[math]f\left(x\right)=\left(x+3\right)\left(x-4\right)[/math] and [math]g\left(x\right)=\frac{1}{3}\left(x+3\right)\left(x-4\right)[/math]. The graphs of each are shown here.[br][img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAARgAAAEYCAYAAACHjumMAAAgAElEQVR4Ae2dB7hdRbWAQyihhISOlACCUh5dyiMkoWMACUVBenmAT7r0IgSl91AElC6EJr1EICAdfRCKgPSOUo1UkRJI5n3/3Kxz15m7ezv7nDPz5WZmz6y+56w9ffoZH7wFWmCBKVOmtIBrd7IMs3VYfpFW6lcFkyIF9rS8BbwFsllAfusSZ6OSBGtyA6hfIzU1kYR5EhiXbtSz/pgloQ1MErgonmZyvi9obv6RwiUrzC1Dh9sgiX2SwES9jVbjI1uUDEFlbp77HKVvUFkPvjiVyUb/nvs4mCACOi+vMJpWb1qE680pO5XPvZQtXTD9om2f1gZF8C+CRrB1kuVWwb8KHsm0DYYqX75eJ2MdjMvQfXbFjCt34Yt+LoR/h3+9E9m8A2wQp2dcXYkrz0u/bHzox+kQVi75EsfJmqU8dQsmC5N4HN+CibdR8RBpWzDFS9CZFMv8wdbVYq7O8lwTB1NXs3m5yrKAVMCy6Hu6vRZopa29g+l9Dz7lLeAtULAFCnMwrfSSBduk68n5d9n1VaAwAxTmYAqTyBOq3ALeoVRu8q5hWIiD+fe//23OO+8889e//rVrDFc3RcVJSOzKR35Q2XvvvWdBg8pcGv65My2g3/23335rLrnkEvPII48UomwhDuarr74ySy21lNltt91SCaUVS4XYQcBF2EDT+PTTT82f//xn8+WXXzZZaeLEiY0PgMBPnjzZHHXUUeaf//xnE6x/6E4LUC+effZZ079/f3PFFVcUYoRCHAySHHHEEWbxxRfvU7ELkdITSWwBWiQLLLCAefDBBxs4VJyNNtrI/PznP2/kkXj77bfNXHPNZcaNG9eU7x+61wLnnnuumWmmmcxbb71ViBEKczB33nmnmW666cwTTzyRWDD5kiZG6EDAom1Aq2SxxRYzF154YcNaDz/8sJltttnMCy+80NRNuuqqq0y/fv3M7rvv3oD1ie61AN0jPkTDhg0z1KMiQmEOhmb2LLPMYo455hgrV9E/nCKU7RYaa6yxhtlnn32suh9//LEZPny42WOPPRrqy7vZeuutrYNZdNFFDV0rHQRG5/l0Z1uAOkCL9uijjy5M0cIcDBXyRz/6kdlggw0KE84TymaBPffc04waNcoin3/++bZF8+677zYRe/HFF83ss89uHcw000xjbr/99qZy/9B9FvjLX/5ipp9+ekOLt6iQ28HoL91pp51mBg0aZD744IOi5PN0MljgjDPOsM3cDz/80I7HXHzxxU1dI0gy60f3SP722muvDJw8SjtYQP9Go+Q99thjzZAhQ8x//vOfKLBUZbkdjOaGB2Qc5o9//KPO9umKLXDbbbeZNddc01Bhll12WfPFF180SUBfe5111jG0XMTBfPe73zWff/55E5x/6B4LUCdWX311s8022xSqdKEOZtKkSYaKevDBB/f5YhYqtScWaYGHHnrIrLTSSvbvyiuv7AP70gvN3SNxMp3WTUr65e5joA7KSGqDd955x/Y+xo4dW6j2hTkYUYTBxeWXXc5OV0teoRJ7YpEWYIf0++++Z+aff36z/PLL29ZL03uYYsw555xjWy4777yzGTx4sNlpp53MHHPM4WeTIi3b2YXMKA4cONC88sorhSpauIO57g/Xmn7T9DN/e/qZQgX1xGIsMMWYyWaK4d8bb71pBg2cNXCx1Ndff23WX399Owbz5ptvmhlmmMHQpWKZAd0pdzYphmuti3GsTc611tKWJ1wSG2y33XZm6NChhQtRnIOZKtrb775jKzcLdnyo3gK0YDbbZFO7nsEde0Ga119/3Vx/7XVWsFdffdXOGvzhD3+wzzfffLOhe+VDd1mAsbdFFlnEjB49unCHXJiD0a9kvR+ub37yk5/oLJ8uyQLydcJxXHTRRWbXXXc13/nOd8zf//73PhxxPt98Paknf/IU2xxmWvK663ocDgW0cHzoLgs8+uijZsCAAY3paalTRVihFAczZswYO2D0/vvvFyGjp5HAAhMmTDAbb7yxoan72GOPJcAwDQcjLRhBKrKCCU0f19cCzDYutNBCjVnEIt9/KQ6G6eppp53WT1fXt05ZyRjQowVz7bXX1lxSL14RFhDHITE0mZ5m7KXo6WmRtxQH880339jp6gMPPFD41CLWhq2DQK2WBwfDuiXvYOpQG6qRwa1zenraLStColIcDIIxXb3CCivUpk8vxpO4COMloVE1vyQyCUxPC2aAdzBikC6MZXr6tddeK0V762CK+hFoOgwcsoAr7BAqDavTpWjpEA3iF5TnoGV+LGpnamYBQhBffvllM910/StxMGIDbWedDhGxo7Lroq+WY4cddrAreMsydKoWjBYsTCCB+cc//mFmnXVWc9xxx4WB1i5fZK+dYAUIFKRbzzR197RggmxQgGkzkyhDnjCaki8xQn/00UdmwQUXtNPTmZWIQczdgtECu7zWW289M3LkyMbcuoaVLxo4Ot+lUdVzK2RoBU9tzypbMJqvT5drAbdeuc/CXfYOsns6DEZgs8apWjAwcQVxn7Ug7OrlSAA9XV03x6LlLSstNpI4yI5l8dZ0NX/yWz2L5MqjZa0iXTX/Kvil4SG7pzlTu6yQ2sGECRKk2NNPP22XouuFXGH4Pr96C7TawVStsdRRiavmXwd+ojurvJdbbjmz7bbbhoolsKEACQoKczDwQiAtFLurWYLM6lIf6meBbnMw9XsD1Uikf5PC8fnnn7dn7xa9e1roS9zkYIIEEcCsMWthll56afPVV1OXqE8lVAavJDK2im8S2aqCERt4B1OMxcWexVArj4qWkwPHZp55ZsNAP0GXZZEgDL/JwRTByBXu/vvvt6tFn3rqSVukBdHjMS5emc9ahjL5CO0oflFlgl9WXKWDaYWereBZ1rvKSte1Ac+s3t1kk03MhhtuGEnWxY0EDnFSfRxMHJGoci0Qaf4++eQTu8/h2GOPt6iSH0WnzDItY5l84mjXQY4qHQz2EJ0ljrNR2vKy6KaVo+7wHNDPhtjTTz+9IWqQ7YLyGggJEuAHOpi8hOEtNIg5DHzddde2nlPLJTA6r4p01Xyj+EWVlW2LKh1Mq/RsFd+y311S+uivbUCakwvZPc0uaimTWNMNytPlbjoIPtDBuIh5ny+55CIz00yzmFdffXkqqWLuXMkjV5Ax8tBrR9wqHUw72qdTZWZcdMkllyx9Gw+/sUIdjPujledXX33dzDrrLObyy7mOsvXOpVMrTlq9vINJa7H2h+fGAKan995771KVkd9+oQ4mTGIOMVpllVX8IVRhBmpRvncwLTJ8C9k+9dRTdnq6qgPeK3EweDNWDc4777z+zqSSKpd8MdKQ9w4mjbU6A5bfIdcIuxfxlaVdJQ4G4dn3MOOMM5p77723LF06mq44EImDlI0qC4L3DibIKp2ZR92Qw6XipqeLtEBlDubLL7803IF85JFHFil/V9ASxyFxUUq/8spL/kS7oozZBnQ44YBralhkV1WozMGgENeTcggVWwh8SGcBcS4Sp8MOhn755Z5bBfyJdsH26YRcXV84XGqWWWYxZR0uFWSvSh0M12L0798/9BCqIAF9XnEW0JUNqiwb8GfyFmffOlOie8TGxmHDhjXWvlQhb6UOhmMbWEHIQJMP6SyAc2BrheskoMIZyFkuLPctmHTvoJ2hP/jgAzPPPPOYo446qlI1KnUwaMYeiLXWWsv+KIJ+LJVq3ybMmOY/7LDDzOGHH97HwVxxxRVmgw02sMceUp7mXiM/yNsmFaAAMZmWZpLl//7v/yy1qn57lTuYCy+80O7irLIfWMD7aRmJN954w94dzeKoUaNGNRwMFYQT6dipfsstt5hnnnnGbL755uaAAw5oyBpXibyDaZiq4xOs3l1iiSXsnfFVKlu5g2F7OJdsX3755VXq2ba8xo8fb84++2xz9dVXm80228x2k0SZQw45xHCBvYTHH3/c/Nd//ZeZOHGiZEXG4mDci9cikTqoMM4Bt5uqYfrQfV5mmeXsJEsYTFm6VuZgtGJ0kfzVssleqdhNHIw8g013k2NJJTBG871FFzN/+9vfJKspBlfjv/3223aQlxZQpwatr9YxLF/DdEp6woTH7ebG++57oHKVKnUw3I1MOOuss+yA0wfv9VwtKy9b4qlgXREl1Zkpxk033bRpRzpdoivHsr+rJ+Bg6EqFLQNn9SZd1AsuuMD+HX/88fYGzt13393mSxktoU4ISW3bCbpG6dBz9u7C9haBHrjq9gNW5mCsYlM9DANN00wzjbnplpt7sqeI64kyU3eXiYORQ7r48eBgLhvb29Ukj12yHPIVFGgqv/DCC+bFF1+0Md0vbnY888wz7bOU/etf/wpC93ltaAHO3v3BD1Y222/fc/Zu1U63Wgcz9QV9/vnnZvnllzc777hTn1dWtQH6CFBxRlJ9XQeDmD//+c/N8cf23juFXRdeeGHrLJKowUA762Cuv/76JOBtB5PUtm2nWAqBn332WTupctllY/tgVWGfljgYNN1///3NYostZk+866O5z+hjARwMg7wsmCJQOW688UY7DiPP48aNswupklxDAT6zUHqhXRUVro9iPqNUC5xzDmfvDizs7N20wrbMwdCMp5skzXlfuaNfHetdNt5446bFdiyw+9nPfmZ22WUXM2bMGDN8+HBz6623RhNSpa6DUUU+2WYWCPr9kLfpppsbLkCkrrQitMzB0JynBTN69OhW6N12PJneZ8zErUj0sc8991xrR45ATBNkmtrvRUpjtfaB/fvf/24GD57dTqq0SuqWORgU3mOPPezmR2n2ixHcH5Hk+7hYC3gHU6w960aNpQ3cD//66683RKv6t9VSB8P6C2Yxnnyy50qThhV8ohILdJqDqfrHU8lLysFk++23N0OHDm1Z9wjRW+pg2PzIBqzjjuuZCfEVJEdtyoDqz4PJYLQ2QXnvg/fN3HPPbU455ZQ+3eoqVWipg8GhsJaDKWvpJlXlZKriU+XLTMpLdH/llZ5p6k4agxHdtC2S5mmcdk/fdMONdvXuE0880VJVKncw7su+6KKLbDfpueeea6khOp252F1i9PXnwXTWW9fvdoeddjRLLbWUYRJA51etcaUOJkhRZkc4ZUvfMlemEUQGicvklZR2mbJA26Uvz/48mKRvqL3gPv30UzNkgQXNPvvs0xBc3nkjo6SEy6dSB+PqJMKss846dg1Hq+bqXbmqfBYbVMVT88O564V2Vcng+ZRrAbm58U9/+lO5jBzqum5RxHNLHYzId/7555u55prLvPfee5Ll4wos0GmzSBWYrJYs3B/2fvvtZ7eMfPzxxw15XZhGQcEJl08tHIx0ky655JKC1fXkoizgHUyUddqzjNs7lllmmabukauJ6wTc8iKfW+5gRNm1117bbLHFFg3dJL+R4ROFW6AbHIzUI4kLN2JNCIp+jzzyiO326u6RlEksIrvPkl9k3K8KJkkE5tQ2bn5sxVEBrbRBK3l3g4NJUvc6Ceboo482Q4YMMdI9CqtfYflF26LlLRgUQllOYZtpppnMDTfcULSOnl6IBbrBwVT1QwoxcWXZ6Ml9Y//93/9t9t133wZfV3/3uQFYUqI2LRgOUlpttdXMT3/60z7TqiXp3iBbtdEbjKc6V/1cZbobHIxrz1a+a1eWop/5SHNzwB133FE06cz0atGCEek5SpNu0ocffihZPi7RAt3gYDrZobhVg6MxuXfsn//8Z1ORtoFONwGV9FArB/PXv/7VzDDDDPYgpZL09WSVBbrBwSh1OzpJ92jVVVc1O+64Y630rJWD+eqrr8wPfvADs9VWW9XKSJ0qjHcwnfNm6R4NGDDA/PGPf6yVUrVyMFiGC6JYdPfRRx/VylCdKIx3MJ3zVo855hgz33zzJb4TqyrNa+dgJkyYYPr3729nk6ruL1Zl9Lrw8Q6mLm8inxxssVlllVXsmc35KBWPXTsHw1Ga3E649dZbF6+tp9hkAe9gmszRlg98hOkesafssssuq50OtXMwWOjggw+2h+XIYiGxmm/RiCWKib2DKcaOrabC7NGcc85p3nnnnVaL0od/rRyMOBAOr5ZuUh+JfUZhFvAOpjBTVkaI34j8TmDKQW3MHm244YZWBl2u4SoT0GFUGwcjxiCWbtI222zjiOsfi7SAdzBFWrMaWvI7EW7SPRo7tu/FagLTyrjlDkYbTKcPO+wwO5vkdpNaaaxO4+0dTHu/UX4vJ554opl99tkNV5TUMbTcwYQZhfurp512Wr83KcxABeR7B1OAEVtEAuci22s22GCDFkkRz7YWDka3XERkrj9dfPHFa7cyUeTrhNg7mPZ6i+7v5JlnnrHnWVc1e+TyT2K9WjgYEdRV4NBDDzVzzDGH+eyzzxoDWy6M4HZDHKZ7WH6cTbyDibNQPcvlfdM9Gjx4sPnHP/4RKKjABRZWlJnKwTBizQwPgk8pQUDXIHSTuJjt+uuvL4FbPUi6OieVKise9AW3mx2M2CCpvesGx2+RS9U4pE10kbhOsqZyMP/5z3/MiiuuaM477zxTiodxLAO/RRdd1Oy0006NkjoasSFcixJJbCIwEiNqNzuYFr2qwtg+/fTTdmPwrbfeamnq9+oyiSpzYcOeGbLQh8ElpZnIwQgxYvYK9evXz9w67rYwWVLnC/0gxDPPPNPOJn3yySeN4ij4BlCbJPLqIvgSJ1FbYLvZwYgNktirLjBa5hNOOMEebcKePZ1ftKxCe9111zXrr7+++frrr1PxS+RgtNCsURk1apRZbpllDbufyw5yiE4nd5PKtmEY/W5wMPIDCbNBO+Yze8TJdbTsk+iXBCbKDqeddpoZOHCg3amdllZqB4MgeE1GsNMyi1IijBb59DW5yLubA3ZwbcQFW/vvv7/ZZZddzK677mp23nlnc8011yQ2Uzc4mMTGaCNA6R7dcsstpUtNfZpmmmnMSSedlIlXJgeTiVMMkvvj0eBjxoyxey06tZukdU2T5t7hlVZayfzhD3+w64Wuu+46Q+VLGryDSWqpesHRPeLkuioWoVLHTj755My9lUIcTNg0cpTTSPPKpJvED6gOoSi98urC1RRc90IQmSROQls7mDR4SWh7mHIsQPeIO6f32muvUAZp36WG1+lQBikKcjuYt956y6y88srm4osvbrBNKmRSOKbkGGSim5QUpyFMDRJlyXzzzTeb9dZbz7z++ut2yz6zbm6I4s36Cbb59zS1Jxtj+POhzhZgmQjvbPz48aWJmeYK56j6hYC5HQyVmrNbOEv3z3/+c2oHECegWPE3v/mNGTRoUC23pIuMcXGYrmH5cfTuvfdes/pqQ+1NDNzvveaaa5pnn302FI3DoG+88Ub7x/UwLDdgO8ZBBx1kbrzx5ql/N5rnn38+lIYvaI0FpI786le/MosssogJ+pgUJRnXnhR1y2pmByMKoxTK0sJAcc6k0GVhSieB0bhs5uJKhlbtGk0rr5bdTQstid3ypM/gf/LZp+aLL76wA+9cXjd8+HATNlbF4DzdKv7uuecea0sczFFHHWXuuefuqX/32BZRUhk8XHUWYFCfsRe6R3SVJKSpR2Gwks898dxPdtNNNwn5RLHgu8CJHEwYMsQo4++ll16yMxpBA09x+K5Q+lnoEzMPz/ScNq6GLTMdpUMSvlH4UWWxtNWSahz9Qgst1KcFEkYfp01zm67WFEUnjGcYnTB4n1+cBbA9HwZmdO66665EhJO+L+D4Y5iDNW4c+JYnaL6JHEwUM00sCs4ty4LHvUkzzzxznx+QS7tdntPawIXnWfuFJ5980jqYoK372ikLnZdfftk6mGuvvXaqyXq/iu1iwzRyit5pcOoAK3Jvu+22Zskll4yc0RHYLHJfcMEF5n/+538K7X7ldjBZFMmK88EHH9hxGKbN2jHkeflB+tIlOvLIIw0Ogj4zU9ZnnHFG4hYes0js9QIf2ZLIlwQmSNa65LWr/BMnTrQrd/fbb79YU9ZJx0IdjCjGCt8999zT4BGLDMwmsYqYu5PSjHQXKQO0RM+kdIPgg/Li6Lk4XFR3+OGH24V27DxPu/BKT1PH8fblrbUA9x0xBsk708GtE7qsDulCHYwoxKDjz372M3uu7m239e5ZCjNGWL7Q0/Gdd95pZ6yee+45nR2YTkM3kECHZ3abg5H6IHE7vd7tttvOLgf5dtI3ucTWujNeuvfee5unnnoqF80o5EIcjBZamDHguOWWW9rj/F588UXJzh0z1Tr//PObU045JTetbifQDQ6GuhlUP9vp3XNX+wILLGDOPffcJrGT6hUERx6NALrIDB6XFQpxMFo4rQwbI/G8LA4KCho2qDwsb4899jDLL7ucPRzchclK06XTyc9io25wMGHvUWwQVl51fpQ8bAVh6vjVV19tiBUF3wAKSTC8gLNiBhHaZYZCHYwoLbEILs/EkpaytDH4LDDrP920iafr0vLoRHixu8To2I0OBv21Der+rpF1k002MSNGjChMbsZIOcc3bLKkSPsU5mBEKInlxbnPkq/jJDAanjGeBedfwOy2226FGV3T7/S02LsbHYy8W7GBPNc1nvD4Y3bty0UXXdQkYhr5g2BpxUyaNKmJZhkPhTiYIAWChGUrAcuQi5gB+uWRR9gzKtyFfUllCZKv2/K6wcG0U30IkvWYXx9tZ4/effdd+zHV657aob4W4mCSKjpu3Di792X06NFJUULh7r//fjtLddVVV4XC+IJoC3SDg9EWCPoB6/K6pZF3+RVXaD4LaXI2F8NEC7cPyIJLbQudLtoGhTqYJIJeeumlduT6uOOOy9W9wVAbbbSRPfS4aKN0C71uczDt9l7lbjA2qNowJdtR2Kzs/v73v2933nPkZZWhUAcTJHiQ0/n1r39tT2DL21WiXzrLLLM0Fh8F8QqSyef1WMA7mHrXhEMOOcTeDfbll1+mFlR+C+/8420zfPVhdiPyB++9n5pOXoTSHUyQgKJ8UFlcnsalXzpgwICeWw4cRA3nFPnHqRbwDqa+VYET/Oedd167gTiPlI/85f/sTSCPPTqhh0y2HlZmEVriYFxpxRlIrMuD8qScbtJmm21mVlhhudSnnQuNbo69g6nn26fOc8g9i+DYDpI3fPLRx3lJZMavxMFoJ6HTSM3ZJVweFbbgx4V3NWXguH//6Yy7dSAOz6XTjc/ewdTzrfPhZO3LsGHDUk0lJ63zSeGKsE4lDsYVVCvIeb4//vGP7S7p22+/3QWNfaYpueCC89tDeDTdWEQP0JUL7drhtbNzerbZZjO///3vQ8UNq+usEWN/EbOsdQgtcTCu4twat/nmm1sn88ADD9jiMAO6uDwfcshhZuGFF7YnuwWV+7xgC/gWTLBdWp3LPURBO6ej5OL3wmAw51YzLknL3g3ym5LYLS/juRYOBsVoyXDEg1y7kcYIOKX+/fubutw6UMaLKoOmdzBlWDUfTWZWl19++aY7p5NQZHMxZ2Mzq8oJhTqk+S1pvCLSLXUwYYrrfJ12FZYy+qwces3ubR+SW8A7mOS2KhNS6jE8HnvsMbsY9corr0zFkg/0NttsU7uPbEsdjFhQG1jyiCVfYp2n4Uiffvrptov12muvuUX+OcQC3sGEGKaF2ax9+d73vhd5LGaQePo3ElTeqrxaOJgg5f/yl7/YVskbb7wRVNwnjzUxNA/dMzP6APqMhgW6wcHU9YfXeAkqwa0PjCXus88+Kjc8yZhL3sWq4dSLKamtg+FSsFVWWcUstthi9kAcqSgSB6n/wx/+0Ky66qp2sMtfIhZkoZ48sWE3OxixQbiVqi9hqQbXyHBda1zAuTDmcsQRR8SBtrS8tg4Gq3DINzcXMmXHjyEucE4MF8DJ5WN1rERxOpRVLraQGD7d4GDKsmfRdKd8O9ku1+BaHs6ejgoM6HLDADdscIFenUMtHAyVXld8DCbPLMS74oorGqfXSb7E2ricb0ET8xe/+IWZMiX6JWm8bkuL7byDqcmbnzzFPPHXJ830007XuIJZ3pFIKM/Eu+++u53GvvXWW6W4tnEtHEyR1jnmmGPsYO8HH0xsOKki6XcSrW5wMPLDrPt7O+G44830A2awx2Lq7UJB8uNY9GH6ddattg7GNaw8v/3225EXfz/zzDN2D4dfExNf7brBwcRbofUQLDT9/hKL20vP4qSR34HAuc+STxxVpuHKTNfGwbCWBYPIX5jSY8aMsQ5E1gm4RqT/KlfMZtnmHsa3E/O9g6nHW+UqWDY2PvzwX6xAbp1mOwwHfrv59ZA+WoraOBhXzDBjMpXH3iVW7rrnlAoN9nBwx+7f/vY3yar05YTJ3hCmJokqHIy2hU4nNYGL4z4npdNKuCiZ+SCyQJS1L7Rk3MA1PWuvvbZZY4017IkBbrk8R/EQmDRxUfQqczBaYJ0OUzoIRvIYRedOF6awuRrFDXSj5plnHnPggQe6RS19FvmJJZ1WoLR4LrzwJq7CwYh+Wg4tg5SniYWWxGlwgc2Kl5ZPELzwlpg7j+abbz47uCt5gscxl2wbmGOOOczDDz8s2TZ2YZsKc+oYR9vlFfVcmYOJEkLKkigmMMwYvfXWW4LaJ+Yq1SFDhtivgh406wNY8wzRV8R0nyU/S1ylg3HlK+KdFGkLV76inuNk/M1vfmM3J77++ut9WPKBXHnlle32AU1HpwUpKE/KWhnXysFgCDGUxFHGcWHYqi5BNkDedNNNxkw9KNmFF9ii41g+Rfy6ChC6KAcTq696rw2xc9ogCc8Gr5SJMmgH0aS+Lr300maHHXYIlJDWzaefftoog0YQnQZAhkTR9FwRauVgkigbBsPl4FwmxfQ0q3i/+WayWXfddW3f9ZvJ1a+JCZPTyMHNKX9gofTcN5riuSgHA8u08qVU32oFj7R8UpijctAnn3zSXr3D4d46aB11WsO0S7pyB1OWwcaPv8P2VUeMGGbefPPv1v4M9nKuxmuv9F65SUEZMmiaOi385Ac1GQ+T8eoJl27eSlakg4mTpQqmoOEAACAASURBVI/sGW0gfPrQk4IccRk0tTjMlEqAF4O7iy66qD3HiNP+jz32WLPLLrs0rhYR2DJj0VnionlV7mBcBUQxmovXXntt5I9fYF0a8sz5pexFWmyx79ppPTZAzjXXXIYdqnfeeadhRF5CHC2BSxI/9NBD5p577kkCamHE2SRBoJmsF1WllTsIXvLKdjCsRWJdUhmBqzhotSYJoq+GDcqTcpY3/O53v5u6p01y88WaH1taJkyYYC+0v+SSSwyXB3LUAndFH3300U0ORuO5EgSVcZ4SFxwSgspdGvo5LbzGlbRLo+UORgTjPIsTTzyxsQ/DFVTg4mL2LzHuIrtMDz/8cDP77LObww47zLzzzjtx6JnKr776anupVSbkGCQ2fZ511lkxUNmKy3YwJ510krnvvvuyCReD9fzzz5tzzjknBipbMdPFHDsZNEOZjWIz1jXXXGP+93//1+6xY6KCNHvoOOg7b8B5pdmfxO/k7rvvNnTXdAsrrxyCXwsHgzPhpZ5yyikNJdM4mChYvDmLmEaOHGnefz/4XpgofDFUVEzLa+zYsVEgmctwMHmOoIjS7eWXX7ZfTeTPG4L4cPTjgw8+mJd04Jf4hRdesK2M3MQDCFAX2c+W1sFoG5DWz5rNBRdcYB3KTjvtZLM5miRpa0zTCUrj0N0T7YLgdB7T4ZxcMHToUHPCCScYnLc4mzAdNH5UuhYOBgEZiD3zzDOjZM1UhlNhTQxT1rSSygi33HJLaSeJsYrzwgsvLENsw3ohmuXIX0ag5fXII4+UQdq8+eabhu5FGYGv+kEHHRTqIPLyPPvss62DKaP7yIDxHXfckVpEPjbc/sgCVcYt11prrYazkd5AaqLGmFQOhnESmr3777+/OeCAA2xMWv+F5WuYoPS+e+9jhq8xwuy3335mvwOaaQbBx+UhB+sINtxwQ2u0aaefzt4mSZ7GPWC/fLpAj9YRL4S01l+nNc80aRYUMhvWR+4DDmjwgg92E34Sw4e0PEss+XxBWRG98cYbN9kEWmEyanoaRuMIDHL/9Kc/bfDX8FoWna/TAqNjSTMYygpXDR+WFhzKw9IalwOfWH+y1157GeqHLhMa0NG0BKY3r6eeaTic1mGHHWJWW20169h5t4JXREwd4QqgTTfdtA/dXrma64TwZZyS38o000xjfy84GnE2rCJmi85TTz2VelwqlYNhTn748OH2SISFFlrI8MfxCJLWcVi+hpH0wkMWMgsuNMTMNmhwIC2BC4s1L50G/rvf/a7dSDbLTDObftP0s62ZRRZZxMptYRdpll/wiYEL4yn5wDGQPOecc/axhdAS2KgYWBee5/nnn79B2y3X9KRMYspI62etD2loU6GQX8NqHJ3W/CQt5dqmQouxL1qPUubiyDOx4Og8ydd5osMCCyxgZw2FfxCs5AXB6DyhL3m0dgcNGmRbvUMWDq/jLh74QmPhhYc06g55iyyyqH2P/fr1tz9c6iV/Wkb4ahpSpmOdFliJKcPeYnOB1eWS58bIgk1dB4OTYYhhxRVXtNeoSC8gadcplYORfqUmrtO6CRWWr2EkDexnn3xqTj311MbgbFp8oaVjaFg6k6eY/9l1FzNd/2nN0397pvkG8Yjp0iQy0FflJDLGYKTfKjIkwdewLjzPdGMYzHTLBE9iKZdY8rVMOg0czWIGF5GfMsGVGBo6LTTdGBgXjmfeJ/fzBJUH0XZpuHx4Fh24aI+ZHo2j04JLnuBofCmXGDjB50PKl93uDWLd0pRk834C10NLKPfgv//+u3aMY5pp+lnHyBhSD1wv316MnpSU8yS0dVrnCS72ZpJDyoRGkA2kDFzGmzghT1ouOFhmZGm5cMKepie8ksSpHIwmqIUjP6sAgoeCJ598amhF17x1WvAl1mU6fcyvj7bGu/TSS1mJ0ivvVKA4fE3LTTNI6u7uzkIPHBcPB6MHeXW5wEuejiWNrAInaZGfHbqMwehBXsHTOAIv+BpGl0m55OFg5J4rt0yeXT76WfgIPXkmZmASBxMUBM4t0/mk9Z+GxbHQ5WPPm7gWgQVO0hJr3N5085qXSZO+tcsluIWUO6eR3w3QkxBNW6B6Y8HFwcggr+QJlH7W9Jkmp1vFx2allVayTkWuDxJcN9a03DL9nNnBaCJFpPlqnHzyiU1fm6R0kyjLQOmSSy5pRowYYXelsov1t7/9rV0fk5RPGFxZs0joJS2YMN5p8l07FTmLFCQHs4JF3TDoys5MR5iDcWVxcd1y9znrLBJ0wnlNtksZBg6c2ey7776GFkwZAXvfeOONiUnzYedGDvbu0VLR2200kXC9NFTfdG0cDIoy65BVkb6qNefQwqBCcqgyC9dYTMUeEJ7ZcJZnpJwmKWthygis3eFYijLsUtQ6mDDZaHnJoq+ibYPsZc0iURd/+ctf5pqmpnXIwCofCAL1i8FSBmFpYZQxgwQfFn2mmfL+6quvDEeglBVq42BQkKZakhBWoaNwae7yZVpzzTXtaDmwOJldd93VNg132223KPTIMlpfTCeXEVhCLgNrRdMvysGEyYW9w76I4CR9j0Fw3347yXzySfgPA5wgvDBZXVjqoh63SIoHDh8EjmBgbYkcQE+Xgy7IxRdfbFvQ1Mcig8gP3SibJ+GJgz344IPtehiBRw9aXlEnGAisjmvlYMRIWsCgPF2eNk1LhgEslppL4ESxsNWPRfMXnknjMvmX7WC0jkXqEUdLyiXWcpSdPv/88+1YHwOmbPMg4HR4ZqamrI9FEXqJvRg+YCqdaXoCrTH2TO27737lTlMXoUQeGmIAidPQEhyarEyf0ucMC8AKPDAy9KbzwnAtvIMfBZumLCn/pDTLdDBFyyp2Tapb0XBR+kj9gCeDtxzKPfmb3h38fMzmnHNuwwreugZXPxZfMm2Nc9l8882nnhfcO3CNHi5OkG61aMFECSplbhykTJI86HBZ1eDBgw3L8IMCLRoucWuM9OsaFISQ0NghqJmyxR6ZkKcileVggmQLyssiu9CROAuNonCQga4U4xhRgS0TgwYN7NO9KFSHgOUWWemDRyuGhXcyMUK3KUuohYPJIngeHJaZ000KW4LPwCT7MriKlgHgz78otr+M7FlefhacKDuV5WCieBatQxSvNGWuXDzLn6aj4dhDxIpfZmHCAuNQSyyxhNlii59meudhdJvy1RlDWr4mmAwPDFKzLoYProS09GvvYFCI/UQTJ3KQVP4gBtpoo43MsGHDDBe7SZ7EcGEAmKXXrHK96oorEzMWGnh8Bn/LCtgj7ssZx7soByM6u/ywgcyiMA4RBufiJXn+7LPPG+MZ0BXaEicZoBU+giMxg6S8uzAatFp+9atf2RnIFVZYwdx/b98d49LoZcCXwd3HH58g7GzM4H3Se9ebEEMePv/s3+a5F543LECUGOeWNdBFWmqppcxSSy1tjj/++KlkmrtISWjX3sHwQ+crEXasYBIlNQxn+V522WWGioF3ZuCNLxA/BqlgGp79F2E/ZIHXMd2q7bbbznAFKH/smXnvvfc0yVRpoa2RuOmSjWl5b/YrysEgG3JqWV977TW7V4gFXHmDpsvana222maqfYfaow7Curpp+eIM6T5zMiKDnHyE/vSnP/Uhg260SliMF/UjpmzxxRe3i9g0EeoTs5cc6F1UuPf+++zWD+o1dJdbbrnU9UPszBojBnVZfnHllWMtPRxillBrB0M/kPUIP/jBD+xdvFkUdHH4OuGRb7/9djtljZdedtllDTtc3SAG1/kYP2r3MYvuWMHKYVdMXf/kJz8xO++8syaRK812ejb50T++6qqrctEq0sFoQVi9S0VncJA7qooMLCJjPROtWs7+wYExfVpE4OvPWixoMwPEqm+uEwn6wEQ5FpHl8ccft11xfQkgdQoejPFR74oKfDTZXErrCtmTjA1p3lLXObQN58LGTAKzXgz2Uq8FRuPFpVvqYHQTNEh4ToljlzKj71tttVWTLkHwTQBTH6Lgxo0bZwd7+Rqx9yRJYG8GLR923DLCHkUferQycJC0nIJCHL7GAZZDiag89I/znkFTloPhh8WxAUz98/7S6Kj1TZJm2QFrmyQIL4klP0tMq5b1LHzkzjvvPEvCpes+az60ZHFQ0JHAeS3c60XdW2aZZSQ7d4wz5M5qN0TJFwTLx3H06NFNReyFo0uof69NABEPLXUwyBVmAL5OdI1eeuklu4uTbf9FBpp8jL/wkhnwZQVkmCyaL1224447zu4nYTdyUBNa0zn55JPtcYg6T9MjHVWmYTUcDu7yyy/XxYnTQqcsByOCsLoZB1NmYEEYp8+FBdE1rDwonxYL9Y/TEGXzHzyCfmBh9Ln0b8CAAU2n7tF65jQCTpBjqwAzNBLC6Eh5XEydpFvHpATOkK59kYHeRBYZW+5ggozAsmrOp+B8UgJLwrfZausg0MC8JIagwtCyoBLMO+/ctksDsTBcyZeYJjJfz6hVk1yWRSVqTHcHjFUEKpAgEweTuwXzWt/NjglYh4KIbQSAoyHLdDB8FOji0h0NC0FOIQwW+dmPwwwi3QKcC/QZ80q7lYTWC10NPmIEaDNmc9RRR9lnuiLiYMRuEofJF5XPHiSOheV3Q93gwynd/iC6Ok+no3hkKavUwTBqjndlephuj/5j46GspsWhUDHZh0PlOfvMs8zIDTYy773zbo8DkCF6pTE/eCo0Pzq+7PzRL5U0X1O9ipJZGKarmWpk4R2De1GG5gUKLWKcC3+SxxJq+r4yM4Ds3HlD5dQBHi4fKhv6Yw9WguqY/Tycs+ri5HEwQuuVl4o7MlPrKGlsrrsvkp83Rn5aX6uvvrrtgoo+aehqx6Pxab2wMI6xNk75R/4k4y2aN3WAVrE+M5j6w9YBuo/UDQ6h52ZSdwJAy6JppklDgwFaBnv1BzCONuVxMEnk0DRKdzCaGX1RZgGoHIxfSJpn0rxYXjx9VLw/LQz+FlhwITPH7IPNsOFr2MVKAf7FDsTxQ+UFBv1RRvcmKBxxxOF2OppZBC2vhmXmIIiu5DEuwtJqrvmk2T5q1CjbtYNGGE2hTwXGBkF/2EWmegWeGAfjOi9dniT9SsEtGOEp+gZ1kaRMYsFJE/Mu2DiYZNdwUj6MbeEENDxpZpT4iKQJjGFwJIN2HoyZcfAT9ZnDmxj3o/XMUgmcWdEBmjg0fZNGUh7aBoITlCdlxFLuxqU7GC2EFsTNl2cEZBSf1gVfAmK+JBv9aJR56603pl4AHj8fL4oKXYnx6DR3pZz4oIMOsc1hBrJ6QzwPYIUOaRzknnvuaU8F4xQw+uFuEHj9BXVhkjzTxcvdRSq5BcMsF44gLIgtwsqD8nEuzJbImScCI7QkJl+nBU5iyngHtGCZ6aM7RLdG41H3mGbW18YIfljMZkOcB9PQjFtI4AMkdZp6DU2WSJDWrQyBTxszVS+zXfClu8QMW5QNkvJIS0PDV+5gkiql4Zjm23HH7XWWTWtF+hSGZLArdJ111rEj7ozxsH2eHwEvgxeetjnssuEKCs655ehBBvSYTmZKktZJFnld+vJMK4kuWp6ATO6BU3noubh0eWnJEYrQnR8OLQq6H7wv0tiX9Sp0pYN46DydRia6tXPPPbftSjCewwcGeoyVsMiSqXZapTIL5OK7+vJM9x6bMpYTFfj4MCgrIQltgQ2KuQWBlhH2xh6bbbZZo7sutCUOwi8rr1IHg4Kuku5zkKJ4eKlASeCDaEges0d8tVhhyYFIfAn5ush2+jxrS5CNZdU03fljTIg/1hAwjnLkkUfarqDIIrGrk/sMnOQR88csB3JnCUKrbAeDsw4agBUd0sqOg+HEfLozvCe6YPxhY3ECQlN0lGeJZbCWcugxnS4rrrEnZ6kw7sWtoNSTsKB1EF60XpiWpkUkeWH4MtYTVp42nzVXDAOgD84rbDhA042SMapMaCSBqdTBiGB1jDEWnp/WDBWv6DB+/HjbL+fry5qbsBPN4l6aLtdp5E3b7SrbwRRtwyT0XJuAw4A+5w4z/kFcZND8aL2wLSCu9VIk/zrQ0jYQeSSvnySkoIxY89DpMnilpanlYYUufXFG+Am6LIhuXLmLw9ecbhmnvrNuQfDd2MVL8yy0kuB0ooNx9WbFNjcR8F5ZVZzmil+XVtTzf778wm7foMtdl5CmLpQlc2QLpigBg2Z9ylIoDV1XP7pPQ4cOs1Pk0pQOo+fihsEF5TMg9+nHPesjpJwFhUxfZgkii8SaRlCelDOTV+YYjPApOo7SiTJdzrYF7h8q6+hO0e32cX80Mw+cxbZe6lrfRdYq41AHo1+STmcSLsbiSegngckkm4N066032wFaujQ65OEfhDu5cYyVsYuxWDPD1Cb7aphiDNtagExB9LSsUWlwBb/KFozwlDhKxixljEGw9oMpYtY7CR/pNsqz0HafJT9L/J9/f27WH/lDM2LY8MgZIeEpcRZe4CTBj4KJKkskU8DZMxpP07cORmdowKLSQf4lC88sOFE6BNGj5cICLhb6xY3FBOEn4Wfx1H07OBMGh1nbwvYD1gAlOZ7C5e8+R8lCWZUOJk6WNOVaTxwI5ylzadlMM81kZwjdgWUNL3yC8qQsbcxg8EwDZmwsFE2LnwY+Su6oMuGRBEZgA+PJU3o+jc6POoxuUwsmDCgsP1CAoMwUHi8InbzcMijCcbTYoMg0M60YgZUvoSLTKNN5QWloCB0p1+9HyolxLMxkaOfGdCpT9ayzKTJU6WBEf4mz6kE3VndfeS9shGXdCbuhJbh83GeBKyLmCl4GkJntjOIjZRJn5Z0UPwwuLD9KHqmvNk7xe25yMDDQzHU6innasrLoppUjDL5nLGaobcWUIWsUzaAyBipnnXVWe/UoU6A4wCC4MH3IB97FqdLBRMkWV4bTZXBW1qawczgouPoBkzQviF6SPJwa41hs7+iWIM4mSF+xt8R9HEwQUjfmyYySjMWIwYqyBfSS0uQrzYbJM844wy4tZyGYxmUPlF6WnlRGtiHUfZAXPVlmz8poZoNYyMiAeFjQdgmDKTKfs37YApB1TVKRstSRlncw6q3oykkznF21jMXwA9dlCqUlSVkSLsw5r2TOOee0K4eZ/o7aoiA4xEW1YMJsE5avZSDNjmMWOrJgjhWo7o2N7PeiBeMupnPplP3s6sNgPBf3ya7lsvm3I33vYCLeWtmtmAjWjSK3UjcKVIKzPzi5nhPkGCR2N+exDJ69L0yP82NmfAe6OBgWhiXZNCjswuTRzeYwGLqeDMC6l9RxyBFjXpx/zHJ3dpS3Q5DWi6wEbgeZq5bRO5gIizO7QyuGvUt6YDECJXVR2I8xNaGpCDTV3c1ze+yxh+0KMY7DfivGdAjiYDhClJXFbMbDAbhT5HEyAv/ZJ5+af330oXVixDrcded4s8kmm9iL1WebbbY+B0QxiM0Jb1G72TW9OqSl9cIBTz6EW6AlDiauwoaLW3yJK4v7LK0YTiErMrh88tLW9HQaurRcHn30UduyoTsl9yIzBsP9UBwxwdEBtGZwQuyd0oEzZNlGseWWW9oZG7eF9IerrzGLff97ZoH55rdXvXDokQRkGX/3XWbEiBF2iwStE+EvMGliV7c0uEXBIoO0XmgR1kGmonQrgo62R+UORjMvQpmyaQStiylShzy0gnCD8rBRUL60YE488UTDWbGcL8NsiLtPio1/nNGDg6Eb5joYnNdhhxxqD1hihufJJ59sfi26/9Rc0kcuLadOO2gte0QmWi/smPdjL31fg/vOKncwiOQK0VfManPi5JFWjL6AKq+EcTzj6Au+xALvPpMflEe+zCIlHYPRdHRaeIfF4l8ER+KgtUVR8obRrzqf1stCCy3U2IUdJLPoWLVsdeCndW+Jg6mDEeJk0EaSsRiuC9EL4OJoFFUusrgxp5VxXxQHorPYjBYGu4UFTvMPyitqFknzyZoOks+lpWF02oUr85kZrRlnnNEe6VAmn06h7R2M+sJHVVpaMcx0FD0Wk7YiaRk5+4O7dVj5yzQusgUdrxnGI8rBaD5h+Fnzw2jrfNL6OSuvIvH40HB4GFtJmBHzId4C3sHE28hCULmoWMwoVdGKifpxSRlXpqy33noJNegL9sorL9V+oV1fqcvPEfu6nHDgDIbri9RcGP/cbAHvYJrtEfl0yy032XNF4sZiwipoJHHVkoqDk3Iq+siRI81jjz1mOApU35ogMG6MbCIf59uyktf/YFwr9X1m6p8rTNiqwcfGh2QW8A4mmZ0s1KRJ35rVVlvdXt369Td9K5n8cFOQzAU6fvzddmEaMzxMI7ML2z0MWzOgWc+2Aha6EU+Y8LhdiXrxxRfbvI8++sjGHP3YbSHu3TFzxqFVzJDFwXab7aL09Q4myjoBZfyAqWgXnp98c1vaCsk0KN0fzvF1/8hnQRxh8uRv7NmrTKXzVWXBHGfChl1VwYI2YDiLmJW/rFdhjw8DxexzOumkkwx3X3NhXNEhrQ2K5p+EnsgoseCwNYNL0oo6pV/odkPsHUzKtzx5srH7ZRb+7iKl7Y3h8GYcGcv73T8GdPVArv4xcMg206f62AKtnoYlX9bBuAvrXDhNI0+6LLp5ZArDFVmJWRzIR2XChAkWXMrCcH1+rwW8g+m1RUhK349EerK993fWWQYaLmyTIJVOYsknDsqTcsqiygVOYg1LC0YHHAvnkrCzWsNpGJ1f5SCv5qvlaXVay6XTyMUzXUm2V7DVwYf0FvAOJr3NbMXjqln21ejWRAZSiVDcii9IXDfLPiOW8h9zzDF2rw95YfCCJ3HYNHVSfKHTSbGrO++ZQ9ppVbplnaR3Wbp4B5PRsuzv4QoSbtAjlFX5ouhyLANjKbvssos5/PDD7X6jKHhX1Zdfbs9Dv109in4WGzIzx9on7rPyIZsFvIPJZjeLxR4eWjHu3p0cJCtFDWvBVCpEjZltu+22dkxL704X51NjsWslmncwOV4HFY/+OYvvmMVpt8rXCgfTLjZixzeHSbXL2TQ5qnGpqN7B5DSvbIRkdqfdQtX3IrWLc2FamnujOfwqyRWs7fbeq5S3JQ6mXSpakhfBtgGum1155ZWNe5RlFH4dbCC7qd1p6ii5O7lM3gn3ltN6kbupJb+TdS9SN22vyh2MZl6kUlXQCpOdHbYMBo4ZMya1GGE0UxPKgFB1CyaDiJWjsEiRFdFbb7115bw7gaFbnyt3MBjRFaKdDKtl1+mDDz7Yzioxu5QkaNwk8GXAtGIMRutRBxtoeTif5te//rWdlg46OF1g6ya3yFWXWNunJQ6mLoYoUg7ulV5w/gXMPr/Yt0iypdJqhYPRla9U5TIQx6nQEmUrRVjQ8ut0GHy353sHU2ANGDt2rN3bc8cddxRItTxSrXAw5WmTnzKrdbl7SW/29E4kn129g8lnvyZsmtgcbr3KKqs0DiSqcwWtysHUwQZxMnCW8Mwzz2weeOCBpnda5EOcDHG80uCngY3jm6c81MH0FVDvycnDsrNxGfCdZZZZ7O7kME372jYMsoz83veYZC9SXlldfPc5rYY9+L06xOEH82vG587vdAO7zfjZZIjD6i0P1qG3XKfSwGq8stKhDsZlOMWe3CyGldiFCn/Wiut0OEZ7lqDb6NGjzcCBA+1uZa2FPuS6VTboeY89UrFVgOMa0kxTZ5FbcCQWO0isbRSeljrHLZvhUOEl4fjs5+JmzOjrVMLxw3mGl2TToZdeHL7YuhejORWH3wzd9ykpfpODiRYq64vtK1yn5oj9mEnihkXOby3rwrbsNpQfCsc1xB+ZKTpl59eD6dJxn+PoN8P36hCGJ/ASN8P14uNUuILkwgsvbAaJfOrFjwSLLMxLIx4/WHcRKh5fIIPjZPhNDiaYUE9uUo8VRaObyrgKhDNEdOsg+oUns04RNITTK6+8lroFI7h5YtFB4rS03LqYlQ5HjK666qr2GEwGdpPScfmnkV945KEBv3bBT+xg0hjRw3La3GSz00472fuWk66NqdpuVQ3yBuklP7SgsjLzhC/x6aefbmaaaaaYrlFZ0iRrAQh3kVueOZcoX6gGv8nB9FUinwrdjI0tued53nnnNdtss03TTQR1sTMOJu0YTNZ36ursPmelmxXvqaeesgeec45OUChDvrw00+ADmwY+yAZF5DU5mCIIehrNFrjppp6bCHRXqRmidU9V7EWqQyXXFkaeTz/91AwdOtSeX6zXvLhw+tmns1nAO5hsdkuMRVeJQ7Xnnntuewl9UsQqfpit7CIltUMZcNI14gB1H8q1gHcw5drXUueMXLpK2223XS2araJyNzoYrh1hp3RY10hs4+NiLOAdTDF2jKRCa0RmlX73u981YKtopTSYBSS6ycFga+6Doms0fPjw0m6ECDBzy7NaWc+8g6no9cus0qyzzmoY+6hD6HQHww9L/7j2339/M3jwYMOd3j6UZwFtc+9gyrNzg7IYnK4S9xZxnzQL8NwfQAOhokSnOxjMKLbnZka6RpdccklF1u1ONmJv0d47GLFERTGnpNGKOfrooyviGM6m0x2MVPb333/fDBkyxHDF7ueffx5ukA4sERtUqZrm6R1MlZafyovrWTl3JOgcX/1yyhat0x0M9uNMXbZszDfffPZCurJt6uk3W8A7mGZ7VPLEV5RKz9kjr7/+eiU8g5h0g4Ph3ih2t48fPz7IBF2RV+VHyzWodzCuRSp6ZpXvd77zHbP22mvbK09g61YE97lo0TrdwXDjAyuVaTH60BoLeAfTGrtbrnxVGY/RazKKdCpxtDrZwXzwwQdmgQUWsBsZ//3vf7fwLXc3a+9gWvz+uR2yf//pzK233tqnBeOKFucwXPi45x4HM23Tju84nLqXYyMurOcyvMUWW8xMnDix7iJ3tHzewbT49TJdve22W9uWTNAVtPxg0jiWNLA9DmZAxzgY0Z1d7OySvv3221PZrsVVoSPZewfTotcqPwbYT5z4ob24bbnllov84moc8Hh289Ko00ktyymn9gAAD51JREFUGLEDV70yQ1fHzaVp3k2nwHoHU/GblB9CM9vJ5umnn7ZnxzC75O7wDcZpppDlqdNaMFdffbUd1D3ooIOanC/2k78sdvI42S3gHUx22yXGjHMQUs66GKZU99577z6077//frtuRmAFgNXBDBIfeeSRJu3u4B4HM33bf+2xyRNPPGFtt/nmm/dx0GIrH1dvAe9gqrd5IEdxHDfccIMdPzj11FMtHPddn3HGGfYQ8Q022MCelCcEmClZa621zLbbbmtOPvlks9RSSxm+4klDpzgYBnWXXnppO+XPMZhhQWwcVu7zi7eAdzDF2zQ3RWaWOM/3+uuvN7fddpvZfvvt7VoOlrrrk/ivvPJKs+aaazb4Me3Nc9JpWTZdzjDDDG3dgvn444+tY/n+979vTxBsGMMnamGBljqYbvuiBOkblPftt98artLgtHsuBCMwaLnppps2OZhddtnFSEsHGPC43+fZZ5+NrVzwDWrBkC9/sURaCICMOBc2js4+++zmsccea6E07ckaGxYZgui11MEUqVwn0eJF0TViPIGVqDfffLPh6E0cDE5EAs9XXHGFPFrHwEwU07NBgdYP+MTweOml3mtLyNN/Qfh1yJNK/NFHH1nnMuOMMwbu6aqDrF4GY7rSwUglraoCuPwmTZpkuE2Q2wb402me2UZAoKuz2Wab2cHL3Xbbza5KxQnYMMVYB8QxBBLgs9pqq5l7771XspriV1991fziF78wzLIcfPDBBprTTz+92Xjjjc2hhx5qDjzwQLPvvvuau+66qwmviAfXBnlo4nxHjhxpcC44Xx1cPu6zhu2WdCtt0HUORowtcSsq2RdffGF+//vfmzPPPNP+nX322eass86yf6TPOeechpNh0JKxF8ZkiLXcOIiTTjqpoQJlbhdJw3/99dd2RzEzTwwQP/LII2bAgAHmggsuMBxpwB9l7ECua6DlwtGj3CNNqy5t0PZIi+vh01ugj4PphhdQtY55+XEK/oYbbmhmHTzIXHPNNQ0nwyY+Vq1KeP75581KK60UuVgPWOTh77XXei5eYzBZQl5ZhY4bF0EX58JMGgPTSZxLETxdPdrtuUobBPHq42CCDBiEGAQXlyd0JBZ4eZZY8jsxFh0lDtIxqAzHQiuGMRnpFjELxPQsLZ4HHnjAjBo1yuyzzz5NA8FB9CUvbBYpiL/g5ImFrsRpaHGeLk42zrkIbYnT8PCwxVhA2z6RgymGbf2oaEPUT7pmiXAghx58iNlkk03sUnhxMuRvscUWdsCTcZQ0J7YFzSI1c63HE+tcONaC7lxQy6Wd3mMrLNpK+zQ5mFYI0gqerXjJwhN98+jMmAxjEExhu+MvwiMuFv5VORjhh1yiv84TeYPyXnzxRdvtm2uuuZoGr4NghY7w0c8+XY4F4t5Dk4MpR4ReqlHCSJnEvVjtnxKdJM6rEVPNdIs4IZ9raVkPQoB+Gh50kZhFKnNjYFqZGrNkxphx48aZOeaYw141gqxhIY3OYTR8fj4LuO9AnvtJIh/55NhR/KLKknOoNyQ65tFT47J3iW4D2wXefvvt1IpX1YIJEkzr4ZYz28XMFruimaani+RDe1ogcwsmqoJUYYpW80fHvDIkwY+DYQxmiSWWMAsuuKBh64Arl24R6DLottLBWEED/mPGjK0RDOayZifNmFIAuURZcTaOI9Jq/Dj5kpRn1SEOr08LJg4hibBRMC599zkKt1PKXJ3d57R6MsPCql+++Mcdd5z55JNP+pAI4sHCu6K7SEF8+ggTksFu8BVXXNF2/crstoWw99kFWEC/f9KNFowuSMInLbxLs9X4rjxZntPoEAQblBckhwsnzxKDw5eea2k5yW3EiBH2fJkgWuQJnt4qEAYbly+08sDhEH/5y1/agWs2ayJX0hDGPyw/iG4a2HbBT6tTWnjXDmH4DQejEcKANYxPJ7dAnD3jyl1OUfAPPfSQGTZsmP2xcoQDi9PCQhldpDDZdL5O33333bbVQksKJxO2E1xwiCUdpFdUWRC8z8tvgSibBzqY/Cw9hSQWiHoxSfDDYPiR/va3vzWDBg2y4zMcI8nYhhvKcDAuj7BnVhGzCpmFg2ussYZ58MEHA0HLslEgM59ZuAW8gyncpPUh+Pjjj9tpbGaa2ATJPUHM0Egoepo6zhlwOMA7/3jbHHXUUfZ40HnmmcfOFnHwuQ+daQHvYDrzvTZpRTeEc1O4g2n11Vc3l112mWHB3jvvvGMHea+77rom+CwPcc7lrbfeMqNHjzZzzzuPmW222exu7lbeaplFR4+T3gLewaS3We0xgn7sHCTOMnsOFadFs+SSS5r999/fjtWkmbER2hJHGYMd29z3NHL9H9ru2mxzzG4OO+hg89obrbsuN0peX1a8BbyDKd6mLaGY5AcvgtF14jQ8LoRny8Hiiy9utx1wcDargoWWxILnxm45XR1aJTisHXbYwcw999xm2mmnNcPXGGHHhN547XVDN8nFc+kW9QyfqngVJXMZdFppA+9gynijLaIZVJGC8kQ8Lnqj28QRDwsvvLA9wIn7sulOcUsBp+WxXB84ulOsFpY/DsZ69NFH7el5nCG84447WjpsXxg4cKAdXD7ssMPs/qFvJ6kxFnVKo8gmschVZlwlrzL1aBfa3sG0y5vKIGfcj0kW2jEGQxeKhW44ix/96EdmyJAhdqyEa1Q43InZHv1HN4tZKhwKd0APHTrU7LnnnnZ8h3NpOFTLDciTtAUTJ7tLO+i5CBpBdNspr9U28A6mnWpLwbJGzSJxqh0n3NGd4ghOuj2cScO1KPwxtkKXii4Ri/zcLQlJRG115U8io4fJZwHvYPLZr62x86yDCXMOki9xWxuoQ4Rv5bvwDqZDKlEWNfI4mCz8PE73WcA7mO575w2NvYNpmMInSrKAdzAlGbYdyHoH0w5vqb1l9A6mvd9fLum9g8llPo+cwALewSQwUqeCeAfTqW+2Pnp5B1Ofd1G5JN7BVG7yrmPoHUzXvfJehb2D6bWFT5VjAe9gyrFrW1D1DqYtXlNbC+kdTM1fX5mLpLrBwWj76XTNX3vHiOcdTBu9yiQ/kCQwonI3OBjR1cflWyCo7nkHU77dc3OQFycxBHU6K4NOdzBq43ZWE7U9nmsD6k0RdSepYfo4mCqZJxWybLhO0ll0kTjKdp3uYNi6jR30X5Q9OrJsco+LSVIfytC/ycG0SogyFOtGmmnfX6c7GH00hDgZqRdpbSV47RYHtWBEhypsUPnFa6JcneIqDF2Uvq6s7nMaPp3uYMzUr3cam3QcbItt4FswbVKjuIyM81e0Q+FQp7vuusvcfPPNjT9On0saOt7BJDWEhyvNAk0OpjQunnAuC3Di3FxzzWU23HDDJgfz4osvmkUXXdRstdVWZrvttjNbb721ufHGGy0v7YjCmHeDgxE7SBxmC59fjgWsg3GN7z6Xw7peVLXOOl2mlEn40DrZcsst7Rm53D+tT457+OGHzbrrrtvkdLS80I/iEedgonA1nzLTrZYhL/+8+GXatgrakS2YvMbJi1+FAcrmoR1CFl7cyMjxlddff73ZdNNNmxzGbbfdZi+9j6Mb9h7iHEwc3aTlYfyT4tcBrggd8tLIi5/Xjln4hzqYLMS0Au2CHyVnVJnWNSwNfhSNoDLJE1x5vuqqq8wmm2zS1ILhjNxFFlnE/PjHPzYjR440J5xwgvnXv/7V4Cm4QfJR9sYbb9iL12644YZQnCgaQXTdvDD8sPyk+C5c2HNSPmH45Oel0Wr8KN2SlmXVIdDBZCWWVNhuhRO7cn8QLRPukObAbP1HHif86wAeDmazzX7c5GA+/PBDexMA9zrfeeedZtSoUWaLLbYwkyZN0uiNNFePXHTRRebSSy81l19+ub1BgJsC9tprL3tFCfmUP/bYYw0cNyE6uPlJn8EXGhInxQUuC46mnxe/CBmKoqH1qiKdxXZNDkYT0OkqhHd55OWfF9+VJ8uzlkHSxBMnTjRnnHGGOfnkk80pp5xiTj31VJvmmb8xY8aYd99917IUvB4Hs5n9gUmeyCTP3ALAvUYM/uog5TiyZ555xjz77LP2b/z48fYupNNOO80899xz9u+pp54yH330UQNdcBsZbZaog/x5ZciLX8QryypDn3UwRQjjaQRbQF4SMWMz7p/OF1ihJA5Gj+kAI3DEOIall17adn0ELyrWXaQouDqVib5ZZdI2y0pD8NLIomF1Wmh1amxbMK7C7nOnKl9nvdx3MHbsWHshmnYwtEDozuAoaLVwHSxdJLpgSQKDvDPMMIO988jllwTfw8RboNvtGtpFijedh0hqgaSVLAqOGSNuTtQOhsHZESNGmNVXX90MGzbMHHroofYiNC1XFM2qZpG0PN2cjnoXnWqXJgfTqUp2ul6fffZZ6MBulO7ewURZx5cVYQHvYIqwYpvS8A6mTV9cG4ntHUwbvawkoqZphnsHk8SiHiaPBbyDyWO9muLGORkp9w6mpi+wg8TyDqbNX6Y4i6RqaHjvYJJazcNltYB3MFktV3M87UhcUaWsmx2M2MC1jX8u1gLewRRrz7ai1s0Opq1eVBsL6x1MG7+8vKJ7B5PXgh4/zgLewcRZqIPLgxwMXQfffejgl16xat7BVGzwVrJzHUeYgxEZXXjJ97G3QFIL1MbB+Mqc9JUVB8c5v/369TOcK+NDcRbwdbn3WI3aOBher38xxVXyIEpiX4nffPNNu4/pvvvuCwL3eRksILbNgNqRKLVxMP7FlFu/xL4Sw+3bb7+1h1sR+1CcBbSNi6PaXpTEBrVxMO1lvvaUVl66SO8+S77EceUC52NvgTALeAcTZpkOzRenIXGHqunVqokFvIOpyYvwYngLdKIFvIPpxLfqdfIWaLEFpIVcqYMRpi3W3bKvkyxV2UN0lrgqvnXk421Q7FsJs2elDsZVKUwoF84/57eA2Fri/BTrTWFKjHhx5THobVFclY5SpyTWxsnsYIKIacJxaY2v03F4ujwtnsC7saaZJi100uAUDZtJhsm9VS8TvlIiLz6kiqChROpJ9qrYKGrio8qb8hvQyRN58eGUl0YgvnrPok0gXFn8jTGZHYwInDQOU0zjC4zEusyn81mgYdPJU4z9bQVUvnwc6oWt/EegYHHlgUglZzbeUUF80uqYlb+Lp5+bHIwuiNMxDWwQLY2v00GwYXlZ8DSOTofxiMrPix9Fu+gyqWw2rplzyWvHQPw4HVV5IH6KF5AXH1Z5aYDfh4bSMU6dPrhxCE654EssxU0OhkwXQADLiKvi5fJxn8vQrc40cTLdboM6v592lS2oTjU5mCCAIpWNox9XXoQsmodOF0G7XWh0q976/XSaDeqqz/8DKaJWlgKT9WsAAAAASUVORK5CYII=[/img][br]Which graph represents which polynomial function? Explain how you know.[br]
[math]f\left(x\right)=\left(x+1\right)\left(x+3\right)\left(x-4\right)[/math]
[math]g\left(x\right)=3\left(x+1\right)\left(x+3\right)\left(x-4\right)[/math]
[size=150]Tyler incorrectly says that the constant term of [math](x+4)(x-4)[/math] is zero.[/size][br][br]What is the correct constant term?[br]
What is Tyler’s mistake? Explain your reasoning.[br]
Which of these standard form equations is equivalent to [math]\left(x+1\right)\left(x-2\right)\left(x+4\right)\left(3x+7\right)[/math]?
Select [b]all [/b]polynomial expressions that are equivalent to [math]5x^3+7x-4x^2+5[/math].
Select [b]all [/b]the points which are relative minimums of this graph of a polynomial function.[br][br][img]data:image/png;base64,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[/img]
What are the [math]x[/math]-intercepts of the graph of [math]y=\left(3x+8\right)\left(5x-3\right)\left(x-1\right)[/math]?