNmSMT1hNkOERi7Pgh2oaWIqTolx0gqaVu/RgIxA/GxB07Zbw4qwqSt4VKSN1mBtG2ETZDo3v0HiMqpwfurvPHOan/slcOMu2WjeuNRheacqMyyxgDHfpUTJXzea5VXFuZolYRrdKEujpEcKKyeRHzS8fyVG/CML8aYFV4YvyUSQYVH+0dIlKCga6N/OHDKc3Mdoiux0CURKz2SEJFdK6KCtcDqSdR79x4OtJ/BrrBcjN8UhIVuaYir7kRd111pWM05T5k+jASq7uyVYySX78/E9B0R0tdWHDqJa7f6DB7WP6yeRBeu3ERm5WHY+2Vi7p54OQEvueGsOEdlIn0bqwWu4/EA6snbozFhcyBC0qvEp3raJvh5sHoStXdelIe2VrgnazV1JtxTG+WUaUY5JW3r2Chta0GOwoJ72gF8sC5YSJRRfkgj0CODd60DVk+i+tZObAvMxGytId0cXISQonbkNHfLU5LqGEl9GoUe47JDxoGL8riKSNtOkSizImnbCKsnUUFdG+bvisIE+3A4xdYgteE8CtuuGc4eMu9EZZY1Brd+abtbRrP4FOvkrREibevpGMmBwqpJxKntxKImTNwchPF24fDMbNacpDnIsIBnzoHKLG8ss7kITml7f8ZBkbYXOsfDM74ER09fNHjXemC1JHr48BEuXbklO2NO0Eg03TEOIcXH+g+G0hxkznnK9GH90naPSNs7Iiuw2DUZm/zSkVx8EOe69XOM5EBhtSS61XsXB452wTWqADN2RGK5Z+YXe20rVU7fxiDHgdNoPoDnnSPnsDpHFqD28Cnc6LEeadsIqyURZdCM8mbY+aZjzq5Y2IUUy9S2IpH+rYIk0vzErcxmOsVjsn0wArWK4tzlG7p/FNwcrJZE7acvwSepDIv2xmGRVg7sTahFauM5JW3r3Nir9iunN6WH/cQ+HJPsgqS35Wb1+p/Z/ntYLYnqWk9hnWcKJtiHYUNAPsJKjsmGJGUagZS0rU8zlba5y+nu+FqMtwvDPKdI2fbZWmG1JMqvbcX0baH4YEMwdmtZKLv5kkja3PRCKXP6NBKIWYjnsDLobQwuwtTtkdjsmyZB0VphlSTi8evxBQ34ZIM/PtwcBu+cFnk6svzkLXV4l46Na0Mst1Mbz2vldx3mOydj1s5IuMUUobVDv3ttPw9WR6JHjx7j7OXrCEitkLNYuU0wpW3OYNFB5pynTB9Gwaf6VC/iq09jjV+elOJLnOMQm9+oy2MkBwqrI9Ht3rtoaDsN56hCOcdzhVeWSKUkkVof0rcxyNV23UVUeQdm70nC2LV+2BGUJf7kkoW1wupIdL77BtLKDsHOPxOLXJOwPaJMtlri4h3rbXPOU6YPI4kY7IIL2zFxWzQ+XOeHwNRKXLlx2yr2UngarI5E7V390vYS10SZ2t6X1iQbkjALlR5TJNKrUexhT1TcfhP7M5plQ5JPNwcipeSA7BlozbA6EnFbWXu/dEzbHolNQYUILzkuao9x7cGcA5VZ1ozSdkHbdaQ0nIdjbLVI23N3RVm1tG2E1ZGouLEdc52i8NHGEDjGVMsoPR1FJylpW58m0rZWKWRrwS6o4CjWBeRj2o4o2GnB0JqlbSOsikQcCUktPYjJ9iH4aFOY7FNWopUHVH0UgfRrnCBhz5rWdAF7EmqxyC0Fi5zj4ZNcblUbkjwNVkOiBw8f4UL3TYRm1mDq1jCZ2g7UohqntpW0rW9jkKs61SdT2xu1Epyb1W/wSkV6ebMIRdYOqyHRjdt9sjfznvB8zNScsNwrC5HlJ+U5fSVt69tIoprOPpmyX+iWivEbA+EUkq31t1241av/vbafB6shUefFqwjLqsFi5zjM2BENu5ASOYuVG6ErEunbuJcCpe2QomOYsCUSY1Z4wjO+yLAhiXXtp2AOVkOilpPnsDUgEx9vDMLcPUlwS25EWmO/tK3Wh/RrIm0f41DwTXhlNmPshhC8v9obEdk1MrVtC7AaEvGBrUV7YvDOKl+s8ctHdEUH8lqvfOEgcw5UZlnjHCP9U9h2XdbyjFPbs3ZGIKuyxeBZ64dVkIir2cUN7ZixPRTvrvGHU3xNP4H42IMW6ZQyp0+jb1jKZTd3I7CgDRsDCzDbKRbbg7JtQto2wipI1HPnHlJLDmLKlmB8tDkU+zMPSS9EM+c8ZfowZiEKP5zadoytwnyXJNkmODy7FifPXjZ41/qhexLdf/gIHee6EZBaiWnbQjFzV7xENT4Grkikb2OvSlUuoe4MVvrkYOKWUGwJyEDZgeO4dqvX4GHrh+5JxD2ZS5uOYWdIrkxtr/TORmTZSXlGX+21rW9jKcc90WOrOzHHORnj1vrBJar/MGOu+9kKdE+i0xevibS91DUR8/YmYmdUBRJquoRAakMSfVv/ImsvwkqPY8rOGIxd4wv/lHJcv207WYjQPYnaOi9iV3gupm4PxxKPdHhmHBSlp/QED4hSqpwejUIPjXtdFB65Bu/sFkzYGolPNwUiLr/BJtaGTKF7EvGBreWu8Xhvrf/fpO3DV0TWLlWqnC5N1oa0fqig7RoSa8+IqDBxWwTm74pGTnWrwbO2A92TqKShHVO3BOO1pV7YGl6O7ObLQiCJdGYcqMzyRv9wEZyPqPjnHcE6vzzMdIzC1oAM1LR0GDxrO9Atibg2xOPX00oPYuKmAIxZHQDnpAaJcFTlpGQw40BlljeSiL1Q1qFLssC60CUJy9wSEJxRhWNdlwweth3olkR87IGbV4RmVGPGtnBMd4iFb06rrDvQzDlPmT6MgY6zctxMc0NgIabviMRW/wwUNxyVR8FtDbol0fVbffIAnlNoHubtjsc6/3yRtvnYg5K29W0kEQNd/4YkibKXgmtUvqz38ZBqW4NuScQs5J9aIUdu8CGuvYl1SKo/K7Jp2QmlyunR/qbK8VHwa7JNMAdO316+HwEp5XK+rjVvSPI06JZEPKeGeyl8tCkYy72yZfNzo6hAM+dEZZa1flWuf+A0WQt4O6Or8PZKP3ywxgcx+fUGz9oedEuiQ8fOYKlzLN5Z7YuNQUXiFKOjaE86UJnljetCVOW4BBFafEwrwQvw4YYgm5W2jdAlie49eIgyrR+atSMMY1b7wSGmCvlHrskYiSKRfo0kYi/EisE9rQlLPdIxd1cMXKIK0XS0i5KrwcO2Bd2RiNsEX7p6C/H5DbI+9MnmUDldmhGOB0OZc54yfRhLOapyPEZyW0Q5Zu+Kwwbv/r0UuPWzrUJ3JLpz9z6aj5+V8ztn7gjHvL1JCMhvQ+VJ9eiD3o0kqjl9B8l1Z7F0fyY+2hCIHUGZONDehb679wwetj3ojkTXbvYit+aIPLi1YG88NgUXyYYkzERK2tavGUUFVgtRZR2YujMWbyzZB6fQbJw6f8UmVTkjdEcibqEUklmNpW6JWLY/Ha4pDUiqOyNrDzRzDlRmeaNiWqz1RAUcOM1qwbiNIXhtsTs8Ygtt6tkhc9AdiY6fuQynsFxM2RaOVb65CC46iqxDStrWs/VnoVso1P6cXH8GTrHVGomC8fEGf0Tm1OLeA9tbYDWFrkhEUaH2cAcW7Y0WVW5TSIk89kAnqb0U9Gv0C0vt/CNXZW90u9BiOQFvmWsC8mqP2HQpR+iKRLd67so2wRM2+eON5d5w0CIasw+HGdWwqX6N0jZFn9zD3fDKPIRVPtlY5JwAl+hC2aDxc6s8znjg0A2JHj58JA0on3z8cJ0P3l8XCLfUJiEQn9M35zxl+jCRtk/3ybm5OyIrMNMhGivdkxBf2ITTF6/aOIV0RKKe3ruobu7ALq0fmrwlBLP3JMAvt1XKBBLJnPOU6cPYD9V23UFqwzks2ZeBMSu9sXZ/EioOntCqC+vfJvh50A2Jrly/jaTiA1jrmYK5e+JhF1IsU8B0kJK29WsiKhzrn9rmlD1PwHtprjO2BaRrlUW3VBi2Dt2QiFPb++OK8ZlDFJbt414Kh0RUYE/EcsGcA5VZ1orbDdK2RiTOyxmntl9d5C57bff0We85rC8C3ZCI59Ss90zGe6t9sdIrW7JQfutVzUGUtpUqp0cjibi3XKFxL4WYKny0KVQ2JInJr7O5DUmeBl2QiBJodctJzN4RhpcXeciGJNw1kztoMsopaVufRr/wIUlu6RxUeBQbAgtEVFjvlYLC+jaNRNZ9FutAYXESPX78OW5qzWd6+SHZS+HVJfuxJbxc1hxYZzPamXOgMssbqwSKPjmHu+GW2oilHmlY5pYE/5QKHD55Tnw7GmBxEnEvhZNnLiM4vRKT7YJkats1uRElWpkg60OKRLo19kOc2s48dEkLfKWYbjgBL6f6sEzijxZYnES9d+6hrrUTbjFFIioscE2VbZZ4UK7akETfRhJxapul9+J9mRizyhsbvVPQeLQTd+/Z9qiPKSxOIg4n8nmTzX7pWOCcCPvQEkSVnRQHcXLbnPOUWd7YD9FHFZqPoitOYbpTAl5b7IFtgRk2deLDQGBxEnFqm88OTdsejnnOyTKlkFx/ThQ5dQKeTs1E2s5t6YZvzmF59GHcOn94J5bg6s0eg3dHByxOovbOi1izLxGvLdmP+a5pCCs5jlzZJpiLeGp9SI9G8nDXJUrbcdWnsTuuBrOc4rBobxySSw6MqlKOsCiJKIHyRPAZ24LxhzkuWOmTh4yDF6WMo6No5pyozLLGiXpK21zHCyw4ik1BBZizKw72/pkoaWwfFVMKprAYibg2dP12n0xtT9wcgNeWemJ7ZKWUCWxWFYH0ayQRlVNWDFRSF7okSxbySSpHy4lzo2Z9yAiLkej+g0fyAF5gWiWmbA3Bp1vC4a71Q8xCnAhW0rZ+jWU2B065Yf3mkBKMtwvB6n1JyK9rw9UbPXhs488PPQmLkeh27z05dnBXeJ5WCsRguVemHCNJB/VvWG/egcosb/RRjRboONtIafudld7YHpCBY1pQHI2wGImu3uxFXEEDVmkRbKFrEhxjKhFb1SmlAteIzDlPmeWNZTZLbk7XR1V04LM9iRqJvOAWXSA+HY2wGIkobe+LLcbUbTwBLw0+2S1IP3BBSKQ2JNGvGaVtHpvCDUl4EPVEu2CEpFfidp/tbov1LFiMRCe01G/nmyZT29yjLKr8JAqOcGq7P9KZc6Ayyxp9Y5S2WTU4xdVg9p54LHFJEIHoziiTto2wCImo3jS2ncZK1wSMWeWLdQEF/VPbx9XUtp6NfqG0zWAXkHcE6zW/LXJNlL628tAJ2f55NGLEScTJXio4udWtWOYShwn24XCMrZY1B+MJeOYcqMzyxgXwqlM9mq8obTdoBErBSo9kOd2di+ajTdo2YsRJxKltnggemlmNxc7xMurjmXlIyMPdMxWJ9GskEae2KW1vDS/D5G0R/c8O1bXJ4/2j5dGHJzHiJOrRms9Sg7TNE/BWeufIqjf7IPX8kI5NC279magP6QcuYoXmt/fX+GGLXzpaO85LcBytGHESXb/Vi+i8eix2icec3QnYGV2JmMpTkoH6j04x40BlFjf6hyRisIup6sQCtzSNRL7YG5GH81duGrw7OjHiJLp49aZ24fPlxIAFrmmywMrzbPqdpFQ5PRp90/+o/nVkHrwkU9tz9yZhytZQBKZV4MZt298W61kYURKxYqa0zQ1J3lzupZVyuUhtOi+yKR1FM+dEZZY1+oXjWNxrO7qiAw5a9cCzh5Zq1URSyQH0jtL1ISNGlESUQOtbO7HcJU722rYPK5VTBNisKgLp1+gb9qs8zJhZaIVXFmY5RGFLQCaKG4/i7r37Bg+PTowYiajcXL5+G1mVh7HSPREzHGLhkX5ACHTwwkOZxao+1Wud1tlvnGy2RTP6iBWDc1I9pu2MxhynSARopdzRzgt48HD0igrEiJHo/v2HouIEZ1RjuXsSlu3PQED+EZG1G87eR6XmLK4TWbXxND8bNBLpwPmHotBtDi3B+2v9scw1TstC7bjdd9fmT314HkaMRNwNk8dsrPdKxdh1/vhwUyiWemZjT0I93FIOYG9iA/Yk1lunaZ+BtjepAa4pjfKIuy0Zz8z1yT6M3Ql1+MQ+Ai8tcIOdb6r0twojSCLuLZdY1IQZ28Pw6+lO+MmknfjdbGe8tswbb67wxevLffC69mdrNH4G2lsrffHe2gCM3RAk9sF627Cxmo3bEIwxa/zx21l78coiN3jEFuHKjdsG745ujBiJuDVW6YFjcAzLkaP1P1nvh4/X+2LipkBM2hyIidZs2meQz2EXJCeeT9saYnM2xT5YbLJdsDyAl1V1WHyqMIIk4lxV940eGfnhESpFDUdRUHdERka45aw1W1H9Uc3akK+Vq9lVLcisaO63Shsx7bNkGD9TRYs8TNl54arm09G1l8LTMGIkGg1gf00Zv+/ufTly/s69+zZn/Gx8ffDw0agXFIxQJFJQGCQUiRQUBglFIgWFQUKRSEFhkBg2ErHpfPz4sWo+bRDKt1/GkJKIF/bChQsoKCjAvn374OLiAjc3N8TGxqKxsRFXr141/KSCNaG3txeHDh1CTEwMfHx84OrqKr6lBQYGorCwEOfPnzf89OjDkJGIUYkESklJwdy5c/HjH/8YP/jBD/DDH/4Q7777Lnbv3i2OsFT04u999OgRHj58KK8kvLWC7934WR48ePCFGT+b8fMN1bU+d+4c9u/fjz/96U/4/ve/L0bf8vW3v/2t+Ds7Oxt3746Og46fxJCRiBcwMzMT8+bNw1//+lexcePGYcyYMXjttdfkQufk5IiDRxpXrlxBdXW1RFJGzrS0NLS3c+N165s+ZlYoLy+XTL937144OjqKOTk5Yc+ePZIleMOnp6ejq6vL8K8Gh5MnT2LNmjX4xje+gX//93/Hm2++Kb794IMP8Jvf/AZ/+ctf4ODggLa2NvT09Iy6Mm/ISHTjxg3Y29tLBuLFNd6odXV14thNmzZJtBrJG5fO7O7uRlFREbZv347x48fjnXfewapVq5CXl2eVkfPSpUvYsWOHZIHvfOc7+N73vveF8Wt8/dGPfoTZs2cL2YYCJNH69evx85//HJMmTUJxcTFaW1vR3NwsBP7www8xf/58JCYm4vTp01ad5b8KhoxEvFlnzJiBr33ta5g4cSJu3vzbc/ckEwnU0tIyYpno1q1bOHz4MCIjI7Fx40bMnDlTbOnSpfD09BRy379vfQ+TsfdYt24dvv3tb+N3v/sdJkyYIMYA8fbbb+PXv/61lFq82dmrDAU6OjqwefNmvPzyy/JqGnxKS0vl/bDScHd3x4EDB6wyww8GQ0aia9euYcWKFfjmN7+Jjz76CA0NDV+kddbrfX19uHdv5AYWGSVZ1pDYU6dOxZYtW6TcPHbsmBCe7+dZZQejKd8vyycabxzTvsNSJQvFmbCwMMkMfD1+/LgYPy8FHH5OBgoPDw/52lDASCKWbRs2bPhSgGSZzFJuyZIlUnEwOPE6jSYMGYl4U4aHh0utzIs9a9YsUW/KyspGPDIxCzEDTZ48WUoNvg+qgwMF3y+zGG9Slqjbtm1DcHCwlIAskXhzXr9+3fDTI4s7d+7gyJEjEqQYDEyRkZEhpZ63t7fczOwFhwJPZiLTYMjfySzEYOXv7y99kSX6XktiyEjEC8co7+vri/fee09Kit///vcSuSoqKsT5I3FxWaLxJrOzs8NLL72EKVOmICsrC2fPnpUbnzfAs2p24+fw8vKSz8E+46c//Sk++eQTaa4Z6UkoRn9LgBmQn/HJrH7mzBls3bpVsm5QUJBkrKG63kYS/fGPf8TixYtx9OhR6YFJUmdnZ1FfKShROOLvtVSWthSGjEQE0zj7H0akBQsW4P333xeRYdq0aaIclZSUSGk0nGDjTWVqzpw5ohxRSWLpQ2GBhGYjnJCQIO/zyZ6If2ffRgIxizHy8v0zqzLakpDs95iZWPvrAQwIzLxs9nkj8/2xwR/KG7mzs1MyMgWLX/3qV/J7WLozqHz22WdSyoWGhuLUqVOjrpQjhpREBJ1Hp/KCxsfHy0VmNKeywyjOCD6cGYkkYIPLiPzWW2/h1VdfxSuvvIKf/exn+O53vys3ArNKSEiIZCfTrMTI6ufnJyUp/y2jL29OlnbsN9hrkFw7d+7EwYMHDf/q78FykMGCmY//50CN0Z1lMf/9QEnAXo2EZgnHLMFsxD5lKEHFjb771re+ha9//evySmWQ4gazEBfUWeKORgIRQ04iU1y+fBlRUVESzX/xi19IRGdzz2wxXOBNv3LlSiEKZVdK67wBli1bJpmEZKIMz0zFyQrT3oZlysKFC6V8Y/asqqr64saorKyUDEQiUbBgyfg0cHEyOTlZsh9/ftGiRc81EoAL0iw9ub4z0D6Sgg7XvnhtmRnYo3DReyhhmol++ctfSoBipcE1QCqCq1evlt53tGJISMSoSaczKj5Zq7NGDggIwPTp00ViZs/E5nO4wJuITS6zya5du+TmJ2lJaGYpkoq1PSMos86JEyfk/dPYu1EqZsnCf2ss95gdWCKSjLyZ4uLiJDo/DSQjFz+5yMzekFF7IMZgQ1WN73MgUZ3vmf0bAwQXt5khecMPdaY37YlYujHz8ZoyIDLY8HOyN7KU2GJpDAmJSKCLFy9K5GZ0ZylnCi68cvGPF5z9xnCSiP0A100os7M3Y8lmCkZ6Zhv2Dlzxb2pqkhvWSJRPP/1UoivVPSNYarFEZBAgibh4ywzwNHAth5+Z0i+zIm/y59ny5cvlRmRzTpHgeURgGUqpmdebn5clK4PCk33eUMBUnWMgMa4TsfxkUPrDH/4g2ZTkGu6eV48YEhLxJuSqNlUhXlSqV7zwvIFZ9rCZZ4TnzcIbleXOcIHRkX0Yfx9rdfYzpqBEzbKM5QjXNUgi3hTG0pOlCss+zgASjPbsf1gucXaMqh//T+ONZA4kAEnJm4xkYzYeiJEUVDEHUsox4/Om5Wck8VmeckF7OGCcWKDayqDAa0WQyBEREbKwy16RVQYnGYaz59UjhoREvGisw9ms8wZkrcxXllWM+FTIeKGN5dNwRquamhqJlryxSFqWd6ZOTUpKEkLwfbG3oUrHG5flGd8fyceMyX9HAvHmZlDgJACHaZktSIxnyeQjAZZODFq8ziyV+d6HS3bn/0s17ic/+Ykoc6YzeSQyezkuB7APJakYQEYThkxYYGRkT8ERG5YWxjqfs1xvvPGGLAJygZA3NG/O4QLJwJ6FosLYsWNF1qa0zszIBUhGVC4Gk0SUuhlVjeUoF4tZBr7++uvSEzFL8d8w+1DZoyBBQg3n+x8IeA1JfooRnKKmeMFrO1zBideURGGfySxu+tgDsy3Hi1jOcWGb2YhDqKMJQ0Yigjcib1g+c8IamsasQPWIGYIXfLjBG4nllnERkCUIh06ZCZllKHnz6yQJS01jD8GSlAoTsyelW4oLLF2YXXnjMBPxho2OjpaftxRI4Nu3byM3N1d6NwoXfH/DeW1ZZlI2Z9BhOczfbwqKDOzlGITYFz8pLtk6hpREdLBRpePNTGNq50UdyTqZTmd0ZNZhM8xsyEzCtSpGUypntbW1QiCWZXzl2hZHg0h69j4s3Ug6DqtSDGGUZcnCctCS4DVmKUeBhGIN3yOJPZzZkf83/cdAQ/+a+138Ov38tO/bMoaURHoBncisyPKS5ReFDa7ZUI3joinreJKGIMnZpzGDkiBU5bj6znk7vlJgYInCPoolYn5+vvw7S4Gfje+Z5RxFFAo1lhpBUuiHTZLICGYZY4SkMeOYRkp+n/U+RQSOJXGNhj2QEZS2SSJmNEZ9/syzJhVGCnz/fO/MDnwdbZFfb7BpEj0PJFZ9fb2UbFztp1rHxUojKMVTKOFiIiVkrv0M57SFgnViVJOIvRszDxdSqXBRyWN/wWzDko+k4gwdeySqi1wkHo7FTAXrxqgmEUs7Zh7uvcD1Dz46wdV3qnlUvihK8HXt2rUykzfapFuFgWFUk4hgNjIuGDLrcC2Ig5Y0rm9RkKCsa/o0p4KCKUY9iQiusZBInLujEkdJm8ZFW35dEUjhWVAkUlAYJBSJFBQGCUUiBYVBQpFIQWGQUCRSUBgkFIkUFAYJRSIFhUEB+H8n4+g+d66k+QAAAABJRU5ErkJggg==)
Opposite sides are parallel ( distance between the opposite sides will be equal)
Opposite sides are congruent.
Opposite angles are same and congruent as well.
diagonals of a parallelogram bisect each other.
Each diagonal of a parallelogram separates it into two congruent triangles.
Same-Side interior angles (consecutive angles) are supplementary
The value of g in parallelogram PQRS is ____.
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)
Opposite sides are parallel ( distance between the opposite sides will be equal)
Opposite sides are congruent.
Opposite angles are same and congruent as well.
diagonals of a parallelogram bisect each other.
Each diagonal of a parallelogram separates it into two congruent triangles.
Same-Side interior angles (consecutive angles) are supplementary