Pythagoras Theorem

Kompetensi Dasar
3.6 Menjelaskan dan membuktikan teorema pythagoras dan tripel pythagoras[br]4.6 Menyelesaikan masalah yang berkaitan dengan teorema pythagoras dan tripel pythagoras
Pembuktian Teorema Pythagoras
Dalam segitiga siku-siku, sisi-sisinya terdiri dari sisi siku-siku dan sisi[br]miring (hipotenusa).[br]Gambar di bawah adalah [math]\bigtriangleup[/math]ABC yang siku-siku di A. [br][img]data:image/png;base64,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[/img][br]Sisi yang membentuk sudut siku-siku disebut sisi siku-siku, yaitu AB dari AC. Sisi di hadapan sudut siku-siku disebut sisi miring atau hipotenusa, yaitu BC.[br]Selanjutnya untuk mendapatkan teorema Pythagoras, perhatikan gambar-gambar berikut ini.[br][img]data:image/png;base64,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[/img][br]Berdasarkan gambar di atas hitunglah luas persegi-persegi pada setiap sisi segitiga, kemudian isilah tabel berikut ini:[br][img]data:image/png;base64,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[/img][br]Dan tabel di atas ternyata luas persegi pada hipotenusa sama dengan[br]jumlah luas persegi pada sisi siku-sikunya (kedua sisi lainnya).[br]Cara lain untuk mendapatkan teorema Pythagoras, ditunjukkan berikut ini:[br][img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAbIAAACDCAMAAADf/G6SAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAJqUExURf////X19fz8/Pj4+Pr6+vT09Pb29vf39/v7+/n5+f39/f7+/uDg4Kurq+/v79vb2+Tk5MPDw9bW1sjIyNHR0cvLy8zMzNLS0s/Pz8LCwrW1td/f383Nzebm5tTU1OPj48XFxdzc3Lm5uevr69jY2MnJyezs7M7Ozujo6NPT09nZ2efn597e3vPz8+3t7enp6eHh4d3d3fLy8vHx8eLi4rOzs6ysrPDw8OXl5e7u7r6+vtXV1crKytra2urq6sTExNfX17Gxsa6urry8vJ2dnZCQkHV1dYSEhKmpqaampr29vZqamqqqqoiIiJ6enrq6upGRkYyMjMbGxpSUlIeHh5WVlbKysrCwsKKioru7u5ycnNDQ0JaWlre3t35+fqWlpb+/v3l5ea+vr6enp6Ghobi4uG1tbY6OjpKSkqCgoLS0tKSkpMDAwJubm5OTk62trba2tn9/f8fHx2tra2xsbHNzc1paWmdnZ3Jycnt7e29vb2VlZWhoaHFxcXp6eoODg2lpaWpqaomJiZeXl5+fn4CAgI+Pj4WFhTg4ODMzM3R0dD8/P1dXVykpKR0dHXBwcIqKioKCgnx8fHh4eIGBgXd3d25ubn19fY2NjWJiYouLi3Z2dmZmZqOjo2RkZKioqJiYmIaGhlNTU1hYWFtbW2NjY2BgYF9fX8HBwUtLS0hISFJSUlRUVJmZmUVFRVBQUE9PT15eXkJCQlFRUWFhYV1dXTY2NkRERDIyMjo6OkBAQFxcXEpKSlVVVTw8PDQ0NE5OThcXF01NTVZWVj4+PklJSS4uLkZGRkdHR0xMTFlZWSwsLCMjIwAAAKGfFcoAAADOdFJOU/////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////8AVQahbAAAAAlwSFlzAAAXEQAAFxEByibzPwAAKJtJREFUeF7tfcu187jO7I5CeWioHKQAFNIXgGZOQeM98uCfd1C3qgBQAiRz27v79F1nrVO2RYIPECT4piR//Q//w//w72Dy3//w34BxnsZxHdfBAHMeh2kYh3HldRrxAY3PONJGhy9c9ZMdTCZQvJgVxEG5C8yA2cM3rgbYEddt/8M91hkFTL1QI1QelUM1QWXjALXRbm5QI8NIbyN+0ixo6ojusNCdGKZVJjULQLemI6OQiJiYMofBJJHv1wSSDP0HNmANO69gH2xoenxFVe0xRSum6hI/JgGTQEpM0tz0s9jkRhwGPsZIP4UiQ5LzED4AuZ3AaHKxi/ggHXkYR8EtOa7h7GbR6RK28J2jwAxZiiMdoZJunrA2t15QK7hwLVxPEsCGHIfcQKhMP5bPkY9W8LoaU/xEUqHmRpeTusy3WXgx5+QW0YB92RZ5yd1FlQNgiehHJ14hlZuq0fwYJ68CBtQo+eDHBsBawdBqHF+DtQKxQhpQ1zxbNMdR5sSZLzAkkhwqVAeF7FmonEiHUiU9kP0cHqNEfJ/6AMM+jfOyZ6H+AXgOdL0Im0hSr1Q2LovXmwPdUhHWMbq5G8+G4nfHNdx6bByseMQdm0CPjVXwt7AwqXG9V9rbXK7oip5INqKihlDZOI/QZVFZJksTZEoT5jJeBXLMTGXyKhNSikLJaRQ2Bo6fMEpGMnp+7wONTOa0LnMpmr+HzKtwvni+UNmuqls8K+nmAYw16xutrODCFZMOJ6rfHVdMlExYUfcobNz8FMtRgdZtLjW2z7VboSpS2NJOQBVeUVgbR0Sq4ATME90m3Egxq20KNUNn5JhXqs0hQbppKJRIzmaZWPbr4kbyVziHxOTabcC0L1E7A5nrB/J8iNLAY/6wPNhvZx1dhjY3Dwx7m39cPQ8UNheu894SvvidECor06KfkVPsjmUnr6mOYPOeXD6oCBU5ZpcCWSb50cqmnVXqVN2JYz5IlLFMEh9KLWETVRuvWwSNr0dZ5DRKJ6Er9wJoK3rIEYs0bjoK+Qqzj2QHJsweV7dXASrZRTfmhSoq62kl1iGOvoi5yIpfiemmgRFbAK1FDpSIAla3bjHDcWV6oFsmGYffaMN7xoSWduNM9LgWlKA9YUn1l9JdleWYH6gso8iUuHbTCMqMkn5GkbwX9JXfvLslYxygNJdA10AvjYoS84eo89Gyid8n+08hp/lbzRe8n61XbGzZcefJ7pFVoqTxU8GfkYPmPF8bUd7SwzCjbUL8uNrxLUO2L5KMzOsHwtyixP+77D4GsnLGW+mXLYeEaViWPKJc8UkmfxBvmDFL3m0PfxjG5QE8edk2XmUx67Ljs6Dz3nGBMc/zqg9Nu4BaB/7Ebhzg5FYk7NrXT6VGQ+6HDa7cfZYovAyoKyeg7qgyxe6zgxFx9UB3YGr8WvY/6CYD43YT6nDC4no5LwEueCsRRw5aKJBsZQCbERvSA218+YNSX8fh8dcufWx/oKF5X7fn8tf/LfMMxe0PXJZtW/TBV4rdFhggQeG6r3B+wJ8/FergV+7kEyNLmeWPQhRNpewbagZZ8IuENlaPfUeNQcKoLrpACsHqC7xpg88GqSgYPgi08QcS/uJv0JmRTKN4hUmd01T/F+UEYenKOSzLbgBJL/rzSwpx5LY+Ny7U5Ew35AoX95ZTs4SjTCXjPjCCNvIIazRMqewMVKZxs+Ft3KxTHX2dPz32r2F7djqI18g1kOkGkgcwaR8PZWRCDE8uOyDUA0LMTyyb0WjZAHmgxx1N/ti6vV2ijdKLFkIHf6gp3LdQjvWBJ2TAT1dWGRUIC1iDBcMYEFeKXB9y00kVnG0wkQ9Vox/EW57KJxzJh6UmdesXp1SsHDCYFAOqaCmhgZQikbXOvL5WyKcYNKcRxVJmjPs0bKaUYTOfML8eT/KfH79RWt7dsRzeY+LhxiGWm6PWRNuzE7EV8x3yKjiH9IIK3LJ5NZMvGBYvPKAnTkWSrsWEovCJwqJB1V1Uts3extaneawPL7TvP8Z42p+fK80brKMUUoLtMeyWAgZZmaOqzbibOgOZS4/pV4lYqA5XQ+wHd6EgGAx8Cl5ivMHgBXJMUKXGf3ubWh+uOTeH+XuLdfY0f6w09XataLqtjH2LT8+mxcxRdRdr5rIV22FT/E4bukAv3i3eamTGlRORm9ljP8meb/EjmZ28Tc2uqWbuAxpKK+px/n4cu+1vgHqYvOnA1ok6okEstmoNjQ1WcdfvtC9bJc9k8eu3MrcYbqj1RSO754MpPwXuss3g+PkS10QKZ+vBWu/oGtyXcV1QdgdrdI+fKA29HQdPp7qtbB99n2EMjS0SZtoWDMVycVwzc6Bki5OXA9mvRxlpAlzxKua0bpeWVsiMnmfJCag1iyMdzd477p7TBfNIeqR8Y/623fQAhnAPEyo7pXOV4sC07FYVRi+owXuleRObEz5QWW5lucqUoBn0OxpZT/DsCaWlGt1PJBdsRhEWQcuGFZU1R9syEyulSTtsnJ6eMWIZlLuqE7I7gp3OcbP8hQMaEzF6Nxoa0+T/cqx4RmaaueaeraSYyeIJhzeniyXi/EhKu7A9o+d5o7IsDzpG11RrY9TYJPulkk3zY3ure8Twv76Xcz+VGl2u1RvWKE3mittrLEXU7lTTUnCUiMB62g++eJ5QY07zcvSoV7Yn1IiJLjFBlZazjWvpFWc2JCz+EfqqcMi1xaz2jMxUKjul1JNJM8ZWs+MekGn/hrP5NSSiXyjvLzIKUC3fbGR3OJ2ndZMsOXHTcFVZYbXN3vkslstJa6HJiJTv4MXK9GOm3u+Y1MqijcXGyzjMbGRTYZOpJF3JaHfG6KYhUyDPjewTiNFROIVvDz2BKHrJm225UGNuakWjRnaJHYqaeH+4218g956lyDIFLcWp5eBtbFhtT2Qoy6ssT0b263WM3SJqsvyMIo5TmD1qoClse7hn5ACFddDAe/L9rnzrDafF8jjtqtfj94xuLXaO+eUnTAYct9ezR4B6oGGBTSYRYhCmfZCUd0WDV1DM2AbWmVV99IFEFMiPF/t1m2eHYqJu+RE54sEHSvOq9wq5g6iM3DSQLW+9P33UAzaN+eyNnST33/XTrfkDN1zpMEAbbELTktZpLnCTmzvpYD/iB0ftdCIyXcBTt+frg+FuXSZfd0Sb4hybYsEZuuTyjuEdTIIXcyFbfM9hlAp6W3MxN4CRGE0mwTzw23x1lRB0Z6DJdpAVShdwoxdJfjhYw2xwZzgO29JSdiics7qFPC16UG5R4xha9WUrC02FyY0PIQIZmOIJ03rMHrMPcNMxRpYkuVz1w7rM25ivm7nlgao+cROLnaaKneVoqkEIsUAdooVc6Cibm/hB6zBYxIzLW91pbypUWPugDtG0FDBTRsqkjBXrrpzxQW3HOkQJS44J3bdBbK16+v49gj781MqOj5Zd1IqOYx3snBGQaZeZx0mIsmDKTH5Mhfv9A6qzCohbGwb0uyg0WceHj2C+CwEXCtoAiQp4zndxJHzmHkAuTsh8/PCl1SItCBFdHVTRvBs25BWmbjq6Y1lGDtkK5m9i3HQuNKyDK4fKWqEYaEbngDPUwzM+nvadrMuOQUl5Y2XABVnVxGGArsUZw/y4ucbc/FoeZpZCAW2GDoYcPH3IebZrGUvcdIA8XPzw5awxdola8d9M8vkbpeUiXaaKyjLlpiH7vbx9AJ17jdnF4+mWj5H3OiieJkTz1vam1tYbmrTT/se0CetJN0DMGPOtR+P2sJ7N8u65+qmVHY3T1BIa00p62lEfSfksJiDxGU6CFaaJ+mD6kfQwvT6g4wj7OiKQ2I7PD5prZnRVmQpzn71yf32j8yZ89xxl94xGhoQTM8mkbttoByZIT+upjCZKK8toUggT040te5sizk97EA/LtMQGERXaHFMR1fLLrewmHw2JamcPgZMnmKSIlTozmtD95VJKqCWYOF1vgZP482jHvlBZ0dgynO6HzVk1GTHh9ASb57Tuj5ixOHIruxbZGotmKSHuyzWNTU8dh8OyeFfgQES0yXXYtV+TM5qpbseYcS6+y8lmJTP9muuwD77OvUWXz7VvZvFhUh8bGFYo7WBzGXh+5ag5JTnu4906G+tHbxG6dscyst3HqExYl/m+Im+RIeZvK8VxxAJANgcItLsZ4zqdS1XNyOmXKuOm4ZxJn7secE9OTlcwyTEzzn4Txoo0elRkRjkjeSlPCdTlxN69q2xoR9LDuW9AJ+g2weTHMtfinvMKzBjTjrRzK8tBUdZcPzeVea+oWT0weleNylGnH5g8c/LbqBOKNBddn/Eq4nW4cqAGYlp963WLfZtKn55RvLLsNx1jWISRfVAokOa5QZdiuM9OYELU9gxWf3MQ6y6uyZ1cNhlQnczYLOMhTJ1+oFQxcw4qi5OpX41lbGQpQfPExYVNEV9jxHK8r7Lsl6nr9KOID5U1jXE8Om/TH8UqdHsinWiuj9iy7I1lGAsxYEY6voSLuw6m+aHA2ry6ah59aHPKfm46qLJD3lxEOejhN1CCwofAyjmvDx2l4A+w0McPOsaM0sqAXHynw5eVfeR6HjWLTC9FJLx8sLhmMf/Uyk53CNgzhbF8n+a/lFe7M+86yT9Vmyqdmwamf4zj1/QPNMoOXTIbYV4jO9mzCNCgSUy/laVs1bEsqYxBi8oetnWPTNKc0l0PZSzr1o2W7qrztEuPdkIpMqqojWPrrDrjG8RV8246sl/2ZCvjXo+hRMwIz5f7wegVPDeZzyuu6i/6rSyVTpH92jFisOctt37j7fjHm9WuWTr6RozvXHsB3DMDd9kpIEnYGJ5Xd+SFLroKnIgo2cPpsAGnoABbWdwqDFO9U2zpD3lIKmzcvIVUBligblBHadG3eIePrxQGG6EbUtRcAoVtmTFCKr1ARx+obRx9HDONTRuWPVCVBeCLktiFYVINRZoO0d61/8lArH2yaTONu/0MyQch5scTcywuui2w7d2DkgPWyaQYDSzWDZqyXgTzd93AEPcrjwukY1hPHo2e4WDlz3jQar78IA5NzO/gvg4sPX0QzUzZaG3f8LOTzSNkGDIdFtN8Th8zPMqXqp9uUHuNxlHI1LWVlcqkSb5u0AFmX8OGEOwYJYa5UCh5OMkrrXILkfkBQxS6HC0AN+QDnH55XFFLDDo8mmbvFMdnK9aIjCiNEFAwExEz1haZ9EBgGrR4UlAZmq+4ISGlKMSevgjJqoqA7yFx859YfBbMrqw6EYQxzdN8TTq7zwkNHKmz8tCJgeMHMCj36AVxIhQAgk7cmQqaP4hVzpOpsuO4zMouAB5nFJLCHiieefCFIGdkavaegJri9PHYbqz1izXohJyEmw6qbNVWLlHSzzC/+6UvI57i9ti4p9YqmA7bspNuYgFG7s8fIbtUKjNUB5VZNZHdVFYm7lBZaOyL79c5Q3xPKGTG2XOYy1LaTUNmGzMetS3kN24m4OZVnXbliG46MqlW1qalhUtmI+q9e3RqgSSYH1XPBUx7ucYdCp9UVrVjhFw5+LihE4kZyDequWwO6vmEKnD2PGd5L5uiPT5T9IqIgUYW23zaq7rZyT9QKDcdiu32i+cNNOv5EIWrSEqsxX5XZSVqpq5jWWll++Bta9r/LLUYsvqz563EBgwh77cymw3bLvW6xo26tlFcVebmLbKns3GUbOWgpPQ82seoXPFFv2AjzyetLFN5xsgmmFX2tfnBJmYgf9ijinBg/HObIVMZJ/XyHqWissLWLYJU5rcIb3HIPVtXHccNjs/GshNK+leqNbJ+ljNVgNKD4KNv64wfzBgzWQ6A4FfO5r9NYwOfWYWRSzpRNaGS7AHm/7NW5uuw1YX5svu84NBrLBnFq6jMTcONyo5GlrNcuGYUT5IYiJ0Bnyh4iZKRTF07xlKNNMlHnVgn7u2VVpabaC2xTDaKI3m74ecOkSsDVGY3BmDC6g3ej88mdJMpaBagyJqlySrLomYvkr+92zSBbPW+TdohuixvIcueVUZkfzuc5uGLNtC7rayqLOHwxMJkKj1ajpj5jHucdsbq05/d5MFYl42bhkJ90MqQuC/dr+hmOYNBB9vSNtFlu0cp2Ey1m6UENptjQ5bQPvrwQE3XKrrU3Eq6xZE9Y4zkrG/oLqgynymO2exh26ONobZ1Z4yZaVFL1vUPOLeID+Jdg8ZKAYNPX2VuOjLp97sF4JkXINx4HXimaJ1SmU4WHfXQinNe2PHlss4oJe99KN9/QMNvBtJhTDnizMheJWDpGLtI08UP4l3C+j609vm6KivIZXW6kQNgYWWVjbwpDoXjBZeHmToW97IT6uWNGwjXmzRnPn7n4DTzURd1qyLVT/tZ2j2KNJnMKisNsqA83ttDN6BLa3vcn6gsF0gZy+C3a1vYXoqPz2JPcD6+uWE72KYqqglNu2o3hTc+gLMIfsjJCKNlEfv5Wym+X9Y6fPkaBtNR3IVvR9Ott71Dx+sjlZXet4duklhV0h9lRaLfMWZGmSozRnAbuEnPG5x4+DKOT707Ynhu3I7XS42mkfpUEOqValv3RTrktihAmWRDYtpppbql36/R7yKByuRPgB+LnpRCrc6HlWOy2TBm81KyHlECc78xRDvxDEdAerc5FB/OlkrAEmZEuYvSzxyOa9hiK0E/Zyg7ZZbcDbIa7Z4nN3s0zjWmjavfIXeMZA2OSsXxVIC4UVjvnmIAfSS+KA4qIN2BIO0B6arShyXWgWqW4c8DGVEG3dIOyODhC1Zykxaz3kXFU9MjxsUIaYyCBQj6aBveZAmMOq5BKzNHhrLaJBtUgo8xFcDRnghDeP54HMS0nKm4SRaAnOgIqw49xdLThpu6dI1jBOfNstATaQalzEYs46Bs2Y8fbQtbJPoxIefpUA8y+GtaEMxMh1UYwCJlz0wiPcLHsPubJRzZCx0j9+5ZReNWKz8+G+ahrPvdvMXJE1bvmOXI8glCv1YEosZpPr3qORdPKSxQ5gCWYW1O5BE9OSopal0EACI4LjqxkFWKw5Xqkp1Qrbd6A5WpXPPwYA8r+T3eVWUSGK0CnZd6tuQJlgki/eSLTzXJ8gb4vBvaGh91saY+es8woImZ7gLd9DN6Y1nOB6lx7b/27R3obM6rGKqa9oYrdK9zX/A6ljF0aUiq3e1ks+SN5IoyXTe2Hm9I95CnP98AcUvz6FE8F+c820ZvZMsyy8pYDl+6bNx05HVZyZabZ6il3XkkdAKokUUbQ6Hebwv/nAREv8TM9Z/7C8PxtqPsSTVg5nCb+AWMqUamo6c8C8uC5rIeNf2Y29PSvgjRYF52Pz5Ad8Z4yxQD51VpWdRencFYHL2iuvPb6Yd6v7ghpaEkcl2XFa3sEyaNzalUR4Tdp3YXQ2FdQNYs4Yk9RJnkd7IKteAyD76X3npFMShDYiKqODlkVlkv4oma9YLFX4FduJes7d7cqwyTbyg3lc0Fx718ApiVwtzm1SaNwnWP8THM7UmYlNUC5pyJYeAlmcQq8TJJla3xOqH2VkbbKO7dDMiR+jVy88whi8pOknbez/0DdBOUbKvNwG47RswnxL5KkMiyxwhuRabnvB4PJ5VWxiEUnUVotFtGYM1urG3xZqEy5aaBux9YyMseb7Hyrf2qsi6bTObdlxIxB02Y9ngO+DPwaVlZ2n14SYAGcy4S5KCx4DIwaFHiFi8iIoq+u1ktyYJEI4t+zZaVDSWomwa0sngVZLSxOHMZ4iEmR49Npj5oZTXmML9UWgl5wvBwpq4wpHEXOG7svZbdCXlbmDr250ocKKVTI6sdY+Gca0NR74gFVjwKMfpNdoHMqFB7aKrNPLyNDcdDaIYem4IylvUoNw/wVV0lc45bR2CKJxmiiKCxXFiGXLwNme3NTn6O9vw+V6moJIZaKK8kJqYJk3TfrBnXuOnmDaCVm4x55qGRMW//FXG6Jd9VmZuGylWXmW/JFp1QCyQQM7TY5YFq4lmsW5Td94w8ySfDIsqfcyO7tBw3DbcVp2F+tO4cZf5B89hsIGtv/3Btc8pVZ4xnqnY9mXq/YyxsHNP++PFN+Ae8kvnKEuMZfqngK4pAbhquS2mMj7oXm9dpmv9wF43tWBff/tNOCc1jLwVR7WLBzTQnuX49/FXEEByWojI3DYh0Qns5ra5NS6of5U6G9/HBJP8Vpn07/jaqjxgOLLi2BbUZ8iZKIlllZDbzEYoZLQG91zA+/2/jXfYDqJX/TECD3Rq37WFDV6d79BEA6uN+PWHv5+HNyLxR2bX8tIqNZRxNvvGkIeIRyhlcaCUXdox8rzpfY0IselHGsG98V8b+sFea0O42vjzDKfAiF3ENMdzkHxOEHUXi6cOmq0cSDSHMJDdWnEYhK/EumnBrQc8f5EDVKzoZ64y8lYmP/97EzYaVWw37Y/v20Z5AJ3wkYJki5SboRlggd4ZTOwuweTnmRnRHqSHMiJYd5UeVaY+a7ZdFOT6+H9s8668N+K8Ym/0vxvMpB3yfj11O/M8C/Z8CwL9S4DSTxSTOVp/4ReXCFfWGNYWdCQLwtEeJ8ioFimJWeK5AFrJLgREOso58pYrlkWwYljbliT9QiGaDj49P3tSoMuMiMLLccYHNS4COhB0+0EauUFnzMjGMYwBD/vr444+/IMHsm6ke4kF0f/tDvSffzTtMC+byHlzZarlxJxSF2xPKLdklRG8sI3lyKZ4FfAEtTYZi+R0fSkXBbFdNZQvDJ4X2bxb6MBg+UbR0YaVRDnmx2mMutM1o2XCTCzs4qN+jGnT6u6I2W2vMs1CW1gl5npM8461G7VCZk3zPBZCSVD4PcPcD/WAu4zfAG1zdphPUhA+OAH5Kdxr2Uzd0A21yQQm0xxbIdF7tfohrx5hFdM4DuhqGbIUsQM1uE4oGz37eyOK5SSxHEbY9eJKVdGhSsHs/Bv8vjoo7N8exH4jRt9SDr1xg2a/kqpOElcc0LH7Wfgc2sjhqOVY5dmT7KxSVAXkuZ/dYUPCdf3JQ8lZ0VHzdBHwp6Ynx+ITl31RWIybSb5JguXhLY1SZOVrB0cruQpKVv7wd6HPqwOPx7wvI644N1ybRG8ZpBCpsV2Wlv8psr3uMuZW3Lhd+yzNet+KoOc3kibIbsX0LWlsgnERBZV4/auN1i3C8m+30EoqS1C0OlSlwYYrxgFMPJ900lPSLp5sFUNrt4lqNzKtmjGM6R+qqrDDK5HUpne+MDX8JjpaW/r6gdoyZ9QEbyXwlIo3puXRMHnOTdmQ23soI1BpXmlejHvwolFPEGEFPWDRtCWTvl/noA2PaTd8NKaKNedHZnLmvsiKQm4bcMTJonmjFU8peQtNy/vuCfsd4QM+p+DjmEzm1srHVP10Dmc9JZQAGVd9K+BFqZRMfYeeZYhFux9T5lbiv3G+Qg66b/wvDAVTKaFttHJP5T41lTC9PCu3BXMlhV+6JRqFVlWWygdu47fjfe0e2MozJFqMUZ09l5HaePeaYZ9jAUf6NLcAZo3Zh7vCa5wUlqMa05LZCZbJg4i6TyzzCt9/eQSmeayvL0FhnY1l0RfY+Adre7BjXHeXubSyerqLWj9OuNArczhjPGPbhGKdew1QWaikDDQv2cCopdqgf9bnuR0tDicVAEjfqtJV079Gfmkgmr60s+3Mso7Lw9XzhOu3ePeWwL1Q2YtyIv22JjtBv9hVR2RTyaGWHu/72xu1AiW/wVlZqvaMdyxp6AvT8KuTps0dR9mIZWFsbk4HG3+3eu9Xk2sq853LwTysRBeqSGZjW7z/vjinD8e640BhfDyKbobSrLGLtGA18nXI/fZ9R3/eMvSOALtWHBcXi2t/OG88MtL3saGOYk+RK00WW4LoIX1DC2nLjjd58bQS6P+6T2JDWYo/881RKQE3SGza7wlM/ecCc49WKbVmC/CSVKbyQXA33KqMAyw+v4r9VlqHegeDmPwX+Yxlla1XUEjhMSNCvcB34rMBBXtCMH7+gGxueKDBueTENqkxqsITRH3OhJt2ii2Yk7rg6WLO0aTlvPsngHoRM9g72N38aRHBFLO2kCbTJXQ66wbvCBVgfW54sJTA5lZGlQV7+hbu3gvgoiMLqcvJpfgcFI9F0MhzENM7LsNrcDRk203Mo+igph0c+mL1C7hgJxjmqAKcNIoxtBbdE+om017vEbQDQLS7q1VqO+fUEwjQbDJ7oir7DuG0v533xXiVe8VGdgBMPDbhdRHerK+0HN50O0lUVldYV7hFGp0kMgZ/4mSuLW1fIorRAw7b89eRL8Dnw82+U+TfNMPbtyT9M/ubD58SwbnxDvh0a8cxongf93fIw8P+4+Z8g/C9uEjpdWrfjVS0w2fEz2eVPaFLzBEpGqeSSi29aHuWt6gVxiHwsS0jfr6EdiiDNytK67ttk+LbAe16lY0yxS8eoxvgCKJbX6PmxvvM+UlSMFT2WnueBjYc/+M06BYQrSsTAV+Pzf7tNv1A1T3a4pNr1T9o6WUJpPzZVE/BlbdL0AOrdoPhIFW2bGoVH6KwCbHysuvGPFWPTmPdk3ULCD9l0RbS3LbyKMSB7WTvCD2OZWwyZdY/qexbcTlYdvx/LMljoaJmnlRCmJ0oXFzZDsxVgJnJ6NCTD5+IxjsUxyIsVrkFStGReTT9O4NnMlWEZppPcpZVllKqXqJ7fBVHrbtC2xP8uKMH0tS8+YQBQFC5lGLoWYMod2+wZfugSvVxMdtEhyHwJ3zIg7CnOHzCg3yhl8MmMMSOrpQTMZIcLUNVyvnuzJ11FSfMiwvg1PJ/tNsNFHSODsZG9lnBaUdMvFcc3FOMxMN+s4e1xvY6ROIr0zac0MEMrW+m9VlZ2+P5DY1ntek61KO7oDHQZZc8rhQaxHqy1xygPmFfpzy7DnHdFYbXN+1icx24bpG2Ti1c4/MtGxWuMvhhy/H5d9oNo7yPX4cy2rE4+SLNoAVSucQvGMrjADSFhM0tDDswTtbMudBwWrwXW3zbRZFF2Z4xZ/ndU5hF4aNXSLyrLGa0qM6pFdVPIET/CpZW5CcQ2+T1Kkpm8Ujmn3BaG0C1Pvc4RGJfzHZlSVrSxpjnlI418hWlO4Y3pxwnzg3ezELWV5SRcqIToRXL6meqjxDz3OexY/OVpQl9lPRFy++RcPuc0duClNUXN8YnkMu5t+sgdNiz1LZaPZ/Hui1wBM89C3ZXua2jHWBxKEokrb4o7IXv2qILsV0Om6QcqRDzWSERNfgeF70W8PM2RyuB8M469xGzv4FOP6LP5mOS3DeJcZAklqQ9VBtj5R3eGE2chjhyyE6+iG/RcL2vxxaMh76DELRRLOjndLVJ/xrDwJRGM6syiswzm3ccoclm/Pf04gOkr+Bc2bhq6hy+lyhRPNw2ZqjirLDUEoNsxFvRTMf9R+7y8dev7ubd/i1x2TKSXfeVie+FfEM7zyk0WunDvhXd/2+3Xw7J8f2/caeHu8rBi0cRu1XY02GS7a/9SKmCb9vLi26z4cVfPPvwy0nf3P93yMFNQ0nfT0fUsOKusLBv786+CXprIvdSvHSyqbdqfUA6GJ90/vW8P/hsk+j3eRO23U2vri1ti+wMK3aDXfZlnrG3hvCPogkjaHIOaHwgCpYOZWoFpAjXEd2D5sytXcDBB8L7X50O3duuu7ufjG8b2/YD5+Aaez2+6PXBViCdv/962v/56cn/O5EPFgoSoZdysYyXj7eZMGj+C6aAoRFsp4CsHdz595BSehsPjCEDzPMagkh4RgO7+T8Y5KSJTQJloqUtTvnhFQrrQbq5XwN2iwpADtYBIMKgb/AgLYSHhzat+Yuse5szQA774aWd7HXc+48HGzEbNXW54ymBIXQGkJg+kzDAi9CAI2Oht1OROyayemJWm2XiVTX7N1yl8VKn4w5fTLDrCDQEA7eajJSkMWSAtU5rdYG8l6YHpadk9ohsUu5CcMYoCwILK8AfwHP7P+gGtjS3c7+DSFWRXiNLH39lSve0Rewn+KI1wG+iYCJy83aoidHvxdX1QU82OKkBNsSpQgScTMXIrK2tO7g1Oe+y2IN4ZjH3CHcXDnhv0It54rutpD/KEEvEGL3T9c8S3UNn0xqu/U+3OYI0qOykZFAqz7iixImMv56qs6153Su/QU71qCeYjvkjohLyTRnVSlhL0Jmyg51dRgv5aZYVPTwL6Zf+yGUgKicUqq4TNZIY8r3eaGH6MeIAUughfmPNy4BqyAH2GuX4a8Xfoqez3t+sUCmmU/ZC8gCIxtMOxqqNCZtATnW6vcgUyn0QxSSw+orH2Urzxm2Kzv0j+Rpf+C5Qn3DL604H35SFV0slFzKwem3dlRKkaTFCprI/2cGEHhU0mJUCrvsmvG88RjtnzfeojXE+jDvw4/hzolis9yyQ/oxxNfpydVz1jD0V+/l5k9xryFYpfLpQe9RG6HWNPZX38IJA/2hzIKstFhzmn24SS1V7Oa8RO0Iz3Q/5/QWeLpX/40kVhCjL36/2/TrzGPqF49tCNmMiSZDdiB5+weZ9rRW96/Pul7RW5Yyx9UJ4/Fs9une/69Qrp/Yi/V+cHQTO6Ebv7iH+jY0xgpuMVMNfywGzjeqfqfwA1527eoPbFbgp9Lpm8ZPVd9Nj8nelHT4JrmuP3Y9ZEftnHlbu987Qu87AM0/ZnQA88cEWBssKqmDsm6EgJdKeIzPi4jtqp5w6YNs1kUkSzueEpy3D7PbJnj3ofHyT4N9DpGP1w/gX6EiRfqWzbsHpaoLZ1HJb9ua3TsM8j37u48zGxkSobx2nZeTrDTS7uwUozBDlyqUsNUS+6nxomHORv2nKrkmwIClcx1I9wtcuW3VlTKAD7Bk/JAnpomC01we1+l3wAstHDPClyRNKVYl6hMGaDwdxpGmCOsvw7G1b4lZcr5VGyPcMvXF4hRUmZzRuJyNrBUI2mabk3mxVSXCzEYRpMVbTQXFnkqLSDHTrEz8CIoKUh8TFXaoVWeVLluOqjOqCid7xa+9NH0aUs7s+r3shDTPHZHnbewxMf3a+t324nVXq9EIPRKGgViv4hnEIad5n2ZWvtTXPqCwwuaSk6757+8a63Dj6LqfZMyydJlpAHmW19hvJlGdgXl7Yiogmd2pmQYZ55cKRjYD4igRbYAoelgd0D3e0aAWmLHz9wRho9dRF5I56RKlDRVHZ1TXIT9D3cJRKAF28JwGqRrzcsS50cr5v+r4VDG7BSQ0VF6j1Z/0NAI6zIVTe3srusUnAW3eXmjvdzU0L2IsIPuhpmtey801qKr1BdMuEHNaDEBnTNGP6Ra3WVB/oxe+jGTJ4ksojlVqg8oN5oWNMMLu2q1w85P+P9oAipVmbHQf/0wauhL4yqJ6o1cs26c1Mgv0E3zVwv2MTLn0T2Zj3sUc8ghbLjDV+XYu9KkVHidiipDLPRhbci13tNC2rEMy7SntHzUwHyDju+6VrT4n8E3SSvnvmeyHL40mv5NlqWnrTh3vUWJY1eTPixV8RiA4NJ6hcvbNw0FJ5dzz6UMP9Ziq2sV7//MeQCIVGKKK/gy8nMbeZe5PiF8w2KBL2I8GvTtFKdatY61CcpXnAKzLnIP4Iiz4fIO/llXVY4/zahMiZ22SRPESHFXTf9Eh8EfR//EJvPGF3D5opTbkvOwbsJdStO39PNO/zar+f5X4fLlsYZ3VOeXxd8QTdo9nyfyng/5H8Dyu3yeTbRn5R18S+Uy/tJ1Nr1Lwj3CT7pBBB0fY7TvuvHlc6D76Kgne860PSDN+IaT07oZXcHjib2CbuZBDtY2S1oc1c4Orm/e56QiEJl9Py6+HXE/xA+kEdFNw/T8him7bFyP2FfHht+wxffhKhHbIZxGmzCoM1z3r7vm+aySQHxYeq6wuAXF1rk0kyEsFpAUx4kNClx2kIZ3DTDPBBWJA3xFB3f8KIpu674WR7Mbk6ynD7BLK738DQDEe3fwdfX/wNQ3W3TD9F/mAAAAABJRU5ErkJggg==[/img][br]Gambar (i) dan (ii) merupakan persegi yang mempunyai panjang sisi sama yaitu (b + c). Karena panjang sisinya sama, maka luasnya juga sama. Perhatikan luas daerah yang diarsir pada Gambar (i) dan (ii). Ternyata luasnya sama. Hal ini berarti luas yang tidak diarsir dari kedua persegi tersebut juga sama. Jadi, [math]a^2=b^2+c^2[/math][br]Pada Gambar (iii) [math]a^2[/math] adalah luas persegi pada hipotenusa dan [math]b^2+c^2[/math] adalah jumlah luas persegi pada sisi siku-siku[br][br]Dari kedua cara di atas dapat disimpulkan bahwa:[br][br][b]Untuk setiap segitiga siku-siku berlaku:[br]Luas persegi pada hipotenusa sama dengan jumlahj luas persegi pada sisi yang lain (sisi siku-sikunya)[br][br][/b]Teori tersebut di atas disebut teorema Pythagoras, karena teori ini pertarna kali ditemukan oleh Pythagoras yaitu seorang ahli matematika bangsa Yunani yang hidup dalam abad keenam Masehi.
Rumus Teorema Pythagoras
Pembuktian teorema Pythagoras dilakukan dengan cara mempelajari luas.[br]Namun demikian teorema ini dapat digunakan untuk menghitung panjang suatu sisi, sehingga dari teorema Pythagoras dapat diturunkan hal berikut ini.[br]Bila [math]\bigtriangleup[/math]ABC siku-siku di titik A,[br][img]data:image/png;base64,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[/img] maka berlaku:[br][math]\text{BC^2 = AC^2 + AB^2}[/math][br]atau[br][math]\text{a[br]^2 = b^2 + c^2[br]}[/math][br]atau[br][math]\text{b[br]^2 = a^2[br]– c^[br]2}[/math][br]atau[br][math]\text{c[br]^2 = a^2[br]– b^[br]2}[/math][br][br][br]
Soal Latihan!
1. Jika luas I adalah 225 cm² dan luas II adalah 400 cm ². Maka, buktikan bahwa panjang AC = 25 cm![br][br][img]data:image/png;base64,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[/img]
Soal Latihan!
2. Tentukan nilai x dan panjang PQ menggunakan teorema Pythagoras![br][img]data:image/png;base64,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[/img][br][br]
Soal Latihan!
3. Jika diketahui segitiga ABC dengan panjang AB = 16, BC = 63, dan AC = 65, maka tentukan jenis dari segitiga ABC tersebut! Jelaskan![br][br][br]
Soal Latihan!
4. Jika BD = 8 cm, maka tentukan panjang dari AC![br][img]data:image/png;base64,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[/img][br][br][br]
Soal Latihan!
5. Suatu hari, Jessy, Yavin dan Brian ingin pergi ke pantai untuk liburan. Rumah Yavin terletak di sebelah timur lurus dari Rumah Jessy sejauh 9 km. Rumah Yavin juga terletak di sebelah barat lurus dari Rumah Brian sejauh 6 km.  Rumah Brian terletak di sebelah selatan lurus dari Pantai sejauh 8 km. Apabila Jessy ingin pergi ke Pantai sendiri tanpa melalui Rumah Yavin, Rumah Brian, berapakah jarak yang ditempuh Jessy menuju ke Pantai? Jelaskan![br][img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAgEAAAEgCAYAAAAt/qBvAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFxEAABcRAcom8z8AAI30SURBVHhe7Z0FfBvX0vbv+71wqbccbNIwU8PM6DAzM7NDDjMzkylxwDEzMzvmmJmZ2Y6f78xaSt3eNreQprY1//wmq12tVivr6Mwzc+gvYBiGYRhGIWERwDAMwzAKCosAhmEYhlFQWAQwDMMwjILCIoBhGIapE1ThLRKLoxGS54OgDG8UlOXJnmF+KywCGIZhmFpPRH4QboQcwDLr4Zj8vBuuux9BVnG67Fnmt8IigGEYhqnVeGbaYr3rOIx91hbTHveFjq8GyivKZc8yvwcWAQzDMEytJb4wEpvdJ2GsZlssVR8Plygb2TPMh4BFAMMwDPOnUFlVCb8UNzz3vY8X3o/gGm2HwrIC2bNEFR5FnsHY522wXGMSAhK9ZMeZDwWLAIZhGOZPoayyFEYRT7HJejomPe+ECY+6YK/BakSkB0vP55ZnYr29EmarD4JfvKd0rKAiDxH5gQjM8UB0QQhKK0uk48xvg0UAwzAM86eSU5EOg0Q1bHaZgtFPW2OFlhLiMqMQWRSEWTp98NzrEYpRgOexN6DsNQ9rncdgpeMIbHAbjyN+K2CW9EyIgWLZ1ZhfA4sAhmEYplaQU5mBZ8LRzzHqg8NmG2Ea/Rz7rVbBKdEc+z2WYOLLTlBS7wKlx12hpNoVEzW7YKJ2J8ww64bzgduQWZoiuxLzS2ERwDAMw/wpvK16i5jMcFiGGuCltyr0fbTgGmkHg0hNbLaYgcN263HBbQ8OOa/BqldKOGOpDFW369B0v4OrNiewS3s5lqpPwGzVwVB62gmHXFchsyRVdnXml8AigGEYhvnohKT644zFHsx7OAKTH/bCJI1umKrVAwteDcFOi0U44LgCG62mYYPVdKw3m4YTbptx0mcjzgdth0b0JXhk2CCvNBsZBanwiXeD+RtdqPtcR0xumOwdgJKKYpRVlkmPSytLUf6WhxX+GBYBDMMwzEfFOswI8x+NxLi7XTDlVTfMs+oDFZ+luBV2EIcDlmO1y0gstBiMFTrDcPr2LKh6XcRhmw1Y8Gw4lNS6YKJORyy064srIXuQXposu2o15PQzSzKQVpwKy3g9nHbcCZtoMwRm+8In3RMx+ZGoeFshO5thEcAwDMN8NDxiHTH7/hBMVO+KWZbdscNrBuxS9eGYaowDPouw2HIwZmn1wzTtnrjscgBul88hTEcbb8Vr47Kicc/pAhapjsVUtV6YYdYVR3xXwj7GBNaRxrBLMId7ujNcUu3hnGIH6yRDrDQfi9XaUxGQ7oX4wihE54choyQVlW8rq29IwWERwDAMw3wU8kpysPPVMoxT64AF9n1xI1QFmaWpCM31xQa3cZhu2B1TH/TDwpfDMV37O5hE6iE6xB3P18+HX6AVoorDEZzjg7MOe6B0+ztMedAbc8yFGNDpjRn3B2Hlkyk4YbUTxlEvEZYTgIziVFwM3I3Rqm2h6XUbOeWUIUhAUmEs8styZHel2LAIYBiGYT4KjhGWGK/aCSsch0Ev/iEKy/OQXpyMvT7zMd2oGybd6YXteouw3WUG5j0bAr0QdfgUuEHr5FpoHVkB1ywbmMU+xwm3TdhgPRFznw/EJNXumGXaEzP0v8MkzW5QutsdKzQnwybCAGVvi/Ey9jYmveoMFaMNSCyMRkZJElKK4pBdwusOECwCGIZhmD+E8rdlKK4oQE5pOlIKYkUEvxsbbCfCKE4VoVneeJPpgfshxzHXphcmPfoOG57Ngm7EA2x0VMKK50qwi9VHQJ47XDy1oLFwLJw9nsA/zw3eabZwSTGGRcJzPPK8iO2Wc7Hbe66UTZhn2QcTNDtjodoYuMbY4HW2LeaZ9MMu3aWIzwtHdmkackrSkFeaJbtLxYZFAMMwDPObqHxbgZKKIhSW5SK3NAOphbFIzI9AelEiMoSlFcWLY9HCYhCXGwrTKC2E5niL5+ORlB+J2LxgnAnYKCL1Lpj7cDico80QnOeBFVYjsVN/CRKE084oSUBaSTwM9q6D6WllpJcnIbU4Trp+rhAX+WWZiMsJl67vn+mClzE3cdBnCaZod8M2nQV4nWaHtTbjsc94JdILE5BZkgivDGvoxN3D05greBV/H56ZNsgtV0xRwCKAYRiG+VmqqqpQXlmGgvIcEUGnIqUwCgn5IYjK8RXRvDsCMhzwOtUSHskmMjOGV4o5fNNsEJTpjJBMV0Rkvxbn+4nXBYvXRwqhEIbMogRE5wVC2XMOxj3ujBsOx1FckY3YgjdYZ6uEfYYrkVWUhOySZOQhCz7mIuqfNAzxsT7IrkxDdnESckVEH50XALPEJ7gXdhSXg3fhdshBPAg/hhMBazBXpz8eep3HDvs5uOV8AgHZTjjjuxlzTPpASbsDJrzogPEv22GyUUfscp8Dt3Qr2adWHFgEMAzDMP9GZVWFiORjEJbthsAMW/inWwvHbgHvVBNh5OiNpC3tv041g08ambnMzMQxU9m59LypZPScX7ol/NIs8UaIB5cUXay1G4v5msPgEK2DuDw/hOd4YL/bYuwyXoQYIRyShOBILY1BXKI3tOaPh4v6JeRWpSNd3Jth3CPs8JyO+dZ9Md24G6YZCDPsjgVm/bHJeSLWOY/BLqv5ULZZhDPO27HVZiaWa4/Fdt2F2GuwEnv0VmL7q8VY/WwqZj3pj1l6fWAYpSEtbKQosAhgGIZhfkBZZbGI3D3hI5w8ma9kJsJ5m8rMDP6/wuj8apO/3hRBIup2TNLCKovR2GO8GAEkEMTxNxlWeBx8DJtMp8A57qUQIJZCgFggKM8OOipL8WT5FHFNC1wLUcZMk55QetpVmmxo6p1+mHFvEGY+GIQZ6sKhv+yDuaZ9sdhqONaaK0HZeiEuue2FZfRzxOYGIqckEWUVhcJKkZwXj6AkH5gFv4J5hDaKxXFFgUUAwzAM8463VRUiAvcSTt9AOF9TBPxB9kY4d49UbWyymIx7HocRkmktO24B9xRtqDgshln4A4RkWYv7MMGbQltYPD2Ge2P74cizKZio1wOLn4zGfsPluO18EHpBN6Dmfxwb7JQww6Anpr3shaX6o7FedShW6Q7HTpu52Gsjon7z8djtNgd3Q/cjLNtD9ql/CDWBKAosAhiGYZh3ZJfEi6jcEIHC8Qb9gfYmw0xE+cY45rgKhqE3ES6cffVzpgjLssLz4HMwCLshjltVn59jideBT/BwZE8c3DsA17wOwCHmiRAPFojOtYdpwi2scxiHKVrfYfXLSbjtdRgvtffC6Mx6PHRRwVqrCTjvsQEHjJZi0uMemGLQFds8p8I/21X2yRUTFgEMwzCMjCok5r0WAkAfwRkmf7iFZ5lDJ+QinOI0xWOLd8dDM0yFEDGAV/ILBAsBIB3LNodbwlPcmdEfWhumIzzDHJF51ogS4sEm4T6WmA/BLI2BuGavDI+UVwiLNYCu8mK8dnuIkDxL7DCYg8Xmg/Ey6gyu2yljyr2+mKrfDRvcxyMqP1j2+RUPFgEMwzCMRMXbMsRkOyAk3VA4YnLGf6yFZQoHL94rJN0IYT94zhjhmabimKn0WDo3yxRvsoygfXgpbo/qBd9ATUTn2yAwQw877KdjpfY4mAffQUyuFWKL7GB+bRtMLm1GRL4l4vJs8Pz1WUxR74X1zmPgmPQYx0zWQOluz+pliIO2i8+umIsLsQhgGIZhJEor8hGVaS6ibANEZBh9FIvMNBZbsp9+/p1lGgmnbwn7Z4dxs2dbuJmcR3yhLTSDD2On2Uy4xWggIdcSMeIcP7/H0FyuBL/XjxCVZ45oISB8Ep5jqcYYTNHrhjth2+EWq4ElqqMx+UkPrHQejpBcH9lfQbFgEcAwDMNIFJWlCWdrKBwzGTno2mUxhRbwdriOO/06wOLCRoTmGuCW1w64xqgiIccCUVnGiC2wgOXVzdA/sBjR2SaIEhadZSIJm43Pp2GSVnfs8JyE8Cx9qLsfgdKdnpht1hOmSU9lfwXFgkUAwzAMI5FTHImoDH3ECBFQGy2uwAxBAaq4NfI7aKxQwpv0l/BNfoJ4EenT87G5pgiLfQGN+aPgZngaCcWWiKbjWUJACDtosBSTNHtgvetoeKeqIybDCLt05mCsVjtoxVyX/RUUCxYBDMMwjERGgY9wprrCaRrUCovLNUJcnjHi8qstodgMEQkv8GTBKDxS6ouwCE0kCWEQJzs/scgMbnonoDZ3BELCNZFQYFJ9nWxDJGQb4bTZWkwUImCz2zj4pWogI98CzlGamPd8KJ5H3pL9FRQLFgEMwzAMqsS/tDxH4VB1EZ9t8OeZcNoJ5PSLTBCdpoO4JG3Exj6XLCFNV3pOX3kO7vbvCH+Hq0guMZdelyAcfVKhKfT3zIf+rjlCHJggIcdQei5RbJNzjXHLficmPO2GE74Lxfn0Gl3kFvvCKPQZ3JJtZH8JxYJFAMMwDIPKt8VIybVEQpYOErP1/zwrMUVSph4STC8haMsSuE6aAIf+g+HYbxBcpyoh6MJOGK2bjotdWsDxyX6klZlLr0suMEJUzFM8njUMVte3ILW0+jhZkrD0PBNoeR7GTN0+sIq/gPRcIRLEZ83Id8TbqjJUVr2V/SUUCxYBDMMwDCoq05GZZ4C0XG3hIHU+vuXpIrlUOGaXO4hbuQBxnfoitnl3+LXoDuvWXWElzLplF9i06AKLDj3wsE1rWFxah6xyY2SI1+aUmyDA5hwej+mFIOszyC41+sH1c/INYB95DpoB28Xn1EVmrp70WbPzzYGqYtlfQfFgEcAwDMMgvTAJ3smW8En5eXstN3Hez1qN83+xidd55Tgg3OwG4gYPR2zTroht0xNxHfogXphv+56w7vAdbMja94Bd++9g1awDbDYvhne6NXzSbRCQ5wSjW8q4NbgbXAO14Zth+2/v45VsLu7RAn4p4jVi/3WKhXhvaxSW5cn+CooHiwCGYRgG6hG5mGeXiJXOSf9mK5yqbblTIpYJW+qYiCUOiVgsbJGwBfaJmC9snrA54hpks20TMes9Rs/LbapzOja88obv0ClIbN4Fse37IFY4fzISAjEdesOdHL9MBNiSEGjbDdY9B2PnfTNMdc3CLLskHFmzAWfHjcBsy2jMsE/59/cU58wRJt+fKWyKVTycUotkfwXFg0UAwzCMglNSWYWDPjkYbZGOydYZv8omCZsoMyVhE6zSMV7YWMt06XojzdMx3CwdQ0zTMVjYIGEDTNLQX1g/YX1NM/CdZS4urL+A1GYdhdPv/U4AyI2yAeHtesK+XXfYt+oI+9adYde+O8zbd8Gh9afRxyoPQ/RjcGryRBxbtES8VyoGmWdK7zlUvLfchgmjexlulib20zBEWF/jNDyNUpxVA38MiwCGYRgFJ72kEmtcM4VTT8cM299uM3/G5M9Pt0nHVGGTrdMw0SoNEyzTMNI2G1N1I+A0YjZSWnX9ofNv1wuJrbsjsU0Pse0Bn9bdcHHtUZzYcR7aPXvgzuDuWP7AChNcijHvhQ+uDOmBfRt3YppdprAM8X5pP2kzhM2yTcMcO3Ff4vGdkHzZX0LxYBHAMAyj4ITmlmO2fbWDJkc9nRx2Davp6D+0TXbOw2YNd4R3G4yEtj2F4++J1OYdJYvp2BfBvUfBdfQcXDmqitOnn2K2bQbmGQThxugBuN+3LVY/ssBUz3Jpe79PaygfOItZTjni84jzhM0XtsghE0scM7FU2DKnDKyQ2UrnDHE8HRcDc/FWgZYPrgmLAIZhGAXHKa0EC4QIWOyQgYXCyHHOs8uQIuVZZMJZ14zo5fZjsSC3d89T1C229Fq6Bhldc754rwUO6cI5i/dyL8DxuxZIENE+OX4SA9rrjsJwyW48ULkDZZ0A7H5gisXO4nzPIizzKMR6fX9cGDUI17s1w+5rWljtX4G9l1Rxs9s3OHjuHja9LsImz1xs8SzADvc87PDMx3afAmzzLcQO71zs9MjCDo9syTa7ZeGUXw4KK1gEMAzDMArIq1jhXB0zsNo5E6uErXSqNoqWl4vtcvEcPb+0hi0mE06cHDkJh4XCsdOWjtFzS2RG59JrV0jXE9eVvQe9F9ky4aBP3rOE1cx1eLb1NO4cV8US7yKsdsnCardsrPAtwwY9L2yxjhJOPRdbvQuw2zwEV8cPx23h9I+fvYUdbypx+shZ3BH7x248wc6gCuz2yMFGM1tMsb6ESRaHsFzvMpQN7bDLS4gAn3zs9syWbLt7Ng755CCrlOcJYBiGYRSQ+6H52OiaiS0iKt4kthuErSNzycRaYXKnTdtVzhkyk+//QhOCQrIax9bQ9V1FVG4Zjd2WUVjnIyJ473xsE85+O0Xswshp77aJhLKBF3aLx7tERL/XOhI3po7Fw++a4ezBk9ghnP65LTtwr3szHH6oh92v8/HktAaMTZ/ipMkxnF8yBPpD+8O+zzA82X4Zu9wyscM7DztJBHhkY593DsJyeSlhhmEYRsEoe1uF0/4iwnbPehcdk+0SRk5yh0cWtglHSUap803CaW8SWxIN68Xj9TKxQCZ/TM6dbLVkWZKQIFGxXmzptfRe26SUfBZ2iuuSs9/xOk84+Rzh9HPevb9kdMwlBbu1HaXHO4UI2CNEwJXJY6TI/+z23dgRUI5zS5fghhABKhqm2HnBDY571QHh17MeqiGubS9Et+yPiMb98KZhH9w+8ggbfAqx2T1bCB7xWcQ9uaWXyv4iigWLAIZhGAUmoagCe0UkvMmtOiomk7eXk5EQqBYD1c/JBcFW4UDJtvyE0bnkyA94Z+Pw6xwc9hHmm4uDPtWR/VaPHGHy7ffXJKv5/vL33iXEwm4DL+yyi8Euv2IoW0XgwsTRuNa5CU6v2yQ9f3X+bNzv2xoqt3SxaZI29m1zhK2DAwpvjkL2sc5I290TiYv6ILJPN9iNmgu9wBQYJhRCOzIXj0Jz4JVRIvuLKBYsAhiGYRSY2MK3uBNWhOP++cJJ52G/iMiVvUVUTuZVbeS494h9ev5EYAEuBeXjQVgBtKIKYRRfDNuUMjinlcE3qwwR+ZWIKngrrBJxhZVIKqxAYkEZkvKKkZhbiOjsAoRkFsAzNR/m8QXQjCrGtdBSnH5TiqOBJTjoV4Q9IkrfJWsW2CzEwkavAmwyeYMtBj7Y4FuKrZaRuD5lHB71+AYXV67CFusYXJw+CbeFCDhx/hk2jHmBQTu9se38A+Sf7Yi8i92Re7kH8q53R8q+jghZMBRVoUGyv8BboKoSJRVv6ZHCwSKAYRhGgSkqyEJ+RgxSMtMRmpYFr8RMOMRnwjUhEx6JWZK5i2P+KVmITM9EcnIKsvOyUVCQjaL8DJRlx6EsLQTFqaEoTAlGSbwXCiLtkR1uj8xQO2SEWCMjyARZPi+R6/0Eea81Jcvx1kSGzwukBJoiPsgakYG2CHvjDO/QADiGBMMyMgkmURkwiMzEy9hiaAam4qFDANRiyvHYJxF3po3Hra5NcW/5Ymh5Rkr7d/q2geOjZ9i83Ax9zoZh0UUzRJ8fhqLznZF7oQdyL/VA3I6OCF7XH2keRshJj0Jucoh034U5qVDEAQIsAhiGYRSY7GBzxBruR5zlWcRZX0SCzSUk211Gmv1lZNSwdMfLSLG6jMSzJxCrewGx1pcRbXUeMabHEG10ABEGBxCqvx9hr7Yj4sV6RL6zDdX2chMiahjtR73ciOiXGxCjvQGx2uvEdbcizkQFyRZHkWJ3CRmO15DjfA3ZXmpIF4Ih2PAa0r20kOikhseTB+F85xZ4MncMYk1vQmPSINzu2w6+V7fh0Ak99L4YjqGXQ2FycR0qLraTsgEpB7sjZElHhG4fgnDdPQgV9xymL0x3F5Ld1VH1tkL2V1EcWAQwDMMoMJmBRojU2YEo4QijdHciUnszIp6vQ/jz9dUmHHjYK+GwVbciccc6xA+fg8i5ixB9fRPCX8rOE+dEvNhY7eDp9dpbvrdXW//NInW2IlpvB6IN9opr70LIy50IfqkMf/UNwjbB/8kO+KhugsfdlXC+Oh8uN5fB48EGWJxdBKcbq+Byfa20WuCNnm2hNrEvrE4swJ0R3XGlZztYKCvh0cW9GLlfH72Oe2PT6UdIONobyTs7IWRpZ7xZ0g1hVxcjymgvonW3IerVZoQ/W4N4IYIqSwtkfxXFgUUAwzCMAlMQ74M4Ec1LZiaifONDiDHYJ2y/iMoPI878JOKsTiPR7CLSVm1Hat/5iJu5DFFPlRFjdlhE4ccRK14XbXIEUfp7EKm7G1GGKog2Oij29yJcCIHwl8LRvtyCsOcbpccBWjvgeHM1LC8uhempeTA+OQ9GpxZBV2UqdA5Mge7B6cKmQUfsvxL7r/ZPluzlHiVobh2LF9vH4f6wbrjduz0ejO6B5xtH497QrrjVsz2eLh8G/cOTcWrnGkzacA6D1t/CiRUr4L+gMwKXdYP9tpEwEe9pcWEJ7K6tgq/6FoQ8XYMIIYJKcxJlfxXFgUUAwzCMAlNZko8014eI0RWRuXCE0Xp7ECOctyQEDPcLOyCEgQpiDQ4h9sg2xJzYitgDWxCjtRexJuKYUbXFCKdP58YIARBjLMSBEAUkKKLFMRIS8RZnJLEQa3YSgc/3Cge8QgiAuTA+MQ8GR2ZJAkD/6FzoHJwpnP1EPFeegOe7xwsbhxdi+0KZbAI0t43F8x3joL5oEB7P6gu1hQOhtXEUHk7thfvje+Dp+lHQOzwDBoemQ/PQcpzcvw8qB05C/+BKWInjRqcWwuT0Qpifng/7Wxvh/3wfwrS3I1Lcf0lOguyvojiwCGAYhlF0yvORG26LNM+nSHVXR5LTPSTYXUW81QXEW55HnNU54cjPItZcOHLrU4gRDj5af7+I9PdJEX+MyTHJogwOIFI6dghRRocR/moXwnV2I0KcG/JsI0Keb8abp+sQqLZU2GIEqC+Dv/oqvH6wFF4PVsBHYxu8Hm+Ey41FcL29HF7qO+CtpQJPzX3wUN0Jt4eb4XRzOVzvrYW76mZ4P90tTBneT4Rp7hLb3fDR2ocAnWMI0j2CMP0j4v33IEJvH0IMDuONjjLC9PYi2liIFeO9SLA8jHhzIXCMlZHsdBUVxbmyP4jiwCKAYRhGgUksrsS92HJcii5HWWWlOCKsqhyoKEFlWREqSwtRWVKAitJ8lJfkoLwgQ0qbl2TGoDgjCqXZ8SjNTUZJdgLyk4OQE+WGjDcWSA8yQ5q/kTBDyZK9XyLJ/QkSXdUQ73ATSW6PkeqthVRPVSS73EaK2x2kud1Fqst1JDteQLLDOaQ6XUKq8xVpP8nuNBKtjiBOOOx40z2IN9uHBIsDSDDfL2yf2BfHTHYizmibzLYiznAz4gw2IlZ/A2LFlvZjDYTpb0KMgTC9jYjWXY9osc0NMxefW/GGB7AIYBiGUUBC8itwLqwQQx2y8ZlRBtpYZsE7pxK5FUBqGZD/kQfNV1W9xVsSHsXZqCjKlKy8MB3l+akoy0sUYiMWJRnhKEoJRGGyvzA/FCb5oDDRG/lx7siLdkJuuCWyg43eWdYbA2QG6iLT7wXSvNUloZHselPYLSE8hDnfQKr7feTHuqLqLQkgxYNFAMMwjIJAUwS7ZJZjR0A+ethk4SvjDDQwyUBz80w0M8vEHI9cjHXOQUerLJwOLZS9qn5QJaL8qspyvK0sq7YKslKFdf5yWAQwDMPUcwoqqqCTVIql3nlobZGJr4Tjb2xa7fy/lRmJADrWRNjfDdKxK1DxhsspIiwCGIZh6ikJxZW4G10MJZccycl/ISL/b8SWnL48+m8urKlw/H1tsyTHT1kAah7YF8QiQBFgEcAwDFPP8M2twMnQQgy0z0ZDEfVTyr9pDeffSIr4M9HeMhNtLDLQ2CQdfe2ycDWySGom+BeLAIWBRQDDMEw9oKiyCg4ZZdjsl4+uwpF/LqL+hjVS/rSl/S/F8V4i6t8kzlvgmYuWFrJmALMMqU9AN/FazgQoDiwCGIZh6jBZZW/xPKEE84RDJ2dP7f0U6cudP6X/KRNARpmBi+FF8Mkpx7GQQql/wNcm1c0Bl8Rxr+xydLHmTIAiwSKAYRimDhJTVIkrEcUY45Qjpfapp7+8vZ+M0v/UB6CZeDzBJQcPY0qQXvoWRRVV2BZQIGUF6HkSAg9jiqVrhhdWSn0CWAQoDiwCGIZh6hCe2WU4GFyI3rZZkiP/WkT4NTv7NRaCgFL+bYRzX+adB92kUml0AJFU/BazPHIl5/+5cPTU/m+UUio9RwTmVbAIUDBYBDAMw9RyCivewjS1FKt88iUnTU6cnH3N9n4SA2TfCce+S0T6rlnlP1gf313sD3fMlvoKkI10yoZbZrns2WpYBCgeLAIYhmFqKTSlr0ZcCaa55UqOvnp8//cpf3l7P/UBIKd+PrwQYQX/via+YXKpJA7I+VOWYKZ7rjjv3yfJYRGgeLAIYBiGqWWQgz4TVohhInKXR/g12/ullL84Ro9JIDyJL0FKyU/P83s/plhqGqD0P11no28+Mst++lwWAYoHiwCGYZhaQIXwy86Z5dgZUICu1lnvevTLU/7VM/oJZy4i+Q7CUa/1yYN5ahlKKn960Rs6TiMA5B0EaSZA2v+58wkWAYoHiwCGYZg/kbzyt9BOLMVir+opfSldX7O9n5w/RfDUCbCPXTaOBBfCO+ffU/41SS2pxAYR8ZOIIAFAmYB70cV4+x8WyWMRoHiwCGAYhvkToCF+NKXveOfvp/SVz+pHRul/SvnTRD7jXXJwPaoYseI1/4nwgkrMdq8xAsA6C/rJ348AeB8sAhQPFgEMwzAfkdciij8sovn+9tlSRz+a1rfmED/q5Edj/luJ6H2RVx60k0qkCYF+CS5Z5RjqkPNuBACNBnATx34pLAIUDxYBDMMwfzCFFVWwSS/Det98dBaROaX8yfnLU/5y50/Hu9tkSVP/OmaUofQ/5e9roJdUKr2Wov8vjdMx3S0XoT8xAuB9sAhQPFgEMAzD/EFQBE899+d45EmOniJ/mt1P7vwp/U/t/fIpfWlEQIBwxL8WGgFAmQNqAqDrrfHJQ2rpL8se1IRFgOLBIoBhGOYDEyEicJqLf7hj9ZS+FOHXHOJHzp/S9dQXYKpbDlRjaYjfr4vaCerpf0QaAVDdAZBGAFBTw/tGALwPFgGKB4sAhmGYD4RLZjn2BRagp23Wuwhf7vxpDn9K+dPxdpZZIlrPl6bspdkAfwsU6VPzgnwEAI0suP0LRgC8DxYBigeLAIZhmN8BzctvmVaG1cKp0/r8tAzvz03pS0P89gUVwju7HL8xWJegWQFp1j9y/mQ0rwD1Cfi9sAhQPFgEMAzD/AZoRT7N+BLM9siVonxy8jScT57ybyJr76djtNLf1chiRBb++pT/j/EUAkJaA0A4ahIAQxyy4ZpZJnv298EiQPFgEcAwDPMriCyswIXwIowUjr2RcPLU2a9mez/1ASDnTB31SCC8SKxewvdDQGsA0AgAuj71M5junovQ/F/fkfDnYBGgeLAIYBiG+QXQqnx7AgskJ0zt8GTUsY8cP23lQ/xoCOBW/wJpSGB51e/I+f8ImvGPZv6TCwBqfvi59QJ+KywCFA8WAQzDMD8DTelLs+0t8c5HO+EcyQH/eEpfmtiHBMEA+2ycCi1EkHCkHxKaK+BojTUASGzQ1MHUF+FDwyJA8WARwDAM8yPiiirxMKYYk1xpSt/qlD+l+eUpf/n4fvmUvjeiiqXXfGioGWGjX770XvImhlvRxbJnPzwsAhQPFgEMwzAy3uRX4ISI5gc7ZEvz9pPzrdneL0/503C8eZ550sI/P7cs7+8lorBS6lNAzp+sq02WeL8S2bN/DCwCFA8WAQzDKDSllVWwzyjDVv/qKX3J8VN6v2bKX+78u9lkS+fZZ5TjD8jGv4NGAFDHQxoBQJMKkShx+EAjAN4HiwDFg0UAwzAKSU5ZFZ4nlGC+iLZbCGdPTp6G9cmdP2UAqBmgkWmmNKXv6bBCyUn+0RinlOI722wp+icBQDMKfsgRAO+DRYDiwSKAYRiFgsbq34gswigRaTcVDp6cv3wJXxIA9Fg6JqJ/csAPYoqR/IF74f8c1A+hrWwEAHU4pBEAycUfvq/Bz8EiQPFgEcAwjAJQBa/scqi8KUQ/u2zJwf54CV/ap+PtLDOx3DsPhiIip9EBHwMaAXAy9Ps1AGgEwn7hhPP/yDaHn4BFgOLBIoBhmHoLOVHLtFJpnn5ybuRgydmT45e399M+Rf69bLOxK7BAWn+//PdMwP8ryRZCg/oZyNcAaGmRieuRRUK2fHxYBCgeLAIYhql3pJW+hVpcsTS/PqX3f24JXxriN8IxG5cjihD2K9fe/xBE1RgBQO3/XaxpBMDvXwPgt8IiQPFgEcAwTL0htKAC58OLMNQxR0qpU3pfPqsfCQDq+EcOlzoCkvOltf4zPtCUvr8Wz6xyqV8C3Q/ZIBoBkFEue/bPgUWA4sEigGGYOg3NzOuUWY5dgfnSlL4U9TcUEf67JXzFlvbpeAfh4Db55kur/lE7/J+FWWopetlmvVsEaLJrLkI+0giA98EiQPFgEcAwTJ0kp7xKmtJ3sVee1JmP0ukU/b9r7xdGjp+yAf3ts3EouBB+ORW/a739D8Hj2JJ390v3tuJ13kcbffCfYBGgeLAIYBimThFXXIl70pS+1N5fHeHXnNKXHlN7fxMR/U9wycXtqGLE/AFT+v5aSiqrcDq0UJqGuFqwVDvavIraIQAIFgGKB4sAhmFqPZTyp4V5jocUShP3UARds72fjLIAlFqnlfbme+ZBJ7EUWX/QlL6/lhxxH9v8C6QRADQSge73WmQRKj/gKoMfAhYBigeLAIZhai00VM86rQyb/fLRwUpE+MKB0pA+ufOXt/dT5N/VOgs7A/LhkFH2p6f8a0JZiPme368B0Fk42ZcJf+waAL8VFgGKB4sAhmFqHRTBP4svwWz3XGncPDnPmlP6kvOniJqm9B3ikI2zYUUIyf/zU/4/xjunHKOdv58CmJYbthMipbbCIkDxYBHAMEytIaKgUpooZ4w0pa+svV8W9UtD/ITTp2PfmGVgmlsOHsUWI6WWdKr7MeZpZehrlyU5fxIBtCyxf+6fPwLgfbAIUDxYBDAM86dSWQVpSl9yOn3tsqUIn9rO5Sl/+ZS+dJyG+K18nQdTaUrf2tWeXhP1uBK0t6zOYNB9L5dGANS+TMWPYRGgeLAIYBjmT4Gm9DVNLcNqnzzJYVKET85envKncf60T+39vYU4IKfkIcRC7XX91SMAaLIiEjAkAKQRAIE0AqA23/X3sAhQPFgEMAzzUUkvfYvHscWY5pYrOXqKlGkaX7nzl6b5pWOmmdKUvtSLPqKw9kfROeVvsaPGGgD0WS5FFKGO+H8JFgGKB4sAhmE+CiHCwZwTUTJNjyuf0rfmKn7k/OXOc45HLp4mlEiOtS4QV1SJBZ550meiWQA7WWXiWS0dAfA+WAQoHiwCGIb5w6D2fsfMMuwIKEAPm+rx/Y1Mf9jeT5Ezpfw7CeezyS8f1ullUlq9rvA6pxxjnavXAJCPALBJq70jAN4HiwDFg0UAwzAfHBrip5tUgkVeeWhjKR/O98MlfMnxk1Fm4EhwodRzvg5lziXMU8vQRzYCgDIAE1xq/wiA98EiQPFgEcAwzAeD0uK3o4qgJJwhdYojJ09pfrnzrznET8klF/eiixFbC6b0/S1oxMnWABAOkyYxWuqdh4TiuvlZ5LAIUDxYBDAM87uh6PdoSCH6iaiYevSTo6+Z8ifnT+nytpZZWOiVJ2UJ8upIe/+PKXlbhbPhtAaAbASA+Kx7Aguk0Q51HRYBigeLAIZhfhNlwhlapZVK7fjkOMjx12zvp628vZ+m9N0VUCAt+VtVy+bL/zVQ1oLmKaAsBwmA5uIzXo4okqY3rg+wCFA8WAQwDPOroGVvVWNLMMUtF62EsydnWHMVP3L+1AeAMgLDHaun9A0rqLvt5HJojoJRTjn43Chd+nwdrTLxvA6OAHgfLAIUDxYBDMP8IshBnA0rxFDHnHeL9sin9CWj6JiyAc3NMjDDPRdqcSWSYKgPGCaXoqddliR4yGhmQ5v0ujkC4H2wCFA8WAQwDPOz0FA958wybA/IRw+baidIKX75xD60pSYAOk6R8WqffKnHfH1oHycoy383uhitLKqzG2QTnHPgk1P3Mxs/BYsAxYNFAMMw/0aucOK6SaVY4pWHlsLRy9v75c6fJvmRt/f3ts2GypvqKX3rEyRkDojP1USW9aC/AQ15pBEQ9RUWAYoHiwCGYd5BQ9zuRBVLQ/xoaB9FvvJZ/cjkx6jdnybIuS7OjaoDU/r+WhLF32HF6zxp6B+JHerfsLuejAB4HywCFA8WAQzDSOntYyEF6GeX/a69v+aUvtTeT86fsgKUHaAhfvl1dIjff8JfOEIl1xzp89LfgT7/xfDCejMC4H2wCFA8WAQwjIJSXElD/MqwzjcfXayr2/sbmVY7fbnzl9Lg4nh3myzsFJGwa1a5NDSwvkL9GfraVg93JBFADvFpfP0aAfA+WAQoHiwCGEbBSC19C62EEsx2z0MLWYe3mlP6ytv7yeRD/ILz6287uJxHscXVSxqLvwf9TSgrYptR/0YAvA8WAYoHiwCGURCiiipxJbIIo51y0EA4/Zqr+JHRWH9yft+aZ2Cyaw7UhFNMKq6fKf+alFZW4WRoIZqaVaf/6W8w3jkHAXV4DYDfCosAxYNFAMPUY2hyPvesCuwXFXpP26x3PfprzupHy/qS46MomGbDM04plZoKFIG00rdSc4iU+SBhJLaL6/kIgPfBIkDxYBHAMPWQIuHEaYIbcurtLLMkJ0/OvqbzJzFAzq+XEAckEjyzaUpf2QUUgCDh8Ka6VXcAbGhC8x1kYndAPnLqaYfHXwKLAMWDRQDD1CNoiB9N6TvJNUea154cXM0pfSn9T80AFPVSs8CViCLEKGDUa5tehoH2309+1MwsA5cjClGpACMA3geLAMWDRQDD1APeiMr7dChN6ZtdndoWVrO9nzr+kSBoIR7P8ciTOgamlipmxPskvhidhKOjOQAo/d/BMlMcU5wRAO+DRYDiwSKAYeoo1KFNPqUvDeGTInzh1GoO8aMUN0W7NASQ2r5pSCBNBayIlIoo/7y0BHD134n+XrQGgEWqYo0AeB8sAhQPFgEMU8egdfi1E0ukDmwU2X8pHBpN5iN3/pQBoPZ+mvSHnNyxkEL41tO57n8p6aVvsdU/X/q7yLMiNALAXwFHALwPFgGKB4sAhqkjUNv9rahijBHO66em9KXHdIyem+CSizvRxVIfAUUnoqACs91z8YVwbNQ5kjIAi71yFXYEwPtgEaB4sAhgmFqOV045DgcXSlG9vEe/3PlXp/yr27blU/rqJJUit1yxO7jJccksk/pJkDiiphFaA2CXgo8AeB8sAhQPFgEMUwsprKie0netTz46y6b0pfR+zfZ+EgN0nJb43SYcm3NmucK29/8ULxNLpL4QJJDI+dOwyAvhhahQ8BEA74NFgOLBIoBhahE0eY1mfAlme+QKR18d4dds76dUv7y9f6hjDs6GFUoVN/M9tLbB1cgitBR/vwYm1X+vjlaZ0IzjEQD/CRYBigeLAIapBUQWVuBiRBFGOmVLUeuP2/vJ+VPUT2P/J7nmSnMBJJdwSvvH5Ja/hXJggZQlkc+E2McuCxappbIzmPfBIkDxYBHAMH8WVdRmXY49wml1s8l6197/blY/YZQFoI5sbS0ysdonH0YppZzy/xliiyox3zMXXwkHJhcA42gEQF657AzmP8EiQPFgEcAwH5mCiuopfZd6VU/pSxE+zepXs72fBAEZTelLlTF1DmTf//N4ZJVjpKwDIP0tSTgtFH9fHh3x62ARoHiwCGCYjwQ5pIcxxZjimitF+9Xt/T9M+cuzATSl7+WIIkQUsBP7T5Cg+k6IJXL89Pek/hI7AgqQVcbNJb8WFgGKB4sAhvmDoSl9T4QUYohD9RA/MnnKn4wcF2UDWlpkYpZHLp4p8JS+v5bbUUVobV79N6W+FNRngmYFpNkBmV8PiwDFg0UAw/wBUA91+4wybPPPl4apySN8ecqfRIC83bqzqHQ3+uXDIq2MndcvJK+8CipvCsTfsHqkBAmAdpaZ0Iwvlp3B/BZYBCgeLAIY5gNCvdOfJ5RigVcuWojIXmrvFw6/pvMnQUAT/PSxzcJRmtI3lzuu/RoSit9imXeeEFDpaEodJ8Xfs7f4W5KIYn4fLAIUDxYBDPMBiJZN6Utt+TS0j9qnqY2fHD8JAPkxcv4TXHKkc7nT2q/HTwgmmhKZxBX9fSmTMkb8zV/nsJD6ELAIUDxYBDDM78A7p0JKS/e3z343M13N8f3SlL7CUbW2yMQi2ZS+mdxh7TdhnloqZU+qMwDVAoD+prwGwIeDRYDiwSKAYX4lNMSPlp9d65svVZjkjH7c3k/On6JVWuKX+gU4ZpRJ/QSYXw/91R7FFEtzJZCgaiJbCphGAGSzoPqgsAhQPFgEMMwvJKP0LdTiijHT/fshfjXH91N6Wj7sb5BDNs7xlL6/G1pD4XhIofg7Z6CRCYkrElkZOB9eJESV7CTmg8EiQPFgEcAw/4GowgpcjyySJqOh3ugU+ddcxU/eNk3CYLJrDh7GFiOFp/T93dA6Cmt88vG1FP1XL5hEkyup8xoAfxgsAhQPFgEM8zN4ZJfjgKgIe9lWj++noWg1nb98Cd/WlplY8TpPmrSGIlfm9xOcX4HJbjnvOliSyKL+AOapPALgj4RFgOLBIoBhapAnnLhJaimWe+ehvXDu1K5Pzl6e8qctRaTklEgc7BEVpZcQC9ze/+GgJZT721VPAUzZlS+M0zHWmUcAfAxYBCgeLAIYRpBU/Faa0neqG7X3y5fw/b69n9LR8vH9I2VT+oaKaJX5sDyJL0FHIb7oby3PACzwzEV0IY8A+BiwCFA8WAQwCs0b4chPhRZisEO2FOFT+pmiT3L8kvMXQuBzcayVRabUIVBDOKn0EnZIHxrKpJwJK5T+9jTMUt4HYLt/vjQBE/NxYBGgeLAIYBQOaranKX13+Begi6jwqOMZOR6585cckay9v5N4fqNv9ZS+5Zzy/0NIL32LzX75aCC+BxJdlG2h7+C0EAXczPJxYRGgeLAIYBSGHBFR6iSWYKFnHtrI2vtrDvGj9fvJ8ZMg6GefjSPBhfDP4ZT/H0lofqWUYfnCOE3qdFk9AiATj2N5BMCfAYsAxYNFAFPvoSl9b0cVS53LyOlTezNt36X8hfORt/crueTgTnQx4os5Bf1H45hZJq2sSB3/5P0waElgmoiJ+XNgEaB4sAhg6iWURfYRUfzBN4VST3Ny8hRl1mzvJ6dP2YC2lllY7JUL/eQSntL3I/E8oQRdrGgGQBIA1VkZEmk0DTPz58EiQPFgEcDUK4orq2CRVooNsil95c7/XcpfOBxy/tTrvIdNNnYGFMAhoxyVVdz2/DGgpZIvhhfhWxH5y9dZoM6Y8z3zEMUjAP50WAQoHiwCmHoBRfCa8SWY7VE9pa/U3i+2cucvdzY07I9S0OfCiqSRAczHI7v8LXYGFkiirLEw+QgAWlshp5xFWG2ARYDiwSKAqdOEFlRIY/aHO1a398tnmCPHTwJAms9fHCNhMMM9F49ji5Fayin/jw2N85/nkYcvjdIlQUbTL9OWhgXyqIvaA4sAxYNFAFPnIJ/hllUOZRFV9rStnlmu5hA/cv60Tx3NqKf5Kp98mKaWSqv/MR8f18xyjHDMxhdCANB3JB8BoMZrANQ6WAQoHiwCmDoDTelL8/Mv886TFpL5UjgTat8nxy9v7yfnT00Bfeyysf9NAbxzqL1fdgHmo6ObVIpu1tXLLZM4o21vIdx4DYDaCYsAxYNFAFPrSS55i/uyKX2/oaFkwpFQml/e3i9NLyucPzUHjHbKwbXIIoQVcCezPxPK1lyPKkIr8f00MEmX5mAgcTZGWgOA+2LUVlgEKB4sAphaC3XcOx1WJE3pSzP4URRZM+VPzp8cS0uLTKlD4NP4EmTxEL8/nbzyKuFACkFr/9N3RiM0aDvfM5dHANRyWAQoHiwCmFpFRVUV7NLLsI2m9LXOkpy8fBpZecqf2pTJsdCUvjTdrA1P6VtriBFOfrFXnpSZIcffWXyHs4RAo6GYWWX8HdV2WAQoHiwCmFoBDfF7lVSCeSJalE/pS8P5arb3y8f8D7TPxvGQQgSJCouH99cevLPLpQl/vhAOhL6/nrZZME4pRWFFFffLqCOwCFA8WAQwfyoxRZW4EVmEcdKUvtURPo0flzt/+TS/TcV2omsO7scU8ZS+tRBy9uT0yfmTCJBm/xOigKlbsAhQPFgEMB8dit59c8rfTelL0T0N56vZ3k9ZAFrCl0YBUHpZP7lUWgCIqV1QgH8vuhhtLKqzN9QEQN9XrBB3TN2DRYDiwSKA+WiUVFbBLLV6St8OoqKhCJ86/Mmdv3wVOTrewyZLmgeAFpnh5v7aCQ3ZJCFHGRx534094jtjsVZ3YRGgeLAIYP5waL14mtKXlowlZ08RvnxWPzISARRB0ixyQx2zcS6ch/jVduKLK7H8dZ40XJMEQEvxPV6NLOK2/zoOiwDFg0UA84cRkl+BSxFFwrHnSFGi1LZfI+UvTfMrawaY6Z4H9bhiZPAQv1qPb66sA6Bw/iTouttkQTeRZ/+rD7AIUDxYBDAfFBqqR1P67gqgKX2zJCdPs/g1rxH5y8f8U2WzxicPlmllPKVvHcEkpQy9xPdK3x8JgBFO2dK0wEz9gEWA4sEigPkg5Mum9F3+Oh9tLWTOXzh7+ax+1N4vn8+/r102VN4UwFPqPc7Ovy5A3xLN2kgdNSkDQM0Acz1yEV7As//VJ1gEKB4sApjfRVJJpeQcJrvSlL7Vbfs/ntKXnAY9R1PG3owq5lnj6hjFlVU4HFyApkLUSR0AhZDbHcAdAOsjLAIUDxYBzG/CP5em9C3EQIdsaXpYivDJ0dds7ydB0MoiEws88/A8kYf41UVo3QZqsqH+HDT+v4X4bq9EFIJbb+onLAIUDxYBzC+m7G0V7DPKsMUvH11/Ykpfcv7yIX405e8W/wLpfJ7St25CDmGSa3UHQDL6Tl9wB8B6DYsAxYNFAPMfkab0FZU/TelLkT1F/TWX8JWP76fjtNjPidBCafEfdv11F6v0UvSzy5I6/5EAoO/ViTsA1ntYBCgeLAKYnyWysFJalne8S440hl8+xE/e3l9ziN8k11w8ii1BHM8UV+dRiysRjiDz3RoAczzyEF7IHQAVARYBigeLAOYH0GQvHtnl0sxvPW1/ekpfcv7kHNpbZmGZd/WUvvnlHPfXdagD4OnQQum7pu+Xvntq0sko5b4cigKLAMWDRQAjQSu9kTNf8ToPbS2+n8FP7vxpS06B7DubLOwVFYRrVhmv4ldPSCl5i42++dUdAMV3T/M6nA0rAvt/xYJFgOLBIkDBSSyuhGpsidQBjKJ8cgA1p/Sl9n6pD4CwEU45OC8cQwRP6VuvCC2owHT3XEn40fdPToCmeWYUDxYBigeLAAUlOL8Cp0OLpA5f8gi/pvOnVfwoKqQMAM35rxlfjDQOC+sdjpnlGCTKADl/sgH2WbDNKJM9yygaLAIUDxYBCkRpZRWcMsuwxT9fmu+dInxy/vKOfrSVL+FL7f0rX+fBmqf0rbc8TShBJ1HhywXAVLdcvMnjEQCKDIsAxYNFgAKQW/4W2oklWOSV94MhfnLnLx/iR0bzwu8XP36XLHYG9RUSg+fDC8V3X+386Xtf65OP5GJu5lF0WAQoHiwC6jGxRZW4FVWMcc45P5i+V57yp8fUDky9/Uc65eByRJE0LJCpv2SXvcVWvwLJ8VeXhwwcDylEKU/oxAhYBCgeLALqIa9zKnBUVOy0UI88wpc7/+qUf/WYf9qnMeBP4kuQWcZOoL5DAo++b3kHwHaWmXgUUyx7lmFYBCgiLALqCTTEj9rv1/nko7Osnbdmyp9MWsJXOP/O1plY55sPG3E+vY6p/1DzznDHbHwuKncqG33ssmCeWip7lmGqYRGgeLAIqOOkl77F04RSzHLPk8Z20xKvFOnLHb/U3i/26Xh/u2wcCSmEby7P/qZIaCeWopvN91MAK7nkwI/LAPMTsAhQPFgE1FEiCypxMaJIasunHv3U2a9me3/NPgA07e/d6GKpjwCjONCAziuRRdLKfzQFMAlBGvGRXMLlgPlpWAQoHiwC6hCUuHfLKsf+oEJ8Z1Pd3i8fy0+OXz7Ej9p8W1tkYolXnjQqII+X8FU4qAOgcmCBNMkTicEmphk4+KaQh3sy74VFgOLBIqAOUFjxFsYppVjpkyd15qK0Ljl7eXs/bUkMkFHad3tAgTQJTAXP6auQxBRWYrHn9x0AaVjonehi8AAA5j/BIkDxYBFQi0kofovHscWYTFP6mlV36qPhfPKUv9TeL46RDXPIxumwQoTmc1uvIkOLP41xzpGcPxktAkUCkmF+CSwCFA8WAbUQmtL3VGghhjrmSNF9zSF+ZCQEKMqjDADN8qYWV4xEIRgYxcYouQw9bL6fAXCsEAPeQhQwzC+FRYDiwSKgllD+tgqOGWXY5l+ArtZZ75x/zZT/uyl9rTKx2icPJillKKK1fxmFhtL8t6OK0EqUERKHZIu98rgjKPOrYRGgeLAI+JPJK6/Cy8QSqdKmtluqwCnSlzt/6vQnFwQ0pe+BN4Vw5+iOkUHlR0WUCer4R9E/DQ9VDsyXOgYyzK+FRYDiwSLgTyK2qAL3oosx3iVXSvVTBS5fxY8EAB2jYX9UqY92zsGliCJE8ZS+TA1oGegVr/OkoX8kHluKcnMtskgaGsgwvwUWAYoHi4CPjE9uBY4EF6C/fbZUcdMsfvL2fnL+NMvf1+I4je2e45mHZwk0pS9X68wPoQmfaP4Heft/N+ss6CZxB0Dm98EiQPFgEfARKKyUTenrm4/OorKWO39y/DWdP1Xm1B9gozjPLp3b+5mfxjS1FL1tv+8ASNMBu/Kqj8wHgEWA4sEi4A8krfSttDjPHI9cydnL0/vy9v6aQ/woM3CCp/Rl/gMPYoqluSLkAmCuRx4iuJmI+UCwCFA8WAT8QVBv/81++dJ0rRT51xziV3NK3wk0pa+o2BN4LXfmPZRUVkkrQzal+SJE2SHhuN2fOwAyHxYWAYoHi4A/EFrLn3r2NxOOX57yp2xAG4tMLPXOg24STenLKX/m/SSVVGKNT55UlkgAfGuegYvhhSjlKQCZDwyLAMWDRcAfSGrpWwx2yMan4gdFzr+HTbaI3grgmlmGMq7AmV8AVcpT3HLfpf+7WGdBK6FY9izDfFhYBCgeLAL+YM6HFaG3XTbOiW1YPqf8mV+OdXoZ+ttXdwD8XFTKgx1y4CgEJMP8UbAIUDxYBPzB5JS/5fZ+5lejEVeC9pbVk0eRCJjpnovQAu40yvyxsAhQPFgEMEwtgjoA0kJQzcyrnX8Dk0xs8M2XmpYY5o+GRYDiwSKAYWoJaSVvpRElDWRzRlCH0tOhhSjm+SKYjwSLAMWDRQDD1AIo1T/DPfdd+r+TVSbU47gDIPNxYRGgeLAIYJg/Gf/cCvSzz5acP1l/uyypUyDDfGxYBCgeLAIY5k+Glvwd5ZSDvxmmY6JLDgLyeApg5s+BBCktRPXf+unYFZAvO8rUZ1gE1FLevn2L9PR0FBUVyY4wdZWMjAwUFLw/qvLOrsBeEXnFCUHwR6CTVAJlcX1eibL+QD1FnsaXQOVNAZJKPkzH0WhR/mgis4muObgfw81RigCLgFpKVFQUbt68CVNTU1RWcsVdV0lJScGdO3ego6ODsrL/lOL/YzoA5lVUQUlU6n95lYa70Swq6wvUkXSoQzb+n14aniaUyI7+PmgOsxLxH3VGpanPmfoPi4BaipeXF86ePQs1NTWUlvISsXWV0NBQnD9/Hnfv3kV+/p+TXs0oeyutUUEp3qsRLALqC/HFlRgiRMA/DdOlhaUY5rfAIqCW8vr1a1y4cAGamposAuowYWFhuHTpEh48ePCniYBMIQIovfs/QgRcj2QRUF+gSciGOWbjEyECHsWyCGB+GywCaiksAuoHLAKYPwoWAcyHgEVALUUuAp48eYKqKm6bq6tQ347aIgKoOYA7e9Uf8srfYoRTdXMAiwDmt8IioJZCIuDixYt49OgRgoODERkZiYiICLY6ZPSdOTo61hoR8IlROuZ45OJiRBHOhrHVZbsYXgSVN4XoZpOFz41ZBDC/HRYBtRQSAVeuXMHVq1fZ6rhdvnxZEnN/tghoaJqBz4wy8F96afh/eulsddj+S9j/6qejiVkmGphksAhgfjMsAn4F2RlZcDSyguVLI5ho6UNf85UwHZg804flC0NEh0bJzvz9yEXAtWvXcPv2bWmYGVvds1u3btUaEfA5zUZony1NTzzNLRdT2eqsTRdGIz7aylaaZBHA/FZYBPwKvN28Me/b3pj5j1aY80UHzP68PWYJmyls6r9aQ+O2quzM34+8OYCGCNJY86ysLLY6aPQ91pbmAIocz4cVIq+8Slrimq3uWq6wN3kV0hDBf3GfAOZ3wCLgV+DvF4QlwydjerdBmNF3JGYOGI2pfUZgQo9BGN6hJ+7d+7AiQN4xkGYPZOom1C+gNo0OuBXFowPqC6mllRjOowOY3wmLgF9BSUkpYhMSYW3viJGDRqBP157o170XurZshy3rtyA9M0t25u9HLgJ4iGDdhocIMn8UPESQ+RCwCPgNJMclYUXn0Rj/9xYY+GlztPrL36C8Zafs2Q8DzRh47tw5qKurswiow9CMgSTm7t2796eJAJoxcJxLDv6im44rPGNgvYFmDBzkkI2/GvDQT+a3wyLgR5SWVyC/6P0/qJSEZOivVIHd9M14PGQhNnzZC7f2nsWHXPw1PDxc6lluYGDAawfUYZKSknDjxg08e/bsTxNzZW+rpEVhPjNOx/MPNMc88+eTW16Fme65aGSaAaMUDhSY3waLgBoUFJcgPiUNsYlJyMjJkx39d5LTMnBt2kbojFwG37UHca3DZKgfuIoPWb2S44+Li0Nubq7sCFMXoYmeEhISpE6CfybhBRWwTCtFYSVPPFWfoM6B1ullKOXvlfmNKLwIqBBGq7dT9B+TnAZLW3vo6ukhMiEJWdm5qCgtQ0FhcbUJkVBSVo6Y2AQcG7UCWoMXwnT6JhxpOBT3t50GJXvpegzDMAxTF1BoEZCXloIoc3P4PdCEr7c/3kTHYs20hVg5bT6CoqPg7eoFj10qiNy8C24r1sNizhLYTp8LsxUbcG7CWhxrOhJHW4zFCbG9uXwP3J9oIlZfH+Xchs8wDMPUARRWBJRWvkWiuT5y5s7Cm52HEJucivMXrmLZZ92wvEEv3Lp9D/HpmTA9ewaRiyciVWkIArp1RkS/bng9ZxpOD1+O/Z8NhMrXQ6HZex60N6pAf8sSRO9ajtyEWNm7MAzDMEztRWFFQEpqKhKvHkfcro2IiYiCga09ZncejEPtJuFQWyWsGjIVjl7eCElIxOMjuxC4eTaKts9FufI8pOxbiWsz1uDYoEU4PWI5zg1ejBsLt+DO3g0wOrQZQW6u4BY6hmEYprajkCKA+tqHWpogefdiRLrYIyA2DoumzMHW4Yvx9J4zXqo6YFevmdi9YjNS8vNha++AG1uWIWjHfJTtmoci5QUIOLQBqqcO4PbhvbilvB23tm3A3a3LxeP10H2iibIK7tHP/DbKSj/kOBOGYZifRyFFQE5hMYIuHETk3QuIz8zGkWOnMPmrDri64ybUjNPx1CwaZ8dvwIpGvXDn3mPklVdA/e4tGG2Yg9Ltc1G8cx5Kd8yGy9zxuDp5JK7NmygEwBLc2rIUNvvWIvjyUSQmJsvejWF+GTk5OTh9/ByWzF0GFycX2VGGYZg/DoUUARG+vgg9oYyEiDBoGZlgZMe+2PRZX5wctgqHN97A4QXHcLj9JOz+fCDmdh8FKw9PRCalQO/AZuRtn4Xi7fNQvGseAnv2gFEvIRRWzcGDTYvhvnMxSs7vRPahtQiyt5O9G8P8Z9xc3TF/1iK0bNIWzRu0Qp9uA3D9yi3k5f05EwwxDKMYKJwIoERrgOYLBGobwDssDGe3b8URpenQWLwZj+auhtqiNVBdvhUPVu6G+vKduKy0CBc27UJqXgF8bW2QMHc6CmdNQeGqWUiaNxYR4wbBd9s8BOxYgNLt81F+aTcKDq9EuNpNFFTynP/M+ykoKMDNq7fRu+sANPu6JaZNnYvVa7egW4de+LZhW6xYvBqvvV7LzmaYuk15cR6KsxNRnJuEwqx45GfEIDc1EtlJYUiPDURmQqg0twbz8VA4EZCZX4gQ5WMIO3EaQdeOIWv7QhSICD5v3xIUCCdevG8Bik9vReH1Qyg8uxV5s2YgfcAExB49j1CNl0gcOxv5XYcib+BoFM2djKLFU1C8aDJKhBXMVELBwkkoXjgesdtWIi0uXvauDPPvkHNfsWg1WjVpj27te+HQsTNwNzGD7wttaGhoYYrSbDRv0AYDew3F/TsPJcHAMHWZgrRIxDg9Q7jlY4SY3UeA3nW8fnkermpHYX9vL17r30IVL5j2UVE4EZDg7gV/EXXFftsK6f16o3DSOBRtmoa81VOQMWki0kWknzZvJtK3zEe68mIkTpuFxNEzET1hDiKmLkKssPhpixCzcB1il25C7IotiN6kjOit+ySL27Yf8dvF490qiPV4jbzSMlRwJ0GmBkVFxZJTH9BzqOTklcZNg6r6U7i8eAnH4WPg1KwN7FUOwdnBEQcOHEfXtr3QukkHrFu5EQF+AbKrMEztojIzG+kvXyHHygZVZTQF27/ztrIM7sePQa1XL7waORpaw4aJ7ShoDhgAizWrkRMdITuT+VgojAigFFNRSSn81LXgOGEqXBYuR+D2A4i9fhOxLx4h+pkmIp/oIELPDBFm1oh0ckCklzsi/IIQGRaFqKhYxMTEIzI+CbEpaYhLy0ByZg5SsnKRkVeAzIJCqcNhfkkZCoSVlleivLwCmbn5SMvmqX+ZagL9A7FqyVq0/qajcO49sXPnfhgaGeOFigo02naERaPmsG/WCq8aNoP6tBlwNDHBc21dTB43Ey0atseQPiOg/khDWtGSYWoLxYEhiL18AWGaVxD+8CKSH6miIiVd9uwPsdu1D/e+/Ab3vu0AtVad8ahdV6iKx3oTZ6AoPVN2FvOxUAgR8FYIgHThiGna3+KcXBTn5aNYROc01z/1ESDNSrE6tUR96NYoEgDxqT/9Y2AUh7KyMqg+VBdOfLjU1q80ZjoeqmpC59Fj3BfO/sS0mdgyeQoOzJ0PlQWLoDxzNpSnTcflUWOhvn8/rGxssXvXQXRu0xPtmnfG5nXbEBIcIrs6w/xJiHo028QC4eeOIdTwDmJ9DRHtpYtQrauIuXIRRa/9ZSd+j8uBI7jfoj2eftcfGt37QqvPIKh17gnzpStRnJYmO4v5WCiECKAsQHRiMhJTU5FbWIi80hJk5echNTMTKZnpSExLRUJKirRwUFRcPMJjYhEaGYWg0DAECgsICYW/qHBpG0Db4OBqe1Nt/m/e4E1oKEIjwhAcVm0hwsLCQuHh44eEtAzZnTCKCDnrjWu2oK1w3p1a9xDO/AAMTUxxS1kZZ79qBNt2nXF48VI0atUa3wpr0boNmrRoifHjJ8BgrBLO/uV/cHTsWOg8f477D9QwZtgEtGjUDqOGjIOW5jOeV4D5U6hIzUDyw8cIuX4CEQ6aCHfRgpvODbw2uiuEgA7CTR8i/PJJZBmZoar0++YB12On8KRrb2gNHI4Xg0bi+dDReN5vKMyXrUZROgdMHxuFaQ5IycgQzjkcNtZ2OH7gKA7vO4z9O/dDeZsydm7Zjd3b94jKeT927dqHXbvFcWVhu/e9s93Cdu3aiz17VKBy6CgOHT6Gk6fO4vylK7h85RquXr2Bq9eu4/r1m7hz9z4eq6rCxNQU1vb2SMvKlt0Fo0iUl5fjifpTDOs3Es2+bo1xIyfh/kM1vHj6BIdHjsK9v30C5398gcBeA3Bzxy6MGDMG48eMxYSx4zBaPL9+1So4zJwDs39+AdX/+yf2Nm2Gqwf2Q1tXDxvWbkX7Fl3Rrnkn7Ni8C+Fh3JbKfDwKfQMQfekcgtUvINL9BXzN78P03hFYPj4J84fHYKN+GiEOTxDuoIHgO6eQ9PAhKpKro3zvS9fwQjh+/UnToStMf9ps6I6fAvvtyigRgRnzcVGojoGUEQhx8sLedqOxuO0gTO0yFBO7DcWk7kMxuuMAjGjeDUqtvsOob7thQJMOGNi0g9i2R//G7dC3URv0aUzWFn2atEVveiy2fb9ph0GtumBIux7o364berfoiF5NW2Ns78F4/doP5ZWVeMu9XRWOiPAIbF6/DW2bdUKHlt2wSTzW1tXF+X17JWdu+I/P4N+oGdy/bAT/3v3xWOUgps6YiZ3btuPIocNYtHAxDuxWhvOceTD79EvYNPwGJp9+hSN//Qe2jR0DNTVVXLx4FUMHjMI3X7XAiEGj8fK5NioqeB1L5o+DIvpMEdmHXjiGEIPbkgDw0LsOvet7YfX4KN6Y34Of8S2Y3j0oRMEh+Fs8kDIEwU8vIfrqRZS8CYXX5Rt4MWIc9CfPhMHkGTCYPgd6StNgv0MZxSwCPjoKJQKIcM8A7G83Dss7jMCgqQsxfN02zNx3FP0WrsbCHmOxpt1wLGs3FHNbDsC8VtU2p1kfzG7SG3O/7Y/5rQZiVacRWNF+GBY064cZ/Sag/5zlmL55N9YfO4Mlc1djVsPu2DpyNhJiE2TvyigKJDTJGQ8bQNF/SwwfMAaXLl+XnPamUSNx6K9/h8VnDeDQ4BtYfN0Uxv/6Cs49++Hc+o1o37ET5s6cJQTDBgwfNhwrFi6Cw4w5MPrnFzD5qjGsGjSF49dN8Oiv/8T6Zs1xev8+qD15gmWLVuLbRq2FtcKubbsRE80LWDEfnvLUDCTef4A3144h3F4dIfaasFY7CcPbKnDXuYJIRw3Ee7xAnBAGobaqcNA6B6M7h+CmfQWhzk8QYnIXETfOwGXpKugOHw9t4filbMDUWdAdNxm2W3ehlIfBfnQUTgQEeQdgdfuRWNVhJIZtO4AJj59ira0bpmjoYUP/aVj5TX+sbjEEa1oOwdqWQ7G8cV/sGb8YNw9fxIau47C62UBsajMSuzuOw4F2Y7BaaSmai0I9Yp8Ktj9+jD07j2J1g744NH450sSPhlEcIiMisWPLTrT5pr2wjli+ZDU0nmrhjIj+N33TDBp/+wQuwpHbNm4Gs0ZCAAgz/LIBbHv2xpNTp7B+8xacPX0GD+7dw9Fjx3D98mV4zFsAO3GOY5NmcGnSHB7CApq0gNMXDXH0H59g64TxUFV7jOPHT6Nn59748h9fY/jAEdDV1kVxUbHszhimmrfl5ShJSERRXDyK4xNQLLbyxzWPFYtzSpNTUJyUjBJheU5uiDx/BkEa5xHh+gy+pvdgLJy/6V0V+BndRKzrUyR6vkCSlzYSvV4iQTyOctKEx6vLMLq1H9aqJxFsp44wB3UEXjsCW6VJMBo4CtrDx8Bg7ERoDxkF29UbkOMXIN77+3spio9HCd2T2BbFxqEsnevUD029FwHpaQlwdTLA27fVY/WjgiNxosdMHO8wCTtfWmJPVCqORadhi4Mfzo9ZhT1NhmJL+1GSrWjSH1t6TYWlviUSMrOgeuw6ljbuh5XNB2FN62HY8O1gLJ+8FP2PnMZKLR2stXHG6gMXsOLLntgzbilSsnKk92TqPzSRz6I5i/H5375C/+8G48TJc3j44AG2jx2L43//BDafN4BHo+awa/QNLIXzNxVm0rgpjL5uCMe+/XBg4UI0bNwEk5UmSpmAUaNGYeHsOXCcMRP2DRrBQTh/56bN4Sa2Xo2bw7/Jtwhs1Axaf/8UW1u2wjmVA3ioqoZZM+ahwaeN0KJxK1iYWsrujmGqybK2hfvIcXAaNR6eIvp2Ga0E1zETpcdOoyfAQ2xdxyjBfdpseIko3WXMJPgtWg6/fVvxRv8mQoRjd35xEYY3VWD/5CxCbFQR5/YcUbYPEWl5G5EWtxFifB2hpjcQYfMIMUIwBJrfh5XqCZjeOwxvo1t4Y/sIQU8vwHPxfFh1/A7m7bvBtntfWHzXD26jJsB93CTpXrzGT4Ez3cvYScLE/Q0fC7/Zi1CWyiMIPiT1XgR4ulti+aJeSEoMl/bjouJxuv98HGk7AdeNHfA8Iw+mwp4HReL6lE041HYMNvcYj5VthmB+11F4+kQHT/QMcPnGHfiHRWLXks2Y3vg7zGk5ADPEdsPCTdAMj4VtTiGMC8tw8NpjTGnQDZsHTYa7ljZKa0yaQX0D0tO5iaA+QhNCqT1Sx8ypc3D7xi3cOqgC5VatofrXT+DV4Bu4iujfumFTmDdoCuMGTWDwVWPof9UEep99BZMOXXBu0xYsWr4CJ46fwI0bN7Bj127sEWY6Vgk2nzWAjbiGQ8Nv4CTMlfoSCCHwWgiBkCYtYf/p1zj+yWc4OmM6nj58hG2bd4oyvwJRkVHcH4X5nqoqRO45CKuG38KqRTs4tekibe1bdRLWUTxuD8fWnWHVqgOchFO2b9oWjr36wufYNgQLR/5GOHw7zTMwuXMQnjpXpfQ/Rf0x9g/hpnYK7vrPYXDnEhy0HsL0wRVYX96KBLcniPd4jjDbx3DSOgeTu4fh/uoKgu3UEGx0Gz671sGpay84txVCQIgBm5Yd4NC6Eyy/bSfdi7XYt2lJ99UFls3bwKFFB6TrGso+EPMhqPci4NWL6xjQ83+hp3ND2k+IT8aZIYuh0nIs7hvZw6moBCElZXCLTsDlSRtw+tvRONpiDPY0HQ7t65rwDAnHhavXsGf/fhjbOcA/IAzHhy7CnoaDsbxhH2ycvQH6sUnwF9dxLy7D2euqmN+wN/b3nwS3BfMQZmX2bg2B4uICXDq/SVTO/z52lqn7VFZWwicwAC8vXcI94fBt//kF/ET079KwGeyE87cUZirMiESAMD2yLxvi5betoHnwEHReacNAVxeGenrQe/UKWvfvQ2fwUJh/2QAWjb6BlTA7IQIcxfWcSQgI8xLXD2rUAv5ff4Nn//tPPJo6A6bm5oiNjZOyExXinhiGKEtJhc+I8bBr0xnOnXvBtUtv2HfsAfeufeAgts6de8JVHHcUAsCjx0B4zpiGQHUR7durw1PvOkzvH4bD0/MItn4sov8XSPDURtJrHcTa3YfFw4s4escKKqc1cFfTGgdPPYbR2Y1IdNdCovcrxAuxEO2qBX+ze7DROC01D/iZ3EGwzWP4XRGiYtQYuHTqBbuO3/3wfuT32K0vHDv1gIMQKxHblIWgkX0o5ndTr0VAVVUlzp5ajf7f/Q0L53RBZKSXiMRzcXr4Mhz8ZiTuvjCHeXYeHLNyoRUUgWPj1uDg10Og8tUQ3F19GCHxSXj6Sg/Ghvq4desmdqscwpv4BFg9N4WKEAp7v+iP/dM24e6bSJil58AgpwAXr2liZ4MhuDB4NvxnTEHoyoVwffJCmpAoJTkS0ya2hLr4ATD1E5qYKtvaBontuyJGRO8hjVsgoPG38BHmKaJ3t8bN4CSct4Mw6htg3fgbmDdtBr22HfCkY2fc69gJt4U9EI9fCDNr3hJW4hxbYfbiNY7CKBPgQZkAcU2/JkIEiG1Ek5ZI+KopopatRmRMNHLy8nikAPMDMvWM4CEcraNwqp7d+sFFOFiXLr2kx06dvoOHcLSu7XrAtddA+OxYiyDDmwi2VYXri4tSu77jkzMIsX6IONenIsLXkoz6AcTb38eLs3tx+sxDXDx+BedP38K101dhfn4jElw0kODxDPFCDMSL82OcNRFodhe2aidgLkSFt8ENhDhoIODJebxethDO4v7chZHzJxHg2Z3urackAkgcUHbAf/QklMbEyT4V83up1yIgNycN61YOwvCBX2Bgr7/jwb29SEvLEiJgOa6NXwOv0EgEZGUhLCcPwXkFeHb0JvZ/2h/He81GgG8wPILewMBAH472NtDXfYXNW7bi0q27iE7LxP0NR4VYGAzdS2pwyMyGa0YWXHLzYenig3MDFuP2mEVw/q4PPEWkZtujH0Lt3GBu9xIjBn2ONcsHIiHhjewumfpGuacXEjp2Q4SIzoObChHQpAV8mnwvApzF1kFsbYUzt2zyDSyEg7do0ATmDRrBVGb02KJB4+rnJLHQDHYkAqTXU3NAM6lvgK+47htx/TAhAqK/bIKEdZuQmp6OPO5lzdREiNOYXfvh1roL3IQzfd1jgHC0veDVvb8kAtw698Lrjr3hMXQkfM7twRurh1LUbvX4uIjyj8PH6DainYXzF06fHH+ixwvh3MVWRPnRNnfhpHkdBtZvcO+xPixsffDsuQnMLmxGousTcf5L6XzpNeK19LoIR0146Aih8PCo1EwQJN4vyPg2Xiuvg6cQId7iXihb4d19gHD+/SQR4C3u2YWEgRAqmS/1ZB+M+b3UaxEQFuIhRd6jhlCP6S+wfcsoWNlp49yEtbg8ZiUMbqoJJ34fOpcewOSuJh5vOAKVJiNgel8HMYXFMLJ3hLGtLYzt7GFoa4dD5y9h+fbdeGplB/83UTgzYjm0Dl6Gk74ZbF4awvaFIcy0dHF2/FrcU1oKl07d8PrbdggWlrRpK26e343hQxtiUJ9/4MyJpeJ3ye219ZFCN3cEt+0C3y8aw6thM7g1+AZOXzeFrTDLr5vATJipMA3h+FXF1uDLRnglTFvYyxpGx3SE6X7ZGA8bNsVLca75V0IYiK2NMAdxPRdxbc8GzeDTsDn8P22I8NUbkJyayiKA+QEUOQePmwa39t0lZ+rz3UAp8vfrOQieXfuKx/3gvWAOfFVPIcj2kXDQV6Se/zYiYg8yv4dYEgDuz2Sm9c5IEMTZ34fepf1Q3nsRh3YdxfGDZ7F9/V4YnFyLRDchAjx++Bq6RrzbM0Q7asDX6CYsHhwRYuMY/MzuItD6PnzEtbyVJsG9c29JBPj0qHGv3fvBQwiZ2B37UcWZrg9CvRYBpsYPMHro18IaCmuEieMb4/iVCTg7bTkOfT0cKo2GvbMDDYfiQIOhONF1OvzVNZCocQt+l07g9aWT8Ll4EgHnj8PjyF5Y79gAp73bkKL/HC/Wq+BAk5E43Hq81NHwSJvxON5GCUc7T8PDKcvgLESAR6fvkDBECfnLV8Pv2AGsnDccA/r8C0vmf4eMjBjZnTL1iWIhAiLad0WQEAGBwkH7Cwf9WjhrEgPOwuy/Fo78q0ZY2aI1dgoz/vRLGAjT++xL6IotmZ4wfbFv/K8vofllQ8xq2x43v2kBZyEKnKRrNYW32PqJaweJ9wgS25DPGyFqDYsA5t/J1jOEX0cR+Qtn799zsJQJIAvoNQSenfvAd/BI+N45An/z2/DRvgbLR8fh9uqKFLEniEj+Z81LW+r4F6BzHp5qKvBUVYHzPWXY39oN31cXpOcTpCGDP200pwCNMHDQOg/rB0IIvLoKP/Nb8FfZAp/u/eFN9yvu0atHf/j1GgxfIQS8hDgIHjERpTwfxgehXouAa5e3YtiATzFmWCOMGdoYI0d+iWPX++P0zEU43GAkjjQf/QM71HQkjnWZBrt1WxG3cjnCtm5HyJ69kgUJC9uzD9F7he3YiYi1G/Bi4RaofDMKh5uOkl57VFzjUruJuNBtBp4fuwIvredw0NSCh54xPI1N4WFoCHMTIzxQvYM5s3rAyUFbdqdMfaJUiIBkIQKiGreAxxglOE2bDY858+ExdyEcps2E7aRpMOjYBZvmTYbK5DEwHzwMTtNnwXnmHDjNmA27qdPF49lwEeYqHt/r1QurVs+F6tCBcB45BvYzZ8FzwUK8XrQYrrPFa6bNQHin7kgUIiBh7UYkCRGQX1gouxtG0aGIOUH5IHzb94Tvd4MQ1HuYiK6rBQAZPQ76TjjY5QsRuGcLgvbvQqBwzFFOGlLU/uPo/9/tGZJfayPVV0eYLlL9dJHmryuOvfqJc39slBXQQoR4r9fqZ+C/YhkCDm2H33glBHQfJITKQHG/Q6UsAAkAekziIKBrf2Q/eyX7hMzvod6KgPLyAuzePhlD+32KscMbY/SQxpgyrQEuqg7A2bkLcKSRcPzfjvmBHW4yAid6zMD9Jy9x86UOLqo9xSV1LVzWfP7OLor9s481cEM8f33XaSEAZGJCvP5Yi7E48o3YF0LgudpLuPh6w97dFbauzrBxcYK1owNs7O1hbG6JqdN64/TpzeJOuUmgvkGZgMjWHRHSvgtOzJmLoR3aY3y3bpjYpw+GtWuHFeMn4IXSZBirnYHNnZOwuH0Lz15q4+69e3j0+DH09PXx8NEj3Lv/ADo6uni6YyMsLB7BdN0ynJw6A0PatIFSjx6Y1Ls3hovrrZ4+Ha+Hj0HEJ18has1GJCYnIyuH16tgqimNiELooHHwa98Lgd2Ew+82CH5d+uFN98FiSw51AN50HYjAviMQ0rE/IrdtQUKgcXUU7/kRjN7HVw8x5o8QOlIJwd2HwF84/zdCBNB9Bor7C+o+EH5d+4nnBsNf3LNf6+6IXbUZVeXfD8Fmfhv1VgQkJgRj8bweGDbgc0kEDB/YCEtWNsY1rQG4unQ5zreYiMPCeZMdaS4EAGUCGg/HiZ6zcFX1KfaeP4udx49h14nj2CW2u989Po5thw/h1IOHuKF8VhIBh5uNwqk2E3C50xQcF9c51mkqThw4iZ1btmP7lh3YICrmNcvXYtPmDdi4ZQFWrhyPIYObo/+wdoiMCpDdMVNfKJKJgKhOPXBl8RIM/LYZhjZtikEtWqBfkyZYM2ki3GbMwYuJI2A0bRxc79zH1p070L5tWwwfMhRXrlzBwP790adXb1y5fh1GS5dBdd5EGA4fihui7A4Q1xrcvLm4Xkv0a9wEW2bPht9YUXl+8iUi12xAUkoKcnJzZXfDKDr55jaIUJqFN+OmIkxpBoLHT8UbYfQ4aNwUhEyYhmCxfTNlNoKGjkfEob1I8tOXIvSPZQleLxArhG7g7LlS34WgidMRIu6X7vONuLcwpenSvYZOEMfpfsdMQeySdSiLjZd9Sua3Um9FgIe7MSaObYKRg7/GOCECBvVrhC3KTXFXpz/Ozp+PYw3H4Pi3Y3G5w2RcaD8J59oq4azYPzdgIS4/0sCOY0ex69gR7D55ArvFdtfRI5Io2CmObz14ABfV1HF330UcbTwSx4SIOCZeS5mA8+I6F/vNx8zRU9D+0y/Rs1lr9GzeBh2/aIIhvbpi7KhvxD19jt69G6Btx8/g6mwsu2OmvkCZgOg2nRDdqTu0Dx7ErkULcWHvHty7cAHKs2bgssoBeM1bAKv/+QcsPm8IdyEoV61bh88/+Re6d+6Kc6fPoGvHjmjXug0uXrsGyznz8eK//g/mrdrh1dFj2DZnFi7v34c7585h54xpuH3sGN4oiQryn18gWghO6hOQz30CGBlVpWWoyM9HcoAjYlwNEGn/EpEO2sJeIcpRG+F2L+BnTJP5XIfu1cNwenEbKX6GIkqndvsfRe1/kCV5v0KE41Po3zgG4zsn4friFgLM1BEh7jVK3OsPTNxzdswbvC0qQVU5dw78vdRbEaCjfQPDBvxL6g8wdlhjjBjaGAdONMND3QHYMX8GljYbiq1dxmJjlzHSYkDrO43EmrbDsGH4bJy980hy9hT17zxxAjuEAFAWAuDQmdO4dPUibl48A31DQ5zafgzzv+mHBa0GYnOLYZIYONdGCTeHL8XcWYvRZfJMTNy0HWM3bkfHIaMxbsgATBzfWtxTAyECGmLIwK+h9eyY7I6Z+kKJEAHxbTsjrvN3OD5+PAb+9b+xXQiBK6dOY/Tf/gfLBvSDz9wFcPnHZ3Bq0BTu9x/g4NGjGDpoMGbPmIn7d+9i5rTpmDp5Ch6oqcFGCAaTv30Cu3adcHbGDPT5y1+wd+VynBfOf9j//T9sGT1KREyTEPWvrxGztloEcMdApiZV4l9ckC3CXLUR4qCJYHsNmWnC3/oxnHWuwuj+Udw9vBZGD04ixUdXFqU/lcb4J3g8rx4aWNNE9J4kLFE8J533o+j+11iS53OE2DzGg2MboH52O8xUT8LN4BYCbdXEPaq/sxDHJwgW95+VFCL7ZMzvpV6KgMrKMhw5vgn9+3yJccMbYeSgRpg4sSnOXP8W97X7YuOSaZjUYiDmdhyCaW0HQKl1P0xs0w8Tvu2FBcOn4/i1u9h66BCUTx7HiQtncfnyeajdugYjjYew1lKF7p2rMDMyxvHtRzG7zQBMaNMXK1sOljILR5uNxqmB8zBz/nK0XLQcw/eoYMjeg2g3aSamjh2DyRPaYtTQBhjQT9zX8C9w7tow5OWnyu6cqQ9QJiC2dSdEte8G9c1bsEc4bA1VVZiYmuHQ2tW4uHUrPGfNg93fPoXtV03hcvceHmtqYN/evTh57Dj0dHRw5OAhHDl8FPomJrCcMw/6//dPWLRqD40dO7Br4QJoaWrC0MgIKmtW47Z4XdC4yQj7B2UCqkcHFJSWyu6GYYC3leWI9bPEG4sH8Li3Gx53d0rmfHM7rC5sgP7xlVBXXoDLm2bB8P5JpPoZCccv68Xv8QKxThqItleVLMqO7DEibR8j3PohoqURBCKip/OFJXq9QtJr3RqmIyJ9HST+hMlfl+z9CqHC4T86thEP963C070LYXxyFWyvbIbr7ep7db+7A56PVaTJhjLiuBn1Q1EvRUByciRGKvVDzz7fYPyIJlAa3RLzFjTH9cctcfd5T2xdOR2Tvh2IKa36Ykqb/sL6YboQA9Nb9sPq8Qtw7vZDXDx3Gs8e3oKxxgOYq92DhdpdSQBYP32MFzcvw9jIBEd2HMWUb/tIAoJWHSQRcEyIgIN9ZgoRsAwjz17FgsdPMfuhBkau2Y5lEyZhslI7DB/8NQb3b4jlqxvj8v028BE/OKb+IDUHUJ+Ajt1xZ/lKzJo8CYcPH8a9e/cwX0T6e+fNh/20WTD+6ycw+aoJXO49wJp169Hoq68xsF9/XLl4CYMHDESfnr1w/c4duC9aCgchGLzadsZjcd7UUaNx4uQp3Lx5C/OmTcep1WsQMloJsZ98hZjVG5GamYmk2BhJXHioqaG0sEh2Z4yiQiIgPsgOPtrn4XBlB0KcbWCl/RI2qtfgZ20Ck6eauL11MU4vGAKj+yeQ6qOHBBHdU5QfY/8ILlfWwe7EfNgenw+LQ7NhvG8adHZMxItN4+B8Z6eI5F+86/EfZfcIwQaXEKx/HuEmVxBhehWhRhfF9gqiLW5I20hhMdZ3Ee/yRJp5MNnzOUJtHgkRsAF3t8zFo+P74aD3Cp56mtC9fg4uZmYItNCB9elV8DO8jsx4nmztQ1EvRUBaWjwGj/kOzdo3xMhh32DmlHZYu6kl7mgK0+qObSsnCxEwCFNa93snAJZ1HYkVnUZg94zVUNfShtr5UzC5fx1mQgAYPbgJQ2EmqndhJkzr2gUYGhpDZdshjG/2HZR+IALGYH+/WZi7aCVuBEZAJzUHlnlFuK72CmvGT8XUKZ2leQtGDW2E3Qe/xYW7DaBrdIjydUw9gZoDEtt0RmKn73Bs3AS0Fc592pRp2L1TGd81b4FlwtE7TZ0Jm79/BssvG0vOWt/QCNevXMGzJ0/w2tMLr56/kB7bOjrCYfZ8WP/1U7i174KzU6ejxd//iXlz5mHLlm3o0aQZto0YhaCR45DwrwZIWL9ZGh3wcsFiXPvvv+HOZ5/B7dRJVFVxAVNk3lZWIDnMBQG6l2B58whUDfyw/YIhtDWfw8QhBMoXdXFwzXJcXzUGlpqXkepvCJrpj6L4GPvHMNk/DYZbRkJ30wi8WDMET5b3x6MFvaC6sBfsLq2rjva9tEVELxz15S14uX8FrC4rQ+/IKugfXgXn2yqwuaoMkxNr4fbgsIjoj8H63DqEGl+TXkvDCcMdNKB1YQ8e7V6EvXtP4eQDG5gY2eD4savYc8cJL3TsYX1+E96Y3UF2cpjskzG/l3opAkrKSzB/3Wx80bYJ+gzriJkzW+LA8Ra4o9EKVx53xqblUzCl1RBJBEwVtqjjMKzpNgazWvbDynHz8UjjGa7s24m7KrtgrvkIVlqqsHz6GJZPHkvZgFd3r+PpUy3s27gPk5v3xuQ2/bGu5VCcbD4OJ4QIODVuBVZOX4anQeHwzC9C1NsqPH9hiJWjp4jKuxcmj/0Wkyc2xpYdzXDi0lfQNtyEsjKupOsLJAISSAR07IETEyegTcMvMWbMKGzYvAGDmn+DjSMHw23SNHj+4ws4fdUErnfuITgiAtFRUYgS2/CwMKSnp8PXywu6r17Bfu5CmP71X7Br3REnp01Fi0/+D5MnKWHNutXo3aQRdowZDp9hoxHzSQPEb9qGqDdvoNm5O7T/+gm0//Ev6A0agvyUFNndMYqIJALC3RFkcA0vT27H/nNa2HtaC1p3H+Lk1WfYdvgRTm9ciWurx0kiIMVHr7ovAC38Y/cQZiozob9lFIx2joPh9rF4vnYoHi/uB41lA+Bweb20miD1G6BMgP3lTfC2s4e5awwuXn4IBxNzePkn4YaaFXRE3RoYkgQNI3/cPbgbIdrHJfFAfQLCbVUlEfBYeTFOqpzC9uMauHzxHq6duYZtp7Vx/PRdmJ5aixDLB8hJiZB9Mub3Ui9FQJjna9xbthynRozBw2lzsG/lRCgfb437Wq1w6lZ77F46EVtbjcGWb4dhtXDey4UgWNl6KJY264+tYxbggdpTaF49D4O7V2Gqfg9m6vdhqnZPemyucR/ad65BXfMJjm1WwZJmA7Ck5SCsazEUO1uMwI5vh+PYxJVYO3ourrn5wjq3EHaFpTj78BlWDZ2EBXN7Y+KYbzB/YTNcuNkKl+42xmOt6cjOyZLdPVPXocmCMtp0QXKrTti7exgGb++I4Zs6Y9L+vhi6ui3mHR8A97EDkP95M6Q3aQX/ew8QFBYOX29vBPr6IkqIgEhhXq5usLW3R8zCZcj8rDFSWnaAyo5hGLi1LYZt7ILJKn0wRFxv9qE+cB/UE9mfinM2bUdMUBA0OveAxv/+A3f/8j/QGjQMxTk5srtjFBESAYlvHOH36gLMzm2Du5kJPC1MYPX4Oqy0X8DB4BXU963C2cXDYfrojJQJkNYJEBE6ZQLMVGZJIsB8z0SYCZOLAM3lQgRc2SCi+VeSEKCOgnZXt+DajadYctIMq3dcx+07z7D9iiXmKj/F5UuqOHrPBjP36+Pk1q2I1DuFJB8dJHtrI8xODWont+DBjvnQu3kWLiaGMFW9C4uH1/Dazg72LzVhfnIVAo1vIisxWPbJmN9LvRQBZhev4qGIsnS+agrHxm2gpjQLE2e2w7ELzXHoUhvsWzQRJ1tNwnERta9sNRRTRSQ/vXV/TPm2N5YNnY77qhp4fusqzNSE8hRGTQFk9JiOvbhxGZoaGti3YS+mNO+NRR2GYXmXkZjeZgAmt+yDNWPm4LrKGbimZMArKw+emdl4aeOIXcs2Ys70Hhg/7lvsUmmLu0/a4Mbjb3Htfk/ExnNHl/oCiYD45m0R2bgldq0bg2GbB2DhnikYs6Ef5u2chPHbBkJ/UB94/t9ncP2yCVxv30VcUjKiIyMRGxWFGGGhIpoPDAjAm4hIvJ67EAF//Qz+QjAoi+uN3NQfc3dPxFhxvbm7lDB+ywA49uqO5P/9DPFrNyEmJASPx07A8a8aYfcXX+PBosUoKy6W3R2jiFCfgMRgJ/i+Og/7O8fg4BWDq5oOMHz2At7+cbilaY3Tm1fhwpJhMHl0Gqm++iKqfy4cuzZi7B7B7OBMGGwdDZNdE2C8YxyerhyER4v64MmKahFA59ECQclez2F5bi1O7N6PIycf4drRcziprIJDR2/h/Kl7OL9HBQcOXsGJU6p4uGcDQnROSsMDk4WACLVVhaoQAfeFCDh7/Dy0jL3gauuMq+dv4YFhEJwcvGBzYaMkArITeHTAh6JeigBzNS1sadIS20TktKN5OxwZPwXde7XE6BFfYMLkplg9fgJOtJ2Mo9+MxvKWgzGhdV9MbNMX47/9DvP6K+HBYw28vHtd6gRo/UxNygRQ3wB6bCOMMgFPhAjYu1EZ45p/Vy0i2g3E5Nb9MKf9IKwZNgM39h6Ds6kl7AxMYWNgAj31Z1DesAvjlHpjwPBW2LizOe49bYOrD9rh0r1mCI20kN09U5coKytDYWEh8vPzUVRUhALhbPNiYpCw5wDCps2BrbYOrt66ARsLa9y5ewvmJma4e+cWTM6ch/PqdTD+qgnsr99ESmYmMjMykJKcjFjx+oiwMPj6+sI/OBjO02fDsUU7BJ06hxd37+HZ82fQefkKGprqMNQ3xO27txFy5gJiRishTbxfVGwsYsPDoX7qFAwePEBmegYqebEVhYZEQFKwIwJ0LkLvzA4cvfQMa/fdg+bNW7h29xVW7LiKQysW4sqKkaKuO49UmieAVv4TDlrKBAgRYLR9DPS3joHOplFCBAyG2tJ+0JKJAHLk0mqBni9ge2kT3I0NERgUixcioLJ48UKI2miYGDvg1YOHeOMbCkfXN3h2ag+CXwkRQH0CxOvD7NWheWY7Hu5ciN1b9mLjgXu4e/2hNPHa6kMauHjxISxOrUGQiRABiSwCPhT1s2NgUip8bR2h/kgDxw/vxG7l+RgzqT8mjOuEEaNaY+mw4TjUdBQOfj0U2xoPwqrG/bGqUX+s+LIXtnQdD1VRcJ/dviJ1AjTTePAuE0CPyWh0gNYTTZzfdgQrGvbD6qYDsOqbgVjTbBC2tByOHQOmY/5XnSVb+k1PrGreByu+6oINgyZjwvTB6DOsLXr2+QoHjrbC5bt9ceZqO7wJcZDdPVOXyM3NRV5ODuKE480QTjw1JQUJwpFnZmQi9PVrFJWUIjw4BCXFJQgPCUW2OJ6UkISkrGxkxsXDvu9AOF28LImAoMBA+Hi/RqRw4AFCAHh7eUt9BSzGT4LTgiWgWD4qIhL5OXlIiI1DQkwcssV1YmNikSdESPBrHyFCShAZGYUiIU6CxfXihaAoLCmRBAqjuFR3DHTDG7P7sDy+GLqHV0Dn4HIYqCyC2o65uLFmGq4uG4urG2fAQuMSUnz1QPP6U4qf+gSYqsyAufJ4mO9RkvoE6GwcDtUNE/Bw0xQ4Xl5bLQBoLgEPLThe2wJDXXMcUfXElv23oK9jhts6flh77BXUHj7HM4s32HjRGmd2bkO47glZJuCF1BygdXEf7u9cjMtLx+H2+hl4umsu9A4swqtDK6F/eCnszq1GsI06spPDZZ+M+b3USxEgxzdSREQpCTA1vIXkxDhRUcfhgdot3DpyEmorD0Fj1SE833QSGuuO4sHKg7izZB8ebj4JfSMz6Gi/hO4zEXGJqEtPmIG2Noz09GCopws97VfQFxGdtoYO1A5ehfrha3h67Caen7iNp4euQu3EDVzddRSXtqjg+sZ9eLT5ILZ3HY1V3UZh0ZLx6DusDRp++wlGDWuAuXPbY8O6wUgU98fUPSgDQEIgRTj/1JRUSQQkkwgQTj1GCINC8XxcdDRy8/Ikh5woymBKcgoyhHBIE/t2Q0fD+dIVZBUUIEbs+/v5ITo6SrpeUmIiYoQ5TZgM32UrQW48KT5eCIx0UZ4TEBsVKQkPul52Ti5i4uKQJ94nIT4BuWI/KSEByUlJ0v2VCCHAKC5Sn4AgB0S66wlnq4lwG1WEWasixOoxgoQw8Hx1FZaPT0Pz7G5YaV5Cqp++lN4nB13dJ2AmzHaPh8mu8dDbOgav1g+Hxurh0Fw7Cg5X1kvnJQkhQG37FmfX4Oj6ddi0VhmH127ApR1bsG/7AezfvBc392zHiX2HsHfHUdzeugxhemeQTJkAL22E26sLEbAXr64fho3aGXjrXscb84cIFfcZYfNYmBrCHbQQ5vQcWdwc8MGo1yIgPiULhcXlMNF/BN8oWzhHOsEnKBCBgUHwDwyAj78vXsvMy/c1PHy84fHaG+4e7nB1d4ezqyucXFzEYzd4ennC09MDHuI5d7Hv5uYqznODh7cn3L3F8dfi+ddewjzFMY93j+k9QqIioDx3NeY27o69QtVeuLYDz7VVcfrYVixeOA4vX6iCR3DVTQpFhJ2Wmor0tHQkCYebKJx2WlraOydOIiE+LlYSBonCgVOUnyCcc5ZwzAmRkdCcMAkPlPfA3tkJtjbWsLSwgJOjAxzs7OBo7wAzsX9/2EjYbNiMospK4fwTpawDbWOECKD3yUjPqH5P8R7Z2dnSPaSKe6L3SxDCICsrC+W80IpCQyIgzt8G4TRjoKMWQpyeIdSZ7Dne2D+Bu8EdmD0+hftHNtToE0CZAG0pE2B+cJbUHGC0czwMd4zDszVDob60P56vGljdJ0Ca9OeFlDlwVzsM46NLYHV6OezOr4b9xbVwvrIO7jc2wuPWZnjd2Qrf+9vg/VAZkdb3q4ciUp8AIUxUj28WQmQnrDTOwcvkPoKF0w+le3WUmxaC7TR4noAPSL0VATFZwdD3eoVrdoex/sBQHFBbjr2PD8PE2gYOTo6wsreFpa0NzK2tYGZlKbbWMBOPzUVFbCEeW1CFLDN6LB2Tmaml5Q+MrmFhQ9eSnSseWwqzFhW5rYM9bEQFf/7QGajMXIWjFw/guPpeqLncg22QIUzMdGV3zNRFqD9AvHC21I4fK5yz9FhsKaqPEk6eovSYqGjpWEhICEKCg6XnyHmHhYZizYKFmD11GjZv3IjtW7Zgx9at2C6Mtts2b8GGdeswasAAHNmzV0T7OVLnwQgaThgdjVDxehIUCeI9SRjEiGMkRKIio4TwiEe4eD4sJFTKUJTyDIIKDYmA2NemCLHXQJDlfQRZPXhnfmZ34PTiAgxv7cetvUtheO84Uv0M3vUJiLZ7VC0CdoyB2Z5JMFVWEiJgCNRIBKweXN0nQNS10uyCQjj85BTDMpNGHPxon96HMgjUMfD+oTVQPboOpvcOwfXVZQRYyO7V8nsLtLiHjBh/2Sdjfi/1TgSk5sfjvusxrHw2CKvUx2PGBSWMWTcSrl6vERYWAf+AQPj4+Yoo/TVcPT3h5OYGO2cXEYm5wNbJGTYOjrBxdHqvWYlzrESURmYpjF7v5O4OBxcXOIrruXh4wlWYp/drvPb1RWDQG4SGhSMyKgYJsUnYe/kKPh/dE93X9MeyM1PhFmMuu3umrpGRni613Xt6eEjmI8qVuygDHuKxk6OjeM5L7LtLWydRvpyFeYnHr729xb4T1qxdh8ULF2Hd6tVYv2at5PQ3rlsvbdetWYO14viMGTOwf/8BabSAhyhn9D7uYuskyiJdt/qYp7j29/uvxX24iPeibMKbN28kscIoMFVvkRRogwhXantXR5gQA3J7Y/0IbjpXYXL3EO4eWAHj+yQC9IVzfiZEQHWfAHOVmTDZMRamu5WEGBgHzRUDobq4L16sESKA5gkgASCtIaBV3TfgR86+2qjPwHPpvB+YEA7J3i8QavMYD4+shfrJTbB4dAyeBjcQbKv2g3slC7VTQ24SDxH8UNQ7EWAfYYDJD77FpNutMU5lAnovnI8uc2dA29AYdhSpm5vDwsJcSrtaWVabtRWZJWxERG8nIvj3GZ1jKV5jIV5P16h+bA5zczPJTM1MYWRiBENjI2mRoVc6+niprQdtHV3om+jB2Ewfu67vweB9fTD6dHeMvNwEh00Xo6gsX/YJmLpEkBCVVy5fxu2bN3Hn9m3cvnULN65dl4yO37h6Tdpeu3IVly5cxOWLl3DlYvX23JkzWL1iJRYvWIilixZj2eIlWLakhtG+OL5o3nxsXL8B1+la4nVXxfWuXLqMq8LoGF2b3u/alSu4deOmsBvSvdy6fkOcewVqj1WlvgOM4pKTnQN3G324mmvB2VgdziYa78zBUA2WL+9B7/FlPLxwGJbPbiEz0BCpr7WR5qeHRGc1WB+aCWvlsTDfPRZGW0fg1boheLZyAF6tHQjXaxuRLs5L9dWRXpPq8+rXmXhNup8Ool2e4sm149C4fhIG6tdg/eoBHI1+eK9kTkZqCPB2RimvIPhBqHciIL80B3oB97FbfxbGn+2Hjkv6o/H4QRi5ehEmb1otbB1mbt+CWTu3YfbO7e9sgbIyFu3di6Ui4lp64KdtmcoBcc4ezNixDdOF0bb68VZM3rIRkzZvxISNGzBizUoMW7kCw9cuxdgd8zHt6CzMuTQJi++NxfLHw7FItTfmqnfE6pcDcc1xN0LTfKRVvpi6h42VNWZNn4E1wpmvX7u22kREv251dRS/ZuUqrFqxAiuXLceKpcuwfMlSybEvEdH/4oULq7dCBCyevxCL5i/4gdFxep7OJ5EgCQVhdI0Vy5ZJ1129YpX0HmtXUSZhDdaL96X3l0zcC527eeMmxMdxx1NFxtnZFRu37MDuvSo/acp7DwoT232HofHoHjwtn8Hd7AncSTQYPIb+lb3QP7cN+ue349WZLdA+uRnPjm2A1tH1MLl3Eh4WWvASr/GyEkbbX2ie4nX0Ph7mT+ForIlrV69iF93Lvur7+al73am8H3sPHEZcXLzs0zG/h3rbJyCnOAOBqc7QdL+GPU83Yv7VSZhwagiGH+qNvspd0W17O3Te1BYd1rVH21Ud0HZFJ7RZ2gUt5ndD8znd8c2sHmgyrQcaTvoODSb2xNcTeuKr8T3x5die+GJMT3w+qic+G9kTnw7viU+GfYd/Du2Of43qiq8mdULLJR3QY2dbDD3ZBpNudMQC9R5Y+WIANuqMwgGTebjtchA2Ya8QmxWKqqq3sjtm6iIUYVN6/jU1/bx+LTUHSObjI5kvmS+ZL/xkRiMA5Bbg7y8s4AcWSNuAHx4jk79Gfh26pq8PWfV7SVbjHuh+vDy9xGv9UcyTBSk0wSGhuHf/MdTUn/y8aTzFg4eqOHbkKFQOHMJBlcM4dvQ4Dh08jEOHjuCgMNr+2A6K548eOSateimde1Ac/8VG5x+W3uugyiGcPnlK3MtTmf3EPQpTVdOE5hMtpHN264NQb0XAD6lE8dtcJBdEwC/FHlbhz6Dtfx2qnqdwy3kfzttuxjHzFdhnNBc79aZj88uJWKs1BqufjMYqjTFYoTYGyx6OxeK7Y7Hg5jjMuzYOsy+Nx4zz4zH99ERMPzkNC87Pw1bV5ThusgFX7HfivvthPPO7CNNQdbjHWiAi3R9ZhWkoreChWgzD1E4KCgpgamwCHRoGrauHF8+eQV1VVZjae0wVGmpqeKWtDT3xGj0d3d9kr15qw97WTnYnzMdCQUTA+6msKkdxeQFyStKRUZSM1IJYJOZFCov43vIjkEQmhAQZCYrkwgikFkUhoyQOueUpKKrMQUUV9cLm1D7DMPUDGllS9h6Tni8rk53N1DVYBDAMwzCMgsIigGEYhmEUFBYBDMMwDKOgsAhgGIZhGAWFRQDDMAzDKCgsAhiGYRhGQWER8AuoqKhAYGAgdHV1eQ525oNCK/7p6elJiwIxTF2EFsN6+fIll+E6Sq0XAeHh4TAyMoKhoSF0dHTw/PlzaXGWjwkt0zp48GC0b99eWpv9fURGRsLc3Bw2tM6AMJ6zvXZC6/3T90Rli5zwixcvpP2PObNeVVUV9u7di7/97W/SWhTvg1YhNDY2hrW1tVSuaFEgoqioCM7OzjA1NYWdnd1vEqm03LG6ujqCg3lRlrpETk4OLC0t35VhcsRURmjCn4/JhQsX8Je//AUmJiayIz9NSUmJVHYNDAygr6+PZ8+eSfU5LYZFv4X3Qa+jz/ifzmN+PbVeBKSnp2PdunX461//isuXL0uFoVevXti6detHWyOdMgGrVq1Cp06d/qMIoOe3bduGf/7znzhx4gRP11pLoQrp3r17+Mc//oFZs2ZJTnXu3LkYNWqUtBzwx4AqNKoEv/766/8oArKysnDy5En861//QuvWraVliYm3b99K5axly5aSUP4tvwkS2nQP169flx1h6gI0SQ+JVyrDEydOhL+/P1auXIkBAwZ8VEHn4OAgiQAzMzPZkZ+G6lESs1OmTMH//d//4dq1a5KAGTRoEGbOnCmV8Z+Dfpv9+/fnJbH/AOpEc8CjR4+kQqahoSHtnz59WtonFfyx2LVrFzp37ixFXv+JW7duSfdHypypvQQFBUlR+Lx586R9FxcX6Xvbs2ePtP8xoOxD48aNpQj/P0GzstG90j1qa2tLx6hiXb58Oa5cuSLt/xZIONDyxiS4mboFZbT+/ve/S46VIHFI5YPEwMeC1rn4r//6r19cH2/YsEG6R1rrgjhw4IC0T9mBn4MyrPR7ZT48dUoEPHnyRNp/+PChtE/pJIJ+CJQhoEJFkRG135MqpaicnLajo6OkmGNiYqQmBVrHnRQlnU9p0JqFi86nwnz//n24urq+Sz9t374d3333nRQxUgVMCpaiyZ9CLgLoPeXExcVJ7/XgwQOpDY2g1C2l7+iYPPoMCwvD48ePpXugSpn6IdA9k8qne6Z7ouuSomZ+H1R5UWS9cOFCaZ8iYvrelixZIu1TFsfT01Ny0JWVlVL7PaU8o6KipHIRGhoKLS0t6Tr29vbS90Tlh8oZRfhUJul1BJ1Pjpa+W6rs5Bkiul6zZs2k11I6n66XnJwsPfdT0D2SaGjXrp1Uvim1Om3atB+I09TUVOl69LuhypOgxYRUVVUl0UFNVHQdKsdUnuke6TNR2SPoc9Jvy83NTVqkiF5Hfwem9kFNlZ9++ilmzJgh7dN3+7//+7+YNGmStE/Ckb57KysrqYxQ2aAyIM8kRUdHS2WSygHVi69evZLKVVJSklQ+qB6tmV2i8qBG6wSI8+TNDnTsv//7v6VyTdegYI3qu59j8+bN+H//7/9J9Ri974QJE9CtWzepTNLvhOo9yi7Q70vexJWdnS19DnkmgK5PvzG6l4SEBOkY3be82YDKMj1P2bGfq6eZauqUCKC0JxWKIUOGYNy4cdIPgKDK6quvvpLaVykyWr16NRo1aiQ5VjqHIvjmzZtLldmOHTvw7bffQkVFRRITo0ePltr6qeKlArZ48WKpkNJ7tmnTBt7e3tJ7KCsrS5UvNUmcO3dOeu7nIsYfiwD6wVFFfffuXaxdu1ZKOZMQ2Llzp3TPpITpR0XiZeTIkXj69KmklulHsXHjRuladIygaygpKb0r+Mxvh5z3Z599JpUlctD03XTs2FESWgSlJ4cNGyaJP6qcyDHKv1fap3JGac3Dhw9LqU1yzCQoqJzR9/fJJ59IlRBB7ab0PuS0qVnpxo0b0nGqkCkVT2WOvtvhw4dLZYAqtJ9DXr6orFIESNeQQ5U63fPt27el7FWfPn2kSpDKVsOGDaV7oHJOopLehyphchB0D0ePHpWuIb/+smXLJIFK90RNENzxq/ZB9dsXX3whfeck1KhOoaYhefs89fcgJ9ulSxfpMfUdoeaDmzdvSs/v27dP+q4PHToklRmqK6dPny45V7oWCQwSCQQFMfQ+VKYpNU91KOHn54f/+Z//wZYtW6TgiZom+vXr9y7Y+THUlEvvKa//SEBQky/9pkioULn+/PPPpd/QiBEjpAzd5MmT0bVrV0nUUNBGTR4UFFIZpTJNryWR0KJFC0lQ0Geh+6H7os/C/Dx1QgRQIaRCs3v3bqmw0GN55UqQSuzevbtU6RFUwL/55pt3UdDs2bOlHwEVMFK1VNDl0R/9cOh6VBGSsqX3oiiNRAEJC3nala7dtGnTdxE4FdC2bdv+ZBvsj5sDqNCT0KB9atelQkqKmZw5FWbqGEMVM1XmVGivXr367n1IFTdp0uTdZyNHVPOzM78dEgFU2VBFQ5UGfWdUcdRk/fr10vdFkBOkvh5yQUYVHlXAtra20j6VTRKbVCZIjJIooP4hBL2GHC9BbaBUfgjqC0BCRN7URVEM7ZOw/TmoIhw/frx0vyRcakKfSZ4xI2FJFT5FfwSJFXL2JDBI9Ny5c0c6TiKVBC45AoKuQSlmErwEdcQlQVMzs8XUDkgEfPnll1KZImFJWYD58+fLnq2GAh9yoFT/UQRNjlLefER1DpUjuZAkp0x1J2UCCHod1Z8EZSXlnbJJKFAZJEgE0DVIMNbcpzr1p9i0aZPUfEDZM6prz58/L9V7JKTpd0PBFT1Pvxcqu1QvU33doUMH6XwKzOR1K5VRqpfpN0EZLQqwyOQZA6rrP2bTSF2kTokASpWSuqRIngq9PAVKzQE9evR4F5lThU7nyB0pFSDKHhCUWqLoSF7ZU4VHnQ7l7VFUQVJFTM6aKni5oqbmAPkPiSAVS9mAn0o1yUUAVcIERVyLFi2SCiqpcblwoIqerkFOntJYpGZJXdNrFyxY8C4apAiNBAml3eiH8r5UG/PLoe+emgPou6FmJKo8SRRQRCGHREDPnj2lxyQCKDKSV0DkuMnp03UIqtwoa0BQJUTRUk0nTZUeOV6KqimzRFC6Vf79E9TMRFksOvd90HtTOZGLh5pQuSeHTZkKKjfyDlfk+MmZU6aCOgGS+CSolzllQOQigFKpJEQonUpQFoEcjaamprTP1B4oSKAySR3rqF6hjBJlp+TliSARQPUjlUnKjrZq1epdJorKGZUjuUCl+ocCKgqsiIEDB2Lq1KnSY4KCF8oI0PXmzJkjHSOnT05b3q+Fskt0zZ/rKEj3SOdThE9QfUb3TM6boCCOxDbVl3IoCKIMGtWfBDUVkLCmz03BGNWdBGUhqBOhHMpiyZv3mJ+mTogASudQoZJXQiQGaF9eaVElRyqRKmHi1KlTUmVOQ6cIqtwpPUXQD4EKsPxcKvyUjqLCTdE/iQX6IVDalq5BKVoqYOT05UqUoB8Wpd3IefyYH2cCyMlQQZVHZFRJk3AhQUOKmwoqCRNqi83Ly5M+H7WZySt4amOmHy59hp+q9JnfBlUkJADllQY5eYqUaTioXKhRFEHfHUHigL6XS5cuSWWCIm5KsZOTJCi6p4wTQVEJCQIqNwRdh1KaVM6okqWKiQQpVZzkqOWVNolOEp/ysvtzUNmq+ZuQQxUvXZ8yRmfPnpUqU+r7QvdDn4naikl0UNOavE2XxCYJE8oUEJRBo0wAlUOCfiPkaKifAVO7oO+OvisqWwRlBqheonJI4o4gp0tlmMobZX2ovFEzAEXdVM6oHJEjJ/bv3y8JQqqHCBqJJe84S3Uepd6puYyyZ0OHDpWcMo1EoGvII39558SfywTImzipaYKgMk/7FGgRlKWgjEZNEUDPUTaVoLJPZZxeR8epPFMdSVB2goSBHKozaWQX8/PUehFAFRJ9iZTWXLp0qVRYqQKmQkyOkSJ4isapY4y8zZ4KPT1Hbf5UOKhSp9QspZGosqV0GLWTUZs7RUTUQ5yibXqOOmlR+z2lqOh6VFlTGxSpYUqT0TmkpklxUsQmTwXXRC4C5JEU3TMJD1LV1P5P0SA5f4oGyZFQyph+fNTfgX5oVMjp/mo6AkrTURQnjzqZ3wdFOlRWqALt27fvuwqLskBUPkhgUqV58eJFKUohZ07t+lSuKItEgpEqIIqYSShS9Dx27Fip/FATE5ULekyVEn1nY8aMkcogRTn0flQeqDIlwUrZCNpSpy5yxPQ9kwOXC84fQ+3+VJHSvVO0T5365JBIpOPUdEZliQQFjaaRX4vKHkVhNdtJqTKlskxpX7oWRXr0m6DPTJ+TRA9dk8op7TO1A3LAlCUlgUZNVtRMSEKP6ihymFQ+KUCiepDKFGWlqL6j5ygwoX5FVM6ofFNmgOpDqkepniMxSeKPyjvVWySAaSgtCQw6lwIX+p1Qp2sq/3SNI0eOSCKEMrG0T78heeROUPmmZgfqV0D3Q3Uq3RuVOxrhQnUiBUp0b1Tf02ejzCsdo/qQ7os6DFJzKT1PdTb5BirjdC797uh3RQEVCXpquqDfIAV2lAVjfppaLwIoVUTOkVLnVLjlvVoJ+pIpnUXROFVO8t6s9Fh+HkXXVHCosNIxcuj0mCIyEghUOMjZ0nWoAJNQoDQTVYb0HBVMKrz0GjJSvXR9+b48CqyJXATI+xMQdB8UWZH6lbdXkTigjAO9P0VqpL7JGdFn+HEnLDqH+hbI017M74P+1lQGyBFT+aDUJH0HBP3tyTFSlEVCgNrtSZhReaHvnyomOk6vpzJAZYaek+/LyxntU9klp03PU7miMkWCgb57Eq9Uruk1VJZJmMj3KVX/c72aqfKm8kr3TtevOa8BvYYqWhLHdJw+lzwiJCgDReWr5jGq7Ok96X7pNZQ5kP9tKN1c8zdC+0ztQF4G6TuWl2F5maHvkUYe0fdFETXVnZQdorJI5Y/KGtVD9Br6buk7pjJKj+maJFwpU0aP5T31qS6kOozKKgkGKid0bdqXlxcqX+SM6TpkdI9y6D3pPCpHVL5JKFN9KG+KIOR1rfwz0eehY/QaOk5NDSQsSPDQb1Rexuk8qrPldT1lW+me6TH9Ruh1zE9TJ5oD6hoUMVJ0Rz+sDwW141LlzTAMwzAfChYBHwjKDpDypnZ+6jBDTRc127R+KxT5k7qlDmo/N+SGYRiGYX4LLAI+EJQCo/bfFStW4Pjx4x8sbUopamon5p7ZDMMwzIeGRcAHhNq85CMAPiQ/NQKBYRiGYX4vLAIYhmEYRkFhEcAwDMMwCgqLAIZhGIZRUFgEMAzDMIyCwiKAYRiGYRQUFgEMwzAMo6CwCGAYhmEYBYVFAMMwDMMoKCwCGIZhGEZBYRHAMAzDMAoKiwCGYRiGUVBYBDAMwzCMgsIigGEYhmEUEuD/A3YlBgl9Zby8AAAAAElFTkSuQmCC[/img]
Close

Information: Pythagoras Theorem