Perimeter and Area of Triangles With Coordinates

Bellringer Part 1: Find the area of the shaded region. Explain your reasoning.
[img]data:image/png;base64,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[/img]
Bellringer Part 2: Find the area of the shaded region. Explain your reasoning.
[img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAARYAAAD0CAYAAABetglyAAAgAElEQVR4nOy9aaxkyXXn9zsn7s18+bbat669d/bGpZtNUqLHGo3E0YxsSZaGtgAbAwmwPdYXwWMD1iyAJX0YAwIkEdLA0gyGFmTIkuEZiSIpkaKaO9VNstlcusne2PtSe3Wtr96SeW+c4w8RNzPfq6quV1VZ3a+q81+49TIjM2/EjeXE2eIccXdnjDHGGGOE0Le7AWOMMcaNhzFhGWOMMUaOMWEZY4wxRo4xYRljjDFGjjFhGWOMMUaOMWEZY4wxRo4xYRljjDFGjjFhGWOMMUaOMWEZY4wxRo4xYRljjDFGjjFhGWOMMUaOMWEZY4wxRo61S1jcwQ1z50vfPcCLp2uMiAPp3KQBzshPULpBrCAa5pGzwKe/8Tynz0XMHXfHDcxsxPU2VwQqoAZzYg3ffvUNvvfsSXoGtdvon3llU/JzNq9/53d+h0cfffQa13qBdgAR59jcEn/97WMsVRDr/IEbTo0ToX+NsnIDj1TufO/gaR5+5hi1AxZzvf0BG229pFu6G0bEML7+1HEeP5Dagjluhptdk6pHhbVLWMYYY4zrFmPCMsYYY4wcY8IyxhhjjBzF292AMd5ajON6jfFWYMyxvINgZn2lc4xJ2enumFlfYdu8H2OMq8GYsLyDICKICO7e/1tVFSIC0C8fY4yrxZiwvIMwzJVA4lparVb/taqOuZUxRoKxjuUdhIYbqesaVWVubo6TJ0/SbrfZsmULRVGgqmM9zBhXjdESlmUTsnktV1bm+a8M7uvuCNk5zi/mH3SV9SbvJMDSH0nl6mD5rzS/dRv6/XBrLr/M+68lfUUGzlfS9KuDDGpfhsFTXPjTxrEwxkhRFDzzzDN87GO/y8GDhwD46Ec/yi/+4i9SliUhhNzlnvwUXS7wvMvv3bSh77IoQ61a1tVDzwXg0v9ev+WSXllTpzvijrqDOO46+L4M/dIt3+nqx8SbeZDbgjniqdzxwZic/4BXVebLypu5OHT15wY06+CK6r3GIu+IOZZhNnoEnd388UggKR9VlUGHa+6gEdc7/NZBLS3oplAkIFiudzSEJUmlQ8Ql+50GFKmFlgSKvMgtDMmwvnK9NgvbsX77FLK3sEhgaXGJf/v7v8+Z0yf533/9X/PKy6/xa//iX3L3Pfdy//veizmYRYSGe1FAcbf82hEE80T0RLTfbHPH1BBCal5yoEZ06GndUE/3EAIig16phzo/Le6agFFozPU7ZkIQwaUhMLaC3I5iTJJCO6C0DHpD7YoYBbp881v22+F7XknZcLsEcafQNAPdDAnN/LiaOgLXEiMlLDGOvrEWQbWDCTglZpJ3uQTPk3NUSJMp7diuQlVDKCaJUSE6dZRM7BUNunxOXk294kQBcUEpaHYnN/CioIqBXgQJoBFqAV2xaapkjsYiJo6poA1JVNAQMHM0FHz0v/5v2LNnDztv2sHWLbsoQ4u5M3OJmBh47bgYuBCkRV0LXUv9LEgi6N7wJ4bFmJXDCqa4RxBP90NQT+PmJkDAzcEFDWkszRyTtHEM+BkBWnQj1PUEbgHLu7Wn4chzoUAcwnm79xWPBo4iArFK91cNxBpcCwwnmiAuo6luGA3NwAeEU1p4hDoqgqLRie6IXrmKNFxjJchIb//VJ14f2b3UoRCBUPCDAwscqdu8OjGPV4665XktmPRHYiQIOK0SeougnYIzOs2zh7uoH2VqxrE6ogh1Y5YdFWEBompabDguoOYQAy8sFJTdRY4v9sArNOZfSNqpRRKRc4uJwxDolMb+nevZsH6aOvYIqqgG6iho0eLDH/5xFhbgc194kv/wR3/G+z/8P7B5x4M8+5Jy7oyzuOgsLdY8/9wrPPLNGU4tljz63CFCCBRFIBRCWQRa7TatVkFZBlSFgoqJsqIoIlpURCJODy2EgFLX6ZlEwDJ/oiiaF6zHiMtApIpiLMaCF45D+dQxPPaYmGhRV5EqWOZ6HMXQEeqdzSPtQqjrklfOBupuj6Vul1gv0CuMImoiloCNkrgMTeeGsD93RJieDRw/sYh2e7RKpzInypUTlh+/f/do2nsRjJSwvOtd20Z2L09cMKbCwV7Jzr3T7JqapFSynmPADI5SXHRP969r8CCc0sCxM4vsvWUj09NpJxcRHKcYoU0tNuKAS1+GdoO6Fs4dW6KsYP/uDuB0hup1HNfERcUhuT8YFBI4c1rodlvMn4scPTLHwnxF1XNee+UU82e7PP7089R2BwcP9/j13/gc+/ffjEoH1YJC11NV0yws7uWlV6aZXZqhrmvquqKuK8ySL0yMRjRFRJhsCZs2TbB1s7BlC0xOdZiYnmHLloLpdUJROqpCqw0ijhiAoJkDC+ktzeqqHY4uRI5VXfbeMkW7cIpCIMKAQfYkrPnozJy1JV64jtA9XrN0ztl3S5tCZ+kFIbgTbIgOjGgOGmn4hfx8DnNFl85Mh/1bOhTRKRNTyFXQlWuOkRKWrROt0d3MHRXHgA1+jh3tdeyYVAoKxJuTzVl/ACNkSQ2NNdIpqBVmRXnRz7B9YiszbYcWiGjeUUdM0ZYxXwPSeeSNBVqFs3u6gxFpEcAVy3qZmEWmaLCw4Jw87Zw5FXn15ZO89Nwx5ueM+bMTlOUUnQ6sWw+tcoZ1G9bxj35yL5MTBZ/9my/xgyef4n/8734WM0ULJ0alLCLzp7/DHe/axd5bp4e7KelNRKhr6HWTT8xSt2KxW2HdmgM/FM6eMxaXThHCHJOzXTZvbXPzrTu5ee8k6zvK+llod4SGqw8r9SWiFNE4EHrsm5qlCEZVR8pWiYn0F2G/z0YyJI5L4oxNAmfPLDBXVOyYnEIwanXUpS96+cjqhYFCNol77s5G5pltddg5XdCK4JqV6muYsoxW0hrxczZLS9qBKKCaVKaBxjokxBFXm+oU3El6CkALwcWIohRJtYCJoyNklaSv5QQiaFGAQZUVleItPBZoKKgNzGvMjDNn4PDBLq+/fJaXXzCOHoWzcz3anS4zs8r2m3ay/9YZJjqARtxhfn6RL37pS2zbtoX33/9+anPq1hK9MM+S1GiZzM4mNdoqqEuj0iVCCzw6bo4XWZnoSV7vFNChxSwlEZJyO3ePyAzqOzg3Z7xx7Azf+cpRvniih/oM27eV3LSr5tbbZ9m9f4bJaWHdjILWqU9UMIFWy4k4Eo2gjmoEz4r0PCauI9S14Umv52AhiSWuae65OMiwOn90GJ5RRrJKaaEYias1TZxeXwW1RrFm/VjEl/da2rvzZEYHFjdhpLxDqiOTKs+mjH5bhpTG10JxRw0uSKHUsYdqgWSla+wK0WBx0Zk/G3n1xYqXX1ji9dfPMXf2HEZk87bN3Hb3NJ1Om/ZE0oOYJetQ5RHPwUzKCWVhcZ6/+MtvcOzIcRR49Otf5+//2I9RVxWdTpF7IrHlmi1jao3CNBNz8TTJlxlJ02LIwly/Tw1hcl1gz+x6dt28Hus53QVn7vQir7w+x7PPHqEoDrJ56yS33jrD/ts7bNneZnJKiFGJsQUqFEGwWGAx5GHx1G8j3L0dSWOfkR6xea8MrIHSNwr5iOaCZWuT4gMZX5q68vvcllHWO2qMlLCMnDHztMTVJCvpNMvSg91CR12vZ22/C8ElW1q0XzekiRYG5GdEENyLZFL1iBbJPFxbQV1NcfRVePXJ0xw8dI4zp3tYDAQt2LRhE7fftpPOlCCaTK/RayIV5gohJMuQBSKCmyNu/MxP/zQbNmzi1ZdfpqOB/+If/kN+9MM/gmqBRkNUEDeCW9InOASXxKkvEz8MF8/md8Ch8JA/T/8nb9+I2OAogRXQWqes2zjN7n0zWA3nzvU4fvwM3/ruG3z78ZrJqRYbNzjb9u6k256mroVaAxIUasdEKFSI0XGvKcvRTedmE6s9bXLSNy+DSiMGLXcQGC0kG/ZT/SGLXjq0oV6bekeDkRKWC7tuXT2UNLmFiCaPFho+RTPnMLoO9nx/zdKzpnrdUE8mSGG5B8toanVcwbyECEtLcPp45JkfnuHTXz/HmYPnuGnTBrZv38zNtwRmZjWJaG5gNRY1MTxOstrgUCjRSMQEQaJQFqDaogwtPvIPfoJCDatr2u0W8/Nd2q0yE4IsEmZuI/W298c4MQtJxyV9X5dkQg7n8ekOXvRLlWQuryH5E0gNpTO9KTC7eTP7bTNVzzg3Fzlx4hzf/+IRXjlhLLy6mTtvb3HbbZNMTSdrTOVGCC0Co55/iVAqiroTiI1nDkpECImTuRaMK2TPJsv9bonILxO+/Cq3tmtLkta2g9zQe8ns4cAxbeAjISOvd/h+OlhaMkROxPom0cFy8aGLxP2geHO/YeVsn49NM9MwKnN6XXjjUOSRh0/ywyffoGIj3pni1net5123dQhlxHqphVYnLlk8EooqMelRKHWCKpZ47UkPQfpeKyhuhkWjCEpdZ36vUOaXItpq0zMn1kZRFH3yapD9iMDFs1fuMM841H3iQ05uDaQvsjaE2yz77KhQo8kYhqbQm6J4qUxvFGa3zNLZPsXZ73d54YeRp779Blt2nOW9D2zjvvs3MTEFRZF28xJDxPoO4NJvn/TrTe1o2rx8nAdlw/Ovec6Y30W00Vw3Yy0rv9s855WWDdorQ302eJaYyuVq6riOHOSWCyUjWOCNSIlkWVLypGgYVcny54jrHVI8pneSfRWaPTdNqLSEFCiG2hWBOrevSKTQJDuMgZPO6XhUooekJO3B2bPC44+f5e/+7ginji2we9c27n3f7RRTgYOn5ljqVah20F5W5kL2dxGQAidFfxUVellWcZFlCuZEDxT1rHTNc0tcKYds5xKyqJnYlsRweFpaRiIukMSaZXtmM15DfSfnrVEBQt8K5EAYmobS15skaFQ2tJ2d2427965De+s4eXobn/vsIT79iZO870cL3v+BnezdNQEKQTWPi6NSoI1uxGUwTfr6mGZraOZV8wgNj6aYCFWAWhQTEteaWkafZVnZAYPevsKyxBMPH/MwTW0JQ9aggYPeldRxbTFiwnKxTr6SsmbnX8lWw/mDOsp6h9zgh3YEH2qHN7uVt/s/E6r83QC00+dS4RahbqMimPZQTeZhA3qVcOZUxTNPdPnGNw5wbqnHvv27efc90wgFoW1UmhWkUmcxI4loLsuWX//VBfTM52GUCr9L3ety61rO3DtYpK4Nt4gEKCYiW3Yqs5t2Exd6vPLqYX7w3e9z7927eM/969m5t8PUZElQI9aRVjFEMDyPm0TSODWKWMszTvN3hudf07ALzbE36+yrKRv+bPhq/lyAW7ziOq4N1qxVaO1jIPEmbWZDlJKxlcyxiDgaYnZFF5yCqqecOaN84xtneexbr4NOsH/fLjZvmcBFiF2YbBu1DFs73vrJsRbg4om78QBREYXoFdqqKEPBu9+zn6Wz+3n1lcP88Z88w+5dM/zkT97Cnr2BsuWYLCSaULXBi0RPfLBhSLOBDBkEMo/KOKrIlWNMWK4YPmQST+x94nBi3vUKnIB7xKjAS6peyZHDziOPHOP7PzgGxQQ3376XDVsm0FBTaMXigjHRbmEuiDayNeernd4hEFGCWrJsZbOveJkZiMhiNc/E1AS33bONHYtbOPT6af7o40+zZ88sf+8/38L+/R1mZwxRzXq6NFYD3YUPdF2ke0KTY2RMWK4UY8JyxfAVOr5GqVkA6cxPIjNKZSVnTwpPfPc0X/3yYYpihrvv2sv6bZPUwej1It6DSo2yVeIxMSqWOaFhZWmK8vZWP+vbCwdMDA+OBsNEUEqKskWUlGPHXWhNKHtuXs+e3es49Opp/uz/fp27797Ej/34RrbtEiigJfmwogy4y3SItSHiyYIFvFOZxJFgTFiuEO6ORUfEEM3yuqeTudEroilWBd44HnnsOyd5/Imz9Lpd7rr3ZmbWtZIXcQ0hBjpSY0WNeom5ZoVrEyZyQFjSwT1H30EzXtwwt0QIxHDvJdM8AfcyiTBWIBiF1hAUNLD/ti3s3rOVF186wcc/fojb7lLue2Azt+xvMdmCWPcoFDwGWkXWqTR6O2+02uNoeleKMWG5GoTkHBZjnXY5Sb4o0QILC8JzPzjHX/3VK3TjJHfevZ31m9oUIXsNe+MPYWCCSIkTGLAjjXJaz7MqrlVvy2sDSQ/sjWK1xcBql3xgXB21FsEKXOpUJoFiouSWOzay2K154YWDPPXcyzz4vg188AOb2LylReWRaE4B2YqX4+xIw42utPqMsVqMCcsVQiSZmy2WhKDUknbSGCc48Irz5c+/xlNPzXHnu25m+64O7jWxjrQ7Qq/bzcGilnsQx75s1bDlSYG47LDlOwjJA7oArzNhabgKElfhJGuZJB8j8YB4Ce5EcVxq2pMBLQN337OX06crHnv0dZ5+4jg//9H97LttklYrJbRVaTQvmj3o36FKrRFhTFiuAiIlGoSeA1YyPw+PfvMcX/n862zYsIMPfXgXUzMgsUcIilDSnVtKehT35MIPIEaU7CXS9+MYT+wGy9f4cN8kRS6kIFEmiXOUrIx1q+gt1rRagbIllBtgw/v3c+rUPP/Xf/ghD3xgJw9+cCO79+bAWuJ9Yh/GcX+vCmPCclHYkB9tDk+A5zMins7dZMcxMzj8qvPZT73K4SMld929h9mNk3hwzI0JSRG/rIZSO2CSAzIlRzbrh3YcBEBMu/Gws8pK354bH8n/y4ZEv2x9W35YieZoARJxzQc5UZQC9wrrWQ5CJYR2zYatHd7/4H088/1DvPzsC/ziP72NXXs0r4YUyCs5wuUxcu9HM2hcI/sxb99pmvRVYkxYViJ7WIIRpXHkLsGVGHuIJqWtqdI1pTdf8MiXD/Hwl0+yd99NfOBDG3A1XJ3gKcpY1cy9MPD1bE6TDQ5JC+6tzLA0BGWFcxS8U2jKEFY+ezqv1HjKNn/Vl/lj0w+fGRJH03gdmxkThVJMOx/4wE6OHe7y73//aR744Eb+s5/czszGdK+2CC13xCKFK0qbroGH5K/UMl0xNO+4gXlTjAnLeRiyDOQQmNErKq9oSwpP7RqoeoE3jhqf+vOnOH7Mue89tzI720Ya/WuOr+JN3Ndlk/BCbHZm3/uvx7gg5EK9l/oroBf5LJNubw4VCu0U7oZtu0qmZm7m6R+8xoHXnJ/5ha1s2VXQblviS0UoBNSN0I8plsczH+mQ8TI6D+88jeAlYQhdtGGJAVEnFAFXoxYhxpLnnq74+P/5PFav4/3vv5X1mxUtk5eoNKZnF8ai+tqBi2NSU1VdYkwBvKNXTM4EPvjgbahN88f//oc88dg56p7Sq52epRCcXlU5dISnk+NIPzbveIjPx5jUngdHqEEiSgtQzJVeXVPEFrFSvvK3x/nmIye4adt29uxbR9F2otcIhjU+EAyi+Y8VsWsHKoKF5CIQQqDQNqqRbhfuvHuW1w/s5Iufe50ThzfzY39/K9MbS1R7tNshWbf7K0YwUijWa3tO+PrEmLCsRGPilCrFOhGAEpEWJ453eegzL/LaS8I9797DxnUTRK9AlcKLlB7CHdcaFUekGNOUNQRxIUYhhBZS1sS4hGqbqoKiBWYVu/euY/36SZ568nWOHT/HT3xkN3UJVb1ECLNJDGoSpjnjXNcXwVgUOg/JjT7Wk0DJUu2otjj4Ypc/+fhB3jjY4cEP3MrUbMBkCdE6WQyioqKogoYehCWQJVzjO8yhbW0jaApE7qaoCniVDjlaOjRqFunMCHe9Zx8LC8L/80evceTAJEaH2urkWR2TVSjGlbFbxmgwJiwr4BiRJVCnygm5Xnu54j/+2atsWreV+96zk9p7aEjnTLx//H74JiUDZnA88dYWmvEIKeyFt7OiXoYOIwpFKey/ZS8bNm3iU588wKFXa8xKqhiTx7VVlEWN9g8sjjGMMWFZAUdxAotxnmjOdx7r8chXTrBr9w527+lQVdBpFagEnIB4cggf5KEQxEokToBPIF6MnTjXEvpGoubAIQOiko8OKAE1pTMB+2+dYvv2DXzpC0f5wePzuAfq6IgWeOwhTTS3MZZhrGM5D8pS3QILfOvrc/zdI0ts2riLDZtbaCsy3VK6S2BqaJGDAjnZPbTO73PIx+a8yZiyrBGs9GhuqIwP3jYhn9Spa6NoK1Mb2kzPb+c//afXWJjbw/s/NAmlU5C5nTFlOQ+jJSwjXD8DM633j870HS69/8llNK3xomzcpxofSqUxGooo0YU6FnzjC2f4ylcPcOeDd/DD108iJVRVSqWREnVp39TYn5pNPJZ+tw6fmr1U+5r/td+y/uPrINZuqvNSyegv/D651wwyOTa90HR2Kl/u25uSwl+4/RcvXekdvOIU5UXbfX5Z0xfef3K7aL0X+6T/DQGaSH/e7sfTcY00fd8nLCSfl6oHWlRs2tpiy959PPQ3B4jVFn78762DssDMUE3zKp0fa9z0Vj7bZeBij3He4Fz+rfu4xsRwzRIWccdjWgRiTiFgOR0HkE4Ew2UoRg2XCiiR7PyG1Ii3iR6pJYK0WVoUvvDQWR59+CDvfs8ttCdKOkHpSkGrqVBSTmF1y1kZYRAzJbuCezPNl7u8XXw55VnThF6gRs0JUmJtQ3upySaWwyZcirCs8Nil8T6vU/5mFRYWlzh9+gzuxvT0DDMzMzmxe1rMoVCi1YmQquTwjDpM9S8y5CtzGFwNYQlIgJ7EFPJKPYX79JDSiZCCqaeYv6vp63wuyG2orPmmZWLjuAlFUMyElgsVXdZt2cA99+3hbz79Ku1CuPsD00xPVogVKe1AcFwrRFLOgOQkeQWxXbzxHPZM7lIbGu54mbPvla6564qw2ChZfkmT2Qyva5ICv0JCe9nEllUmhU/Tr0l6W2XmogUKSkDc6C3BN758lu88coAH7r2ZDRs6dA3KqqYNtFwo+gyUDPmsZLzZTrNaNCESJcXHDwixMtSE0iF6INhqCMv5lZobqkoRlFdffY1P/MVfcvT4cVSVbdu28dP/+B9xyy23UPfS4ijbQnSlpAVVRGsH837iebno7AwXacvlE5YUhEbQCjTmGiMElZzfKeU7Mknhmq5ooZ33G09etpYU9KVC8EggMrtO+ZEP7eOzn/0OPb+NH/nQRopgSOl4lHw+yRDJ3I9UYEN6uFWhIW5pg6U23B11T9J23y5wFetNry1luYYpVt9sMq2izAF3rBBigB4gQXISuCZ+eZPv5tL1OopLC9GcAsI17wpQeYVT8reffYNnfjDPfffsYcO6Dh6NunaKAEKFuKKWoqUjBhpGpj5pOC/1RnyKaI6GH1DwkKKFeEii0KrW6vJARSFAVUeqxSU++elP0Z4o+eg/+XkQ+Nu/fYi/+sxf8yv/0z9jarLNwmIPs5RqtaoW04lsLF+ep/75XFG/8lXSjWXlFyxLCywEpSiEQtIGkTjZwc+CMEKzvmBe4cSU0jY60RUpnF5vgZkNHd51x2185fNHqeaFH//IJlSXEG3jHhCVLK6GvEEMnuVSD+/DX8s5mqVUpJXmqov3EyMOt/di97t42bXFSAnLqaGJM1j6V1amnhZZHeFcuY6TUVmfF7JkYWBY+pdL3A8GmWHEBuxpcu0u+coX53j0iUXuu3cHrcmSN5ac9oRgk8IZYBMFMpQuzQiZwFx2N10EPggarwApRCU1zIcOKJyL4CIEHabgF2uAXHCh1RIoOi1+4r/8edavX8f0zDStAl57Y4mvfO2bnKna9HpK0ZpgSaGKsBCmOVO3WVAlZlFNZHAtq/WChPYixGcVZS6wUCiLOsHpCCWB0CpS+hLS+Bc+lPtoROMhVlK2ShYM5rRgIZScqgPtyRlO95zpXRvZPzHDp770ErJxivc82KbVhromdYqGvEmEzN2R0vLy5vN/sFEK0RJHfIo2vQgnETo52l3VhFa+xP0uVrbh6rrnkhD30Z1m+cy3XxvVrXKSdMcl8OQRYdPmWbaUp/OR9pT3xVGMlBLsUgt8kA8nKWuNRnHb4cWnjEcePsyOHVuZXS8EgVIDTqQbhcMna9avD8wUgcLS6WeTSHQfqfObYkM8hiAmBEpemHN6x45w0/qKGGuu5tCbO0gAq7pI0cbd6PUqXnjhAN1exbvvuYOiJXhM7DcaePHFV9i4YRObN80Qo/WTEiR9zLXdBU26LNHi5RObePCO9aidQ8sU3KCwFAQriadO1NGMR5OOugxwtlqiilMs9WDjrCBxiY6mDUlocfJE5MzcaX70R29i654FtKwpRJM45I56gWh3wMGsZidKGnViVgq/cLRFZ2aKm6bOUdQ9ShUqd9Ar9xb56Qf2XPFvV4ORciwfvnN0jRWHsshJsurD7N0/xd71s3jdqEiHE61eGu5OLUYoJGn6W4678OS353n5kcP84/tvZWqTEEQxWkh0RCK1BGThEHt3bGO2FdA6TWIJKwWNq4O69PPyNlkHFSgUigOvsXvfJn72J7djSSq6ImQ9M3WEVglVBVW1yB//8f/LmdaT/Pq/+dds2LCBsiW45V1O4d/94WN86EO38Z733n3Vz3m5sAiHjy3wu39wnAd2zdDWabpeYSjqaaGGLDnXMjrCElxwMXrUvHF6nrlzkVt3biREo3BBqFICs70lr786xbNfPcWH/tkOdt5cEEL6faP+C0XmZFaxhfvQf6Zpjnb0DNPrprlzxyztTNSjJZXmWvXqHilhmZmKo7wdQlq8k+1IZ8KZbNdIWzOfkli8PsdyCbgLlQsmS7RbgV5dcPxA5It/fZz3vXcXW7ZNEMoekRqnhZsgqtQInYnAxITQaYPENKCSQtwOIiWuaPfllgVvGNakwYgiiRBEaJfO7LSzaRMpeNSqN6oV2qfBrGVpqcLm5/nUpz/B4SM/4N/8H/8ze/asp9XSvom5SYQ4M9tjZnaJTZtWU+coFfiACd1F6AgUGO0CChVqdQrLvZX1UvUK0eBqxkRzAvtAyVQ7YLXT6ThFdIIp4i2iJM73llsmse4SX/jrA/zCf7ubm/YoKjVCQD3iKNJqtsLVI9vBmOeNmKoAACAASURBVJys6XSMyQmnZeCadVxXxS1eRylWR5pDeWi0xSNqQLLrpHpyInIVXV29opQo0QI9nHMnlc/85XG2b9vClu0T6WcxIMTEMcQksDuCm9KP+hTT/Tw2zbyAXuACfXOpMnMnuGMSU9KyHGKxUCgkpVWFofzV8mbLgqGtbFBmngTAuq45fuQQv/u7v8v6DRv4V//if2Xb1i1Y7BGkQx0jIYQcPtNRrxCvVjkVnWU5rpe18U01zeeXOSApEq1Fz3o3p7Kcn9kMk0GwcffBzy7QqssoS2J44+FkHjGrMa+IVKi3cA+YKxJSqIzb797E9765wGc/8RL/9L+/nckZAzdUFI+Oa0T6Uf8v3TcOhJxSRi2ibmlMs3XIYEgMvZI1dh0RltGeEEidIYBICnCsOV/P0L5CPyXmpcwz7niMqLaI8/DJ/+8Qc6dK3vPgFJVVlKr0elC2WhQi2V0lad2CCEGhzBEQDAeVzDeNiBd1EBdcPeXKwXEzurXTM6f2OjlgiSerfv9xL1a/s3KHNDdijJgbv/dvP8Yn/vLP+YV/8gv83u/9LgDbtm3jn/8v/5ygAbOU2l00JU4TcczPT/d+4apXtukqlLeNY6QoRaHJGY2AFJ4IfvOoyAWsJVcOMUnZK8XwQqAIiCYfGJe02QmCBKW2pG977wO7efKJV/nkf3yFn//oXtqTMelu+wRgNYt5WL5JBFqz2KfS3CsHWl/DXr8jJSw+SsIijbiTmIVaUneG7PHa9GeTckr77zw5wKWU6ekOkhS3UaG75Hzz7xY4+HrFvQ9soetdirKgtpr2ZEmsleiNITXFVzGPmKdDiepOxBAEW0bkrk4YEtckM1s6LhCpQQQtHS8dK4yoKY9RzAkr3hzWf/YGjoAEqqWarTt28DM//1/RjTWVGxaNmV6XylJCsJAzxifXCacm9d8l0cSfHdWMV9K44XRJBK6yiFjSP9TZQtio5Bsi0zzxAJdXZp42jsqV2qB2oTJFrciiYsSJiAluTggFHmDvbTv5/vde4duPLfDghyexsAQSKKQccFZyfp0y9L6hK5k3TbkZJcVZDs1NRLModGX9fK3p0UgJi47SQpATeAuCenJ+Eskx1D2naGCQQCMJRl2EGphOGlAxPJ/fMTG6rvzg8SX+7mtHue/d+5iejUQHTCgoiVGIkhjRZpgjEEWwIP04zuTo+mHZwr3yXXmY40rye9FXTEcCVRQqC5goBVCuqp/zeaWVRUB7qsW/+t/+5UV/6Vm50rj+UzsFgXI102XUM1YclaTEjurUGEWRFneBQOYu9YJq/KsYk+wvko4kJtNx43ysFKgX9I9XSEi6N0khF+64ay+f/czLFJM3ce+DHUQrCjQfWKXPeTZ1p8Dc1ufG+/0u2dfKExcTRAcEtNlO1yjHcl2dbh40Vvr/D+K1OdAGJqDhVHI8UkcxKzlxVPjcZ3/IbbduYXqdI5KOvQdqsv2JhtU9H7Lstea6dURX02YBxJO/TFhWr/b/NvvUO+laPhJCQM77bFRjkS7v33N47xDx/gikTS8wcIFLy37T1oKdu7fwqT9/kTPHA1BQez1k8ukCNYOg6XFQwYqn0n758h5Y67iuCMvF0dhpS/AULtAl6QNqi9Qm9OaVv/nLQ6yf3ca6jTOI1lRVPo3cpO8Uvx7GbIw1g4YIZPOgp+1mqe6y/9b1rJvdwuc+fYil+YIUZb0RYxovyGb5+Yr7Xf+4AQjLMk3mkIyfFVsh0Ospj33jLMcPR/bv30po1dQGpU6At3ACA+eQ0ZrMx7iRkUQYl3SlqSi0yoKqrrjjXTt4/vkzPPGds3gs8vfAfSKdH+rrgxoic2MQFbghCMsQGs4DwV2JlnaGwwdqPv/Qi9x2xw60NGqrAMEsIN4INSH7Q4wJyxirh0uTCneIKMRAUQTKlvGuO3fzrYdPcPSAYwgunp0Psyjnkje1hnMesR/Q24QbgLA07KOB9EAa8capYmRpXvjrT7/Art37mVnXIpQ1hQYCZRpaqZAmRkdzuzHGuBJIUiBbJhw9q9i2fQavJ/n8Z4+yuCDUVNT5hLh5E8Vuuf7uRsANQFiaocgiUT6ZZUTMCr74+aO8cbxgx55ZTPPJrSZGBhGXLn1lWnObMcZYJRrXhpQbJKWNEXXqOjLdadNdMu66axNPPTXH49+dpxcFih5IxfmeuDcGUYEbhLAMpNOCxpYSa+X44QW+9c3j3H33zXio88bQ+IBIfxw9h0FIn4+zxIyxWjTccvbRzacXo9eU7UBVZaWuKnfdu4svfvEgZ88UmDtGN50hXKuHfa4SNwRhSUi6kqRfEaxWHvnaHNu376CcMTw058ybgXRSFLJpxCZIgbHhik/4jfEOhOOSznmkoOmJEy5Uk4ez9AgTEW3Dtp1tQmuGv/qLI1jdAlpYE/ZTGh+cmDmZ659tvv4JS3Zw8+Yiya7PPbPEc8+dZMfuGbSos9dBYxocygdjAbwYYmnHGONyMHzGvtm0UujPUBrui5j1qMXYd/NmXnr+LAdfN8wLQAdeuA7ulp3frn9c/yspuadSVxUxGpXDmXnnoc+dZvv2XZSFU3qB9kixXEWy6ENmUxuX/xXHkMYYYxVorIpJDLLBPELx2ELoUGgL9YLOZMmOfRv5i0+8xMmz6QyYu6czCw4xKtDiRpiE1z9hyb4EIRSI1NQ1PPn4OU6dmWP7TdMURYkYFKFc/qs+MRltsKYx3mkYiNfL55GQ9HVJp1fXRlE4O3dv5OhRePbZU0QLyXVfu2BOkIDF618MghuCsEAkIuJQFMyfFr7+1UPcde92ylYadFXF4o3BYo5xfaJsCXUdUVVuv20HX/n8AboLOd2KRlyScUHlhliSNwBhkeQt7dol1sLDXz1MrCdZv2GKyiJVrOj2esDoAl+PMcblwAXquk6iuEU2bZlC6y08/LVj1C7UphC6iNhVBd5fS7j+CQuApBBQp98QnvjePLffuZU6nUHEPNLplOcFfR5jjLcK4inLQHptFIWwZ98mvvPYGxw/ZhglTUK2G8EiBDcIYakd6nqCbz5ygumpdZSTEzSnT4sQiDE5LY11KWO8bYiaAsGXhrvQnp4Anebb31pkqRYiE4gYGoYsltcxrnvC4oC7cvRgxaPfOsDNt29I2W+kiamSg+hI7GctHGOMtxw5YpnUQtBIe9LYuX8HX//WIQ4drHAKolf0PcCvc1z3hCXRd+Vb35xjenoD2grJE6DvdJTs0XID7AJjXL/QABokOdFJFw3Olu0FhJJnnjqXcw7l2Kc3AK57wgLC0UM9nnziGLv37IYStGhOnJLPb/Te1haOMYbkSHhCyt8STViMNXtv28b3n4S5OVBZTcjR6wMjDqY9amo76ORhZ9m+t62Am/Pdxw4xMTHF9AyYpQitQqv/ZR+KC7Yay5DgKW5PU+COmg+8r3MyNRjhKXcZSoKY0Tzyymv13NfySboyN52InFf25ng7dlNf8XfwOjGlmTMdcYyudOvBvbNr7ND4M1ThsNL1/D5yAYsxpYuRgkALcyjU2TDT5uVTh3jl+Slm7ysoyuSzmZOL06Tmy8Er890HM+HKcW0J2BomLE3MCicgBBfUwoCo1I4F4+yc88R3jH37tqPqmNUUQdMkwMHbGC1WG0gnJ/wAUhBIxwk4SmQQhDB9bqMeHGn+c1yU5iiJLzswOah/lTfsoyEi7t6PHN+UmVmf0DSBtM/H28Omp24YRFlLCy3FfLWh2LGj06B5dm/z/hHDJlRo2nQa8t4sc1/2+kL305ACbzc5ZEprUURhsjBu3bORh7/0OjfffguzRdoGxT2HANEmfhSWY+FKP1D61biKX1eEZbR7hmMY1teQmNT9VCASBInKs0+fZbFXMb2xRFoQqwr3gkDAhoOV5nte+glyXHRRFE+DKU0y9IaspPLRwpvTBakNlgiqo4h7TtfZ7GZXVndDOIZTozZlmtN1ighVVVGW5YXucGWPdoXoL1XJ6VMBy3t4yik1IDouyyPdXw1ShFLvBw2LYkSMmBd1Iu6Wc0U7ltO15NZeMPWs+1BZ/mOeAtBv2TrD1x9+jVdeW+LeuydTupO+567msyiDTnEZBJpfq6LTiNN/jDBhWd6Zm0kTBdAKXHPHCnNzgce+dYy9+7chAepYURQFsTK8aMIQN3lgGpHoMp5nZfydfHnzfoQbuEtOXiJ5UmVZLAK1CnVIaVAQJ+SkJ/mXKxo5eC0rJt0wEen1eqgqqsri4iKdTgczI4TQJzLntXFZvcN1X03ZcPmFypa7yy/bK7x5LkY+FoOWDrgWEc53WVjlujYJmf8WyPO3aAXml3qEssWWm9bx5A/e4O4796R0WSJAkXQyKw449sM09Nfb5fe/XE8Jyy7GBl5pmaEYKYFX1BwA0CXvEAUvvdzjwGttPvgj6+mUSQyyCO1yCovNbFOWZea75ATM+56lBFiCEKy5SOys57+rut/qYCL95wskMctzmIdgTojST1Z+cXFoUHap+a6qhBB4+eWX+dM//VN+6Zd+iZ07dy7jXla0cEi+v3i9l1/25t8VFwoT2rVQWMor1egXggllwz36iCPpZCtNQchjr6l+S7mixfNmR7JKrhQzhzmWJLhIn8dI4TuMuq7ptFqoCzu238TT33+GM/9gD5u3pPxJSSco4AaSU29mcXm5Pu7y+/9a8zmjtQoNTvaN4ErZ38QDeJ1l21Y/Tq3VyoFXT7Nuts3kFMRYEc0QAlVvpS+ADu7LpS8lkLLP5SzRntlS18ygNot8dfdbVZ0ulCa0DUoTWlFpmzDh0I7QMqE0CE29q7iaFKn94Rma/DFGXnjhBT7+8Y/zB3/wBywuLma388Hvhi9YXZ0jvxDcUwIxRQb/vOHHpD8moxoLPI1H+jtIjyeZWxBv5okgrvlVGFye5kpzaf5Oc+g1P1XOLmksdGu2bm1DnOLpp09SGymEQk4DWbpTmhOaZN7OYP5dcb9eW4xYxzLCPaNRfKsk6i1OtALBMZR6SXj+hUW27tnEIkAIwATRFSTkkNgy4JObHWQVHEsQTZuEJq/eKAVRlS5O0GZakJKzj1hfXVrm8kVSZkSBJRUqVbpCnrqX7ufGquH4MgKjmnbXZ599lo997GP9sqIo+p+pKmaGmaXEYEVBOsP51gfBMoMlFyoJ9ETQkFzIJI9Rr68rgpHtw5J0WWZgQeiZUElBFyUIWZ+TRVMFV+mf8bmQka0RnS1zWg3XgSZSGUthweGmfTt49LEj3Pfe9XQmM7dMSpqmkgNuZw4t6azXrrfISAnLE68tDb27Svnb0uBZabw8JywciZyZyP4pGjj8mvLNV85x//t3MH+iS2h2Y4lgNYOgTp6dj5od581bou5IgMLS7ysNnFxqUbzRZbpI3IQBJnmAV9xv+J6XVaZOFChykgDPop9F4chiyeQcPHugC5pUiINd58I6lgmN7NkUmOy0l4k37k5VVWzevJlf/uVfRkR49NFHqaqqz76bWf+7Tz75JIcOHeL42cj3X13Msv+levFyyt68dzQaJ96A01WLgyeNYD1Ci5S90oWeDCfcvdTdVlvmyQqkQk/gxLlArwetN3oU0Shc+r9zTRvMSsLS1wn1b95o3knBxTBMHSVxiYrQo813XjTe92rN+k2Oe41GeP5sScciix5TzmhVPMoQWbn8/n/v3gmuJUbLsXRH544s7kQDr7oUtUM3paDUVqSeh1efOcvGqVmsjvQsZTXsp2HwxtGoZjiR1OrqNQJQx0CMNVUoWawWWKoLCoEqZvOfWlYijwjRUNL9FcMksUxLlSLRoY5USzWqVdq9LsHOeqiwmJO3Zbk/xoiIUBQF27dvZ+vWrTz++OPUdY2qIiKYGapKXaex7PV6qcxqvFfx1u6STu013SrQq3tU7lTWRaq0iwcL9DRpG9IyG5XBOfkthSAsGSzVTm3OYuWU3iNYiZByKROARmQELuYXJIDEmKnRBCkoVBdIeZ/rCGU5yexUh8e/fY4PfLhNGWqCK77Ug1aber6ikC4eWoldWsMhFkZKWN576/Qobwc43XqCM3PGvp1t9q5Pfgtzp+ALh17ig3fcztSWYqCXlTSxxJvgxo1Lkeay1dWpCl4L7kaF0l0o2L1zktkgedORIVP2aFH0RaH0vnZYPHCCHRtL7rl1ijJAsQrxq39W1p26rinLsu+fUtc1IQRCCH3uRFX7XEtDfHq9Hvfffz9f+9rX2L55ivfeOnttHvqiz5D64YXOAhunnJs2Babas2mfiBBc6OVh1VX0yeVVnozbNcLx00v0usKuHRMU3iJ4kUQhyKIQy/RXF4J6Noe7ZB0NmHQQTRummRMCrG/v5uDhH3Lv3jspQk1bhWppgcnZkjt2dgjBiVnHUrLS7rd2MFqORUaX7CstCqMowaInBV6OV3HsaJezc5G7NguVO8GSM9Mg0XajQc/mURfEbejzS9RsIFHQQlLc/9po1U4QpzRwBBvxTDYyMXFBG72IQCskf5pSjKDZXUpWtzNbTCJQq9XqlzVcy0pnuOZ1o2dxd9rtNr1ejxACdV2NdHxXAyGt76J2JqLTNqeoY1KAesqbjDcJ0mFUCq+s0sPF0SCEqoau0aKFWiRYomZKakfSY9HnXC72NEkhnN8mJRjiSfQsigK8YmYaTp2tOXJonp27J0BqajEsgKkjbggpQf3VcWjXkbl5tKyZE7P8rKU1pn96JrzwUkVneh1VZu/LoMmyv0z+b7T8edrJys8vDMtWCFcwd2pyWAYUKSDWniwUKgQfZSiGNOOCpPY2RLBnmdDYkJy8in4WhOICo1sMFa40i4YQznOWa7Vag7K3gfVWcbSQVHVI/R1yHmT15C2clJnZoXBU42GOiRJN0CBEEaIoogO/EmnMv5mo9OfbBRzkYIW+JZUASSGdUoIETJ2ZzgYO/vAce26aghBxL6g8cettC2jjPdF4VK5BjHimrNKct6qruZ+C15nXVWKlPPvMSbbv2IyTdpRluswLtOdyLWwXdILSlUTr2uJCNQyTytX136XRbrfZt28fRVEsc++/eKvejms5lo+P9P9cEyvqiumYLM1XVtGlLeuCFs7Gjev47nciIYBQIEoWo1aKfKPr01Fj7Wp/gH6ybI2p8xFOnqw5cuQkm7ZMItToODTcVeHmm2/mt3/7t7npppv6ytsx3j6IwKZNHQ4fPkZ3yZOTpHvi3JC+COWydrkVWNOEpbHk5LM6ksTp554+xszsDK1W0jnINdmm3jmYmJjgnnvu6St5x3h74RZptYXZdZM88d1jmDW6N2goSeJuRq2tHi3WMGFplGiDAMO1w2uvnGPrtk1ENxTNyqwxrhSNPqU5N3Sxc0JjvDVQCajCth0bee6ZIyQJKFk1GzGocXpcy1jTsygRZSNGwVRY6hpHj0wxu66TvUNBdaV71BiXixBC3xw9Ji5vL9wEVWNmdpKTJ9azuJiU1U1EoesFa7etnvSlSoqsVfecxYXIiVNzhFZBjDUTrQAWGZ1j1BhjvI3wJmqQMzkVOHwUTp5cBAv9oFb5DOxIT5JcC6xdwoKDJz8URTCDo4eNst1FQw0IsUc/9NIYY1zvaIiKImgRCKHm9MkKsSbyynIz9VrGmiUsIoZ5N8uYhjo89eQBbtq9DS0KEKWuLR/OWrOPMcYYq0ayfEZACaJs2T7Jc8+eA9NBVLnrBGt2Raawssl2HzHM4cDrp1i3fpaySEfXyzLnvh1jjBsGTky0hamZFs8/f5BoStR0PCVFVVz7WLOEBQTRCZAAIswtwNzcLBun22gviUcNAV/jlrcxxlgVkmtKOvu2WMG6dS3OLkxwqtsiZq/n2nrZUW8NL13WOGEBxS1R8BMnu9RVZ+iTwbfGGONGgWoKy1EUEFoFtXc4cix5neMplIO7rfmUwWuXsAz1nErJ6ZPn6EyWLCMlzfHXMca4AeBCjpudCEe7LCiKFkePzmXFrSBrnFNpsHZb6aQAOEHASo4chQ0bLtTcMWEZ48aB55wv6bS5MjM7xYmT5/pnHFUE0bU/59cuYWHQyRYLjh+DslVeD5a2NYsLxbIdjiNyqZgiY1x7WM4vbh4RgZnpCZYWezRJ0qx/RGhtj9HaJSzSSENGq5ji+NElJqcm84fDaRHHuBysPMF8MSIzxtsBByKqRghpac7MKOfOLdAqUiyP68Urek230nIctEDJwrmaVms4wIhf8OUYb44mQHYTMHs4bsj4IOLagGOZ0BshCN2lHlY3sV8cJ+Jr3Og84ij91wDuVD2hro2ydaGw+HKBsjEuhiYcZRMHd5i4DAfcHuPtQYrsFxExHKVsCXUdqaohe0YjDq1hlcCaJixN7uRzcxUT7RxPd0xHrhgNQWlw6NAhjh8/DsBNN93Eli1blqVhHeOthwq4DcKoFkWgKFpUPVKaVh0kiV/LWNOEJYVoVObmzjI9NdG445Kj3WTnZx+5TT/lSh6iX+5oDozRZCNc8yN7ATTxbM2MF154gY997GO8/PLLxBi5/fbb+dVf/VXuuOOOMVF5m9HExnWcUoWpsk21BGaOqJMTOKxpjmXN6lj66UQpmDt3inVTgZakRJUNNTd1otb9VJejQHM8XXCCa8ovg6M46k3OO3sbUneNBiLC4uIif/Inf8KJEyf4rd/6LT72sY9x9uxZPvnJT57H1Yzx1sIitLWVI7EGRJyZ1iRL8/nMnAUKDWuZpgBrmLDkU+I5inlkoixyhPoV37tGPSzLXi9nUdb6oF4MTWpVEeF73/seP/VTP8Xdd9/NXXfdxUc+8hEefvjhZYnLxrgYrhXhlcFpfUlHVgQIItQ119W4rFnCknXjuEM0Y6JTvMUremDSHhCW4dwN19+uLiKEEJifn+fUqVOsW7eun8hsYmKC48ePXzfmzLcGK8d45RwY/cYm+Qyc5NTAoknv0usx8Lr10Yv/o8aankXiyagWo9GZeKvoytDkWXm6se+cd20m1bVGk4+5KAqKoqCqqn4GxBhztutxQG2ALG6vvJZ94wJlI0A2KTcERgU0QLebrEJNFpi1m6osYU0Tlr7jljll8VaaQYeJy2CSJb2xvcUxR5fXdTX1NqZmVaXT6XDu3DlijIQQOHXqFJs2baKqqmVJzK62zqvFsOPeyr649nUP9E1+ISJzDdZ2I+40HAsk4hLjwKHxesBIrUKjfGjP3AoGtQV6daLc175bk2OSxZp2u6C2ZIgKISnMRAQVeUsFIVVJu5VB0Cvv5+Z3k5OT3HfffTz00EN85CMfAeChhx7i/vvvp9Vq9YlPg0aEejsmdcqJ7Hj2t3mrRADP4obgRHPMIn0SIz7EMQxM86Mw01+ImNd1pNfrAa0cKkT6x12uFNdaX7OmCYsClQmxVspOsuP3O7RvDh4k5B5ZvSpoK1CbIRIIAaq6R9QyWY00Zd8zG+HzNk8zsHFjOdOiiCKSoohZ7pcrqmMojerP/dzP8Ru/8Rv82q/9GgBLS0v87M/+bJ9bGf6NiNDtdt+23dJNCUWR0uyaYeYUqvn4TMNLjNa3I42xE6NRFkooG8fCzMX0ORk57zjEVS1aGxyvMAMTJxQFS91IVRkThWA4Fg29isOI1xVhaeT0UcDdsQhLVUQwFruOqjGoIeWwbYZ3VBBJyaHcHBUDjdS9Kg+i4Qa1GSaC6iiNzuc/g6pQSJKv67qmV1coRhGujLQ0OpYQAnfddRe/+Zu/yXe/+10WFhb40Ic+xB133EGv11uW27lx/48xjnR8Vwt3Y3EpEuvkfT0xkRVdfSJ3LdK/JOuZpQjW9KpIjBXS6NyGCOyF1+dVzEdJ+hPJZ+VEwD0mLtoii0uGhoiGcFXjca2V9OIj3Ib+8A//cFS3SpTfA0tV4OEn1tNq3cWUvUzZ9uQa5wW1CEiFeDFCvxJD1JBoiJR0fYpzSzWtiSWmioIQI4bl6Ty6wbE8GUMOnIykEIRRJjjYnWbf5mPcvP0EE2WFrDIp/IUQQqCqKsqy7JufGy6lISpNutUYI+12m8985jPcc8897Ny58+of9DJhFjk7v4e//eom7rwl4NVR2u0J6qoiOFSiWBZZRjcHPBGRQji72EPCVhareaY7FaX3KKxF3xacY6Qs1wVdBUfgBmZYUGqHUgIHj88wu26RB+45yIRWUNT5KMaVP/Gv/MqvXPFvV4ORciwPPPDAyO7l7gQt6dWBp185yszkBvZtncTo4hIRV2oUI/bzroym3ogqeIwUrTaVTfCFL3+NB99/F1MTExTJFph2kqsY2JVYTliSA0/thkkHP9ll+0blwx++A+I5htOdNKz35UzkGGPfC7c5jNgQk4Y7gcEJ6GeffZZbbrmFu+++u8/JvBlGyWaLCK8fmv7/2XvTILuO687zdzLz3veqUIUCCoV9KwAESYAEKYqbJJKS2pRE7ZIpyZLaYfd0THeEx9Punm+O6A8T3TMRngmPYyI0jrHbDve0uz0TPdZYlhfJ2kzJNCWSoihRpChuIgiC2DcCKNTy3r0388yHzPveqyJIFlGvwCJYh1Es1K1Xd8nMe/Is//M/PPJ4YHz7CA2zGoxBQoiushCtR419M/uTqVMgUAWPbTR5bv9JpqdaXHfjXqQqMDhIMR+dZd1d2nzMurIGCJ5gDB4hE8OFmSk2bVzFbbduwFIiNhYOyRLOvfRVsdx66619O1e9dtstZfsDhrWjaxgfc1RWKUOBMRajjpB62l7qgprrp8aFEX1r5yxlGThz/U6uGt/B0IoVKZAaI/a975eIRL/8Eo2Ji1ksCrTVMJm/xPZNI9x000as9Pj3WhMC2b6+zLXiqF+Y73//++zdu5dbbrmlUxJQp6nn/g3wijjNQiQEWLNmmr/6+kl27NxI06RgNrGco7Qe1dgp0KJ9gwBEpRpxJCsaDaYm13LVjp3UvCg+xTisNUlJ01Esly5K0JAql4WApSHKiRPH2bN7hFtvGcYKqIkV6NYs3YqcpXtnxIkyVhhsmuRrQuUDYgwEofIhYk3MpSsWfZU/DAHa7QoRPubm+QAAIABJREFUuPWWmzDG4X3d7lUpS5/wIIYQlKryC/Jba8UicxQLc6gIJRVm1niTfr7Er3uPaZd27tWXTb+Dglr3LhZDIxPEe7yPTGqgBPEEFYyGVO7Rp+uq4pxQFJ61a9axZnWgbJc451KWzKQUcOgkFRYeVdBoJVkAwZclJWCNwTiDkUgEFS3MpV1UsqQVC8QWqnne/VlE8CGADxjJMDaa8v3MCMSFI7ENA4oxlhA0uQg2Zo1MpHBot+tg5yv5Td6IXDQrdJFT1Ria3pTw5apGrpVYHQSOVpqZBarrt6IzJm0oVUWrUDL15Lkj+DoNnbJCPRmifklR+GS1Vhgj5LmjLEPHOq2fvZ8kWd3UdRzPLHNkORH64CvyzKWYDku6tmTpOmm1qCISqAPgRhTvqxgPsLLgTEXtD/f6xSIRO1DvDKpxIQ0MNACl1Wqnl6uKLlnqd/xaO3k/RURotVp47y+bUul9eepnbbVaTE1NMT093cG6LMa9iBEGV+SUpeKcoezM+eKlv+vniXMbn2liYhKIyiaktHC/n9camywgyLKMEGCm1QItqSpPFyS4tIFyS85i6Wr8LugoeI+KUpYFP3rscZ77xdMUMwU33ngze6/bS6ORddyDhU52vRuJ0DF3ozVScfbsWZ544mccOHAAEWHTpk3cdtutjIysoqqqV8Qd3tB1e65fYy4NEnv19q4hhYMHD/LVr36VT37yk+zatYuqqsiy7JKfeT4yd1c+cOAAX/va1zhx4gSrVq3ife97HzfffHPnZezX9URimnn//gNYPcwH33cDLs8jdQD1eHX/69cuXm8u09PTPProoxw+fJiyLNm8eTM33XQTY2Njr1Ds/QHIQfCKdRZjlLNnLnDq5Gn+65//A/ufOcunP/VRdl+7a8mz9S+pu5tboyIC1lmsdbTb8Oyzz/PlP/8yExMTlN7z//3FX/DiwRc7WII60zHXCnm1r7nXrF2MsoxMLyGhbmMWRXjooYf49ne+Q6vVoigKvvP3f88DD3yfoijIMkeNwryUr849ELApQGytwUhUMd5HPM2TP3+K3//93+dLX/oS58+fJ4Sw6EqlHts4J8Lk5CR/9Ed/xFe+8hWmpqa4//77+d3f/V1Onjy5IFcghEBVVVRV1Ul3T09Ps3//UQ4fP8wPHn4wAdQqxNRjl9qPyiutz4V8RbS18vDDD/ONb36TmZkZWq0Wf3/ffdx3332dsXg1V2hB60CEzBlmZma4/x/u58FHHqTRNDz640f4n//9v+P0qdOXPpGXSZaExVK/0N77ZP7FqHgswhJGRkZ4+Vwg8/DJT3yC2959M74I/Ic/+o88++yzXHf9Nfii6sQd+mG1XOxYluV88hMf55ZbbkZVeeihh/nud7/He997F0C0nC7xveq9prHgqxiI9CU0G5FJ7IEf/Ihv/d1fYRM4qnYDL4c7VF/De8/hw4f5zne+w5e+9CVuueUWjh8/zm/+5m/y6KOP8pGPfOSS4yz1y9XLCfO1r32Nr33jF7TLTeS2hXE1Y07nrxb+cBeReoMZGBjgVz73Oa6//jqMMfzjPz7AX3zlK3z+859DhAXF1S4mqpA5YXqmICgMDg5z9dW7+Ff/+kOszG7k4x/9OMeOH2Pd+vV9u+ZiyJJQLEAnTtF1ZyKUXYHhlStpz0xx/bVXEdxOpltTPPnEz5mZnmHnzp2pCFk6OIyFBtDm/n29I911151kmevgPqx1rFy5EhEhzyWlIC/tpYqpykAmBl8l3hRVnMtpF57cZYwMD3HvvfcyOjrCl7/8ZbIsS67C4rtC8R7j+B49epRz585x/fXXk+c54+Pj5HnO888/v2CFHrMxrqPItm3byhe+uIcfP/0zxEdwX6MRrcOev1zws82VWKiZc9NNN9FsNjtQ/jzPGR4exlqhLHVBsPpXk6rSRElpueOOdzP49CGeefYFjr7wt9x2261sWL+u79fstywZxVKDtoqi4LnnnusAjlDH9PQ62u0SZ3OkEXjsiR9z333fpd3ytFotZmYKXJ71hf2sqkpOnjwx65gxlrGxtTQajbS4hJdeOsQDDzzA3XffzcDAACHIgmMLqkqrPcWpE2cwLiI725oxMVExNVNy403XYQVOnzo5S4lejqBxb/yqKAoGBwdpNpudexgYGKDdbvflOkDH+rz99ls5eGQG5ImId04QdxbZQqvTyPXYigjHjh3n0Ucf5cP33IMRTffSX2sxWoWBRuZoFwVDQ448d3zjm3/L+aP3s27tGlrtVswa9RGg2W9ZEoqlTlvW7SeefvppWjOtFGMZ5NjJGSYvNFC3Dl8JN1z/Dnbt2M1DD/+Ir/3d19l99VWM5CMAsyDqlyJlWfGLX+yfdazRaLBmzZqEV6k4cOAw9913H3v27OH66/dgrSBSQ+XzVznz641BHIfzE9O8cOBAF9JvBjhwHm66ZhwrFmtSHUtyHYHLgmfpVdgDAwOUZdlpFSIS6S4XajVdtGMAIGJBHVbqoGZ62Vm8nKv3irX1uQMHDhzkG9/4Bnv37uHOO+/gwmRBo5HXd9i361piw5uy9IiBqemKzFT8u3/7zzH+g/zvv/e/8cd/9Mf8zu/8L32/dj9lSSgWoAMtz/OcT37yk0hQrFGKYJiebvI7/+vDPPviflbkw2zduhaXW7ZftZ2//ubfpZLyLknRfF+yuYFTEWFgYIA77rjjFZ+NgCTlySef5NFHH2X37t285z3vZmCgQVUp1irOLezFEhHGxsa48847CVrhgYqc4aNHYhbARKxGr2VWWxKXQ+rxGh4exjnHqVOnGBoa4sKFC8zMzLBq1aoF7d5zqRogAhiDL6kqwRhHVSq5rdvABBYr/1Dfi3OGRx75EU888TP27t3L7bffTp7nFEWZ1lv/2NxqbikLeIF2VfLc8wcwoWLHxt00B/awZ8/1fPd734rIwWWLZX4iIh12s1guE0faWMgb8NTTB3j80Uf42Ec/yJp1ozzwwAPs2L6NoaEVnezOQt2CGKSdrSBqmP+DD/6Qv/rrv+a9d93Fhg0bOHLkCN4Hdu/egfeCtQu7tjEGQ3KpjCVoVKzWgumkF7v4irm7+2JKr4uyZcsWdu3axR/8wR/wsY99jIcffpiZmRluvfXWvt9LfV1rHU5cx0UWuXS09XwklkrA44//jL/4yl/yrttvZ/369Rw7doyZmRluvPF6iqLq//MCYoVKI0XDQw/+jDWrlMd+Osz09GG+973vcvfdH0Jk8WNqC5ElpVjmSlTKcQGtGBpg3/odnDt9nL/75tcRI4ysGeWXf/nTKbgW/6aLPbn0VXcxakZjIgH15OQkDz70EI/86EeEEBjfvp1168YYGhq+5OtBNzMmajoGbh3Q7tYndWX79u2d4K33/rLFWUIIrFmzht/4jd/gT//0T/m93/s9AH71V3+Vq6++enGuS7TUhoaHLhsnr7WGopjhySefYmpqisd++lN+8thjnTnZt++6FAfqr9UQcSwVJjM4l/Oed93F9+77r/z7/+l/ZGQkcPPNN/GFz38R7yNYcKnKklMs9QuGClaF4ME4WLtuJcWU5fNf+GXOnj2FMZZsYJhVq0fA17wVC3cJasTlK+9Juffee/nUpz6JMR7vDcZEpOno6CrKUhcc36mzT6kcKR67COPM2NgYX/rSlxgfH+8EvS+X1G7Yhz/8Yfbt28fk5CTWWnbt2rUocZ56PG7cu5d33TZKZi10IISLJyEo1ubcdddd3HnnHUSMkiWEiLxttYqOe9zPOIcgWCe0Q8WKgUGGBkf5/Bc+w+133IuTNjt3bmOguZLkFy/VEMvSUyydF1tBNJbcBYENG5vs/3nJioHVDDYzVAxeDVVV4tSmJtoLjzd0YxdxcdXpRFVl48YNGCOdlznGhZSqCgvODnQg5HURYurfG5JSm1s9fNNNN3UU2eWIsdTXqJWHMYYtW7Z0qqtrK6/feJrI1hZoNBps3rwWa7WXNWLRJFosnh07tlCWsZK5qpQ8N1RVrGGKwfM+v9kSg9WiFWXhmTjfZvc1g1y7ZwOZCWgo4+eWNqJ/aSmWWQhUBfUgLsLrV6+2nD8fOliRsvTYXKATve/yoS6Usi/iVAxV5bHWddCt3nuqKkL8VWuKBEn1Qgt69Ne8H+i+2EYESW5PLxp2saXO3PVKr4WyWFmpWoHXCjSEgL0McPY6jlOm9zgq8QzfsY7pZKf6KYKgAfK8ycyM0G4XDA03sU4wRCvZX45s+wJl6Tpp1IwBsdhv1egIlW9FIutgUnyBZKn0T2p3xPsYCG63C0iZGLg8L/GyvPlSW6A1x04Il07e9EYlBKhKKAuPZ5qNm9eAGjREqzxCEy7LrVyyLFnFIp2+LjGluHZtDvZczI5odEFKXy7KCNcBUYjKpRfNOzdFvSxXptQAxKqKMZVm012WfkvREorWSavVwroLjI6mEksRtLbMRZdsfAWWsGJRQENss3D23BTNAWVkFZw724PuTKzp/ZS5BYrOWSYmJmY19FpWLm8fiUjjkunp9mVSLIozUWecP9dizVgDJOBLjUTupQeJ9AlLWZasYoHIw4EEXjx8gskZz/jONRw/cRoxilglsw5TCdJHQIPSRYCGEKgCHDt1gVIlEgYmI0qVVzRKXJbFkIsNcrRmo1Err/G5SxdDZCg0znJuYppjpybAGEK6roT41W9RhUqhqmBiwrNx80qOnjzL8dNtRJTMNtLTd1sAL0VZsool5kbizM2UlhkRrrlmPadOnqM0SpAKFxx5cPQTKaUAiWxHjKUMMFk6poMFa/AKlUYS5WW5nCI1R2VnumOHJakP9x0wZ6ylVUEhhmmfU1nT4aOtv/q5qQEEgbYHr8rUhGf3VaNMVTDlXdJk8ZnDEt/VlqxiiflmAbUEDMbCpg1CUeS02x4RQ1XEzoB9v3IknU0/CWCYnfZZVipLQy7DPAjE18T0KK9asfRfjBOCKr5UyrLN2JhBUaLzs4Rf1zmyZO9USflmBNEYKR8YdKwZzVDfpmpbTCaoWSSbdFmW5TJLIHW6FGi3KkZGW6xc1Yi/MRAbnqQylzf3Vl9Xlvb9dThWY3zDOWF8HM6cbOGcQaxS+uLNvcdlWZZ+iSjBBIwVjh09zc5dMDAQLaUEmYotd7v9hZesLFnFIpD8HAFjcALWwvZdIxw6eBqDoaxmMAusKH67SadsoAet28tE92b1Z16WKEFLvIczp89z9d5NGBMIamOP6A7kWJa8M75kFQvQxaiEgAWMwPado4SgtNuQGtKhS5xYeKlI3baj/qr5b3p/XlYsb66IgclpT7sI7L56FYhPfDRCmOXyL23VsnTfyBQkC6LxLkPsfLdqtbJrx3oOvfQy1jTwunQfYalJL/nzXB6Xsiw7yuVy4DWW5eJiaPLyy+e55toxVgxWWONjeQu9KealrVRgKSsWQEW7UfgExM2zwK7dGWfPnkVw2OW077yltkjq/sxlWXLu3Dn+8i//ssMGt5AWJsuyQNEYRDlx8gS7rokMgjE56kEUrRWKdj+7VGXJKpbZZAHd9tfWWrbtatIqZ2jNKCZb/BL6K0V6LRZjDGfPnuXP/uzP+O3f/m2OHz/e+d2yO/TmSdkCpeKqvatQNYQgIBVBQswFLV1dMkv6Wp65sJ6Ec0VQDD6Ax+CN4BEqYHRdztiaQc5OlGhuyHGpWZVGc1HNrPCWElN4MA+0rEBIfy31MyV3K8KTpFPBJAKmX++gCF7id0GTkWYIGu/HG8EnK3g+u4HMYRcQAUUIGkmq9+9/gT/54z/hyaeeYXKqSlW8EW3qnMGjoJqez8Q56NOjvlEJQDCm7m5N6JlbL3SOi/YvDavETGRcf0IwlqBgNLY3nQV1Sv+QxB1z8TKeeD4V7RBqRi8/PkAQqFBOn2mzYe0g69YNxPOaHC/gRQka3wcjcS5qNphLkcUmteyrYjk9Ufb8NLuj4aUcs2IoPZxvwdm2MjBZoeIpipwt4xv50WOn2TeyHufBqoApQSoIGXHo6ikMiHhMDdF8DVFVKsD4yDFbAmVlmGkHXKXYkOI+ErB9tJTK2u1TSZOuBAJVsEyUwlShvHzB46xPRFAXg7L3KlM6HDVlUWKdodnImGlVVJXn6OlpKjfEF3/tNzh+bJpWy/LyRItm0yLOYFAqr5w6e56J6TZFZTg9UbCQ+bz4sd7jFzsWODcNRbBcKKAQDzZaVU6hFEMwYIPi+qhYIELr215otw2tdmCqpeQ+UGi3W6WYuM3E9i3d+7+YOxmASkAlqkYbLKYSrBgqo5TA8784wt3v387EZAEuQGgwVWSEwnB20jNVSeSC0YAx1ZyxgvmO//qVi5tN7atieenl8vU/NE8xCrmPBNUT5z1nXlYkm8HknrJss27rMCe+d5qxU2sYyAuMz4B6q6gSBqa2LRRDiLvD64hqwIpCaRAB7zKmJj0TZwsqB1lIbU9R+hk3DiiVBedNIreKJE9lgIlJ5dxE4MTLHh9a6DxoKFWV6ZlppiZnEIm9nmuKyx07t7Fi/U6++C9/i6P7D7Nm1Xpmpkomzkzh1gygzqFG8GXg8MGjXDg7ybkLVZrfy2uL21By6rzh9FTg9HmPkxlsliNesQpFQkTbELeSvtydglFFNdDGcGHSMzXtmTzvsVWBDa5TcBIMBOnthEin40KviEZLxYvBWwUVnHqkCGSZo+VbtAvH6Yk2I2stJ05PgANnHadeVoY0cEoCrl1GTlzALwB2/pZSLHs2DfbvZJE4DDGw4eWMzeuFzYNDYJUQPNXGwL7do2RVxabNeZxhTQbexVaXzu9hVZWA4tQgBloVDJ8R1q5rMOTApQh9kP6+YrVJnyX/RROZUBHgnHesX52zfWOO4MjmsaAEOHj4PN/6h/tpFwVODBhhcMUK7nrHDrLVgxgDM0crjh7dz6rVDTZvGUWMx6Rd2OXCnj1XsXHTGKPDjj2bVvTxiecngtJkhrFhYcuYo+mG8WnkM4WiJvfS/gYMRaMHXARw2TQuF8bGHC5YXEjkWz01StFi6fn7iywOJbrWKnUyIpDZeN9VaPDC/hbXXTPAdXsN4gaoMDhjODEhDK22jK/NyHyOMUmBXUZK0jcqfVUsQ/0m1FLwEhigYFBguCGEKiCuIjjYt3OIhx+aZte4BVcifoBY0+FRqajdIVGDqIve+esEWYIGKhQnWVwAQVEpsC5gHYkuM6a+bTdO34dHjf65JbohSkAFcmMZpKQRlJV59K/ntZwUdqxfw69/9qMxCxQSxCoERpsGDVGBrmwq3l8gbyiNpsH7CmM8imJVGBx0oAUNF/o/v/OUplGaVcWAgaYLqI+7fw641C1TJM5JvxIlihBMrNvBetSUiB3Amgobckyq3zHpugF9HVfIR4sFiXeuMUibuwrUId4xcfI8H7lnlKFGhYimzypNLRkUWJmBc90iyKUcx+3rUulr9kuB4OOkppYPJmii5nM4l7H7qkEeeuAoxfQortnGUKEhj9kNU09A3EoCAYt/3WiXolixiI9R0swYmi4DL6ipy5KEYLQHCdmPx61N6fRdQjwi0TWSjoUU5g0IbA40aAw0OuZ5fe4Asa4SIagHCZRlG010Ed6XWGOjkrEZzlkqX74p2c3YuUBwzkZlWCgYEwOltUYR0qsd+hL1qukYJDlXDkMuDieCehNpMyKJJGoUj0+1bXEeu6H/KInkId2fJ7528Wi7qhAxnD/TxrgLXH/DVtAKJw2cGIKAwyBVtOC1Uow1qDELmo/Fnsq+KpbQx7sVQJxFJeCtjb6sMVgFY3PKABu2DrBhm3Do0BTbdw8SrOIDZNYQJO/aqpL4NXrS1q957ZDcMAUroF4xKjgj2ABeY2A59BHvUb8SriaMSIqlVMuMGipnqSThTJjHwpjzAe05WP87vj9CnuUEr8RRElzqj5RlEttRBIO1WV/nd95iLeqgpQEvUBmTFEucnxgMjSNi+oXAVjAhfkUutwR4UMFiu7E6ifG2UIMNk/KeSwQWXaA63FthMCS7mMorDZfx3POn2PuOzTRHBGezOO5Ed8ybgDcxpidZPW+6IOqOt1RWyPY5H1kHRy2pcF0qBItWkDuwQ/D+X9rMf/qTg2zdNo5rBFRL8Bm2zgNrvSwUM2s/e/XoeZAKMSalaB1ICVJgxHZMbhBsDVSadb7ec87/mKSskNWUzZK6BUrMdNgQ3S6rKcXdp4TUnt27+Q9/+H+yc3w7aLKMemMFqhgNWNW+z++8xITkwlaIBJACxEYrDjDiUKnJl2r3YOFzIvh4XmzMKOKx4hEpweSdMarnRBM8VusxlO766ihyAUuIgWGUSgUjOeV0xYXzk9x2y1qcI06/RjeLzvzHeY+nTSRXC7E7Flmz9Ndr7rMrJApGHdZbbKgjZOmmNZq+49syVg4o54+32LhliKABfMDWI9ezZtysG7zYzQpe4s5dWzuCROWk6VhSJkbBhl4/9+Lnm++xSmKbE9EYZ1Efd8NSo1KxGq2lnoaIfZHBoUFuf/fNaYcNEU/jPdbESBIoKiH9rj/XnL8k2EEaa6vgVKI7qiZG0BLpltEIOZiTi7nIOed3LKjBm7iBSE+UVtQgIVofIt37qsMrNbv/XIulSpcRzVICwEUWOiO88NwJ9l3XYOM6i4TQVR5EruVM0xh00La+Tj29yvO8+dJfxWL6GHPQGEEPaqgkugGBBDd3cYf3quSDwu13jvDDH5xmzdph7EBApCSQGnaLQZLpozrfOJDtMIOJCILp+NtQ++AxzdivaQ1Sm/XRLYoFZ4IXoTRCYaEyxMbofbyuKFhjY1qK+Ly2zlok8JYEE83uPs7vfEVJKVoxyZV1UbvGuDpVCt66ZMH0bT40bSrJEYoZR9P5MighxXhqt7W+37ks+jHHFl02i0CIVox1MDEdqU8/8Ild2IGoJGPioQ3SQLUGJ0aAnZHoBoEinTjipcjiZpSWVF+hWZJMSUXx4vESX2RqE1FiZzpV4YZb1/H9HzzNuckZhgcsmTVISLsN0TcXNT3M/68uEfUSzVYR7UHC0HM/krIB/QkWQlQsPtr2KSMUzeUQpIO89BIVS39FUJUuQd5FQYSmj/mv+Us9W556fCTFtaLFkGpTUYmfkUSF1Jdrp+v0zn/vV6hdnIT27nasfGWMpUYOV94jxtKmQrwDI5w6M8HmLSNs3dnAWu0w8cfVFe+jMgl5LUTFhJntry5B6bNi6Z8WFA2dm3PqU4xEsCkGFveuGJlfNwrvuXU9P/zpca5fu53KKxkx0CtSJQ0P0c997RdESWZtx3qIwTlPdE1qaLwmoEO/MiVCiCZvChgi2lFyuSqZF5zGvbKvNYIyh3UTOhmOuMgj+VAcmcuLm6hDzTaNS3SFkjWQ3IP6xbcQG8n17eJaG3HROkquqqm9onRvACpmlmKZa7IIkKWPh+CRzOODI1c4duAIH/jAWlY1QoyjmNoyyuPmiSKJud1IbXKn9qoY+rsY+idLF2GTllUyRDtGaO/vJWV5RIXb7lpFVV7AtwLBh5iuTfGSN0p4fNGPL6C74vxE6ogOs43wbvJy0Tzqi11gUS84f6lvoV4HzPn5ct/iPKpCLiree5pNg2pAfY64wLGjJQPNJnvesQpjDaEMnfknOeC9z0nn+xKZnNeQJaxY5i/eewZWGO567y6e/OkRMjEYKqDCEwOv0r+9bFmW5Q1KdKCKIpDnGb5UTAUvvXCEd717A6vHsujiZ3YWevetLG99xZKaPIsU3H77EHlecfbETHJTeho7Sf9QmcuyLG9YDNEqqaDphJOHC4aGPbe+u4kz0d0R0QhYvALkra9YUowgl4zBocCH7hnj+eeOEbwDLD6kCtArZMKW5a0pGgTvA6LK9ITy0sETfPBDG1gxYjBxb0QkpDqtt77Z8tZXLETEpWDITMHVe1ayYZPjyKGzBCzWQdAKs0SDXMvydhBJfaBLgvecPHqaDetL9l43hDVgjeBciqws8WzPfOUKUCwgYsmsYgVGRpQPfnQLzz13hOnpKqVvq/SgV8akLctbT7wPONckVJYjR07ywY9uoTlQUz0oES1Xh6Xf+vKWf4qYghbUl0jIMEHYvN1x060jvPDCUWamDc46glbM5lRblmW5PBJBcxG78Nwzh3nnrSvZNt7AhyKmkhWgTIWKvfmvt6685RVLgoYiwUZOFoRmQ3jvPVtpFyXt6YCqQeyyUlmWN0/EWE6fnGF6yvOBe8YjDceseh3HUk8hvxF5yyuWWLoT0DwRDWvM/29Ya7jjXet5+ucnUQ14jYhGkUAkn/SoeqBCNKRq2ciYsSzLMl+JmNu4ZiSkOqJAqgqvEJVIdVDCi794iX/yS2OsHAHnEhBOAkjNYJuQf1eAvOUVCwnqrcajVrEGMpRcA9ftWUEjm+LI4YLSNyLjeQ3ITkV38gpFsqxYluUNSG+ZSA96LgSPOKHwFSrwwjNnGF8/zM03D4MpkuKxdPgfEopcWM4KLRERohlpZgESfShYu9Hwqc9s4dnnnqF1wWNMoGwrVpuRUU4y0BwSRD/iXJZu+dSyLD2Jyy1ZGyZtSqbESIn1kQPh3Kk2J46d5MMf28CKYY1tU33dC6JXrgylAleEYuktSastEsU6oQzT7L5+kJtvWccvnjmOeIuRSKJTVZGZrOZrEdX082JT4CzLlSexbESlBGkTgiImpyyVRsh5/plj/JMPbGDDNosaT/AVxvakltX0FKldGfLWVyyaiJSTGapSoVKgarHGYYznlz6whTw7z+EXp5Pq8ahWpHh9OlFdjXRlBM+W5fJIx5Mh0np4UyHGQohV9vufbrF50wre89412EbAWI8mCyeibOeuwStj/b31FQu1OdotaA94jAiOJjYoY2Nw76/s5uDB40xNxmpn43p94/pMda3slSm9fZl7Ox7W/17u2/zGRWqiSk2sMCFmd7SC86dKDh16kQ9+aBXZAIgJaBCcbca/NDUpBB0CsUuuclxickUoliiR5axDkCDgLOTWkLuCHTsb3HrbME898yKks1gEAAAgAElEQVRaArgOnWCcyIpIe3jlBm97FUn9PYSwrEwuWYSy8GiIlkioAtbkqGYUM/D0E2e4+55Rto03yVyMxVjTQBCsiRnKuee7EpQKXFGKpRZLDMBG3lgRxSLkTnn/x9axYaPh8cdeAh+JqTsiIfnIb9Z9Xx4JIbzCQjEmUiBWVbXcEP4NirOWzEJReIyFwitVAc88fZJN4xX3fHwdWe6R0JtSnit6JekU4ApQLB0XKPHSRmavOrNTIQREI/myzSs+9PFtlH6CE8fOUxYkiyX+vWhGX9sbLjEREay1HeVhjMFa27Fg6n97f+Vabf2X2Io2zx1VVeEMHDxwBslm+PhnNsZ+TqLJOpnLQ2foslpfORkhuAIUS9TyRfpnlxZIcZFtTVNQVhSXKeu3Wj7/a9fyxOPPM3l2Jp0jgDrwjSs6KySpTUUZO8AjIoQQqKqKqqoIIUQibXvljkG/JctikzfB46zhwnnP4aNH+fi9m1m32cZ2LXVnM/E9X0rHupb6d4GlTjk5X+kvaKPPY6IaCApKoFLwqjjpBrw08UdKz7Vt+q1ForLofDKx3FMwPu747Oeu5u+/8RLvvGU3+YrU8a5OXKvGZt8hYCVSYLoKxMYMlFL2lZYSeuFR2k2fq8TeNj7aYEYjY77o62cPaiuk8ympuccEJ4bTp07zlS9/mYce+SEAd955J7/8y/cyumYUVDuGHGjs1/OmbKh1ykURHyItpaYG7CloWlNC9r/ItO5BFRJNp8X7gJGAlxLBxd7aZcHgoKUMnsnTylM/O8TnPreTq67J4hYnAbUG8TpHafSywNXHewkvqa/e47qmT9VzuxCg7iK7XX1Gg/WzM2D6v2jsOpgG0BOrmLtpuqRA6gUIOH3lWyAITWMBC7nl1ltWc+rIDE89eYh979iGZJ6KAiM5VuMOFAiIZpGYWzX2cBDFmjKVCGT0a4bqOLIXTyDiaSTEXs6DIjSJbSaCBnxHCXZHqn7K3hMaQI1BQkCtRUOAECiKgv/8f/1HvvXNb3LX+96HWMsf/uEfcu78eX7rt36LRiNPlktsmCIGKl8mbpve59VXXvcNH+s9/spjIpEESUPAVmDUY5qWwkvq76TYWhH2aS5EI7cuqogLiJfU5kNwzhDKFjBIUMibNrZuKTJ+9tPnufGmYW5+5xA2S9U/anvQuXOfr/eYdEcgPUb9NsXmm0LssFR/ILCw9+0txNJf9dGMi/zBQrAWL3GWSjGp8UKPnpdUOdo7aa+yviQIIcQWItkwvP8j63j+4C/42ZOnuOGd68FBFUoqMpA2xjkCQksV3/B4a1AVgmTEcoA+4g6kd9eNSODYpC1Cv8u2Rb3gfYZmr9bjp+dg6JyJith0DAGsoVRFmiP8m9/+t9zzwV+iUiEfHuGrX/0a/92//leIxiVb+tg6dLoUbHMlvmaSfq3rvuFjr/1Z9cJM22DzHJMZnLW0vadusNSZe62J0hc+H0pq/xECGRapBDzkxmBK0Cony2Jmp6hKQpnx4wdPsmvPEB/49EZCQ0ms650VEl7xblz8XdHO6jad4hJvDJjUdbHuASKyoB4Ri40v7+v5f36yf0E/0cjC3qo8L51vUJ2GC5MVuYsuQV3pM193JNZ6CaoVahQxhqoU9r1/F3/+5y9x5rEzbNm2EpMbtAo0XIOiCqjznPUDHHwZhrMKqwFVi6rF97E1oE3PK8ndCaLkIdJCHJ0coCgC375/AucEX77+Q3fagKp2WPhVwVqoPOzd9QWaWc7997WxGZw5tpeZidM8dL/i3Awi0G7Hvzv64k4efXCQidMzfXve+YrYwInznlPtnINnPA0nlAiVeFxSgAbFG6XoW+8PyLwgQShFOdeCVgDOVkgpZMYRQhXZ+SXj4EsTnC0rPnDnRg61SrJSo5XjU7MzCXgb7en5rNcOIDfqJl4836RRKWUoGUg6qzKKsVyyO37jusWNo/VVscyc6d/CU5RclVIEWiXVBU9ZzFAp2NTG0qe4xHzHtmksXqfwWmDtIEWVM7a6ycc/tJGv/81+8sqwbmMTLwEctNszkA9TtQqKyYIyD3hto5rFL9O/RumFhgTxDjG+IkLbK8Y2wDlePHqGiVNnyPIcM6/MlTDTanHm1CliO6a4F1bes23rVgAy52gXBUePH+enjz/DXXfey/0PnEwFch5rLJWveOmwMN0+zbETlzuoqxS+RWUHcQMrmCwKWu026nKqoFGxiCBagXiC6Y8FGafBYo2lRUXhK0JoMTMNpm0Illglr44D+yeAs3z+M+M4P0NxpqKQgFWL0drCLqkMzK+vabd9akj9mc0MYDwz59toAGeUQj1iF6BJ1+WX/rfzkL4qltuuHunbuRTFV4CBc9Ntxrc5xleu6ulF1/UyXw0dMPd8cXsbAPGoCmAJwfCO3Rk3X7OH//InTzNUbGLjjtGIa9GcCkd1XtmxcYDhDAwrUq8hEJp984TqxmykDkpBogIFocoC+fB69mwZpKhIrT9fWwLK+fMTHHyxRVWVSIjmeLPZZN/128mcUhTKkz9/ikM/+SmfvvcubrxhL3nuKAql0RDKMpBnhpOnn+DaPWvYddV2otuRLnIZcBeiwmTb0zhUsmNrkwYNymDARGB8HKHQbdzeD1HAx75ClWtw/OQkrTJn26ZBmgZsBerhwAvnWD90nl/79Z1s3O5QzdEg5C6ewypEEndNG+DrBNzpoh+g05wSX5xjcMSxZ1NGo/trzKK3pLl06atiMbMW/MICewpIIzKnqC0IFoKNL54QklKJSyrT3j59r3Y+RW3Vab2qtEEdpc+QTNl8leHD947zrb86hsmEDZuHoqkJEEqgwojDeCHgkUwJfe2srRjxGI1EDp14i4K1EZ0TFEQ8bh7vj6oyunKQ0Ruu7RwLIWCtIcugKAp+8P0fsH//Ae56zy3cctPeyMSnnkYWYxtWPUZNvJ62yWxE6SopMDyn41+/Je7cLtqlJjIACgGT2mh3XaH4f9+vWxGiMjDRIgpqCZql33lU4aWDZzl+8iSf/cJOVm92qK3vw6PiIMQ+mWo8RPblnv5WF1//MXgfA7SxH2b87l1JcIo66eQs4vazkHdscZVSn2M4r3fjb+RYnVaO0GfpDGQdEYfYF5A5O8Grna+nJkMMQkbd8CzDU+g0N982jLUb+L//3+cJ+TibNo/iAR2AwnkK5zASg6GYmI3ob0+RGLuB2FLVqEmLLWZHYkfCAquNV3nOrij6SjyKBQhUhecH//gwf/03X+ODv3Q3KxoDHNr/HGUFe669lqJSrDUEVYzGbIhVg1UT3aqOIn/9XXihEkQJJn5PfQGp4QPRYwh9ngMAxQmUZQtrMwYMBA+5ClnhOHPkPJOnT/LFz1/FNftyjC0JIUNMkdaqSVzLShz0V7bb64pc5F/xHjrrvM4qJb1iSM8sFzvnGwmaL54s2XRzzCib+PJrbJEAsam2YHuUDMwPZGFA8zi9GtVJQHFG8VWg4QYJWrHvxiG+UF3Ft79+iOqCZ/fetehURV45cguEEDMs2L6iJowKLjhEwZuQ6phib+rcQ+4teYAixNufj+tXzkHQ1taFmMDTzz2HGMODDz/MDx95BBFh/dp1bN+xizzL0jlefWR7R3+xpHZzMo2B7IaPGBybFItLet0FwYvQ7qMBKSpYcRgjaPCYdA9njr3MscNHuPczuxnf08Aaj6pNjEDRUlEMIp64mTWSEoD5vB9xvcfslhXbuZf4Rec9iGP/Nkk3z944FuYKCXEwLbFvbw1+jo0+6laU9XVf3wWrJyf+KqIfRSNaJbMOCbEhdxUK3nHLELns4utffZGRkZVkNKnha0ajGaoo2kf4v6RzBQFvKtSUEHI0OLxAKaTm8DErUHudoecxez3RIAYzJ7inEq2NsrLc+9nPgYFQRsRtbh02c+SNBlXwiEQ3wKTvXqCSNMcasxt1dnf2dS92L69+rPf4RY+ZCm8ClQQqkQg4I3RtJSnxkqHYFJPqhwhVEDAZla8wmUPbhoOHpjl55DBf+PxVjF87gHGKUUvq5IuEDBVF0voEN0sr9/YQ7zk661h3xqTzO6c1RlciQFPoxG5e73yvdmyxN4Ul6wopscYiWYCY+ntHS/fuma9/3dnZo5rbVrDWgVfURNejkedUJnD9jU3GRnfzf/zBAaZ9ztYdlrIB1sRYhSRlZVIIUVMtiJJygKKoVOkFef1hVlGK9OKqSWx2xsc4jkDhoBUDG1iRi+5VvS+mQkJo9jy1xlxlM8vIRlcjElvPWgshRHRnu/JkWaz8rqv4g3SXplIv7O5oh4sM+XyPvd5nlZha9UapRLEmKhZNrXM14TnMPJVK5/6TRC9DO32nRCAoGBeBmVSWKij7D5xlZfNl/tl/czVbxwdwWcwsSCoXkXRyQVETqFdrwvN3f36FzH34rhVuIkSzs4nKK+zEt4kr1Fd/u7NOuqvY1JOjsQdLrdPndd1eE4fYJTGuJQFLBx4tgA2KcxXbxy2f+afb+eP/9BxHXzzNtTesoQbh+koRDTgbzdyAR4ymbFP91pV4CVh9tUXVlY66FDAhx2gWA4cIeSUURJ/a4OYNywtzAqu2/itVbHpgA7HSOw1QbPAWsEm5x+hAzMB06Z41+fqLHWGBoJbMR3cnzRq+cycR/axSd+bW1xyY2VjVeo6ihQGKNQYRpWpXmKYhs4LMWF48OEEVzvH5L+xiy7YGWQ42xMi+mq6LGWNYgojruUavDTL/0ZpdqjD7N3VQX5A3Q2fMS96iBK9dlXLpfy+zf+ycNjL3G5MTgrDvppy7Dq3jhUfP8ZMftrnhhg3kWY5rGAovFEwieAiDUGVkrkSkAs0gNNK55w/ki5+u/6vv9JUW2byAVvO41kX3+YvEpGvrpQZtde5hkRe20d6RqMdirrXaNZ9ea1zqBEBX+SuIj4WClaMsAyb3DAw7ZtoVrUnHkRfOMtW+wMc/tZWr9jRpdhqLVSmQ7OaMwatZIH2SJapI5spbv7q572IQyWLFqoFKYf1m5df/251s22l59Ef7aV/wVCV4V2JMEzFDmMziMkXUEYsfy2i6huUhXioiKphgo1st01iZiXE3bwgaWLGiVjCxSvmZpw4xMNDmV35lE0Nra8XmCVqgpkKMsIjZ9re0LK/6OaKEiDq1BhHIcgjmAiPrhY99eiM33LiKRx9+hjPH24TK4fLoUhVFia+6+38d3Z8Hlm1ZLpskCwWPDRkSXKwY10CWCxMX2ogIE2cCTzx2mPHxBp/94mZWrJqOlig1R2EAMTGcvzy/F5W3qCu0eCKAaoGSp6yHS0FaGBoWPvLpDWxdO8w/fO8o2eRadlw1RJbHBlQNJ3jvCT5gNaMKdbB5eVtbChLdJI94D9rAGoOXgLPQmvE084xDB89y6NAZ7r57E++6Y5hmDrYN1VSs6rSS8pPBJKVSF6MuS68sK5a5IoK1OdGHBsGBz2L2R0ryhnDrHUOsGMn52rcP8dILF9i2bT3WCQUlVgKZzRA1qFWqykd8w7K86SIqeG8RDNZFc129pd0GCYGnnz3FzMwUH/vEJvbdsoI8r4tDDdYIrhOojfw0sbhzedO4mCyr2leIIepbnXXESMykWBGsq9j3Tsu//O93MThQ8JMHD9I6V+HUUXhHSaAVWsxUM5jc9h8YuiyXLM5a1GRU3tIO4D2EmZLHHzmJkyn++b/YwTtvH8C6NkZ8bO+BYtWnlHKqUjNtLg9M8K0py1vpKyQlsMMAEHErQhHJkirF2ZDcJcfKlcrnvrCNnzx8gX/87kHWrVvPxvEVhAHF5Bk+BFq+JJfsMiRml+X1pE41e6MEH3AeTh4ueOngId5zx3re/d51DK2KxX2eDJtiZKYuL+nokSqdTS+OR1uWZcXy6lKTmIBgcdZiTKxQMSYG7cSXDA0Z3v2+YTZva/Ktrx/lxz86w/U3jJMPK+oCWQ6UyzvbkhCBSgMhGFDLoz9+idxWfPafbuGqqwdpDihWPIQYOSEhl6WGx0hCwmgWM38i8VifCKauJFlWLBeVSGocxFClAoKy9AyIRUNEZiJKw2QEUTIT2Lk755/9i3EeeegCf//tp1i7foxtu9aSDcRFKhKJvzQoikdEEtpTUmq7Xpxd+Nts0jGd8/3tIBrbz0mNbO4e7wZNtVMYGfeCmNUzxkbUinYBbBoEUwnHD01w8MVD3HDDGt5/91bWbjA4p6gPqArGgI1UbZG5DYOqT8jXAGpjCYZUaZKWX6O5sjwicyT2cE6LKm1VakpcFk1iMWBCpAk01AxhhqaDxgi8//0jbFi7g8d/coH9jx1h/eZRRjc1cc5S4aNySYqjbrNRVSVZo2cqZgVlakDY20+xRIrMhPOVGvHbE/tSqOvKjIFKPUrAWCFoonewFoPQbsH0ZMlLzx5n1aDjUx/eyjtuH2FgOKagRQzi6thareiVEqVyNZVBrAvSVHi4nA16dVlWLK8q9QvdlU7b+U5hyOzISRDFNQP7bl7B7j1DPPXENN/59gscOdpg77WbGRhq4jXQaMSq5VI8xijO2IQGjYWOiEdTsV1EdqadsnNfbxeR5HZUoHUQvAJsDKKqYMQixBYmZIYQHFVZ0chzgg9QCFNTFQf2H2ZqSrj5nSO8965VjK6FICWYKloy0px12e7mko7N1SHS+R9vrzmZnywrlkuWejGF5HtHQFygJGigMei48bYmGzddw+OPzPDwD59h1cgarrp2He2WweQgJoLMg3gIgsGlilWP4EkbcnKJas68RKv3tljMmmIYdZWPgObMfvY4XiYXPBViMpw0YsdcD0cPT3D00Cl2XjXMO945xlXXOAYGPRgPGpkExWQXufbbYXwXT5YVyyVLHZCtF6BHNaDex6I4rXAusGmrY2z1Svbs3ccPHjjMD7//JNt37mL95tWsWAkt9eBTRa1JlbCadmTxqf6ltljS794mor1GY6eFRm/lMNSKPQSDyRsURSAXuPBy4PEf72f9hgYf/cQW9u4bZGioLu5TBIeGSPVlXA+9gaT6nz5yC70dZVmxXLL0LHKNdcNGArlzKBkEQUOFSEVjCHZd69iybZyDB7bw4IPHeeLHLzOyepTN20doDGWR1lPKdOou6WA8cQz4hqDRrw+1sunKldBzWS+Kj6+rmGMmTlOsBdEYCBclEwfeMjUBM1MVB58/RAgzfPjj27h27xBj6wTnUk8kFcQ4QCKmhYBq1dOg3SbFLnOj58vyBmRZsVyy1DtobUHYxLIfG2zFnS+lJQmoqWgMGXZc61izcSuHXpjmhw9P8diPXmTz1rWsXT9IY0UeeVBMQCmpqhLcIFYcFgMmYLQkqHtFGe/lUCzGkGJBi3e9ucpFUpuLEAQNpstTEyqCGpxYyhlh8kLFS0dO0m6V3Hb7KPtuGmZsvSF3moLsMVYlpuu61vzJvfw8s63QZblUWVYslyp1+1YJPZZGt6VrNCtMh1tAMRgxZJkwMqYMr8kZv26Ag88Pcv93TvPYw+cYWt1gfPdahlc4BEczG6CtJOa7yP2L+Fhm8DZY/KJRofhSCSFgnCJaELTCyAASLCeOTHLyyCTWBN55yxA33rKKwZUFjWZESXc5Y3pd1976rbl9HzSmkYH5tetYlovJsmJZgNTkQpKa0scYSBaZoOoFmnx2oWZwCxgqNHhWNA27rxlk546tPPdcwZPPTPDk088wYIfZtnkNK4abmAGJlpAhUTLUWJcrXyJVrGCsYlJzONGMcspy/OQ0F06cY9W6Fre9bz17rx1iZBRsFkBsbP4WNLFTeUjUVN2SjXQo1f1ERWNTXGtuK9lleaOyrFguWWLpfFyAjXSsfuGls1hVtMulDKhG8JZYh6pgc9A8cMPNDXbesI7bT6zhmcde5qnHT9A64Bldv5HKOkzDxD4ylSaMxZUnMqedSAS+CTY4jB/m9PGKyVOnudCeYGzdIO/7yBjXXDfIypWQU2BNpHTTIFgnVFWBlWjdqXTnpgN062AHerJsWrPTLQdvFyL9JdPu58mgY8LWYdK6OVk96b34y0W4cF0h0mFN6/XCg1GcJHyFZulvEk9v/SmxKErwirExGCg12aNGomoVxYjBh4pGw7Jlm2HTxjFufdcYp45XHHgh8OBPz3Py+Mu0z65h08YhVgwJeR55YY1AFaqINA11/CMWTRIi0ld6IOci9ZjG0bPWUIWAERvbeoigdVmMScx3EmMbNatvSBC/TguO+uwSnb6gNdl1TzdqiV8auuvEI4iJgDQl9utxkiFiIcD0DJw8fo6TZzxPHbzA5ltGuPmWUcav3sDqtcKKAQF8wkZLasAuGBePO2fotuDoKiytXZ7O5mB6Fm9UNHWbkbg/xM/W+aSaO66+7qxFs0CpxzaOT7pbk7pYoulJtOdTlyaLvTX1V7GEfmr5OI0xGxBiRkAVT2q/oXXDsNlozAVfVUNnIXmNrPgB8BpfKEtCgyoENd1Xq/OtdoO65zRG6TICSXqBu3etCkYMVjU2FXFKth7WrLXs3O3IN63g+PMZM2eUA8+fZao9yYaNo6weG2J4yGGdoawM1kRkcCDB10OMzwjppdaY1rY2zpVIYHJ6CmMszjlUDcYkGDwG5+rlkYirtUbBxucXE8sSND1enR220sMnTPfRjSqVj4o3Jl5iEzYVweJQoFUoExNTHD/2Mu2WMDacce2eAdZctZp7717F6lFwLmDER8JtBTuH8yYGgLu1XrORy/V99bqUs9etKglFVHdjUEJSfDGsDk4Diu/hM174q6pA6Cld8Om5At2xCgEktYcxNXH7JYiYxXWnF7ET4gIlrQUjSm6EXMBKgnEnc3lWaK2vqcG0uxPbjzgnZCZdH1KNz9zFujDpev71jhnABuyAYfW6FutXGXZvGWXiPBw+1OLJn57iyLNTzEwZVgwpq1Y5xtaPMjScAUJVCplNlp6PgDDr4pj5MjAz0+Zv/+bveP6FX9AYMNxzzz3s23cDofI08hwNpjO+uVgcDuNjijfqzVhbE5ISqhWJqOlYlUqE2DubWqtUhkwsRgRflRjjUZ9z/kzB6ZNTXJgMlJVn5aoWN+4bZseuNWzY4GiFgidemGJ0TMldQWx0nzJl0tM0rUZE92k+6rrmuP7iMxoMGQFXo64773V/rmvpEoPXz5WJwRkhE7Ammn5dI3RppsT7qlh8qF7/Q/MVrT1doQiBtsbKVKMh1vOgqdGqidmSPo1v15oQKoTSWErvKVTJtYovjcarz6dn9Lyv2zF5TMwuiaFuS5E7RaqK5iC4AVg51uSafVuYugBnTpYcPniBo4cmefaZF2jPWEZWjrJqlcM1DENDTRoDMcvUriqUCovw9W98h6eeeZ73vfcuTpw+xH/+L/8P/8O/WcOO8W202gUiEeMLUOg0XqYJ4lMfYrqmuAhi6nhIbFdRGIOYRN0YDAUK3tAuAqEsaM2UTJ73TF0oaRfnGRz2bBsf5dZtw6xZm7N+o8NacBlgoJhRSlPhRVByUMFXsR0p1OT4VY9jttC5qN2QmM1rh0BbK7wqop7CBLzG9hxRifZn9+9eN0owsSiyUE8WPIWCaOxtFdvjXLqHYM3iZrz6a7HQxw72PQFPIxlOYqc5wWCkbggVgVOmn1q7jkFI3D0sYKUxu+2GJPoE7Z9iqTWpIKhIJ7AYiOZvw9jIWFYFmplBclixAjZsyLnmmjWUrTXMTMKpkxUvvTTBsZMXOHE+8Nhz5xA1jIysYeXQKI2BJqtWBrLB7Xzi3ndy7Z5xJicvcN8//phT51qsKwWX5/hA6usU8MYSrCM4i68TLAgawAfINLpPwdP5vSrMTAvnJwJTFy4wNTNBFdrkDc/I6ABr1zbZu3eE8Z1jrF4jNAai0pToa3ZIqksP0XuKLlRVxRYlRuu4TXwdRQ2mT6jkOkpWx5WsWJwMxtS1OIykliia2qf0aRXMtYHrzcZKFrFMIum5uzGupSp9VSxPHLjQt3MZVaxAsJZfnPRM556JczOIj0Ezw//f3rn72HlUAfx3Zr7Xvuw4WUPs4ATJcRIrgYRIUCCkSNSmoXFhkJDSpCYIN/wPUVIgIQXoaKhpgIYCaChjEMIgQOsnxM5u9u7uvXdmDsXM9313195g2Ilky/OztOu9upr5nmfOa86Jzr+FLr6ZSD6EAKGt2KLi6m1YX9uhW1FMiB0UVclcKFuww4vR+zE8LghX7yhL6gjVhH5/ixVLUGE+d9S1ib4hVXQVnj7fsP7iOtOZZW/3GT7e9Fy/Nufatbts3dxl8+4WTbXM369ts3HrCrdv/pMnTjzHnX8rVz64RV23NHVDCMpkMuH6hqG2junOR6jKPl+aasB7mE0de9M95t7hgmOyvUtVtayvr/PZU8c59/wpnngqsHpMWVpVuk6pjGfChM1NMFtCVcN85gkErI3zeANbM8M/7ip/2thG3JzK1tHvZqPTQdL+KRPy5feEJNy9Kn+9A3sTx1I3wfjAzGrqzqlDy9Nc+IXhvFVQ4c83PKuTOW7uqJ2PiYpBOcq8r549luNwDyWrYJnV+dQrIQqXuRhCu8y8Fea1QU20c3vPeNpBkxUVJTgQa9j1Fl1eZlpZxASCj/atLPhcciAqzFPTdYidGUUltjetLbMAU7Gojb125n3yXdswR5OWMzqIbTC4nR1u3riBGFhZc5x7weKc5fVXX+LDf4EVz29/9zdubdxA3C2Or+7x0tmWuWuY7lnme57ptqMGOrHUwVDXFV2rNI3SdMryilJVUFUNVb2CbaFesdjKUDWWqjaYOoXKkaGuSpDAtD9eG8NuMwXqaFf56JXFqTKrDa4RdkxF24BLHQh1qMDURA3SZnzB01AzD76xiFh2jaUywtQQHe2qYxO4XPOm30qMPKJC6Dpca9irDEGgMhC8jmrdQ0hWwfLas8v5BlNAFQ/cvbPJcycNnz/epUbZoS/xk11j0SG5zeCALYTJzR1efuYkq0tRxbfphlZZHcZjQLsPZpI0IycfI3uGlz/XIZbUgHywSeBgdEAAAle7w8sAAATuSURBVNfrD7l+9Qre+SGpdKXpOH/2eewL0TX9+mvn2f7Oad57910++ON7fPd779M2McfGObAc4513fsFXv3aOr3z5yaFgFX34ODnV+xrTvVmqwr4+qTGNZFx4wr7ew/sOfPwOsUvz7e05Ox/t8oVTayzXbTJVtPewpS6OZPWxBGQI/dYbm8x2PF86s0YFTKXvpTya5LnmJc2twz+YTu5y7MQyL35mKWVMReH8MO8PyypYav/fv/PgKLiArQzNbErjoXKeypq8AaD7zSyK+IAVWLKWxjsap3RD2DRGhY7gO7vPnDFdfwyFEvfGqFDpHhIMrelQndMMmaNj6cTeLxQ/B8Vz5umnuPjNCzG0jIk5Kgqz2ZQf/fDHfPGVV3jj629wfGWNZ08/yR9+/xuWao9IwFaWtoqCdHVtj+Vum7bxMV9kaNS1eCPGi2HipiI02Yq60M1QkumQtHz2h+bDwphJw1FhKSidBlqvNCa+bsb43gMxbnnIWLVcRXEhYI1hOQSYz2gCMShu4osTgwj83yHf+88LQ5g7PeitC3QeWlXsXLE53tpPebdC3szbrAu4gDGxxWaA2sYHNu7z68O9jA9lrrklhk97B21ciAV7mKss07yyEGPY58YzsWF7bQVPqtmikoTbKIRABwETf8a13EqIgsCOeSiNCLdvbfCDn/+MS3+5RNDA+z/5Kd++dAljY26QSHy8Q0hlOnGk/vTRFEyrab/xcrgc0d8bHYwLBar6tqY6xNIEoyHdyntzTHohoclRWZtYa1hSuoGEgBo/vNSieUtKCEkz1ZhjVNt6jO6qpmNMfo7csQMWh4wamaZ8pH0tRx7OSDOQW7DkTDVPWVdBwdtoW8bewQKqg9bS7yfJF/dVvJthTQ22NzgUR0CTARbr1irW2Gxmbjy/inG3LZAiLSIm5n4EMCblXg6r/cFYQrxQMXql9FmlzinGJgNSAm9//21OnznFr379S6SquHz5Mt+4cAFrKzyBmfcIFmsss6lHbI1Ib+iEuO+JlG2xcBHsgqah/YtHn/tD0srCYMYOx7wPGXtES0xO2526qHEhSeglKdffE3ot6ug3RIGgIVXrh2lQZhqGoSVOiUpfmjTfvKQ1U+h9LFG4+rRjPia2xQQ5+ZRDxkchs2DJONZwlQVjDV5JDsDE4n3MaWoq2GFVDVhiqrsx/UodnQxKQDKer1nstr6wbAWivPZOqcXENHLTa0+HvJhy4D8CVbp2qlE4nThxkjfffIuLF7+FGGF1ZZW2bUGimWKtjQJDFWsMJujgWxpUl4GF9bUPlfPJNWEf1DcRz3/MAlb69Wt09IzvdZ4HQegjfnExsVWf/Ro/q1CQpMNmrNC/OIqmZezeoZPJ21/nh9TN8uhuQnxIL2hu+tPsc2iOctp9rRORaBZ1XUfXdeMeocFnMD63B42UTz7KB/08F4dpPPlGzvGtrDwiz/3jsf++AETBEkIYTJcQ9kcXeuFy/0puhcKD8+hqLIX/GXNg41n/dwhhEDiDCVQoHIEiWB4jDtNGjDH3CJ1C4SgUwfIYcbCQ0mEUU6hwVMoyVSgUslMES6FQyE4RLIVCITuixaAuFAqZKRpLoVDIThEshUIhO0WwFAqF7BTBUigUslMES6FQyE4RLIVCITtFsBQKhewUwVIoFLJTBEuhUMhOESyFQiE7RbAUCoXs/AdhXognwOau0wAAAABJRU5ErkJggg==[/img]
Use the applet below to find the area of a triangle using the decomposition method. You will enter your answers in the question boxes that follow. (You will do this for 3 triangles).
Triangle 1
Once you correctly find the area of a given triangle in the above applet, explain how you found your answer here. Sample Answer: "Area of the rectangle = 24, then subtract the area of the outside triangles. 24 - 5 - 3 = 16."
Triangle 2
Once you correctly find the area of a given triangle in the above applet, explain how you found your answer here
Triangle 3
Once you correctly find the area of a given triangle in the above applet, explain how you found your answer here
Close

Information: Perimeter and Area of Triangles With Coordinates