Maths-
General
Easy
Question
Combine like terms and write the given polynomial in the standard form.
![open parentheses negative 2 x squared plus 5 x minus 7 close parentheses plus left parenthesis 3 x plus 7 right parenthesis](data:image/png;base64,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)
The correct answer is: • A polynomial is in standard form when all its terms are arranged by decreasing order of degree.
- We have been given a function in the question.
- We have to simplify it and further writer it in its standard form.
Step 1 of 1:
We know that in polynomial we add/subtract like terms
So,
![open parentheses negative 2 x squared plus 5 x minus 7 close parentheses plus left parenthesis 3 x plus 7 right parenthesis](data:image/png;base64,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)
![open parentheses negative 2 x squared plus 8 x close parentheses](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAFoAAAASCAYAAADbo8kDAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAQ3ZOC+gAAAjNJREFUeNrtWNFHQ1EcviaTJJIkPcQk2cM1eppJRtJDD4kepqdEJpP+h8Qke5je0lMSSZJJTJKZRJIeeuuph95nD3PF+h2+5djuvTv3nnPabvr42D2Hs9/57vn9ft+5htH9qIMWsUycMP6hFSHiJvH5L2yGbSTb5THWAqBjFlrawiQ+dPkGZon3ATm0ZWhqOxGTXDxBPCdWUFNfiKuKAh9FjBFNwvQR88QqsuaGOCax3jSx1DwYwyZkwU5bitiP5yjWTUmuO0ksQGxdOCLuEnuIYaT/o+SaJQj+gz1iRtMGxomvkif5mjjg07H4rf0hZKUMtpp7HkuTmV9uYOsOjXcHcw0wkackrKEoqlwmNoT+kIibIU685QcqSBcdiLuUJWbVRrjnNeKBg4/mqUPoPE4gH/e+RNwGNK3wA1+aRO5FnUs4zC8Qc/g91/z2FV12RGGiVFjoNZ8uWe4lbktE6LoAnTBIvCTOt9lgEbaNOZQhRbdIr/GyPnKCfhDmXMO7k0XzELels3REILLIdXkbwZiaru8iuHD4/yTxTiLultJRdElvr2CN6xC+VNR35xRYQBmhax7nRONuaYaq7B1rEGfwoiKn/govhHX7JwWlw6/Qbw7ZF0Wt9ht3Btoqv7AUBK3YMGwbH+Ai8bhDQi9D7CRsXQi/WY1OS8TdcmEx8J3DVLCxdk0ojJpod709RUfvBFZg2yyUC+Y8liTitr2CB+WjUpBQdju4aaP7P5MGAawub/AD30LHnOEhwK+qAAAAyHRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtZmVuY2VkIHNlcGFyYXRvcnM9InwiPjxtcm93Pjxtbz4mI3gyMjEyOzwvbW8+PG1uPjI8L21uPjxtc3VwPjxtaT54PC9taT48bW4+MjwvbW4+PC9tc3VwPjxtbz4rPC9tbz48bW4+ODwvbW4+PG1pPng8L21pPjwvbXJvdz48L21mZW5jZWQ+PC9tYXRoPmAdyP8AAAAASUVORK5CYII=)
Now, We know that the terms are written in descending order of their degree.
So, In the standard form
The given polynomial will be
.
Now, We know that the terms are written in descending order of their degree.
So, In the standard form
The given polynomial will be
Related Questions to study
Maths-
Simplify. Write each answer in its standard form.
![open parentheses 3 x squared plus 2 x close parentheses plus left parenthesis negative x plus 9 right parenthesis](data:image/png;base64,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)
Simplify. Write each answer in its standard form.
![open parentheses 3 x squared plus 2 x close parentheses plus left parenthesis negative x plus 9 right parenthesis](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAJ8AAAASCAYAAABFNQzmAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAQ3ZOC+gAAAxBJREFUeNrtWs9nXFEUvmJU1CgVFdVFGBXVRQzVRVSMIaqiKkIXkUVVqKqo/ANdVYkuoovuuuwiVFRURImKiBihRlQWVar/wyxijCE9V7/R5+a++86d+2N+5H18zHjX3HO+c5x7zn0jRFycgS3iIfGmyJEjMkaIL4j1XIocHciEWIu4X3MANFmDLsOke9/pOEWsRTSmQtwfEOEOoU8IxNa9L3WUD8qJ71XiDvEUFeoX8R1xzIMR17FfKYCD94ibxAZ6y2PikuNv3iEeBAxIeQgSqwKNmsiZTU18tTqWIUISe8QF4iVl3VdHIyeJ20jAEJDVdJFYxPfb8G3R8XcPIJ5P6HQfRNwnnhDvop8vEJeJP4njWTq+Ja4wN2o4VjxZTa90OSl3iwniD0eBX1r0ZVxbbXTvBbh+fE85xR7DR6OOsprNMDYpIZtVLKcE5jWedSAT71ZgIWyGG67dEtPEb55t5ereDWx8c/WjbbjVqGfp2FCOVxWydD5F3zeXsqaulFi5/r3GGZUxkm/acLxx7BbQp+HZ1izdXcH1zdWP3yktyQT6P6OObcPmSa4aDHhAXMfnWYsqETr5RolHGERc7W5Fqhi+4BoTrh/yeP2DoWMEfIjkb2XpmCXCVeI8glgxrNvF82MPU/EZg4Jh9xYaYuHB7pZnW9sRNLCJict+FQypTfCT+PcG6zRLR275LyIB07CKHw5xJ2Zb+UpIPM4rPI7dg3jsusbEtc8e1eTLOR13DccSp3EX4v/92rqHaw1XIeRQ84F4mbGWa3eIgcNG927gGhPX5KtiwDHqyB35pzB06KrMFwS7iNF7rEfJN46SX2BWR67dK5prg36+avERE9fke0O8kaWj7rJzH41kAQ1kFU3lE2XdNVyhJB2TzebHHiXfNvM6x9Zum0tmrq2hLpl9xYTrh6xkyRcSMuFeER9xdawpfcEMAtlpIPfggHp+f9Zkt8QGpq3Y4DTLtnaHfL1W89wj9yIms8iPNvq5jRSfUnW8SC+4bZH/sSCCjs/F8P+1xxayP3kWeI+LoPs5Hf8C0OQEhFyl3vwAAAEEdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1mZW5jZWQgc2VwYXJhdG9ycz0ifCI+PG1yb3c+PG1uPjM8L21uPjxtc3VwPjxtaT54PC9taT48bW4+MjwvbW4+PC9tc3VwPjxtbz4rPC9tbz48bW4+MjwvbW4+PG1pPng8L21pPjwvbXJvdz48L21mZW5jZWQ+PG1vPis8L21vPjxtbz4oPC9tbz48bW8+JiN4MjIxMjs8L21vPjxtaT54PC9taT48bW8+KzwvbW8+PG1uPjk8L21uPjxtbz4pPC9tbz48L21hdGg+Me0oWwAAAABJRU5ErkJggg==)
Maths-General
Maths-
Subtract 12a +3b-c from the sum of 9a+4b-5c and 3a-6b+4c
Subtract 12a +3b-c from the sum of 9a+4b-5c and 3a-6b+4c
Maths-General
Maths-
Given that the coordinate (3, 4) lies on the line y = 3x + c calculate the y-intercept of the straight line.
Given that the coordinate (3, 4) lies on the line y = 3x + c calculate the y-intercept of the straight line.
Maths-General
Maths-
Combine like terms and write the given polynomial in the standard form.
![4 x squared minus 3 x minus x squared plus 3 x](data:image/png;base64,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)
Combine like terms and write the given polynomial in the standard form.
![4 x squared minus 3 x minus x squared plus 3 x](data:image/png;base64,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)
Maths-General
Maths-
Rewrite the polynomial in the standard form.
![2 y minus 3 plus 8 y squared](data:image/png;base64,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)
Rewrite the polynomial in the standard form.
![2 y minus 3 plus 8 y squared](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAFoAAAATCAYAAAAQ/xqmAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAQ3ZOC+gAAAh9JREFUeNrtmLFLAnEUx+WIiJAgIiQaAokICQmaQkRcGiJEhAiJiLZoCP+BaAoiIqI1GhpaIsJBpE0iIlokIiKEaGhoF5HDxb4/+F4cx6V35/1OwXvwAe/nec/3fb/3fk8DAd/ctCZpgEcw7Usi1xSwA8q+FN6Y6ksg3xLg3rgYAzegyv7yAta7+CWToAjq3BUVcArGJPkbBmegRn93YLKD502wR4eNbwjlsyDI6whvzHZJ6BLIgEHd2jwFkGEX4AAM0OcheHb4rBlQoNiWbAq89lg5Vm1OAE57qcLKdrKTRSWOdNrMRebXTO7LcUfINFGGH5KErumqWRP620HsQuRZu4Etsn3obRMcmfS3isT+GQJb9LEsSWjRn3cNsR87iL1pQksbYo+KGdZFoNeGtX2wJ3H418g5+LxVi7JVNHhe/YC47NhHQR4smbwnMvemux4Hn0yMFbFsZ5zfJ83EJ2wkxqovcRZdsb9qh+8C44p2EHvbPphv89Oxrnt94mCnObWgzUnA6o6+NQiqHzFLMmIXTfycfaeVPTAhYWZU6dFfWk0Xnqm6HXuI/WfAwr2XIMVy2/BQ5CgPHreFfv+ngiPs1a7GXrAxluQ46sicscWBtMrEKyzjL578bgudodhJ+tL8iR277Xbsdg6QNNdTEoWOM/kqEb1yRaI/kdQypw6ViU53KfY/E06e+vSPIk9jL3Kg70fzLPY5lnQ/Wkex/wLdbJ6Y6TselwAAAKN0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bW4+MjwvbW4+PG1pPnk8L21pPjxtbz4mI3gyMjEyOzwvbW8+PG1uPjM8L21uPjxtbz4rPC9tbz48bW4+ODwvbW4+PG1zdXA+PG1pPnk8L21pPjxtbj4yPC9tbj48L21zdXA+PC9tYXRoPqkQQEcAAAAASUVORK5CYII=)
Maths-General
Maths-
How much should 3x2 -5xy +7y2 +3 be increased to get 5x2-7xy-3y4+3x
How much should 3x2 -5xy +7y2 +3 be increased to get 5x2-7xy-3y4+3x
Maths-General
Maths-
Rewrite the polynomial in the standard form.
![7 minus 3 x cubed plus 6 x squared](data:image/png;base64,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)
Rewrite the polynomial in the standard form.
![7 minus 3 x cubed plus 6 x squared](data:image/png;base64,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)
Maths-General
Maths-
State the gradient and y-intercept of the line y = -3x + 8.
State the gradient and y-intercept of the line y = -3x + 8.
Maths-General
Maths-
In the standard form of a polynomial, the terms are written in ______order of their degree.
In the standard form of a polynomial, the terms are written in ______order of their degree.
Maths-General
Maths-
Identify a binomial.
Identify a binomial.
Maths-General
Maths-
What must be added to 5y2+3y + 1 to get 3y3 -7y2+8
What must be added to 5y2+3y + 1 to get 3y3 -7y2+8
Maths-General
Maths-
Find the value of the y-intercept in the equation 3x-y+5=0.
Find the value of the y-intercept in the equation 3x-y+5=0.
Maths-General
Maths-
𝐴𝑃 is perpendicular bisector of 𝐵𝐶.
1. What segment lengths are equal? Explain your reasoning.
2. Find AB.
3. Explain why D is on 𝐴𝑃.
![](data:image/png;base64,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)
𝐴𝑃 is perpendicular bisector of 𝐵𝐶.
1. What segment lengths are equal? Explain your reasoning.
2. Find AB.
3. Explain why D is on 𝐴𝑃.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAVMAAAGCCAYAAABdKSD+AAAgAElEQVR4nOzdd3gU1f7H8ffM7G4KTRBFBQERBQFFrnpFQCwgCmIF9CdWuHTpoQoXKYKI9FCkgxW8YkOUi6AiKKAgtosNKQpKL0La7syc3x/JGSYhaDAbkpDv63n2eSjJZrN75jOnH0MppRBCCJErZn6/ACGEOBNImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImAohRBRImIoCRymFUsr7s+u6+fyKhPhrgfx+AUJk5TiO92fDMFBKYZpy3xcFm5RQUeAEApnv8ZZl5dMrESLnJExFgROJRHBdF9M0pZkvCg0JU1Eg2bbN+vXr2b17tzTxRaEgpVQUOMFgkP379zN48GCWLVvm9ZvqQSmpqYqCSAagRIFg2zaGYWAYBqZp8t///pcPPvgAgHvvvZfSpUvjuu4pD0bpAPYzDCNqr1sITWqmIl85juMFng7SX375hZkzZwLw0Ucf8e6773q1U/01QhQ0UipFvtKDTHrE3nVdFi1axJdffolhGLiuy4QJE9izZ48Xov6pU0IUFBKmIl+5rpup+b5161aef/75TAH7/fffs3jxYi9c9dcLUZBImIp8p5vwSUlJvPrqq3z77bde898wDJKTk1m0aBE//fQTgUDAC9WT0d/rD1wdwkLkFRmAEvnKX9tMTU0lNjaWhx9+mJSUFN566y1q1KhBnTp1OOusszh27JgXsNlxHMfrNkhLSyMYDGIYBrZtY1mWDDyJPGUoaS+JfKSDVNcabdsmGAzy3XffceWVV9K9e3fGjBnjhahlWbiuSzAYzPa5dHF2HIdAIOD9m38AK+sKKyGiQUqVyFe6b1RPi9K1Sf1/oVCIQCBwQo00uxqqrpm6rovjOPzxxx+YpklcXBymaXpdBELkBekzFflK1xghPSD1SL2/hmmapjcYpQeqTtb/6bougUCAffv30bJVS+677z5++OEHgsEgjgxciTwkNVORr3SNNGvIZdcU1yFqmiYKcAFDga5rBkwT13UAl/8uf5c1n36MUvDBRx9wee0rUYaJayhAYZIe2oZrAYZUK0SuSRES+Uo3u3Wo/lUzXM81Vb5H+h8UhgGGoTh27AivLHqZmxvfwB13NOWdpUtJSU3BMkEZBi6gdBxLTVVEiYSpOHMohWlZfPHFJrZu3caDDz5E89tv54fvNvPxqlUEzOPdB14QyxUgokSKkijcDN3gd8FQRCJhPvpoFfGxJbi92Z00vL4BxePjefutd4jYDqYe3MrXFy3ORBKmovDL6AfFMNi3dy+rV6/mzjvv5KxSZahapSrXXHU1H3+0mp+27MT09SJk6ioQIpckTEWhpZRCuQ5KOYANhmLz5m/Zv38/d9xxFwHDwrTieejBB9m7ezfr168Dld5fmh6iBsowjo9gCZELMpovCjcDDDICUTmsXr0G23b54Yct7N13iFgjjT179hKKCfHxRx9zb6u7iI0PoQB9GIpC8lTknoSpKNTSu0DT65mHDx3kv8uX8dtvuxk2dDiWFcS0kwiFgkTCEdZ/9hk/b9lKrStqoHAyRvXJ1PQX4u+SMBVngPS5pV9/9SV79+xl7txZNG7cFFcpAioVw4rhk4/X06ZjFz7/fAO1rqiR3y9YnIGkz1QUSga6z9QlEnFwHMWcuQs4t1x5atasRfHiccTExBFfohhxcSGu/EctLqpUnuXLl5GSkoyFBa6RPgkgv38ZcUaQMBWFknJdlG2jXAPDiOXLL3/g/ZVr+Mc/ruaiiy5GKVAqDUe5OMqmZOl4rr3uStau/ohvv/gKS5kYtoWl0gNViNySZr4olPTxJXrtfmpqKq1bt6b5HXdgmga2HSEYsHDsMKZpYJoB7r77LpQLoVAIw8Cbc+o6ClM6TkUuSZiKQknvGhUKhUhLS6Nu3brUr18fgEgkguM4WFYwY91/+jLT+vUaUL9eQ5RSRMIOhmGiXAMrIEEqck/CVBRKeg2/3v9U74mq1/enb9uXvvTetEwMw8S2bUwzvcj7D+VzXYVlSaCK3JEwFQWKrnH+1YYn/q/Ru07pXfb17v3pm0kHMUxQLhnb+GV8rQ5PhZ5fJUSuSJiKAkUHpN7X9K+Oddb/n3UDab3/qWGk/7/he5pMQS05KqJEwlQUODmtnebMycI464p8SVWROxKmokDSR5mc7BC9rKePAicJX/+/ZQ1Qvc2JgYSpyC2ZZyoKHMMwOHDgAKZp8v7777Nhw4ZoPbPvz3oxqRDRIWEq8pXjON4Jorqf9MiRI8yaNQvbtvn5558ZMmQI+/fvRymF67rYtp1pZ/6/1yVg+h5SKxW5J2Eq8p2e1mTbNo7jsGDBAhYuXIhpmoRCId5//33mzJlDSkoKgBeq2QXqiQ+yPLL/OiFyS8JU5Ct98qhSipiYGD777DMmTpzo1VgbN25M5cqVee6559i4cSOA9/VCFCQSpiJf6YGkQCDA4cOHSUxMZNeuXTzwwANYlkWtWrUYMWIEu3fvZvz48V5zX4iCRsJU5CvdZAdYvHgxr7/+Oq1ataJz585A+gqnu+++m9atW7NkyRLmzJmDZVneBH0hCgoJU3Ha6FqoDk8tEAjw9ddf8/TTT1OxYkX69+9PmTJlcBwHpRRxcXH06NGD2rVrM3nyZFasWIFhGF5XgH4IkZ8kTMVpo8NU1yqVUliWxeHDhxk1ahQ7duyga9eu1KxZ0wtHPThUs2ZNOnbsyOHDhxk/fjy7d+/GNE1vJoCEqchvEqbitDFN01v+qSfi69H7RYsW0bx5c1q3bp1pCal/eeiDDz7IXXfdxYoVK5g7dy7hcBhInw0gzX6R3yRMxWml55PqwPz888+ZMmUKlSpVom/fvpQtWzbb73Ndl2LFijFs2DBq1KjBjBkz+OKLLwgEAhKkokCQMBWnna5tHj16lOeee44tW7bQr18/6tWr503c11/jb74rpahWrRp9+/Zlz549jBkzhqNHj8pUKVEgSJiK00YpRSQS8YLvxRdf5IUXXqBly5a0bdvWG3ACTugz1dvsOY5D8+bNefjhh1myZAmTJk3K2KdUirLIX1ICxWmjA9KyLDZt2sTw4cO55JJL6NmzJ7GxsX+6Gsm/T2mJEiXo3Lkzl156KVOnTmX16tXS1Bf5TsJUnDY68A4cOMBTTz3F4cOHadeuHddeey22bXsj/Sf73kgk4u1T+o9//IOEhAT27t3L6NGj2bVrl9RORb6S0idOGx2WL730Eu+88w633norbdq08aY2KaWwbTvb700/0yk9SPXXPvTQQ3To0IEVK1bw/PPPe/2tQuQHCVORJ/REej2fVI/gf/PNN0ydOpVy5coxbNgwzj77bCzL8kbl/6x2qf9fn0oaGxtLjx49uPzyy5kyZQrr16/3frau6QpxukiYijxhGAaRSARIPy3Utm2SkpIYNWoUv/zyC//+97+pXbs2kDkkde0zK71ZtP56PYJfvXp1evfuTXJyMgMHDmTv3r24rptpMEuI00HCVOQJPZikB46CwSCJiYm8+eab3Hvvvdxzzz25Wgaqn1sp5T3fxx9/zPTp03Ech5iYGABZGSVOGwlTkWcCgQCu6xIMBlm7di0zZsygfPnydO3aldKlS2d79EhO+df5Fy9enJ49e3LZZZcxe/Zs1qxZA6TXiGVQSpwuUtJEntBhZxgG+/fvZ+zYsWzfvp2EhATq1q0LQDgcPmmzPqd07bZWrVoMGzaMAwcOMG7cOPbt20cwGJSmvjhtJExFVPmb7rpv84033mDp0qU8+OCDtGnTxusC0E3xv8MwDEzTJBAIeM93zz338Mgjj7Bs2TLmzJnj1Ur9u/hLs1/kFQlTERVZjxLRtdJNmzYxevRoqlatSr9+/ShRosQJ3/d3ZT16JBAI0K1bN66++mrGjBnDqlWrvIn+/u8RIi9ImIqo0SGq/7x//36GDx/Ob7/9Rvfu3bn88su90DVNM0/OX6pWrRqPP/444XCYp556im3btnk1WCHykoSpiApdK9U1UqUUCxYsYMmSJdx22220bNnS60f110aj3adpmiatWrXijjvu4MMPP2TBggXeZP7cDHgJ8VckTEVU6I2adU3z008/JTExkQoVKjBw4EBva72/mpifG7o5Hxsby1NPPUX16tWZPXs2q1ev9n62NPNFXpEwFVHhP/f+wIEDTJ8+nd9++40BAwZw9dVXe017yLwTVDTDTa+MchyHiy++mH79+pGcnMy4ceM4fPiwTJMSeUpKl4gK27a9EfZFixbx6quv0qpVKx588EFvECivm9g6sHUt+e677+b+++9n2bJlTJkyBZABKJF3JExFVOhBnnXr1vHkk09SsWJFevfuTXx8vNePejr4ZxOUKFGChIQEatasyaRJk1i+fPlpeQ2iaJIwFVFhWRb79+9n5MiRHDlyhMcff5xatWp5o/enY+MR3Weq+25d16VKlSr06tWLY8eOMXbsWH7//fc8fQ2i6JIwFVHhui4vvPACS5cu5Z577qFt27aZViD5NyrJK7pGqldV6Vpq69atadOmDStWrGDOnDkyui/yhISpOGV6sMm2bW//0U2bNjFlyhQuuugihg0bRsmSJTFNk2AwSCAQ8FYq5SXLsrwRe/+sgZiYGHr16kWdOnVITExk7dq1AKSlpUmgiqiRMBWnzL+Zs2EYJCUlMXbsWH799VeGDBlC9erV823Zpj+w/fNaq1atSp8+fTh69ChDhw5l9+7dxMTEyPJSETUSpuKU6R3xdb/ktGnT+M9//kPr1q25/fbbsW071xuYRIu/5tm8eXMeffRRVq5cyeTJk0lLS5MwFVEjYSr+lkAggGVZfPrpp0yePJlKlSrRuXNnypYtm2nOaX7yHxftOA4lSpSga9eu1KxZk/nz5/Pxxx/LMlMRNRKm4pT4N3ves2cP48ePZ+fOnfTu3Ztrr70WpZQXtAWBHvjSc09r1qzJ4MGDOXz4MBMmTGDv3r1e6ErfqcgNCVPxp/z9o/6H67osXLiQZcuWcf/999OuXbtMu0YVJHpgSg9ItWrVirZt2/LBBx8wa9Ysb9WUHlSTrfrE3yFhKv6UrtXpPxuGgWVZbNy4kcTERKpXr86gQYO8c+8LA9u26dSpE1dccQUTJ05k5cqVmU4+LSy/hyhYJEzFn8paGzUMg0OHDjFy5Eh++eUXevToQc2aNYHCsVTTdV0CgQA1atSgR48e2LbNkCFD2L59O4FAINMJAUKcCglT8ad0qOgBpXA4zJw5c1iyZAmtWrWiZcuWmKZ5QjdAQQ0j/yYrd955J61atWLjxo3Mnj2blJQUgsFggX3tomCTMBV/Soej7ndcv34906ZNo0qVKiQkJFCyZEkcx8kUQAU5jPQqKdd1KVmyJH369KFWrVrMnTuX1atXn7CVoBA5JWEq/pIekNEH4/32228MHjyYq666KtNuUAVx8Ck7uuYciUS8Pt+jR48yevRoDh065NW0hTgVEqbiT+laWiAQ4KWXXuKdd97h/vvvp0WLFt7/FzZ6bqlefNC0aVPatGnDhx9+KFv1ib9NwlT8KR2kq1atYsyYMVx22WX06dOH4sWLZ1pSWlj4a9J6BD8+Pp4uXbpw5ZVXMnnyZN599938fImikJIwFX/KNE327NnDqFGj2LdvH927d6dmzZpe07+wzcnMOkFfN+mrV6/OwIEDOXr0KGPHjuWXX37Jz5cpCiEJU5FJ1gn6tm3z4osv8v7773Pvvfdy//33exPgLcsqUKudcsJ/NLQeVIP0fuG7776bTp068fHHHzNv3jwikYj3HujdsYQ4GQlT4fFvrqxXBK1du5bp06dzySWX8OSTT1KqVCngeCgFAoFCd7aSfyEC4P05FArRtWtX6tWrx9SpU1m7dm2Bn+olCo7CdRWIPKWnBela57Fjxxg3bhx79uyhf//+XHbZZadlx/zTTf8+SimqVKlC9+7dCYfDDB8+nJ07d8rcU5EjEqbCoyfm61rn+PHjWbJkCffccw/3338/4XD4jKyl6d9JN+WbN2/Offfdx8qVK5k4caL3/2faTUREl4RpEZZdOOja6YoVK5gyZQrVqlWjZ8+eFCtWjGAweEbOwdRBqW8ScXFx9O7dmzp16jBv3jyWLl2a6Xc+035/ER0SpkWUf5DJcZxMo9u//voriYmJHD58mB49elC7dm0Ab9DmTKuZ6t9L9/8ahkH16tXp168fruuSmJjIb7/9hmEY3s5SruueluOrReEhYVpE6aZ8dps4v/LKK7zzzjs8+uijPPbYY4VqtD6aWrRoQZcuXfjggw+YPXu2F576PKvCNCVM5D0J0yJOTw9yHAfLsvj888+ZOnUql1xyCYMHDyYmJia/X2K+0PsNdOnShTp16jBx4kSWL19OIBDAdV0ikYhXixUCJEwF6VOhLMvi999/Z8SIERw5coQBAwZQuXLlE2pfRalZ67ou559/Pr169cIwDIYOHcqOHTuwLAvLsuRkU5GJhGkRlXW7vHA4zKxZs3jnnXf4v//7P+69995Cs3FJXtCBaVkWd955J61bt2bDhg1MmzaNpKSkTFv5CQESpkWWDko9r3TdunXMnDmTatWq8fjjj1OyZEngxI1Mikp46GWySini4uLo1asXNWrU4MUXX2TNmjXeNCqpmQpNwrQI0/uU7tmzh7Fjx3Lw4EESEhK44oorivyenv5VUrZtU7VqVYYOHcqxY8d45plnOHjwoPSZikwkTIsoXaOybZsFCxawfPly/vWvf9G6dWsAb+pPYVsqGi3+mrs+zqRp06a0b9+ejz/+mLFjx3pr94UACdMiS9e81q9fz5gxY6hevTodOnQgFAqhlCrytS5/zVwvoY2Li6Nt27ZcccUVzJo1i6VLlxbp90hkJmFaBOna1L59+3jyySc5evQoXbt25fLLL880p7QoN/X1HNxAIOBN5rdtmxo1ajBgwADS0tIYN24cO3bsADIfiS2KJgnTIkLXrvQFn5qayqxZs1i9ejX33XcfLVq08Eb29RZ7ekf6osj/+/uPunZdl7vvvpvOnTuzfv16ZsyYQWpqaqYBq2jKelBhdg9RMEiYFhH+1U6mafLpp58ya9YsLr30Uvr27Uvp0qVlRc9f0JuhhEIhevXqxTXXXMOMGTNYtWpVkb7xiHQSpkWIrnUeOnSIcePGsW/fPgYNGuSN3hfVwaac0u+f4zhUrFiRvn37YhgGQ4YMYdu2bfL+FXHy6RcRjuN4O0LNmTOHZcuW8cADD3DHHXd4faPSZPxrOlBd16VRo0Y8/PDDfPHFF0yaNIm0tLQi28csJExP2cn6qk61v0zv1OR/Lr0bUTT6w/zPo9fdAyxfvpxRo0ZRo0YNevToQfHixb2Re6lZ/Tn9HulpUyVLlqRHjx7UqFGDefPm8d5773lHSPv7p3PzOfqPWcl6fhXgnYigp7Ll9kwu3bfu3zDb/9yF7cyv00munhzShckfUJFIxNuSDTilC0ev7dYFVdcO9XP5t8U7VXogyf96Lcti+/btjB49mpSUFHr06EGtWrW875EaVc5kXUZauXJlRowYAcDYsWPZsWOH997r0Ilmjd+/y5d/D1bXdbFtO9dbJOpatz84s54JJmGaPQnTHNI1g6xnAvl3Yc/pReOvSejv1TUCf3M7NzVFvUenfh7HcVi0aBFr1qzh7rvv5sEHH/zbzy3S6ZtqkyZN6Nq1K5999hlz584FjoeSbdtRrfFbluUFnD+wDcMgGAx65erv0uVYbzPoL9d6AYPInoRpDvnPWtePYDDo1S6zNsX+iq5F6Ck4oVCIQCDg7WYPJ66Lzyk9hUe/NtM0+eSTT0hMTOSKK65gxIgRxMXF/a3nFsfpzzo2NpYOHTpw3XXXMXXqVJYtW5bp9NNo1kz9n2swGCQYDGYK2Gj8LF2z1mVTbzuofxdpxWRPbjM5pIPyxx9/5L333mPvvr1Uu7QaTZo0ody55+JmrBrKCT0BPCkpiTfffJMff/wx093/uuuuo1mzZn+70Opw15PO9+/fz/Dhw/njjz949tlnueiiizLdAMTfp0PswgsvpE+fPjz88MMMGzaMGjVqUKVKlWw3384tHWgfffQRH330EfXr1+eGhg3BMnP9mfrn1B4+fJjXXnuNihdeyI033ohpBcDIXYvpTCZhmg1XKWwUQSIYbhhMsF2L5196lZkz5hOygsSZBt+s+5xSJcvQ+O7muE6E+MgRTAuSKUFEBQnYNsUCChVIb24bGZUGQ0FMIEjSwUPMmDSZnb/8QvFy5+OYJsoOU+bcctxuGqAUKP/FaICRs13vI5EIwWAQ27aZMmUKK1eupEOHDtx+++2nXIsW2VO+G6hhGDRu3JhHH32UqVOnMm3aNIYNG0Z8fPzfrs0p/TOUDUTAMDDMAJYVZNvPPzPmqaF8uHIV93Vrz2XX1+NsFUMg7GCFUlFEiETiUJiYZhqmZYNZHFMlY9hxuBzBNYM4RjwuNgEVS8BwMBTYaUls+mYTA4cM47PVa3io9yCuv6URhgG4BpbrQhE9feHPSJhmxzBwlYurHCzDAcPkzTdeZ/y4CQweMpy7mjYjPhQk+ehR3KAJYZtQyMSyipPmpIATwcKieGwA5QIcD0QDUK6LYVi4tk2xmFimTE6kSatWpLkKS7mYpoGrFIZyOX4NnnrzTSnFihUrmDFjBjVq1KB79+6UKFECwGu2SaD+fVn70ePj4+nVqxebNm1i/vz51K1bl3vvvTcKc3gV4AIGESeM4zi8/PLLnFv2bG65/moiyiSiLGzHJS5ogRHCdQzMgCISsYkNxQGKsK2wTAcDOHRgD4veWMa19ZtSo1aV9JaRoQCLj1csZ9KUSVS/rBZHdv+KCgTBAIVCkXGTFyeQ+vpJmIaJkVETPHr4MC+/9DLX1atHqxZ3ER8fBMAqWYJAXDxBO5kP3l7MvIVvkOzGEmsZxLtHefWV//Dy6++THqHHpfeFKgzLwrBMAsEAQRNCASO90LpueqE1TBRG+p/JeejpJvyBAwdITEzk0KFD9O/fnxo1aniDXSAj+Lmla5x6oM9xHKpUqcITTzyBUooJEyawf//+qA7aWFaAr775mk8+WUPb9u0pUaoUuMUwMTGMFN56+z8sfP4NIqlBAgGFETjKywsX8eILb2EYpn7hJKem8v7y9/nt971YlolhpJeylJQUypUvz6AhTzLoiSeoXKkCruOAyridn1pRLFIkTE8qo8QYAX7bvYevv/6W669vyM/bf2XdZxtY/+kn7Dl4CNwwIcslnHyMEUOf4oPV67GsIOvXfMSwEaOw4kti+t5mBViBABgGth0hHA7z088/89VXX7F1yxbCqSmEgulbvrnq+Os4lbqA3phj9uzZLFu2jDZt2vB///d/mUZ+pd8rOvzzSS3L8kb327Rpw7p163jmmWeiOJXIAAUzZ8zgqquuovYVl2MoAxwbw4hgBlzcSCpjnhnH2k/XY2Cwas1Kho8YQfFipQhYJoYZgFCQmFAI13EwDYMYggQD6YNLoZgQ1apfxrUN6mOZFspNI2BKeuaENPNPwnUV+l5z9EgSx46l8OYbb7H8/Q/Z8fNPpB7aywVVatCrbx8a1ruam26/iyafbGT62NFUPmsoU2Y+z23Nm3Fbo2tQysE0rON3dAPscBqxxYpRvnJFXnl1Ea8veYtgXCznnncB97ZsRfM7mqc39Y2MykAOm1a6trRixQomTpxI7dq16datG6FQyJt3qkd/pZmfO1mnx+nQDAQCtGvXjg0bNjBlyhSuv/567rrrrr/Xb6oUx2/sJq8uWshPW34ioVdvipcqRVo4QhAXQxkEjXia3n4XH61cy9jxoyhR7knmzl7M3Xe1pPmdN5OcmsyuHd+TlhRg954fOJacwk8//ciG84tjurFUubAcJUqdhRFM74KKDYXACeDaGd1TGW0kqZlmT8L0JAxDZfQNmTi2QySS3oRr07YtpUsW5/DeXfTvN5CZM+dQq04dSpc4m67tHqJbp6507NSdsy+oTMLDj1EqZLBv3x7ee28Ze/fuxTRNSp91FnfeeSfFixdn1OjRhMNhDEPx2+7dTEycyoD+/alV+0oqXlgBF9Bd/V5hzsJf43Rdl99//51nn32WpKQkevToQbVq1bwQlakt0ZV1IE/P/axWrRo9evRgw4YNPPvss1x++eVUqVIl0/flhHJdbCdCIAhbvt/MnNlzafNYG2rVqAluKqapiI83iIuNBxdi40vSscuDdOj0OB3b9+D88pVp/eBDBAIGO3/fx/ARo/j6880oI8yuvX+w9ZeJTJ9hc1b8BYwY2o/GTZpgWBYYikgkApmmWxnYrksMrrRps1GQxT0AACAASURBVCFvyUmpjNqpIhSIwTBMbrjhZmpUq8oF559Hzcurc9utN7L9l20cSEoh4jrUurgS19aqxsbP13P+RZdwUdWKGCrMH38cZe3atSxbtpzly5ez8YtNhCMRYmJiqFCxIlUuuZSLLr6I+g2up82jD3Pkjz/4aNUqLCNjRDej//TP6EB1HIfp06ezcuVKWrRowX333ZepBipBmvd0+Nx999106NCBtWvX8txzz2XcNI0cN/u9m6Rp4Ng2ixYu4tDBQ5QoWYL331/Oe0ve4fDhI2zf/iOrP/yApD/CqLBNtZqVqP2Pi9m4YT1Vq9bk4kuqkOaEKXt2WZ4ePZK331nKnLlT+Oc/a5PQty/vvPMOL700j3r166MMAN0XnL4VY0zARDk2KANlGCDN/mxJzfQklNIrkQKUOqs0Zc8uy7r167m1aWMMN0zIcDl45BglS5Yi1jCwlMGHq9by2aavaPPwo3yx7hPWrd9Akxuuo3Llyjz33MxMzx+JpKEMA8d1sKz0kXsIozKOXS5RspQ3B+DPGvi6zw7Sg3LVqlXMmzePWrVq0bt3b2JjY721+RKkec+yLC80TdMkISGB9evXM2/ePG666SaaNWt2wiq6kzENE9sAN2LjOmFSUlOI2BH69+uPsm1icDm2by9//LSNg/uf5vIFL3JWhbKsXLaKr7/aTOtHHuLD1R/w8ZqbuPmma4mNjaX8BRdgGqWIi0smGDCpUrkKVSpVAcfEUjYRvaetkT5qb2bMzgsEgmBYpEVslJV9C6mok5rpSRhmxiCN63DBBRW4/vobWPzaYj77fCOHDx1i5Yr/8p+3l/GPq66ifOkY9u/cxoTpz3Ndk3uYnDiWf1avwKTx49h56GjG0kIb2w4TiaRh22EwDDZ+sZFVq1exc9cuDh85zLcb1jN/3jzKly9P/foNcNVfDzzpCzIQCLBnzx4mTZpEUlISI0aMoFatWpmCVuQ9/8o2pRTlypWjb9++BAIBRo4cyc8//+ydKZUTpgGBgEUgYNGzdy/eXvI2K1eu5OPVq1nxwQquuKImTe+8jwUvzeXCCsXZ8/vPzHruRW684Q4mTxpLzcsvZMKEKRw55GbUim2w0/eTSAuHSQuHsXEypgIqDNMgNSmJIwcOcOTIEdKSkgmnRdi//wBHjv6BaSqZGXUySpzAcV0VUa6ynYhyI2lKKVf9+NNW9cBDbVSlKlVVxcoV1T9q11Dd+jyhtv22R4XDR9WTA/qohjfeon7avkspZauNn36oqte6QvUY/JRyXVc5jq0cx1a2HVa2E1FKKfXBhyvVbU1vU5dceomqVOECVadmdfV/992n1n32uYoopcIZD1sp5SpXua6tHMdRrusef62Oo2zbVkop9e9//1sZhqF69eqlUlJSlG2nf33W7ykMvv32WwWo3r175/dLOSWu63oP/b6npKSoAQMGKEB16NBBJSUlnfC12X0+rpteFh07Tbl2slJuqnKVrSJO+uedlvyHuv/OZurhdl3VH5GISks7qoYO7q1uvfFmtWPbDqWUoz5a94GqWv0K1bf/0+nP5SQpFbHVwf071Nhxz6iNX36nIspRtusq13GUq5R6ccFcVevSi1WF8uereFBxJc9RF5Qvr9p36aIOHj2qXNc+je9o4WEoJfeZnDpy5Agff/wxBw8epFKlStSrdx2hUAwpKSmsWfMJpUqV5J/XXIOTscHF+vXrOXb0KE2bNcv0PP5+sy1btvD111+TmprKeeedzzXXXE2pUqUybZunKQW2HfEGklTGoJJhGCxfvpx7772Xiy++mIULF3LZZZedtvclL/zvf//zuirGjRuX3y8n17Zv384999zDjh07mD17tjeZX19+OZ2u5t+JKhKJsGHjRmKCFldeeSXhSIS169ZRuvRZ/KPOP7BtB6Vc1q5by5HDR2jWrLl3JM3JpKWl8dOWLXyx8QtM08AKBHAzdkirWLEi9evXJxAInFA2BVIzzSnbtpXrOJn+zXEcFQ6HVSQSyfR14XBYhcNh79+y1kBc11WRSCTT1/hFIhHlZPlZ/ufRNU79c7du3aoaNGig4uLi1Jw5c6Lx6+a7wlozzY7+LN944w1VunRpVa9ePbV161av9hqJRE6p5RCJRJRt216LRCml0tJSVFpaildrtO2wikTSlG0fL2P+MnWy2nBqauqf/uysP1ccJ32mOWSaJnbGtBe9+a+et+m6LuFwmEgk4q0+0tveRSKRE55LZazpNk2TSCSCbdvePpF6tx7lG1jS/Nvz6VpNOBxmwYIFfPrppzz00EPcd999p+X9EKdGKcXtt9/ubdXnH933n8/1VyKRSKZDD9P31LUzrcJynIhXxpRSGX31qSfUSLPrR4+JiSESiRCJpC8oSUtLy7Q5tJKG7ElJmOaQ/9hjXXD9I+R6/0cdhvoiyW4pod7n0r9Nm3/v0eyCVNPhrJQiGAyyevVqZs6cSe3atRkyZIhsrVcA6W4dy7Lo1KkT9erVY/bs2SxdujTT7v05ocucvqGnd/mk3+B1GdTPp8MvPXiPdw2pP5lJkJqamimsdbn0VxJkMDN7EqY5ZFlWpsIKxzdg1pvyWpZFTExMpg0wsqP3L83af6V8/Wd6SWh23wsQDAbZuXMnI0eOJDk5mb59+1KhQoVcbw4s8ob+LC+44AL69OmDaZqMHDmSrVu3ntI+pLpsBYPp+0Okh6Xl/V0Ht96L9PgNP2cBGBMT4wWmLoP+m77+GeJEEqanyD/53X+n1kHrf+iCnN05Pn7+ApuTu7/jOKSmpjJz5kxWrVpF69atadq0qVcrlnX3BZMOzMaNG/PII4+wadMmJk+eTEpKSraft78m6a9R+ste1jJzsj9bvr1O/6xs+WulQKbn8v9dnEiuukJEZYzgBoNBVq5cybRp06hWrRrdu3enVKlSmTbdEAWHv3vIcRzi4uLo1q0b1113HfPnz+e9996T0fEzgIRpIWIYBrGxsezatYupU6eSkpLC4MGDqV69OuFwONOggyg49E3Of9x25cqVefLJJzEMgwkTJrBjx44Tvk9qgIWLhGkhNH/+fFasWEGbNm1o0aKFdzyJDlNR8Og+dN2f7bouN9xwAx06dODzzz9nwoQJ+fwKRW7JlVfAZT0L/b///S/jxo2jTp069OzZ0xswsCyLUCgESI2mINL96nogR/+9S5cu1K9fn2nTpvGf//wH4ITJ/H/V15n+f2amx/FdnPVDLvW8Ju9wAaYHHfS0lO3bt/Pkk09i2za9evXi4osvPmGai5ztVPBk95noz61SpUr07NmTYsWKMXr0aH766SdM0yQ5OflUfkIOHiKvSZgWYLrZblkWaWlpzJgxg/Xr19O6dWvuuOMOCc4zgFKKW265hXbt2vHll1+SmJhIUlKSt9uXKDwkTAs4XYNZtWoVc+bM4ZprrqFv374UK1ZMLrZCTrc64uLi6NOnD40aNeL5559nxYoVMrpfCEmYFlC6iW+aJgcOHPDmIw4cOJCqVat6B+PJyH3h5G9VRCIRypUrR//+/YmJiWHYsGHs2bMnm41u5LMuyCRMCxA90KQvGr3+f/r06Sxfvpz27dvTvHlzIP1iDIVC0swvpPyT7vXAYYMGDWjXrh2bNm3iySefJCUlJdPeD6mpqbK6rQCTMC0g9Fp9HaZ6utO7777L+PHjqVOnDp07d/aWDYKM2p9pYmJiaN++PfXr12fRokUsXrw408ojOS2hYJMwLSD880P1Xqa7du3i2WefJSUlhV69elG1atV8fIUir9m2TeXKlXniiSdITU1lypQp/Pzzz97yTgnSgk3CtIDIuolEamoqiYmJrF69mvbt29OyZUu5mM5wetvGZs2a0b9/fzZs2MC0adO8nZz+bPMckf8kTAsQPZ9Ur71fsGABV111Ff379ycQCMjo/RnO3zpp3749t9xyC/Pnz/e26vMH6qnsNCVODwnTAkYpxf79+xk1ahSRSIT+/ftToUIFOe++CPAvBy5fvjw9e/YkFAoxbNgwvv/+e++4Gk3KQ8EiYVpARCIRr5k3cuRI1q1bxwMPPMDtt9/ubSYtNZEzm/589Wd9yy230LZtW7755hvGjRtHUlJSjrbRE/lDwrSAsCwL27ZZvnw5L774IldeeSXt27cnPj5e9iktIrL2iZqmyb/+9S/q1q3Lq6++ytKlS0/4HrnBFhxydRYQpmnyyy+/MGHCBJKTkxk8eDA1a9bEtm0vSOUMnqJBn6Zg2zZVqlThqaeeIjY2lgkTJrBlyxYgc4hKmSgYJEzziX8jZ30xPP/883zwwQd06dKFu+6664TaqMwzPLPpifz+XfWVUtx000107dqVdevWkZiY6J3/5N95X+Q/CdN84F8Kqi+IDz/8kClTptCgQQO6du3qzSvUk7VlnmHR4T86RJePNm3acOONNzJ9+nTefPNN38mj0pdeUEiY5hN9sZimyZYtWxg0aBAAPXr0oFKlSnKRCK9mGolEKF++PAkJCZQuXZoRI0bwzTffeIc4ioJBwjSf6JpFWloaU6dOZf369TzwwAPewXjSfBM6SA3DwLZtbrnlFv71r3/x3XffMX36dFJTUwGZIlVQSJjmA/966+XLl/Pyyy9z6aWXMnDgQGJjY72jeqVmKnSfuW3bWJbFoEGDqFu3Li+//DLvv/++LOQoQCRMTwP/blD+c4B27tzJ2LFjCYfDPPPMM1SoUMHrLwOpcRR1SimCwSCWZRETE4NhGBQvXpyRI0cSGxvLsGHD2LlzJ5BexmzbltNp85GEaR7zL/1zXTfTrlCzZ8/mk08+oUOHDjRp0gQg04CTKNr8g5C6XADUrVuX9u3b89VXXzFq1Cj++OMPr2zphzj95IrNY4ZheBPy/eenL1u2jPHjx3PttdfSpUsXYmNj8/mVisJAKUUgEKB9+/Y0bNiQBQsW8Oqrr3o3X7kJ5x9550+TUCjkbWTy888/M2bMGCzLonfv3lSqVCm/X54oJHRTvmLFigwePJiYmBhmzJjB5s2bvc1wpHsof0iYngaO43iFPDk5mRkzZrBmzRpat27NnXfeKU0zkWOBQMA7/rtRo0YkJCSwadMmZs6c6Y38S1nKHxKmp4Eu4IZhsHLlSmbPns31119P//79vZ3zpTYhckqXGdM06dixI7feeiuzZs3irbfeIhAInLC7FMiS09NBwvQ0ME2TUCjEr7/+yvjx4zEMg4SEBCpWrCi1CHFK9FQoPXWuXLly9O7dmzJlyjBixAh+/PFH78YsI/unl4TpaRIOh0lMTOSTTz7h0Ucf5eabb/YuDAlUkVN6hN8/xe6GG26gffv2fPvtt4wZM4Zjx46dsAOVtHzynoTpabJkyRJmz57N1VdfTadOnYiLi/MKu2xgInJKh6SeJaI3lO7cuTM33XQTCxcu5M033/S2bdRdTHLDznsSpnkga9Nq+/btTJw4Edu26du3L5deemmm5aJS0EVO+cuNbtkYhsF5553Hv//9b4oVK8aECRPYvn17ptqp3KzznoRplOlagF71FA6HmTlzJuvWraNz5860aNHCWy6qJ+fLZhXiVOmaqe47dRyHm266ie7du/Pll18yfvx40tLSMh0fLvKWhGke0AXYNE3ef/99Zs6cSYMGDejevbsUbBF1utaplOKxxx6jSZMmzJs3j1dffTXTNo8ib0mYRpEOSb2meuvWrQwePBjLsujZsycXXnghIE0uEX36Bl6+fHl69OhBiRIleOaZZ/jhhx+wLEs2RDkNJEyjSIekYRgkJSUxefJkvvzySx599FEaNWokBVrkiUgkgm3bQPqskZtuuolOnTrx3XffMWHCBJKSkryjUETekTDNBd1Xpf+sp6vo5v1LL71E7dq16dKlC8WLF8/0/0JEi2maBAIBb0OUUChE9+7dadKkCa+++ipvv/12pq/XXU0y8BldclXnQtYgjUQiWJbF77//zpgxY4hEIjz99NNcdNFFQPpSQKkhiGjTQWoYBoFAAKUUZ599Nk888QRxcXE8/fTT7Nq1C9d1SUtL88qqiC4J01zQ80P1mmi90URiYiLr16+nc+fO3Hrrrfn9MkURY5omkUiE+vXr8/jjj7NlyxYGDhxIUlKS1yqSuc3RJ2GaS3pLNN18f+utt5g2bRr16tWjTZs2UmDFaeefW/rwww9z4403smjRIhYvXiyHM+YhCdNc0BOo9dSTH374gaeffhqAAQMGUKVKFcLhcD6/SlHU6JF927apWLEi/fr1IyYmhgkTJvDll196ZVam6EWXhGku+AeUIpEIM2fOZOPGjd5cP930F+J0i4mJ8VpMN910EwMHDuTrr79m9uzZ2R7EJ8GaexKmuaBrpIZhsGLFCp5//nluuukmevfu7W2TJkR+8E/WNwyDzp07c/vttzN//nyWLl2a7TZ9juNIqOaChGku6PN5tm3bxlNPPYVhGPTv358LL7xQRktFvvKv4VdKcdZZZ5GQkEDZsmUZMmQI3377rbcUVYeuTNnLHXn3ckH3PY0ZM4Z169bRtm1bGjZs6I3uyzI+kR9095M/TJVS1KtXj3bt2rF582bGjx9PSkrKCZvtSHn9+yRMc0EpxeLFi3n55Zdp0KABHTp0IC4uTqadiHzlD1F/jTMmJoauXbty4403snDhQm/tvgxIRYeEaQ7pic76Du66Lj/99BMTJ07EMAy6d+9OlSpVMu01KUc2i/yiy50/IG3bpkyZMgwfPpwyZcowYcIENm/e7H2dhGnuyJV+CgzD8Drpbdv2ttbr2LEjd999t9e00gVZaqciP/n7Tf211fr169O7d2++/vprxo8f703fk02kc0fC9BT4+5U++OADZs2aRYMGDXjiiSe86VFCFFR6wMk0TR566CFuu+025s2bx/z582UyfxRImOaQXulkWRbbtm1j0KBBxMbG0rt3b0qUKAGQ7XQTIQoKXfMMh8OULl2aXr16cf755/PMM8/w9ddfyybluSRhmkO6yZSUlMSECRP44osvaNOmDbfcckumvlS5s4uCKOsUKMuyaNSoER07dmTr1q1MnDiRw4cPn3AQn1QOck7CNBu6TxSOb1emQ3Lp0qW88MIL1KlTh+7duxMfH08oFCIYDMqdXRRYhmF4ZdS/XV/nzp1p3rw5ixYt4u2338ZxHCKRCGlpaYTDYZnIfwokTLOhw1MHqrZz504SExNxHIdnnnmGCy64AOCETn4hCgOlFOeccw5Dhw6ldOnSjB8/nh9//JFQKOQFqG3bUq5zSMI0G/4jcvUEaNu2mTx5MmvXrqVHjx40btxY7tii0HMch1q1atG7d2/+97//8fTTT5OUlEQwGMR1XUKhUH6/xEJDwvRP6Ga7ZVm88sorTJs2jVtuuYW2bdue0LckRGHjui6RSISYmBgefPBBGjVqxMKFC3nhhRe8udJyAGTOSZhmw194LMti8+bNPPvss4RCIXr06EHlypVxHEeaP6JQM02TYDBIJBLhvPPOo1+/fpQoUcI7uywYDGY7+V9kT8L0JPR8vOTkZKZNm8Y333xD586dadKkiff/EqaiMNMj+/qok5tvvpm+ffvy008/MXnyZA4ePJhpqamskvpzEqbZ8E8j+fDDD3nppZe44YYbePzxx72mj+5TFeJMoCsGnTp14vbbb2fRokW8++672W7YI4GaPQnTbOhNnX/55ReGDh1KKBTiySefpHz58l7zXlaLiDOB/7QIgLPOOouuXbty7rnnMmjQILZs2eItRvEfIClOJGGaDcMwSE5OZvTo0Xz99dd06tSJevXqZeqM19vsibwl73HeyTo5Xwdmw4YN6dy5M7/99htDhgzh4MGD3rxUcXLy7nB8kr6/2f72228zd+5c6tatS5s2bYiJiclUIw0Gg3KHzkP+ub6pqamkpqaSkpJywiM1NZXk5GSSk5M5duwYjuN4N72s84TFifyH7+nyHQwG+de//kXjxo154403WLx4scw7zQFDSSJg27Z38QYCATZv3syjjz7Kd999x0svvcRdd92V3y+xSFFK8b///Y+6desSExNDsWLFTghG/y5IwWAQx3E499xzWblyJbGxsQSDQW96j8g53ZS3LIuNGzfSrFkzypYty+LFi6levXqmY81FZlIzzaA3MklNTWXOnDls3LiRXr160axZM6+2I/Je1g2NDx06RCgU4qyzzqJUqVLeo2TJkt6f4+PjOXToENu2bSMQCBAKhTBNUz6zv0G/77ZtU6dOHQYMGMAPP/zA+PHjOXbsmHeTEieS2wuZ++WWLVvG3Llzady4MT169PA636W/6PTQsyT82xnOnTuXSy+9NNs+Psuy2LdvH4899hg///yz91k5juMFqnx2Oedf9WeaJg888ACrV69m/vz51K5dm8cff1zC9CQkTDm+CcSPP/7IkCFDiI+Pp0+fPpQoUcIbvZd5paeHDkldAzJNk3LlynHeeeed9Hv0RjO6j1UHgXxmp840TVJTUwkGg6SlpXHOOefQp08fPvvsM5599lmuueYa/vnPf+b3yyyQitwtW49Y6juwvuBSU1OZOHEi33zzDW3atKFhw4aEQiHv+JHCdFHq3+vYsWP88ccfhMPhQjNYpvs59akG+pEd/Xu6rovjOITDYa+JrwdUovm56UGtrJPX9c5KZ8LSS8MwvPcwNjYWgLp169KuXTt27NjB1KlTOXbsGECmz0a6VIpgmAJeM9BfAF5//XVeeeUVrr/+ejp16kRsbGyhnU+qQ2TUqFF07dqV/fv3F7rfAXI2nzG73ysvglS/Hn83xKZNm1i6dCkpKSln1FZ1/l339QBet27duOOOO3j11Vd57bXXMm1RKSP86YpkmOr+NH3Bbdu2jYkTJxIKhRgyZAgVKlTI75eYK/qiXrduHR9++CGpqan5/IrOHP4+2Dlz5tC5c2cOHDhAIBA4Ize/0bXws88+m/79+3Peeed5W/XpoJU51+mKXJj6zxPXtdOJEyeyYcMGunfvTqNGjc6Y+Yl6orVMD4qOrIclHj16lL1793q11TN1sEt3b9StW5euXbvyzTffMHz4cFJTU71pUifriilKzrxPPof0SPDLL7/MrFmzaNq0KY899pgXtoW5hpG1llAYC3pBPDrDH5a6ya+D1D/v9Uzi3/jcsiweeeQR7rzzThYtWsSCBQu8KYXZOdPei79S5MLUP21m8+bNjBkzhpIlS9K1a1fOP/98gDzpbzud/Dv8FPYbAxy/KP2/l/9YYv+CC92Hl91AUW5l7Wv3lxFday3s73V29DEnAOeccw4JCQlUqlSJSZMm8cUXX2T6nfVsijNhMO5UFbmpUa7rEgwGOXbsGJMnT+abb75h8ODB3HrrrZkulsIcQvoi13NkdTO/MIy46vfccZxMm3PDieGlv1b3V+qao3/bOP9zRot/xoF/5oF+fYXhfT4V/sqFUoqGDRvSvXt3+vbty5QpU0hMTKRUqVKZRvaL4lr+IhmmlmXx3//+l9dee43GjRuTkJBwwoULhX+TjayFujAV7lAo5IXSb7/9RunSpTOFlP6zZVkcOHCAtLQ0r384L/uI/e+hLh/6CPCiQP/OPXv25PPPP+eNN96gYcOGtG/f3lswUVRXnxW5MA0Gg2zZsoVx48Zx5MgRqlatyjvvvEM4HAY4oQ/MrzCFayAQYN++fRw9epSFCxdSrly5QlHAdRN+79693sXZs2dPYmJiTqhh6hqo67rs2LGDYDDIggULiImJydMLWv/cLVu2YBgGr7zyCmXKlPFu1Gca/2Yo+u+BQICyZcti2zajR4/m2muv5YorrvDmnupWUWG6ZnKryG10cuTIETp16sTChQu9f9M7QJ0po/haYT/DJyYmhrS0tPx+GSeluxQK4wBfNOhWQDgc5rbbbmP27NlccMEFmQbqilKYFrma6bFjx7jmmmuoWbMmtm2zbNkyNmzYgOM41K5dm2bNmnnLSIFC2Q+mX/OCBQs4cuQIbdu2pVixYvn8qnJG98/t3r2b6dOnc/PNN9OoUaMTbggnu0Hk5Y1D13Z1jWvJkiV89913dOzY0euGONNqY1lbanqgLTk5mTfeeIPNmzdTrFgxqlWrRlJSUtFeyquKGNd1M/19x44dasCAAapChQqqTJkyqlevXur777/Pp1cXXU2aNFEXXXSR2r17d36/lFP2448/KkD169cvv1/KSbVv316VLFmyUL6/ubFhwwbVqVMnVbZsWXXRRRepkSNHqmPHjinXdVU4HFa2bSvbtk+41s50Ra5mqnzNedM0qVixIsOGDeOGG25gwoQJTJgwgXfffZfOnTvz8MMPU7p0aWzbLlT7NyrfzklKKY4ePUq5cuUKTXNf75UA6VNt/H1w+SkcDnuDXLocOY7jLSfVNbgzqd9UZfRJBwIB9uzZw8yZM5k1axY7d+6kZcuWdO/enbp162JZljflEI73Kxel2mnhGd6NEsdxMDjeZLMjESzL4pZbbmHevHmMHj2avXv30rdvX9q3b89XX33l7UhUWAqGfp0xMTHeOuvCRm+0UZDCSQdp1t2pIPNUrTOF//TS1atX88gjjzB06FCCwSDjxo1j2rRpNGjQwHs/NKUokkehF57q1l9QGQ9DORhk9G8awRO+LhgM4rgurqswLAtcBRiYpsEFF1xA//79ueaaaxg7diyvv/46X3zxBf369eO+++7j7LPPzjSH0b8axv/3giI1NZVIJHLCaGxesBWYqPS7s1KgDLAMbBdMAwwUGOmfjIlK/zsq40PTz2J4f3Fdl3A4nGlwJ78vTr1s0rIs73hkHSJ60UBhuulq/ptA1j7SnTt3smDBAsaPH09ycjItWrSgX79+XH311Rnf6wJ6SpSB47ikXwYm6U+RkxtM4Xq/TuaMCVPXBVcpLGwMw0Y5YTb/uI3vt+7CtAKYShFjwsXVLqNCxUqYgHJcLMPEMDIvEbz55pu57LLLmDt3LvPmzaNnz56sXLmSjh07cuONN3pN/kgkkqlm4t9ApSDIevJkXgqjCDgOy/EFVwAAIABJREFUQcMFR6GUhUsgPWQNCJpgOy6uYWAoB8twsQzlu9YMwEQZBgZWgd3Y2f95+5uy/ptsQfn8/4p+vfoBx8PUcRzeeecdpk6dyqpVq7j88svp3LkzrVq14uyzzwaOzxIxTT04BYGA//NKD9o/ZwAFo+WRW2dMmBpGRr1Gpf/FcR1eevFFpsyYT1xccXBdLGVzzvnlefDhR+nYsZ23X6O/eqQLVtmyZenfvz8333wzo0ePZsmSJXz66af07NmTTp06ERcX5y1f9I90FqQLKRQKeQcB5jWlFKZlYrgOWGBYAUz8BczAVTamGcQwTEzDQEUiKANM0wIMMMz0Gm3BeQsziUQimfrOI5EIaWlpmQKpoIX/X9G1a71IwrIsduzYwcSJE1mwYAGRSITHHnuMhIQEatSokbFvbBrBYE6i43hL48+/5sxwxoWpclwMXEwzwIED+6l5+eVMnTGTc0uVZvev2xk+8mmeGjGcCy8sT8sWLcB1MUwjU2vTX9O47rrrWLBgAZMnT2bevHkMHDiQ1atXM2jQIOrUqeMVQn/zKL8DVV/Yr732WqbBqDxdGQREIqkY2Oz9/XfWrfuCo6kK2zAoUSyW2pdXp/LFVYk4igBgmBaG6aYHqUp/91XGo6BeXvrgPsdxSE1N5dprr8U0Ta8M6GAKBk/sXiqIdM0yGAziui5JSUmsXr2af//732zatImaNWuSkJDAQw895P3uBanlVdCcMWEK4LgQNE1QNibpoViseHEuOP98zilVkgrnn8uAJ55g3fp7+Oyzz2nVskW2N0Z/Uy0cDlOiRAkGDRpEw4YNmTp1Km+//TabNm2iW7dutG7dmgsvvDDTSGZ+UxmnCfgPlsv71+YSCBhYZgxrP11Dp07dqVrjSmKKl8CJpBIwbDp3S6DpHXeBYWDbDiHLRCkw9DhoAa6VAplG6+Pj4+nWrdsJg1EFZbAsp3Q4fvvtt8ycOZO5c+cSGxtLt27d6NixIzVr1sx04oFpWuS8KOWkZnrmOKPCVPe7YZoo17cqxTAy9cqkpqVRvHixk3bn+GuX/k2kb7zxRqpXr06jRo0YO3YsgwcPZsWKFV53gL8GqKeU+PfAPF38r1nXTPO6NmGZBqa+cJRL9eqXMm3Wc5SvVJmD+/fy1NDBDBkylEtrXUXNSyviRAxcpTANA/QyxQJ+3en30b9bFeCN8Bf00Xx/mVQZG+CkpKSwePFixowZw7fffkvdunVJSEigadOmxMfHZ+pL1TXu9H9zsW3HG4g7Xr5MQOG6DmBi2xHvfcvuOjiTarkFoyoVbUbGVBXAVS7H/jjKoT+Osn3bVubNmcOFlSpy2223YZq+dcdZnyIjjPwXkOM4lClThk6dOrF48WJatmzJmjVraNmyJSNGjGDXrl0A3rEWeju4/JB1xUqe/zzIaKAbGCp9XmKxuHhKlSjBxRddzP33tWLnrzvYu3dP+oi+ZaZ3cOuO7kJwTflvsPrhv/EWhC6ek9GtFT332LIsvvvuO9q1a8cjjzzC3r176devH2+99RYtWrQgNjbWK/NZf1fDANtOP3MrLS3Nm2PrOA7JycdISjqW8bPc9IkdGfeY7JbdFvQb0Kk4w2qmmYWCQTZt2MCDDzxAfCiGo4f28+PW7TzWth1VqlRJnxVFzkZg9V1dT06uXbs2iYmJ1K9fn2nTpjF06FA+/fRTEhISuP7664mLiyOSMYe1KDAwMFR6LdNwTQIEMA3Lu1vv3b2XYCBAMGim110MF9dxsKyMWqnXJCyYYXSmCIVCHDx4kDfffJNJkyaxefNmrr/+evr160fjxo0JBoPeMST+h5//pmJZFmlpaaxfv5733lvGt99+g1KK2rWv5LbbmnLNNf8kPr4Y6aP/cCZ/vmd0mLqu4uyy59CiZQtKxBfDdCJ8+e1m3nj9dQIBi0FPDKBEseI5qk3476B6sOHss8/m8ccfp2HDhkybNo0XX3yRL7/8koceeojOnTtTtWrVIrQJxvEwNDBJSUph69ZtJKVG+P67/zFt6gzuuOsOql92KRHXIWCCGTBQOKQPPpm+Xpcz94LLLzoU16xZw6RJk3j33XcpU6YMw4cP56GH/r+9M4+Por7//3NmdpNAIBAwHCJNEAUiIgL5BgWqIlat4IUCBdEKQSFAQFE88UapWgQ5TCoi2oii0p8PkEukola8UFCLIh4IqECIHMZcu3O8f3/MzrAbPNCGZBM/T1yzhpl1Zmfm9fl83udw2rZt689eo81DPzZz9MwciYmJlJSUMHfuXPLz82nZshWnnfZHkpIa8N5761m2bAVT77mXgZdchONoGEb9XAj7VEdOajzgiEjIEnGssIhTKmJ9L6Ov/qv86fwBsqekNLKRI6XlFTJm/DXSrEVrWb5qtTgiYouI7bh5+97rx/Byjm3bjnkvIlJaWipPPfWUZGZmCiDZ2dmyePFiCYVCNXL+tY0pjjiOKSKWLHv6CUlNSJDUxs2kWbOjpcNxmXLr5Otk67avpMyxpdQOS7lZIZZTLo5UiCOVYktILDHFEktERDZt2iSATJo0qXZPrJ5QWVkp9913n2RkZAgg5557rrzxxhtiWe73HX1Pm6Yptm37v6uKbdsSClWIbZtSWPikpKY2lauuypGvvtoqoVCFVFSUyb5930lh4UJZuWK1mKYttuWIZTri2BL7qkfp+/VmZqo5ELBAAhaaVoEpJugaejgBp1yQxhB2Sklu0IB+Z5zCM089SdHOPWhOxP8h7tJTsNE0ARKoOkOqumSXqNa/ycnJXHbZZXTu3JmHH36YRYsWkZOTw6hRo8jLyyM9PR2IrT5VtXJ8XUaXEGLZaMEkTAzatz+OW+64i7Q2R9MktRkdMzuSoGtYIuh6AMFd7nuBUFokJ0rx2/BsodGzSl3XsSyLt99+mwcffJBly5bRpk0bpk2bxpVXXkmrVq38/aMrPf1SiJ+mCUGx+K7oO5555jmaph3DLXffR0arFtjiPjlJSUkMHz4MiERBIGg6aJp3/3tXWwXtxx/ietMcHBwxXWHUHDTRCQZ0LNuzixoUF+9C04SUxo0joTlVPugwibYdARFbUVe/dFx+fj4zZszgP//5D3l5eQwcOJCGDRvG9BmXKG9pvIRW/RY0x4ZIsmjYFho1bkyvXqfSsm0bAEKABQS8B1Q/9AGq28NJ7WHbNpZl+fZ8iRRv3rZtG48//jhPPPEERUVFDB06lHHjxpGdnQ1wSMhc1fv5p/+HDlrA4JOPP2Hjxg+4PCeXY1q1IEREFgUQJ+Le9jo9SNQLfs1zVleoP2IKEZOdjkZCJKVUsKwQpukgDpRVlvPS6yuZO/cfdDu5O1lZPbBtMAw3+Qa0SHzOb/Mue6N6QkICw4cPp2fPnjz66KPk5+czbtw4Xn/9da677jo6duwYU2XIq8pT1/ED7jVwdKgMu4WdLce1jAZ0JZdHCi+eOCEhAcuyWLFiBQ8++CCvvfYaGRkZPProowwYMICmTZvGzEB/0wAeec6++eYbSkpK6H5yVxwOPjKi4TojY+KGI89VzE+oT0No3X+CPfzBL+LMEI3kRo15+52VnH5GX6ACx6jENi2Oa3csU6bcSdu2bbBtB82/oarnwkokA6lDhw5MmzaNXr16MW3aNB577DHeeustbrnlFgYMGEDjxo3rUTFdAw3X2WY7FroRQPw/RJb0iiOFVx3sm2++Yfbs2RQUFBAKhRgyZAjXX389PXr08LuGevfZb4000QwDLIvKygo0ILlhEkHAjN3qp/amPs5KoT6JKeDYoAd1HAyChsHgwYM57tguOI6ObjjYmHQ6/jiy/68nTZs2w7GdKsUpvMce/pdHPzqEyjAMBg4cSPfu3XnkkUcoLCwkNzeXdevWMWrUKLp06fKTHtO6tOwXcfPxHTtMVnZPkps0pXlacyzHRtN0AvU0pLmmqTr4evfa999/z6pVq8jPz+f111+ne/fujB07liFDhtCwYcOYBJL/eeB2BHSdxKQkwuFKfig5ALhLfNFAHInEerube7e3iIamSaSwUN3pXHG41Csx1Q23zJuuubOiU3v25tSepx+ynUhkhNZ1gkHc1T0AWuRC//aR0zP8ezesV00qIyODu+66i969e/Pwww/7N/0111zDsGHD/CDpaCdCXUKPzHIEh+M7duL4jifgYEeXkInjrPv4JFowo9979lFvNvr5558ze/ZsnnrqKSorK8nLyyMnJ4cuXboc8pnVMUALgqYHaNO2Lc2apbJ16xcAWKZ7XILgOIJjHbTfOhLbhjt6mV+nF2RR1KPpgoAeGe0kCAQRHBxMHGwccWtuOpEL6c9EtaqG8UhK6v9I1ZRUy7JITEzkwgsvZOHChVx33XVs27aNMWPGMHLkSDZv3uyLsIhQWVlZxwRVd196ABvBxMYm8q2KoImj/PW/AU9IPREMBAL+gF1eXs6iRYsYMGAAc+bM4ZhjjqGwsJCHHnqIk046CSBmUK8uM5IIIDbpf2hLxw7HUfjE4xR/t4fEYABwcMSJiL3nmHXLKrqq6T1fnuGn/twT9UdMNXHjo9BAIiXd3IRSIDpw/nBuqOodKr2lmVcUo3Xr1kydOpVnnnmG0047jeeee46LLrrIb4AXXXy4riBoiJfCS/Tw5A5YGlF5hYrDwhtYoxv5geu9/+CDD7juuusYOXIkBw4cYMKECbzwwgtccskl/qAcbRKoTnTDwDQt2rRty4UXXsju3bu56YYb2PjBRiorywmFQnz2+RdMn/EwS5YsxzA0ROzITDX6k+pXxlu9Wua7j3EAV1D1iLhGBFY7+DaW6Kt7ZC+sN0vw0kz79+9P586dWbBgAQUFBeTl5fHyyy8zZswY+vTpc0SPpfrxFvPeEBapuo+4k3/FrybaTOTNRktKSnj66aeZNWsWmzdvpm/fvkyYMIFzzjmHxMREv7NCQkIC4PbQqu5CNyKuiczQNIZeNpQD3x9g3rzHeHf9u5xwQmcCCYls2fIZoQqT+6be65apFdyiNoeeZbUdV22jSV2a/vwsAmLhmsH1iA/ZBs1NV4Qgjmj+Ax6zHxB7UavPjuPNEDyHlP9/iAqutiyL999/n/vuu4/ly5fTokULbrzxRq644gqaNWsW4ySL10ZlEgnYPTgrjVRhR9D9SDOdql9s1QBx79w2bdpEly5dmDRpEtOnT/9d1dKsGjzv3SdvvfUW06ZNY9myZbRo0YLx48eTm5tL8+bND0lbjm5A6Aly9dWJEGzbdBOHDZ2K8jL+u2kTy5atYNOmT0hs2IBep/bmnD+dQ0Z6OsFgIGJeO1iVP/oZrDfXtPqTqhS/Bdu2Zffu3TJlyhRp06aNAHLppZfKe++9F5Pm57XS9dJY63o7Xe+8vNbA3nl99NFHouu6n05qmqaYpimhUOhnU37rMt71jU7ldBxH9u/fLwUFBZKRkSGapkm/fv1k9erV/vf1Yymfipqn/thM6zgSaZVy55138vTTT3P++eezdOlShgwZwqxZs9i5c6c/s/DsZxIpTFGXic788jzV0bGQElWD0yvMHN0ksD4hPxJMv2bNGkaMGMG4cePQdZ0HHniAf/7zn/zpT3/CNM3fZRfQeKWe2UzrLoZhEA6HCQaDnHbaaXTs2JHnnnuO+++/n8mTJ7Nq1SomT55Mv379fLurJy51nWjh9LzVEmXKiBZbb7lf38TUGxy9cKeioiLy8/OZP3++36P+2muvJTs7m0Ag4F9/qEfL5DqOEtM4wRMPr4Bvy5YtycvLo3fv3txzzz0sWbKEzZs3k5uby5gxY0hNTUVECIfDJCYm1vbh/2Y8m6A32y4uLsa2bfbs2YOu65imyc6dO7EsiyZNmtCgQYN6MYBURdM0PxV09erV3Hvvvbzzzjscc8wxzJo1i8svv5wmTZpEGtqFfZuoV3y8rvSdqtfUvGVB8WN4dkDbtmPei4js27dP5s6dK8cff7wAcs4558jLL78sFRUV/nbefnUN27Z9W2FpaamMHTtWkpOTJTk5WYLBoCQnJ0uDBg3k+OOPl5UrV4qIxNiM6wretYku8+hdN48tW7bIlClTJDU1VRo2bCjDhw+X9evX+38ffZ2j39fF614fUWIax3jOBc/58uabb8qIESMkMTFRMjIy5Pbbb5ft27eLiPuQRjty6gqO40goFBLTNEVEZOXKldK8eXPRdV0MwxDDMASQ4cOHy/79++usgDiOE+Ns836KuLVGn3/+eenTp48YhiFZWVlSWFgoxcXFtXzUil+DEtM4JnoG4z1433//vRQWFkp6erokJCTIKaecIsuXL/dFtK6JaVVvfllZmQwdOlQACQaDEgwGpXHjxrJixYpDZux1haqzyOhrum3bNhk9erSkpKRIUlKSjBs3Tj7//PM6OWD83lFiGsd4D6FX+dybxTmOIxs2bJDLL79cGjVqJEcddZTcdtttsmPHDn/buoJ3jl7Il4jIv//9b2nevLmf5zt48GCprKyM6W5Ql4TGcRz//Lzj37dvn7zwwgvSo0cPfzb61FNPSWVlpb/K8GbrirqBEtM4xhOa6LjDaNHZt2+fPPnkk9KtWzfRdV369u0rixcvrlMPYdVz9AaMq666SgBJTU2VN9980982HA7XuVlbVfvoxo0bZdSoUdK0aVNJTU2V66+/XjZt2uRvGwqFfOFV1B2UmMY5VR0XP8bHH38sV111lQQCAWnUqJGMGzdOvvnmGxE5aHetusyMFzGKPo7o9++++66kpKRITk7OIYNDvBz7T+HNLG3blsrKSv/35eXlMn/+fGnfvr1omia9evWS5cuXS3l5+SH7x/s5Kg7FuPPOO++szWgCxc9zOD3ZmzVrRv/+/Wnbti2bN29m+fLlrFu3jrS0NNq2bUswGIwp5Qax1YRqk6p9sCQSb5mSkoKmafTv35/jjjvuJ/eJN6RK/GswGMSyLP773/9y6623cs899xAMBhk/fjwzZ86kW7duh8SLxsN1Ufx66lFu/u8TEfELp2iaxscff+wXoQYYOXIkubm5ZGZmxrTyjeeeU14fo+LiYpKTk0lJSantQ/pVhEIhAoEAhmGwd+9eFi5cyKOPPsqnn37KWWedRV5ent+jXqKynupD65rfM0pM6wFeSqnjOASDQUpLS1m1ahUzZ85k3bp1dO3alYkTJzJo0CAaNWpEOBz2M43iES+t1Ds+y7JISkqq5aM6PLxjDwQCvPbaazzwwAO88sortGrViokTJzJ06FBatmzpzzzrwuCmODyUmNZxJJI95FWm8n5qmsaOHTuYPn068+fPx3EcRowYwYQJE+jQoQMQv8tlr9mgiBAMBv1ziidEfrpyV0lJCQUFBcyaNYtvv/2Wc889lylTpnDKKaf4ZgAvg0mi0kjj9XooDg8lpvUA74GMrtTvzXLKy8t58cUXmTt3Lm+99RaZmZncdNNN9O/fnyZNmvhCDAdbrtQ20bdkPAlMdFGRaDH1xLCsrIx169Yxd+5cli1bRnp6Onl5eVx55ZWkpqb62wI/+jmKuo0S03pItKMJ3FnQ9u3bmTdvHvPnz2fv3r1cccUVXH311WRnZ2NZlv9QK7vdT+MVWqlavSsYDLJ9+3bmzp3LwoUL2bdvH4MGDWL8+PFkZWXFxQClOPIoMa2HRPcN8maq4Noe33jjDW688UY2bNhA+/btmTJlCsOGDYtxhih+HMuyYgp0e6L68ssvc9ddd7F+/XratGnD7bffzsUXX0xKSgqmafpV7xX1GyWm9RCv/qdne4yuUG8YBt999x1///vfefLJJykuLmbw4MHccMMNdO3aVYnpz+DZpz1n0RdffMG8efOYM2cOgUCAgQMHMnnyZDp16uT3+wLXfBJvNl9F9aPENG5wG31oTqTxnGHgSKStrqb5nQ8FwRFBj/zGa7Lq9gXxHBrutl4jNi/0xsN70NeuXcuMGTNYvXo1mZmZjBkzhssuu4xmzZrFFCiOtvP9XmavP3ae3ndSUlLC0qVLKSgo4J133uGUU04hJyeHiy66iKZNm8YU7/YaI/78d+a1HhS38XykyYvm/0tRF1BiGieUh8sJ6gaGA4iGZTtIYhBH09A1jQAamDYYkVZ1mtvQzLE8kRTQLHRdQ9MM0H56JuQ93CLCrl27WLhwIdOnT+eHH37gzDPP5LbbbiM7OztmJuaZDbywn/ouqNEhTtFL+k8//ZQZM2awcOFCEhMTufzyyxk/fjwZGRn+93RYdueoAdDtnOVExFTH7WPmBfAfkdNTHAGUmMYJtliEzTBJehC70kRLCGLqUG6aBHSDBoEEDBEssRAEQzPQ0HEct0mZboBjh9E00PSAK6g/Q9WwnPXr13PLLbfw6quvkpaWxs0338zQoUNp0qQJwWDQr+xeX6r7/xLed+MlEJSXl7NkyRLuuecetm7dSo8ePbjpppu44IIL/Cyn/01MJUpMvZ7ySkzrEkpM44SwHUITCGKA4C7xgwaVto2mQdDR0UUg4KBrBpoWWfhHrAKOOGjYaJog6Oj6zz/QnlB4TirDMCgqKmLevHk89thj7Nq1iwsvvJBrr72WHj16+FXgfy9iGu21f//995k7dy7PPPMMKSkpXHnllYwePZpjjz3Wj4QIBAKH2Kd/FiWm9Q4lpnFC2A6BCAmBJEKlZTy76Fk+27GNUWNzadWyFZrpENTgh7L9vPrqa6xatZqdO/fQsWMnhl02jBNPPAFN1xCx0PUAuvbL4The8zovYNxzWr333nvMnDmT559/noyMDEaMGEFOTg6tW7fGsqzfRYC5iLBv3z4KCwvJz89n69at9OnThxtvvJEzzzyThIQEP1Sq6mz014dCuYLqPooHhbQ6W44raoBfVxdFcaQwHVNMOySbP/xIcoZeJg2DCXJi1y7y388/k0rHEdNyqwgtevpJ+fPZ/SR39GjJzR0nJ3fNkuzsXrJ+/QaxRcR0LDmcekNVW6RULbpcUlIiDz/8sBx77LECyNlnny1r1qyJ2aZq4eqfqgAVz/xYuxgRkbffflvOPfdcAaR169Zy1113yYEDB/z9fu67Oxxs2xLTDEd9f46I2H7FKcexYwp915Xv8/eMEtM4IeyEZdfub2VsTo6Mumy4TBw3Xrr/X5Z8+NkWMUXEskXEdmTr55vk26+/9Pd7/bV18oc/HCszHp4rpohUWpZY/8ODV7Xw8rp162TIkCFiGIYcddRRMnXqVL9Vim3bEgqFJBwO+/8d/Tnxildw26vwX1lZ6R9vUVGRzJgxQ9LT0yUYDMp5550na9asqeYasY6YZijyMsUyLQlVhqq0qQmLbZsxJRSr9oxSxBcq3SVO0NBo0CCJq0aPplPHjjy3+F+89va6mG3EtmnXvh1gYIcrMQKJpKf/geZHpWGaFo4DchjL+5/Ds/tJxPrTq1cvOnToQJ8+fSgoKOCOO+5g7dq1TJgwgXPOOYfExES/0Eo08Z714+XGO47j24PXrFnD9OnTefXVV0lPT2fGjBlceumltGzZ0o8ZrR40dEMHEfeaCWiageNI5LgcbDuM42gx2VY/ZZOt7yaXuoIS0zjBcWwaJDfk5JNPBt1A49DamJqhY4XD6JqBkZCM2A5PP/0MaBqnnNoTcFv/BoIHQ2t+DRJV49R7HwqFaNSoEWPHjuX0009nxowZFBYWsnHjRnJycrjmmms4+uijAWIyruK1Jqd3fJ4o6bpOcXEx06dPp7CwkJ07d3LxxRczZcoUTjrppJjge++8quMYHMdBQ8MwdDRNx7YAHBxHELH8NFXXbqrFxPyKCF54MSgxjRfie/rwO0LTNGzTwnKfKtdzXkUQxXEwDJ3nn3uO/mefRd8z+rLg8ce5+qqr6NGjBzZaxDn02y5rtJB6s03DMPye7F26dGHOnDnk5+eTlpbGQw89xNChQ3n55ZcJh8P+Z1SX6BwJokvflZSUsHr1aoYMGcL9999PUlISTzzxBAsWLKBbt27+4BA9U6+uY9A1IRSqYMmSpfTt24/ly1a4gimC4wimZfLSS6vIzc2lV69enHnmmcyaNYv9+/e7xxP1edV5bIrfjqq0Hyc4lkUwEEQAPRjkgw8+5N333mPgwIGkNT8KTXODZ3QDTMsiqWEymSd0JpgQ5PXX/0NqanM6dTwexA3y13+jlnlB+lUD872ZXDAYpHv37pxxxhmYpsmaNWtYvHgxP/zwA23atCEtLS2malV00ZXaEFhvJucNDt4s77PPPuOhhx5iypQp7Nixg+HDhzN9+nTOPfdckpKS/GP2zru6Ixi+/Pxj7pv6NxYseIL3N2zg9DMuICurM7Yj6LrNd8W7eH7x/yMtLY2ePXvQsEGAx+bPo8J0OKVPHxxdBwRDs91B93807yiqgZozzyp+DscMiR1xSog48o9//EO6desmn2z+VGxHpDJsStiyRJwKEQmLiOsB3r17l/zlL5dJv37nyvclZVIRslxn1ZE6TsfxHTZ79+6VwsJCOfnkk/2eRosXL47x8kf3ia9pj7TX+jocDvtOslAoJM8++6yceuqpommaZGZmysKFC2Xv3r0xXvkjeayWZcn8gr/L9RPHy78WPyudTjhJ5s1bIbY4Uhm2JGz+IGXlxbJvf7FYVkhETCkv3SPDhl0iPXr1ks93FUm5iIRsW0TKxb0XFLWNGs7iBNtx0DQIBBIAjYYNG7r1RSOzTC+O0XEcbM+G51g0b96c9PQ/sLtoN5blEAgYRzQ20Zu1hkIhmjRpwvDhw1m5ciUjRoxg48aNDB8+nHHjxrFjxw4MwyAQCPjB/jVNdMZWMBhky5YtjB49miuuuIINGzZw9dVX8+KLLzJs2DBSU1N/tI7BkUDXNYZcNpS/Pfgg3bufTIMGiYRCFZEYfgMwSExMIqVJiuuowkYEmjZpSqNGjUhMCKIDugZWKHxEj1Vx+CgHVJygGwblZaV8s/MLysor+PLLLykpKeGj/35EaVk5x7RtS5OmKfzrueexbJvjOhxPMJDIJ5u3sGTpEv785/40aZKMLXCkHem6rvtl5SxwC3DiAAAK4klEQVTLomXLlsyZM4ezzjqLmTNnkp+fz7vvvsukSZO44IILSExMxLIsv7FfTaLrOvv372fZsmXMmjWLDz74gKysLHJzcxk0aBCGYRAOh327cHSBlyOFpmkkN2yI42gIGmbYJhAIYmODZuCIhSYaZaWl7N69m1BFGR9ueJ/Ptmzhrzm5HNUsFVNch4fj2G7dBkWto8Q0TtA1jQPff8/Uqffy/vvvUxkKc+DAAW65+VYap6Qw7W9/46x+fQkEgixfsZIZD8+mtLScFi1aMHjwIK68cqTr/HEiVaOOsGhJlMfetm0SEhIYPHgwWVlZPP744xQUFJCbm8vrr79Obm4uXbt2jdmvpti4cSMPPfQQS5cuJRgMctNNNzFs2DAyMzNjqjtJlKPJS7M9YsfpV/WKlEUMaO7KxJVHRBwMPcCWLVu4++6p7P56O3t2F5Hdqze9e/VCIxIqhRAMJEWlpipqldq0MSiisE2xwhWye9e3sm3bVtm+fbt8/fXXsm3bDtm2fYf8UFbuWsZsU0q+3ydf79gmX321VXbv3i1WxEhqOyKmiNRGWHd0QHk4HJaXXnpJsrOzBZAOHTrIokWL/B7yXmKAZ1f9sWysX8Kzh3r7evuHQiERESktLZVHHnlE0tPTBZDevXvLqlWrqjn4/rfiiG3uE5GwfLblYzmxy0mSn78kYjN1JGyWi22XSmlZiXy1bats2/qZrF6xRP7U7ww5/ew/y6df75QyRyTsOOKYZVI7V1xRFSWm8YJjidhhcdMKDxUTW0QsR0Rs+yf/3hZHLHFqVUyjM3S2bt0qEyZMkJYtW0pycrKMGTNGPvnkEzFNN7OnrKzM3+fXOqm8tEvTNGMcTOXl5fLOO+/IX/7yFwkEAtKyZUu5+eab5dtvvxUR8berXRyxQsUiTli+/GKLnNilmxT8Y6nYYkcciOUSCh8QRyyxbFs8B9OSF/4ljZq3kvx/LhJT3IHTsSrEseNhgFCoZX68Ia7zQyIhwBJZv/mRhKK7RYYQt46whxazFTW97ote8nuN59q1a8f9999Pv379mDlzJgUFBbz55pvk5eVx8cUX07x585jOqsCvqrzkbeM5mfbs2cMTTzzBo48+ypdffsn555/P2LFjOfPMM2PKCNY6AkZCAyBIcsOGBAIBkhIT0NFJSADbcgiHw4TDZTRKTvF3K68I4YQtGjZIxgbEcjB0/ZB4ZEXtoMS0zhKdA0PkvUT9Xc3iecKjWxhXVFSQkJBA//79ycrKYsGCBcyZM4e8vDyWLVvG7bffTvfu3X0PuhcDejiCJ1EtkwFeeuklHnzwQdauXUt6ejqzZ89m6NChvmB71a6OtKf+sNDg448+YP36jyn6rpj9+/exdu1rmM5OMtJP4My+3di4cSP//OezdDnxZJo2bsC+vXt5ovBpep56Kr17n4IDGJqS0biilmfGCg/HEnFMEccWcaLth64t1F3Gy8E3tsRWLYr8scQW57DqRlUvVatHefGoXpypt/z/97//LX379hVAMjIyZN68ebJ//34RkUOqT0X/jLalRpsCioqK5N5775XWrVuLrusyYMAAeeutt3x7ajgc9s0BnnkhHiiY/Xdp17attEv/gxzf4URp27a7tDi6lVx3/e1SVv697Nr1lTzw4P3Ss+ep0rbN0dL1xEy5/bbbZPMXW6XUdqNLQ5YjYkfuGUWto+qZKo4oEuW999qAfPvttyxYsIB58+ZRVFTEwIEDmThxItnZ2UBs1lR0QRIPwzAIhUK89NJLzJkzh7Vr15KZmcnIkSP9HvVe0eborqsSR2muoVCIcDgcOU/vmIRgMIGkpAQ/JbiyspJQKIRhGDRq1MjdStxgDe+nIj5QYqqoMbxCyl4I0rp165g5cyYvvvgi7dq1Iycnh5EjR5KWloZpmn4HAE3TME0TgISEBLZt2+ZXvt+zZw+jRo1i9OjRdOrUyY9/9YQz3qtXKeoPSkwVNYaI+NlQuq77AfX5+flMmzaNiooKzj//fG677TY6d+7sl/eTSCX78vJyXnnlFe6++27ee+892rdvzx133MEll1xCUlJSTNyo9/mgqiopagYlpooaw7IsTNP0+yUZhuGL3rp165g+fTorVqygRYsWTJo0iYsvvpg2bdoQCAT46KOPePzxx5k3bx7BYJBBgwYxadIkMjMzAQiHwzEOMM+pFS2qCsWRRImposawbTum+LQndN7viouLWbRoETNnzmTbtm0MGTKEG264gQ8//JDZs2ezYcMGsrOzycvLY8CAATRp0sS3pVbNWopuT61Q1ARKTBVxx8aNG3nggQdYv349xxxzDO+++y6BQICcnBwmTpxIeno6oJbvivhCiakiLikvL+fWW2+loKCArKwsJk+ezHnnnRcjoL+HltOKuoMSU0Xc4Xnud+zYwerVqzn77LNp3769n1kFBzOuFIp4QYmpIq7wPP6AX+3/YJyp5lZUisxIlZgq4gmVTqqIK9ywKfDSZR1x32m6mzrpdvGMtOrAiKpJ4AX1awdfqjSdogZRYqqIOwzDE8QqFQj8zqdVNbKqmCpbqqLmUWKqiEOipTJSN+sXrVFqCqqoXVQQniIO0fl5cdT46VtXiaqidlAzU0XcIX6FTgdvka+JRMygujtXjZSfc4t9eOLrGUkjgqp0VVGDKDFVxB2u3z7ycgQ0L+deA13H7ZYkERsqOM7BOq6au0mkPip+9SWF4kijxFQRVwhg47qQNCJC6liEKkKYtoOjBQlZDuCQGNBo3CgFwwjg2K6o6gF3hirixaRGzVQViiOIElNFXCJR7zQjwOZP3mfkqDHs2LkHI5iIZmi0at6ErKyeXHrpEHr16k1K40YgYNk2hqGjaSqEWlFzKDFVxB1uAxZvRukKomNZVJSXc/lf/0qvP56O2CZ7i75l2bKVjB49mhFXjuSaa66laWpjv+Cy+J+kZqaKI48SU0UcUjXa3o0jtW2hT+8/culFF2AhGGIyePBfmP73Gcx9ZC7t2h/H8OHD0Aw9MjsVdE3FnCpqBmWdV8QVGoJBJYZjg2VE4ksrEExsJ0g4HMQEbExAOOqoVCbkjeSETu2Y+sD97C4pxdINIIhm6ahbXFFTqDtNEYf8sq1TE28ri7SWrendpw+7d+9m61dbXeeVgWszlTjoRqr4XaDEVFE30TQs0waBQCBImzZtMC2LL774yo1OFQDVcU5RcygxVdRRXAeVRJTTqyBl2yYGoGturOlhTHIVimpBiakibqnqgkJzS/R5k85AIMH11AuUlpWjoXF061bYgO0IesBQIaaKGkOJqSKuiJlIalG/1UCPpI064uBEsp/QA/xQWsoHGzfSLLUp6RkZkc/wKkmpqamiZlBiqqgDSOQfISExSIKmY+iGK65agDde+w+rV7/MeQPOo3WrFtje1BXlfFLUHCrOVFEHiHQa1XT27d3P3pIfEAmzb2cxH7z/LvdMvZt2Ge24+uqraZSUgOkImq48+YqaRYmpog4g2I6NZZrMmD6DF5YuwrTKKf6mCLEqOanLSUyafCMnnXQiIQFDj1gIHCdSVqq2j1/xe0D1gFLEHQ4mmhhoooNmgmZRtGs3Ly57hV279+JgAg5pzdPo2qUznU/oRNPmadiAJaAjGJqDLjZoAZQ1S1ETKDFVKBSKakAN2QqFQlENKDFVKBSKakCJqUKhUFQDSkwVCoWiGlBiqlAoFNWAElOFQqGoBpSYKhQKRTWgxFShUCiqgf8P9HuSlvJb0lMAAAAASUVORK5CYII=)
Maths-General
Maths-
Identify a monomial.
Identify a monomial.
Maths-General
Maths-
Convert the equation 5x + 4y = 12 into y = mx + c and find its y-intercept.
Convert the equation 5x + 4y = 12 into y = mx + c and find its y-intercept.
Maths-General