Menghitung Luas di bawah Kurva : Mencai Integral Tentu

Sebelumnya kita akan menggunakan Geogebra classic 5
Contoh : Hitung luas daerah di bawah grafik [math]f\left(x\right)=2x^3+3x-2[/math] dengan batas [math]x=-3[/math] dan [math]x=-1[/math][br]1. Ketik persamaan di Input Bar dan tekan Enter[br][img]data:image/png;base64,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[/img][br]2. Ketik perintah berikut (atau pilih dari drop down list) di Input Bar dan tekan enter[br][img]data:image/png;base64,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[/img][br][img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAqkAAAKvCAYAAABJf1baAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAI80SURBVHhe7d0JfBTl/fjxb8gBIZBw37eAHIIoguIBohWqpR71QIut4k/0Z+m/FWyxam21torWitXW/kRboba1FbXYWm/KoYKAB8ghgnLfZ8hBIBD2v99nZtlNstnsJDu7s7uft69xZp55sjzPHrPffeb4Zvz4xz/2PfLIIwIAAAB4RQN7DgAAAHgGQSoAAAA8hyAVAAAAnkOQCgAAAM+pOUhdN03OzsiQjCrT2dPW2dtulTdO1LOX66uGfzMj42zRf7a6dTLt7Ay5Vf/xOrUp5O9D6d+fPU3WxrJvDqybdnal/ldrX03q9By4wXpeQ/twYvI/r2FfymjEqE9v3FrlOX3jVtO2amVaUOd/s4b3lltqame07U/o+wUAgOpqGUm9RV73+cQXMi2c1Euk1yRZ6HtaLrZrxVb1f9PnWyj6z0ZUpzb1kjFXD5MVayqHTetemyVy9Rjp7Wo/w9MAtfesq2Xtib6/LnKJ/ePAiQS0PaiXTFpot3/tYzIs9DVdOMm/NbF69qn8mq9bs0JuueWWamXD+vRM8PMIAED6qtvh/oijLm/IrSdGztwYmQl5/LMflTV2aaBNr+v23pNlkUz3x3a1//u9xlwtMuu1kNG9dWLFqP5Qqlo/w/WtyoiZ+ZuQkV8dkYt69PANeXTyAHm9UiB3sTztD/Rk8qP2v6dtuFWmnRhtDfxblfv9elRt99N6/vZNuzWwLfwoY7W/q7ca2mNE2haijm2r/Jpbr3efy/tUK6v2HqjtuQptd+h70wjXp1i+d6IVzXOrdcK9xwAAiJ+Yn5P6xq2XyIrH1ppRs7WPrZBLYny8M/TxffeKTF9kb7Bl2EGdNXoXxQhYrzFytcyS1wJfwute869dLRqfVBW+b5VHY3UUdpH/vzVfmlVrRO7qMdGNHr4xW6YP6yM97dUTtI3DpsvsE0/ldJkcGG19fYBM7q3BRuV+X2LXDKj0vOngbGjws2iyzOoT2HaLTH8gsM0frPgfKDAKGsvXM1J7Irb1hHq0rVcfGbBojVgv0Zf+YNL/el+s74OQskUDpE+4F63G56pKu6u8N8P3KYbvnSiFtiPycxbuPQYAQPzUEqTqqFxg1MU/1RoEvCGzpw+zRqD8ek26V26ZPtvhl1uVf1OnE0GKPv4tcm/g2P/FP5LHhlmLdaeBgg6iBQMFPdRfPTCouW+hI3NfrhF57DF/8GIiypARuWgN6BPm3+4lfQbYi7Zb7rVHW81zsEKqnLFQRdXn7XK5ZVFIYO4PbE9s69lHhp0I4FTwsXtNWii+p2Nx4DtSe2pra6i6tq2n9Ak8Z+vWyArznOtzbP8Q0LJbLq/hB05Nz1Wk92bNfYrpeyfcZ8eMrgdoO6L/fDp7jwEAEFvOzkmNKghYJJN7B74kL/F/bTr9cgtzTmrg8LcGD6ZOQPXgrS6CgUJtgUENfTsxMqdBwADpM8YfvJgv/wgjco6skzWVOj5M9HRJiz4HwdG3sKo9bxqk2YsR6ejs1TLrRJ9jdNg3Unuibmt92mb9MNHnTH+UDLjcel9ffLl1Xqr5oRJ8gqMT6b0ZqU8xfe+E+eyY0fVQ0X4+Hb7HAACIsZgf7q/+RRnFRU/R0i90e9FSNXirI3PI3x8oRDjUb6mpbxfL5bdMl9nT/MGIjsCZw/P+L/9ps2V6jSNyYegIW7iRLW3XolvEjqWq0OcgNKAIo9rzpgGQvVgbc+GQ3V897HtDuEPvDkVqj5O21qNtvfwRpI5Y6ujlieeuZx8TuWqZsxFMv0jvzYh9itF7J2p1+XxG8R4DACDGYhykWl+4DwSGtGJ+4UfVx39UJkcbbEWkI2srZPajJjrxr4UTuW86Cjd98mQ74rFG6iZPni63hI8sa3Cx/EjPE6x0Qcsb5oIoeexHIQHLIpn8qF1Dn4OIgbWq2nY997W2v/Fz5cIdFak9Uba1vm3THwQrHpAHVoQ8tgaIpqwuo9+R3puR+xSb9040qrYj0nPo9D0GAEBsxXwk9eKnX5cBk3tbhxMvWSGPzXR6y6Ew59X5p8DpsBc/vVaunmU//gMit4Q7FGxfaBTN1f0Besh/xfQVEUfQIvZNz0/0/3fifD9zrLem0c+amXMrzV2nAn03VwdZt/46QS+PeqB6O0L67X+ISiq33f+Q0dwK6uKn5fUBk6V3oC3R/l0UIrUnqrbWu209pY8/EFtU6Rxg67D2ogF1G8GM9N6M2KcYvXeiEfE9XEkN7zEAAOIk48c//rHvkUcesVfhfXp7oAekz9oYnkYBVMJ7DACQeC6ckwoAAADUDyOpAAAA8BxGUgEAAOA5BKkAAADwHHO4/5577rFXAQAAgMQzQWr//v3tVQAAACDxGEkFAABA3MyePVsuv/xye61mnJMKAAAAzyFIBQAAgOdwuB8AAMDv2LFjsnfvXikvL5fjx4/bpd7QuHFjadGihWRlZdklFp/PZ9rttfaqBg0amPZqiu1Q0R7urzFI3byvVL73pyWyYst+OXjomF2aeN84raM8NPY06dIqzy6xePWNVdObivbGBu11F+11F+11V6q0F/Gh74vt27dL69atpVWrVibA8gp9n+7fv1927dolHTp0OPEe0QBV38eNGjWShg0bVgsGEynQtkOHDlVrW72CVA1Qz7v/TRk7vL9cN6KvNM3NsbckVnFZuby25Ct59q1P5b2fff1EoOrVN1ZNbyraGxu011201120112p0l7Ez+7du6VZs2bSsmVLu8R79P1RVFQk7dq1M+tHjx41AaBOXnX48GE5cuSI5OQEY8log9TMc845577hw4fbq5bvPbdERp3RW2782inSMDvTLk08bcuAbq3lyNHjMmPuF/Ltc7qbcv1FrDsb3el46VeEtkV/GeuviQMHDkiTJk1MOe2NDdrrLtrrLtrrrlRpL+Jnz5490rlzZ8/8cAknNzfXBKoFBQVmXX905eXleeq9XFVmZqaUlZVV+uG1Zs0a6dOnj71Ws7Ajqc1u/ofMfehaM4J64zdft0u9Yca/LzEjqpc/8JJseuJKU7Zx40bp16+feSK8qKKiwrwgXbp0Meu0N7Zor7tor7tor7uSvb2IH31vDBgwwF6rOx2RbdOmjb0WeytWrJBu3bqZZR2h1NFfN2jQrj/mYqGwsLDSaG+9b0HllUP84Wjbqp4n69UdjtK26aGcULQ3dmivu2ivu2ivu1KhvUgOOqq5aNEi+e9//2uXJLd58+bJ4sWLTb8SpcaR1I8e/65ZDoykVhwuMfNEyWxkHfrQkVR1xu1/lsJnx5rlcL9+3nvvPXspMc477zx7yRL6y4f21h/tdRftdRftdVcqtRfxE+69ES097/L111835xXr6QKB0zX0R4eOIDZt2tS8pjpCXt9D86Hvj/qOpOrpJVu2bJHNmzdLcXGxeTwdzVelpaXmB1Pz5s1l9OjR5uKsuqrrSKqjIHX1aqss3vr1+3OdgtQRI0bYa/E1f/78Ou0kU7q9990n/gf0v6FutAvqjufXXbTXXfVt7xVXXCGXXXaZ/6NU/89SNHg/uKu29iJ+wr03nNBg7/333zeB3UUXXWTKNODT8zH1FIC1a9fKSSedJOecc47ZVleh74/6BqkffvihrF+/Xnr27GkO7es5r4EjDXPmzDEB99lnny2dOnUyZXUV88P9QEzpm9G/M/Ya/eA8/vjj/hj6PjMHvO65556T3/72t+ZQHADv0Iuu9Edkjx49zDmpOrVv396sn3XWWfL1r39dvvjiCzNi6QUlJSUmcNaAeujQodK9e3dz1wANVnXS9UsvvbTeAWp9EKQiPgYNElm2zF7xDt2hTJo0U+6/P8M//62MHz/e3oJ4WOZ/T+gPhJEjR8ppp51m5oFlfW1mzJhhfkh4mbZR26ztjUfgqKMmc+fONe9Vff4AeIceEh82bJi9VpkGrXoHh4MHD9oliaXt0JHTmi6OOvPMM+t1iD8WCFIRP3p4wkNfqnpoxwoq5vqnn5u5BhzJRoM4bbcGLYEgLzBpmRcDPW2T/krXEcFB/h8w//znP+XTTz81wZdOujxt2jTTbu2HBrJeZD3vk/zvoxtk9uxBpq36vnKbBqr6nE2aNMnzQTwAi54GoBcheeXCPW2Hno7g5Qv1Yh6kpupOUwfY9FznVBpo09dJR3/i5rLL9HJBewX1pa+fft40MNLlH/7whyeCvMCkZbpN63jhs6kjfzpKqufhafv00LWelxTunCo95+r22283Aav+4g/000tmzpzp//80/6Tnh+oPnRvj9kNHg/sbbrghvp9hVKM/SvSzBUSiFyjp/k8DQq8kC9DsZtqezz77zLTPi2IepOqLoF8mqXQYSr8XZ8+2lnXuse/JOtERRA0W9AKMuDn/fJn36qtxOSQaDQ2Czve3SWSkf7rfzAf5Y6WN8+wX28MCr9+pp55qgjgN5jRoqUrLAoGe1tW/0b/Vz6fO4zHqFxAY7dXAVCcnF4boqKoGZF47HcMKrjdZK8bGel3E4JRePKUX/NT1eQn9oZMs52Rrm73y/aJt0R8J+twRqGLnzp2ycOHCStMHH3wg77zzjrzwwguyevVq83kNzbyUSNqOc88919yX98UXXzS3ztILqapOmjwgUVw53K9fQPrBTZVAVQdGNDDVeEbncRoocUXgS+n+++83I1nxukJY/93T/O+JkfP0R8wVJljSskTTQ6YPTDlfRpz6N/nlT66U/7w7Vz754y9l3v3jpbzYm79GNNjT19Dp66d19W80oNHnf+TISeaQu1sjf/q4GvzovkCnV/0/UPTfDxdMVxU4TzV0P6Lt18A2XiOV0fjWt77l/7+eiqBB4kh/gLosbp+pgMCpEHUJMs2Agv/vzvf/YPmt/z3l9UBLX3t9z2o7dZ7ofUjogIw+/156byL+9PC5nsMZOuk5n5rmVjN7jh07Vrp27WrX9ga9JdaVV15pglW9yKtq+3VK5OkJMQ9SdaehX0KBL8NU+ND+9rc6YqIBjTXX9WSgr0XoaJnuTHWnqunU9PVxMpJVX/o+sPblG8y0bFkzT7w3dNTrpmsukweuOV9u/e51ktO4qQy/+2lpVNBSXh53muxb660fWvp66nmc9Xn9rPfDp/Y0zZXARF/b0HM19XYjOhoazSijBl333z/T/ttm5j0bCEZ+/vOfm/57waqVq+T3Tzwly5cv97erq79/l8mGDRui6mOs6XOrpx7o8xwts2/wfyj9uzX7jOy6BbrxpD+udRBE3/96mkgi26vfb1UHYrTMyWuA1KIXIJ1++unVpv79+5sr5LOzs+2a3qLt6tixo/Tt29fEb1UnTSOcKDEPUgM7aP0C1R2JfqF4fccXiX8/7v9S11EcK0DVOynputf3Q7qj1JGGwGiZjkjpDlR38Im4CMUKMvSeaPr+0Ol88+XuBTs+nicFXXrba5aeo6+TIRMflHd/MlZW/M0b7199DvU11NHfugZCVoCqwW1gNPPGEwFgLNXnXE09XzX4t8/529ftxBe/9ltP0Uh0IKAB6v+Mv1n++NyzMnDgQPOZ0tMqEhGgKv13dX+rPziiPYJVta3WT1n36PtM2xcYIa/La6g/AqK5t6LbtB81vZ/DBa9IDnpP0MCN7L0qXPu8ej5pQH3a58rh/gDdCeq5cBqM6Ac3GQUGbX74w8pz8x3sYboTLSzU4MAaMdMvBA1Q9VdRIlijfrpT1/NRdZqRsJtnh5PduKm9FNTMH7ied8/TsmfVEnnt1pEJP/yvr6mOJNZnBFxf/2bNtB8aeOsX6ST7vNzYsgKg+pyrGfpcF1bqs55HbQWyiREaoPY/pb9dmnj6/OoPGN3XRvPDw4yS+F/7wBnZevmVBtpu0ZFbpcG0vo/1/RxKg9dwU7iAT8s0SIz3qRUB+h7UfgQmfS4Dy/X5EYnE0nM09+7da69504EDB8xtrAI0sNYb+ntZeXl5nbNsuRqkBmhwpB9a3eG4MWrjlsCIqe5v9EezDkAG1nVuBqU8yhoxC+zANTAdlNDnXr9Mbr9dR0D0K3Gk3H7j+Qn7gqlqx8fzpaBr5ZHUAD38P/D6O6TLeWPkpWsHJuyiKn3t9Eu+vs+Zfg71i7RbN/31dZp/mmEChljTuwrU9VxN62/173Tq7g8ArNHTAF1O1EhV0cEi+fnP7vNcgBqgwZI+f7qvjYYGVDdMmyY+/3tgmn8/racNuEVHQPXiPQ2iNUCtetFeIMirOlX9Ya2vvfZP216fH2z1oe/B0Ek/V6HriWoX6kcPa2uQqpPXRlS1PXoBk056VX5AVlaWScmqgarXRlS1Pdo2zbhV11Md4hKkqsDVuckUqAaO5mhz778/OAWa79VzU/X5tX7J60iFNvZx//rGajv7eNP3gL5pfbffLtPieVeBKGgwGkmHwf4vn1/82VxUteixSXEfVdWRcCt4qz99H+hhU30t9DWpGizEigYldTlXU/9OgxPrb63banmBBqhXXXm13DzhfzwZoAbojwEd6Yvm6JW+Jjp6qqcruP2jUf8NHQHX97EGmFXp9nBT6PtT9216qoC+bzUYjCcNrAOjwdHSU9049J88NODTi5y2bt1q3quaFtQr04IFC2T79u2mfdrOAB2h1BFgDVL1Vn36GfHKpO3Rdmn7PD2SGqA7QR210SuLk+GDq0Go/iDWHydVJy3XINb/OniK7kT1+dUvgvPP1517czNqFhjN9gQNUBN4uLaqQ/uju71G4KKqjAaZ8u9bR8b1oirdYUbzpayfK/0y1Smaz5g+phuHzvVcdA0kNMioy7ma2q66/q0bAgHqhN495esXf90u9S597pSXrgfQ0740eNYfSeHORw0EpVWn0FFJHeTQfZvbAXVVGvDX5bnUL2ptsxcuEkV0NADU/PpDhgwxqUK9Mp1xxhkmv35ogBqgAaCOVGpufK9N9QlQVVyDVKWjJPorWn8NO/1VGk+BAPSGG+yCKrRct4fZ1yaE7gw1MAncWkp37jrX0TKvXGxwggZbHnrtsxoFz++Jhl5UdeoNU+J6UZWOJtU2Eq5Bqf5A0e9SnaL5MaiPGeuRVH08nVLpkKcZQR12plw9593wH3p9nv37NH80o0Nunnh/648Ep1f8u0kHKLQ9uu9XdRkJ1R8seiszDfziEfzpflU/R/X5d/QxNMglUAWci3uQqvSLUXegurPy6gfXvx80avrBHij3wiF/DUR0h52IW0vVmY6OxTg4qovi7RtrPdQfTuCiqm1L55iLqvS9rL8WddIfC7EWTSBpXVGvF77oeYU63W6XRaZforGkPz711B636OPH8z0+6YeT5eaLLpRrLr9M5OmnRX7wA+sXaig9D0hPxzj1VOsXQh0CsFjTgE73B/rDNZpRdbfpfl8HKHTSkdC6nMahfxM6uTmiqp853a/G6rnTQDWaUzAABMUtSNVf8/qLNPALOHBuUqy/IGNFT5kKHNYPR8t1+6d68XwC6Yip7vgSdWupOtND/h4YbSresbHGi6Zqo8HtGbfcJ4uOt/e/vzWItO4B+/jjs2P+48szp2pEIdpTE+pKg4Z43RlCA1TZt1eu+dqFVkFT/w+am26yRktD6X5M+6xXx3votdL3je4bdB/h1X2tV+kpK1UDVP0BGvgOC50CAwVVp6o/EvV70As/GIBk4WqQqjvFwHk8gS+twC/g0PPV4FzgV76emKzPZ22Hgj1H3w8eOC81FhdAzV++1v9/PZ1Cf9HodGNUI59ORBOkWqOX+nnTAEqnx6Ma0Yx1AKx9d/P9qF/8bgbBAYEAddqkKhesffObIosXVx5N1edQgw89tK7lHjnErvS10EPtur9A9PQ7qur3k5YFvsNCJ32Ow5WHfv4CI9tJt68GEsi1IFUDVN0p6qEm/dLSD6h+sXjl8L4Gzzqyq4dn9Wb3Xh6F1F/f2kZtqz6n2lad6xeP7jRjHWTEhe6o6zCSuiXGwZ9e/NSqz2B7zbk9n38szUu3+5e0Lxq06DQj5q+JHt6ubQRGv/ysPP7WgJ4u1/aFqI+ZTOeO6r5E2+tGm3XfpKdt6GjZT++5N3yAGlD1/ev/LJpD/jpypodXPPaZ1HPSNWDicLMzun/Vkej60vcrAWr6OX78uJlQd64EqYEAVQ/n64dcA1Wl64HlRNIvIZ2WLdOAQm9x0sy0y4s7cH0utV0bN+qX5Qb/92I3cxhKA5B4jCa5SttfS+BV5O//m/4g/T7/63WW/pjwz71g03v/lgUP3iq7ViySx5/7m//LR99Lzc10/vndYn6unB7ejuZCQ/0S1M+cTtF8IepjxuPQeeCoiu4XdK7rdaGfW92PxJq2SdO4agrXxx/fKA899KD8/Oab7K1hVH3v6nOt5wjppMse/GwGRgW9/IP8yy+/lFdnv2omXfYC/SzrebR1/eEZ+PFIgJoeNCjduXOnLFmyRN5//30z6bKWeTlg3b17t7z33nty9OhRM+myliVazIPU0ABVP9w66RdhYAQk0aOp2g7rFAQ9PKvnEAayMllpG712vpC2R9NCWhfE6HyaeY6TcvS0Kg2OwgRei/xlv/F/kV7lfx/p9OH8+TL6ssvkww0b5I8aBMRQpBv5h6PB6ZuTvinFOzbJRQ+/JOf//Dk5aej55ksoMOmISaxfHx0JcyNnvT5mPO78YI1Qaj7+8808cIW3E7of0fe+Gz/O9IpxTcFq7Q/+Kcd9A2V2mPem1+j+IfC8RENHBbWvXjmiFWrLli3yzPRn5Sd33mUmXdYyL9DPiH6unY7g63vVjf0BvEmD0PXr18uKFSukTZs25mitTrqsZbrNq4Gq3nRf78P62WefmUmXtSzRYh6k6k4zEKAG6GHpwAhq6HIiBEejqmbZsTKteOV2LQHWzk0D50DwPMOVQ50JocGGPwBd5X/PPOP/4fA//sBllP8D/eLMmdJ/0CD5kz8gfdsf9N03bZoMc3Fkqrar+8sPFcuXb70g//3Zd8z6ZX9aaILTph0qvw46UuLWaIm+D2L9A08fS798Y/0Fqs9B8HNm/TC01vVqbv3cza20PRoahOkoaiwOvdascqD37Kv/NtOWXdHdRzfe9AjLaafpBTqTzOlA0f7A1qAp3EVBbtHXWkdva5seeOCXZv+r96TVSZe1LFzdqpPT91Nd6Pu6LkEqAWr60JFHveWjHp3Kzc01nzENTvXOO1qm27wwOhlK26MBacBXX31lpgDdlsg2xzxI1S+Rqoc6vTaaGl7dDj+6Sd/g+kVkjXRpCsvT/Du8+82h3GSmh/Bf9L/+k/w/Vrb4v4ge888L/DtyDUY1KJ3mfw993d/n/Djs3Ev3BD+cVWlw+vk/p8u8n31Xshs3kcv9wengW+6rFpzGS+DUGf0c1Zc+hj6W/miMNd0ZWyOTNXH+WdPPgf74desHmnWBS+CCM03julH+8OcZ4uvUSe6b9YqcOf5m+fn0Z+XNRYu1uu65rXmC6P50xgz9Qa1Hgz71B/G3R/3jX4Mm3U/raHa0I7D1Edjn1zad5g8Cm+UHP/O6rGXh6lad4v3DXY/GhQbJ+nkKXY/XDwB4y+bNm6VXr17mBvaZmZlmBFUvbtbgVMt0m9bxklWrVplD+4sWLTLZrL7xjW+YSZe1TLdpnUSJeZBaNUANqDqaGs39G92gOzRL1R26tR6PQ5/R0B2dfjHrl4meD6Vv8rlzp3nvxvxRCpxXqiOlN/m/HPUCqJv9QUfn22+XP/rn1/jfN53j/EWjsvOqj6Jq4PrZX34jC3/9A2k7YJhc9ffPTHCa0zSxIyKxCi70b/Ux9LHcGOXR96cGUYE2agAR/KGln7ORNe4nwtHPgT6Gk79xSh977tx/+vdNBf7JGvEYMGCATLjlZpOnf/Fnn8rXb/iufLh7t4y68265atY/5dmjFbJqZfWdt/Y7EMS4NcJnBUE6ah94/UY4ek/oqKD+6NFTs+rzXopGtEHqlVddJV+/eLTJqqOTLo8bNy5s3apTvINU/Td1NFq/0wI/HAPL+gMt3u1B4ulhfD083rJlS7PeqlUrk2Nf04K2bt3alOk2XfeSYcOGmfdrgwYNTFarvLw8M+myluk2rZMorlw4FU7V0VSd3NqBR6L/rnUBgY5CdPdPOnKiX54zTBvdOlwbLX1+9Iuj6q2ltN26Y0yWQ0d6CD9wXqkGpnpe6VkjRpiR0pf8/brDv00P6dd0Xqrb9L1nfgR8sl1WrtFbSFnB6UfT75OFj/5AOp01ygSnvb95Y8KD01D6HtARRX2P6HvFqcD7Sx9DH8st+viBH6VKf2hpHv6f/9xn5hog1yYQTKt4HD3Q5yMwEhbuczbs7GFy3y/uk7fffUumvfma5A8cII/9ZpqM+tpoc7uqF//xohkl0edXz7u9//5NZtmNU4isoF8/N3p+vb4PJpl9hBP6GDqCrKdReEGbNq3ljh/dIVMfechMupxfkG9v9ZZAkF+VlnMOKlRFRYU5p/rUU0+VTp062aXeoyO+OtVE07BG2u62uAWpKjCaGghWIx8SdI/uXPRLctAg3ZE87p9bbYvmi9NNegqEfqlpW7SNybSj05HR0PNKn/3tb83IaOh5pXoIvxoNlOL8PtD3nz7PM2Y0k9dWj5bLb7xVZj9+n6z462PS57L/kev+tcEEp16lP6YCo2BOTpsJvL/0b90clVT6+PoZD22f/jjUADCaeyPrSKG2VXO9J/pzGU7nzp3lmrHXmFFWDVpvnvA//i+krXLpmEv9bdeRSb0YU9s9zZUL3jQg1eelWzd97O7+gLNb2KCpNl674l+DUv0xoJNXA9QAfY+Hvjd1f63rBKjpSUcdGzVqJPv27bNLrACvcePGJ3LX6zbNZ+8levcBPQdVR4L1wl8dDdZJl7VM77KhdRIlrkGqfqg1QNBANRCIJYq2RV8EzW2vcy/spDVo17a4OcIVS3oIf9L48SYoDdwaKvS8Uj2EX+t5pYHtLh9yDFU5fehzcrDoStnQtKeMeXqudDs/OU6l0PeIvleWL19urh7V92+48+C0TA89ax2tG8/3l35h63PtZKROA1sd4Q6c6uJ2MB0r/U/pL3f8aLLceJO2N/Q9795hX31u9LQE3YfV5xZJ+jxrljDvXSfgffoaBN6joUe+kJ66dOki69atk/LycvO51OnYsWNmm5bpNq3jJX369JHzzjvPHNLXkd/XXnvNTLp89tlnm21aJ1HiGqQq69zKuRG/KPVquP/85z+mnk6HDn0upSUrpbjoE1m7+jO7lndUba8GAhqMv/nmmyYwiFZ9vmiciFV79ZD+NTfcYIJSvTXUhNtvr9t5pbWkSI1VeyPJblJgL9VfPNqr9L2iP/T039CRNR2x09HH0EnLtJ7W0brh3l9utTfw7+qVrRoka7Ac7hQFPayvh8Q1MNU264VX2oaavvDj9fzWhR5C14uuRPSeyxr0jZe+fft6tr0Buu/RHxT6o8bLz284iW6vBvmR3q9VJdvzi+jphVJ6pw390bd161bp0aOH5Ofnm/2eluk2reMl7du3NxdJBWgbdVIaZOs2rZMocQ9So6FfbosXLz5xP7Hnnhslf3z6PBk5vEyaNPHeIaCq7dVzUHR4/8MPPzRvUK+JVXv1vNKY3BpKH8P/Aa5JrJ9f60ruQPrQ8f7Hnx3TEbt4vx/039P265dl4IsvMAVGI7VOTdxur47yalv039FRVQ1YA0G0Lut5pxoc6Xms+iO2ttci3s+vE/pjQft6+eV6P9eZ/h8GP5e77rrLs+0N0OdUf8Toa6GHLb3e3lBeeD84GUH18vsX9aOfHQ1M9aJLvW2T/gDRSZe1TLdpHS/SUxP0Yq+BAweaSZe1LNE8+Wzp+V6DBw8253IEvswaN86TlavzpEMX7101Ga69TZo0MS904BeJl3iuvRqkRri4JNbt1VF8DSSsK7m7mmWnF51EwvuhOv1i1uBTR+x0p63PuU6BZQ1ko/2i9/rzq/3Qfmq/9JzPZHk/aLv1R831119vRn95/7oj2doLZzQIbdeunQwdOlTOPfdcM+mylnk1QFU6YnrhhRdKdna2mXQ5dIQ1UTz7jF100UXmHl0lJSVy6NAh+c202XKo7GR7q/dUba+eaPy1r33N3uo9nmuvBihhDgUHxLq9GqhqYOQkOHKC94O7aK879HOhI9ovvPACz6+Lkq29qBsNSr0cmCaDjB//+Me+e+65x161NLv5H/LR4981yzd+83UzrzhcYubxVF6+QX7845NMVD/tyc3+1p4kM/59idl2xu1/lsJnx5plPd9Dh9JD6Q1o4+2LL76Qpk2bmiFy/QUSem8xPQ8pMFpHe+uG9rqL9rqL9rorVdsLpCK9DsG6lV5kUQepiZKb/bo0yBQpKRstGRmZUQepifLAAw+Yk43vvvtus/MJqG0nmSi0112011201120113RtBdIRdEGqWHHoQsaZ0lxWbm9llgHS8+QAwdPNwFqQNW26XC63jjXC/R8Ls2SErrDqdo22lt3tNddtNddtNddqdheIJ2FHUkd8+u50q97e7nl66faJd7ywvzVsmbjdvnrxPPM+s6dO81VkW3btjXrXrN3716TQSpw6wnaG1u011201120113J3l4gFUU7kpp5zjnn3Dd8+HB71XJunzZyx58XSU5WpnRrWyANsxOXEiuUjqDOnLNCnv/vChOgFjTOMeWa5WHXrl3mF7Jmc9C5F+gv4j179phJdziBdtHe2KC97qK97qK97kqV9gKpaM2aNVElCQg7kqo27yuVu/7+qfzn0212SeLpaQgDOjeXp8afKV1a5dmlFs3qsGnTJtm/f785x8cLdCejt97Rc4tCD+co2lt/tNddtNddtNddqdReINXU68IpAAAAwA31unAKAAAASCSCVAAAAHiOOdzfv39/exUAAABwF+ekAjFQUFBgbgkTcNddd8lDDz1krwEAACc4JxUAAABJiyAVKU9vN6M38N68ebNJiVjTtHv3blMXAADULF7fqwSpSGn64di+fbs5ZN+3b1+TszvcpOdlax2tS6AKAEB48fxerTVIXbp0qUnTBiQjvVl3u3bt5B//+Id89NFHdml1uu2FF16QVq1a1fv9zmcGAJCq4vm9WmuQWlhYKE8//XS9vnR9W1+SSZddJpdNekm2hmT38C2ZZk6cnbak7hk/Ao8x6aWtdglS2ZQpUypNtTl06JDJ4nLmmWfK888/L0uWLLG3BGmZbtM6+mEqLy+3t9RNfT8zPt9WeWnaJPO+1umySZPkpSWxf38HPpfhPjux+GwCAFJPPL9Xozrcr1c21+dLd9uHH8iGjAyR9R/Ih97Jsook9Mgjj5yYopWZmSlDhw6V73znO9U+UIEPkm7TOlr3+PHj9ta6q+tnRgPUlydPlOc3nyO/++c/5Z///J3c02W9PP+r38hLW+MXMGYMnWSuvpw01P+5BQAgRLy+V6M+J7U+X7offrBefCNGyPni/7KdtdTeUt3Wl6zRo8smTZNJky6Tyy6bJkvskVcd9ZnmLwtsr/aFvWWWGRXS7YGRIZ9viUwzI7iTrJFcfTz/3219yf/4dt3LLpsk0xiF9aSqo6ahU11U/UBV/SDFWp0+M0tnyfPre8h37rhSOvl/2GVkdJKhk16VV1+dJld1ynD8nj5xpGFacHu1kdMPrM9OuL8LjKRW+vxV+cxU+7cZfQWAtOD296qjC6fq9KW77UPxx6jSo/PVcs75/vV5H5wIPEPpl+Bvnl8v3a//ncx+7Bzp4v+bAN02eeLzsvmc39sjS/Pk+YmPV3qc9Zs7yx2zZ8vvru8uG/7y/cpflOu7yHX+ba++OkmGyMv+f2eznPP72Wak6J7z18u852eFbRMSL3Tk1OkIajihHyg3A9QAp5+ZpR/M8/+/i3TpaK3XyOF7OtLnY73ott/Ld3qE/yxoYPy4//M3r8s9ZnT39/d0kfn2Y1ifW3+bz78n+G//qvJnEwCQutz8XnUUpNaFHupfLz3knLM6yhB/lJqRMV8+CDOYGlovI2OoFdDaKm/rFPZxepxzlhl56njWOdLd/wW5eXPIeQXnnyND9XQDv4xOV8ljs++QLh++LNMmTZIH52v5ZgmtjuRQ34DV6wKjpjpCGTqqaTh8T0f6fFjbOkmXLnZBVUs/kPn+vz3/nCHmMTqFORVg/bwXZNK0JdLhaitwDrQNAIC6chSk6q0Ebr31VnMSbDQCh/r934Lijy/FH13KCP8X5LxwUWoVHTr3sJcsGRkb5C/fv8J8WV/x4HxTFvpF2yUw9NSxi+h37fot2631Ksyo7OUT5VcfbJHO190hd49gxCedhB6KCPzy0zK3OP3MhNIfa5NefVX+efcIuyS8aN7T0X4+wtm2ebO9VJ0GyNd9p4f5fG6Y/6B83/8ZnTSt8gWSAIDU5eb3atRBap2+bO1D/Rkb/iLfv+IKueKKB82ITE2H/ENt3xJyvN/P5+su1//un2YEJzBNu6qTvTUkYN22WfQrtUfnDtZ6FYFR2e/ccbtcNTTw91EcXkVCxOp8VFX1XJnQQxRuBKp1+cxEOtpQk2je09F+PsLpWOMQq2XoVdPMaTi/u/t6GdHd5w9W/yIRTj0HAKQIt79XowpS6zoapF+eelX/iLuDweXvru8e9ktYD0P28H/VfvDhNnOY05yaZwvdpvQCK71AI/TiqfUffGhGb0JPDaiJjvroQJJva+Df4XC/F91///01TtFq0KCBVFRUVPsgBVT9QGndWKjzCOqQq+V6f6A374WXzQVR+h59+YWQD0MNantPO/l8VBNyBEQfQ0du9UIpvQArcIHV5JdFOg29Sq4OPU8HAJBy4vm9WmuQqvfCquvhSnNVv2+EnDPELvALnBNX9ZC/Hja84zs9zEUdl0/+QCTku86cc3ePv+D5ieYLceLzep3GY+Zq54AeXbbIb/zbvv+XDdLjO3dU2haq45V3mCBg/oNXyOUTX/A/kHWo0sHRT8RJbm5ujVO0cnJyzEVLixcvrvZBCgh8oLTOgQMHpHHjxvaWuqnPZ0bPub7ysd/Ld7p8IA9+/wq54vsPmqv9u4+4W64O+RyFiuY9rZ+PWZPtz06Ez0c4etrB7b//jpy/+VfWEZHv/0U/gOZIht6q6nd6OsKJz+ZmGXH977h1FQCkqHh+r2b8+Mc/9t1zzz32auLoiIyea6pX9z92pcjLj+u9Ir8jv/ev6MUaQF0E0re1bdtWmjdvbu7XFo7+0tMPnU4dOnSQrKwse4s1KqpX6Qfcdddd8tBDD9lr3hb6uQo9PQYAgLqIxfeqHlnXgY3aeCZIVUum6ZXJG8yyr/sI6xw7ByM+QDj6gdq0aZNJ5ebzhT8XWg9f6Ahot27dKn2QFEEqAABB9f1eTcogFfCiZA5SAQDwmmiDVNfvkwoAAAA4ZUZS+/fvb68CqOqGG26oNpJ65pln2msAAMCpaEZSRYNUAJEVFhaemG677Ta7NDJ/YGsv1c6tuvPmzbOXouOFNjupq95//317qXb0L8jNNjutH61k7J8XXj9Vn8de/KTP9+Ykn2/J7+2CEG71T7n1fDipS/8qi1U7ZsyYUel7taaJw/2AS/yfQ3updm7VdcoLbXbaPz2BP1r0L8jNNkdbX29Pc8stt0R90+9k65/ywuun6vPYR4qsecMCax7Krf4pt54PJ3XpX2VutaMmBKkAgLjTAPWHP/yhHD9+XH7wgx9EHagi/sr2W/PcZtYciBeCVABAXAUC1CeeeEIWLFhg5gSq3qSjqL7j1nJOU2sOxIu5cOqRRx6xVwGEc7DKhVNTp06t9VBGaWmp5OXl2WuRuVV32bJlMmjQIHutdl5os5O6ykkf6V+Qm22urb6mS9QLdk8//XQZMmSILF26VD755BNZvXq1XH/99Xat6pKlf6G88Pqpuj52ybYG8ukfGpnlvmPLpdWAyoeH3eqfcuv5cFKX/lUWq3ZEewsqLpxKkCNlFb4nblruu7Lh677vtHnb9/azm+0t8KLQE7mjvXBK60bLrbpOL5zyQpud1FVO+kj/gtxss5P6vXr1spdql4z988Lrp+r62DuWWRdN6XRgo10Ywq3+KbeeDyd16V9lsWoHF055XFnxMWmUlyl/3HKhPLXmfHl64kp7CwAA3nBor73g17iVvQDESa1Bql749dlnIq+9Zk267PBisKgV7yuXGVM+F9/x2q8Ie+5Hn8vBPeX2WvIpaJ0jE57ob+YblhVJm2659hYAALzh8AFrnpkjkhPdUV4gZiIGqatX6/l3Io8/LvLKK9aky1qm25zat+2wPHzVxzK2yZvyrZzX5albV9hbREoOHJWfnLdIsrIbSEaD2vP1N8zLlLtHLDJ/F0+LXtkptw96T65q9IaM7zhHXn74K3tL3ejz8NMLPpTLJvewS2Jn/l+3yY/O/MC09erGb8q9F34oW9eU2FsTI9bPHwDAPUdLrXlea2sOxFONQaoGoRqQ7ttnF4TQMt3mNFB99NpP5cPZu+SpL86Xv+wdJWdd0c7eIvL091eaQ+DX/ryXXRLZdf56R0or5P++F7/D5Bs/K5KpV34sI67vKC8dvlguvLGT/Pkna+TVx9bbNZx7pfwS+ePmC+SFn6+1SyL7W5T1Ko755J+/Xi/nXN1e/lHydXly5XD57L/75MHLP7JrxJ8bzx8AwD2H7NtPNWphzYF4Chuk6uH8556LfFg/mjpVrVl0QDKzMqRlx0bSOD9LTv+69dNs08piWfC37XL+uI6SlRPdabI62vq1mzrLe3/fbv4+HroNzJczL2srV/zIGvUMBNSvPbnRzJ1YOX+fmQKnNhwpqzDz2vzjF+vspcj0eZ72ybmmrbrcuot1OsGezYfNPBFi+fwBANwXOCeV81GRCGEjQh0hDTeCWpXWcTKaerwi/Lmm7/5pi5n3H+7sp1qvIVb6i8Dfx8Pds8+wl6xAWR3YccTMndBA/a8/XStXNnpDfnLuIpn49AB7S+yEnjbxz19bh9WvvPMkM0+UWD1/AAB3HSuzJpXb3JoD8RQ2SN282V6IQrR1H79huZkfPXJcLsv4j6xdXGjW1ecfWGdm9z4zmM7ivq8vke+0fsdcVLRi7j5zTuWzt1eOiANB7aoF9vGICCZ0/6/5dyNNWseJBS9sN/PQdoeK1If2PfPkofeGmcP9z266QM4d28GUx9rS13ab816fv/sLM4oZ7nSKaJ5rN9T2/AEAEqfcPh9VMZKKRIju2HoM3D7zVHtJ5FXfNyoFJptWWIfrm7bMMXN1x18HmVMCfj56sfzqso+kc78m8t2pfeytlkZNssx8y+raLwZ6ZsMF5t+NNGmdaOkFW8/fvUZym2bJrb8/xS6tLJo+uG3ImDYmEL7n1TNk8au7wp7Dm4h2RvP8AQASJ3Blv8rlnFQkQNggtUsXeyEKTurWpDzM+ZgasN731lCpOOqTnNwGJsjKaRQ+pq44Zudsi5Nj5cfNBUhHDx83bex6SvhccU76EI5e/KRXwYeO9qrQdZ2uzX/L1I1Eg1UV7tQIJ+38xwPrzKhrpOmmznPMc1STaJ8/AEDilO6xF/wacbgfCRA2LapeDKW3martvNSWLUUeekgkyxrQrFUgyNJRy1B6eFkD1arly9/dKw+MWWqWH5hzlvQ9p/qnRB8zJzdTZh36ul3ivmnfWSafvr1HHpw/TDr1aWKXhhdNH5zQ/lZ9nmqiF2UFzvvU5cszXzcJBPRq/6pi3c5InDx/XkFa1Oq8UFd5Ie0k/avMSf1AWtRoJGP/vPD6qbo89oa3cmTre1nSsMAnQ39sn5xahVv9U249H07q0r/KYtWOeqdFXbXK55swwecbPz78pNu0jhOXymtmquqOoe+b8qK9R+wSn2/HV6W+bzd/y/fiL9f5/vLTNSZ16K6Nh+ytlrLio+bv9O9rc3O3OSf+/ZomrVMbbc81eW/41i45YJfULJo+OKXtjMYXHx7w/eTchWauFr68w/ztkzcvN+uh3GhnTZw8f14SmqaNtKgWL9RVXkg7Sf8qc1KftKhBXmlzoO6yGVY61IWPmtWw3Oqfcuv5cFKX/lUWq3bUOy1qv34it99ujZZWpWW6Tes4oecf6lRVYNRuzaLgxVS/uvQjk4XpqrtOkrH39jKHpH/5zcq/tlfMsy6YimbULxbnpO74stTcp7T88HG567xF5lC8XpQ0rsXbdo3KoumDW9r2aGzO+33kmk/kiqzX5Xc3fyaXTOwqN0+r/qLFq51Onz8AQOJw+ykkWsQTJDUI1cP5GpB+61vWpMta5jRAVX8vGm2mqvR+p+rz94NX6evN56d9cp45XK33Tv396hHyxGfD7a2WtYuts7oDf+82vSL/n8cuMZPejF4nvSjpr/tH2TUqi6YPbtF0q+Mf7WvuHKDt1Tbe+rtTTlxsFipe7XT6/AEAEidwI3+CVCRKrVfx6PmmAweKjBljTboc7Tmo0dILZ4Z/u4P8d+bWiBfchNILhebM2Gr+Lp0uvLnuvt72EgAA7tDbTwXukcpFU0iU6C81d5mO8uW3zpG//Sy6tJ96lbm5fZH/79JJtGljAQCoq8Mhtx/Pju46GSDmPBOkNmmeLb+ae5a075V3IlVoJJrmU68O178DAACxEzgfVXG4H4nimSBV6QU7F/1P5xO3TYpE6+l5lwAAILYC56OqvNb2AhBnngpSAQBA4pVbiSAlM9s/MR6EBCFIBQAAlXD7KXhB2IxTACoj41R1XqirvJDRh/5V5qQ+GaeCvNJmrbv2uVZSsjNDWpxcIf2/c8TeUp1b/VNuPR9O6tK/ymLVjnpnnAIQFJoBg4xTFi/UVV7I6EP/KnNSn4xTQV5ps9Z9Z4qVberzf9qFNXCrf8qt58NJXfpXWazaUe+MUwGax/+zz0Ree82adFnLAABA6ikvzpCKo9ZybgtrDiRCxCB19Wo9tCny+OMir7xiTbqsZboNAACklvKS4B12GqZPrhx4UI1BqgahGpDu22cXhNAy3ebJQHXBrTL9jIwT09Onny0fb7S3yRsy59vB8jkz1tnlAABAVZSFBKkF9gKQAGGDVD2c/9xzkQ/rR1MnETa8O118x2+Riz7yyS3+6dZPFsrgbrplnXz87Uvky56vm/JRYxbJl088KhtOBLAAAKB0dzBIzWtrLwAJEDZI1RHScCOoVWkdp6OpB2bcKi+d7tZo5jrZ/6V/1qePNLMKgja+JhvWiPT82sVmtfsvNIB9WrqbABYAAKijxVZooPdIzYnuQm7AFWGD1M2b7YUoOKkrG6fJnCdWSPdXrFHOE6OZ9uaAAzPOrnTIPjC9VGtA+6UU+gPRjLWTZZa/vgmCF9h/s3mN7JNhcuBd67GtbdYmAABgKTtgjaTmNDEzIGFqPCfVFd0myVWfzJQW8/zB6rfPlnde18IVsr/KIffmNy40QWzV6aobe9k1arDRH6H6tfj+WlP/mh/4w9bbbzDnpB5Yv0IyGizyB6r3+rettQLk20PPVwUAAEfsILVRczMDEiZskNqli70QBSd1dST1pdN7y9tvr5Fm/ztTLrrELq+iziOp/iD4wk+CwWzz86+WlrJINsxbJ817DDBl1uH+XtL9a7eYoLXQyUgwAAAp7tBeKzRo3NLMgIQJG6T26yfSMoo3p9bRutE6MG+WOeR+xoNPy+DhgVHRAdKiynmhUY+khlzJ//S3p8kBuzisLn2kxXF7GQAAVFNeKnKszFrOJSUqEqzGtKiBW1DVdPV+VpbI7bc7DFJnnC2zfrdITnrMJxd2eUPmfOsS+VKD1lcCV+DXk47UfmuyyA/WmoBW/70XnxD78fXq/t7yUc/X5ZpfXCyFP8uQt1+7RUbpxVP2nwM1IS1qdV6oq7yQdpL+VeakPmlRg7zQ5qItDeSTp7IlMzNT+o4tl1YDIt/Cx63+KbeeDyd16V9lsWpHtGlRI+bu10BVbzNV9Up/HUEdP95ZgGqxAsWP14r4jg+TnmNEvnrdDlqH21XqSe8eMOeJ6bK/gf/f6H2LNWobCIA3+gPjuy+Rr/Tfr7oNiKBqkPrUU0/ZazXTvykoiO4mg27VnT9/vowYMcJeq50X2uykrnLSR/oX5GabndTv3bu3rF3r3ylHIRn754XXT0Vbf8fHIh/POCrZ2dky7A6R/I72hhq41T/l1vPhpC79qyxW7Zg5c2ZUQWrEC6c0CH3oIWvE9FvfsiZd1jLnAarqJYP/Zh261/uXXvgL67B+rAJU1fzGp+WqT+x/429VgtBuF8uFgX+/6jYAANLcob32gl9ea3sBSJCIQarSw/oDB4qMGWNNuqxlAAAgtZTaQWrDfJHMHGsZSJRag1QAAJAeyuwgtTEXTcEDCFIBAIBRstuac/speAFBKgAA4PZT8ByCVABARA0aOPuqiPbqX3hLpYumCFLhAQSpAICICgsL5ZxzzrHXRObMmSODBw+Wfv36yejRo816pHIkh+Pl9oJfTlN7AUggglQAQI2mT58ukyZNkj179tgl1j0OH374YVm9erVMnDhRZs2aFbEcyaGs0F7wy47ufu2AqwhSAQA1at68ubz44ov2mmX58uVywQUXmOUxY8bI4sWLzXKgXG/iHVqO5BC4sj/DHxlwdT+8IGLGKQAW/dIN0IxTY8eOtdeA1NauXTs5+eSTT2SG0nTAejhfR0sXLFggw4cPl/79+5v1vn37VitftWqVWa/JhAkT5JlnnrHXkEj753WWsvUFktXkqLS95gu7FIi9jRs3RpVxSjRIBRBZYWHhiem2226zSyPTutFyq+68efPspeh4oc1O6ionfaR/QU7b0atXL3vJ5xswYICvoqLCLOt80KBBZjlQro8dWh5J6OPWxq3+OX0unNT3yusXTf2Fj/p8b07y+d6bdtguqZ1b/VNuPR9O6tK/ymLVjhkzZpjttU0c7gcAODJkyBCZO3euWdbc3/7g1CwHyvXq/tByJIdS+7Tj3JbHrQUgwQhSAQCO6OkukydPNqcATJkyRcaPHx+xHN53pEikwr66v3Frn7UAJBhBKgAgIj0nW89HDRg1apS5SErLli5dKiNHjoxYDu8LBKgqsxFBKryBIBUAEFOhFxoiORw+YC/4NSogSIU3EKQCAJDmSnbZC34NW3BOKryBIBUAgDRXutuaZ2b7g9R8RlLhDQSpAACkuUDe/kbNrZv5A17AWxEAgDRXah/ub9remgNeQMYpIApVM05NnTrVZN6JpLS0VPLyokuA7VbdZcuWyaBBg+y12nmhzU7qKid9pH9BbrbZSX29t6reCSAaydg/L7x+qrb67/+ssfiOi3QZcUxanX0g4f1Tbj0fTurSv8pi1Y7Zs2eTcQqIldAMGGScsnihrvJCRh/6V5mT+mScCkpUm48esjJN6bRlkTf6p9x6PuhfkJP+qVi1g4xTAACgVoHzUVVeG3sB8ACCVAAA0ljgyn6V19ZeADyAIBUAgDQWCFJz8qwJ8AqCVAAA0tjhQmveMN+aA15BkAoAQBo7tM+aNyyw5oBXEKQCAJDGirZY8/yO1hzwCoJUAADS1JEikYqj1jIjqfAaglQAANJU6JX9jQhS4TEEqQAApKnQILUJKVHhMaRFBaJAWtTqvFBXeSHtJP2rzEl90qIGJaLNX72WI9s/zJLMbJEz7z5k5l7on3Lr+aB/QU76p2LVDtKiAjEUmqaNtKgWL9RVXkg7Sf8qc1KftKhBiWjzR09b6VDfe8gu8PNC/5Rbzwf9C3LSPxWrdpAWFQAARBRIidqUQ/3wIIJUAADS1LEya56ZY80BLyFIBQAgDZWXWpPKbWXNAS8hSAUAIA0FDvWrPIJUeBBBKgAAaahkh73gl9fOXgA8hCAVAIA0VGbn7M/wRwKNGUmFBxGkAgCQhortkdTcFmLujwp4DUEqAABpqKLcmjfMt+aA1xCkAgCQhgIXTjVsas0BryEtKhAF0qJW54W6ygtpJ+lfZU7qkxY1KJ5t1lHURb9sLL7jIl3OPypdv3bU3uKN/im3ng/6F+SkfypW7SAtKhBDoWnaSItq8UJd5YW0k/SvMif1SYsaFM82H9xspUPVaftHdqHNC/1Tbj0f9C/ISf9UrNpBWlQAABBW6W57wS+vjb0AeAxBKgAAaaZSkNrWXgA8hiAVAIA0c6TYmjdqRt5+eBdBKgAAaeZIkTVvQqYpeBhBKgAAaSZwuJ/zUeFlBKkAAKQRvf1U2X5rmXSo8DKCVAAA0kjpLjH3R1VNO1hzwIsIUgEASCNc2Y9kQcYpIApknKrOC3WVFzL60L/KnNQn41RQvNq86Z0c2Tw/S3L8q2fedciUhfJC/5Rbzwf9C3LSPxWrdpBxCoih0AwYZJyyeKGu8kJGH/pXmZP6ZJwKilebP37GyjT13kN2QRVe6J9y6/mgf0FO+qdi1Q4yTgEAgGoCh/u5aApeR5AKAECaCL2yn/NR4XUEqQAApInQK/vzubIfHkeQCgBAmjh22F7wa1hgLwAeRZAKAECaKN1jL/hxTiq8jiAVABBTBQUM0XlVyU5rnpUr0qiZtQx4FUEqAMCRhQsXysUXXyz9+vWTb3zjG7JkyRJTPmfOHBk8eLApHz16tFmHt5TssuaMoiIZEKQCAByZNGmSPPvss7J69WqZPn26/OhHPzLlM2fOlIcfftiUT5w4UWbNmmXK4R164ZTKa2PNAS8jSAUAONKkSRPJysoyyzrPzs42y8uXL5cLLrjAZGgbM2aMLF682JTDG46ViRwpspYJUpEMSIsKRKFqWtRx48bJsWPH7BIgfTRv3lxKSkrkf//3f+Xw4cPSqFEj+b//+z8ZNmyYOcyvo6gLFiyQ4cOHS//+/WXVqlVmvSYTJkyQZ555xl6Dm47uzZXd/zrJLLe4YIvkdgvu14B42rhxI2lRgVgJTdNGWlSLF+oqL6SdTLf+jRgxwrd7926zvHXrVrOuBgwY4KuoqDD1dT5o0CBTHglpUYPcbvP2j6x0qDoVbbc3hOGF/im3ng/6F+SkfypW7SAtKgDAFXoUIXAkQQ/3l5WVmeUhQ4bI3LlzzdX98+fPF3/QasrhDYFD/Sonz14APIwgFQDgyKOPPio333yzObx/0003yZNPPmnKx44dK5MnT5bevXvLlClTZPz48aYc3hC4R6oGqA3zrWXAywhSAQCOnHXWWfKf//zHnH+q86FDh5ryUaNGmYun1q5dK0uXLpWRI0eacnhD0TZrTs5+JAuCVABATIVeaAjvCNx+qkk7aw54HUEqAAAprmxfhlSUW8sEqUgWBKkAAKS48qLg130TDvcjSRCkAgCQ4sqLMuwlzklF8iBIBQAgxR3abX3dc2U/kglBKgAAKa5kpzWS2qSDmQFJgbSoQBSqpkWdOnWq+Hw+uyS80tJSycuL7o7ZbtVdtmyZDBo0yF6rnRfa7KSuctJH+hfkZpud1NcEAHq7qmgkY/+88PqphQ9lS0VptnQ8+5j0uMS+gqoGXuifcuv5oH9BTvqnYtWO2bNnkxYViJXQNG2kRbV4oa7yQtpJ+leZk/qkRQ1yq81HD/l8r/2g3KRD3fSeXRiBF/qn3Ho+6F+Qk/6pWLWDtKgAAECKd4j4jlvLjQqsOZAMCFIBAEhhJTvtBb8m7e0FIAkQpAIAkMICQWpmjkhuC2sZSAYEqQAApLDi7dZc74+awbc+kghvVwAAUlggZ39eG2sOJAuCVAAAUtSRIpHyUms5n3ukIskQpAIAkKKOFNsLfmSaQrIhSAUAIEWVhlzZn9vKXgCSBBmngCiQcao6L9RVXsjoQ/8qc1KfjFNBbrR50zs5snl+llRUVMh59x8xV/jXxgv9U248H4r+BTnpn4pVO8g4BcRQaAYMMk5ZvFBXeSGjD/2rzEl9Mk4FudHmj5/xmUxTc+4/YpfUzgv9U248H4r+BTnpn4pVO8g4BQBAmivaas3z2topp4AkQpAKAECK0qv7VW4rglQkH4JUAABS0KG99oJfdpPI59ADXkSQCgBACiraZi/45bVjJBXJhyAVAIAUVGKnQ9VUqI3bMJKK5EOQCgBACgqMpDbtKJLdmCAVyYcgFQCAFHTEvr1zQWdrDiQbglQAAFJMRblI8Q5ruWFTaw4kG4JUAABSzOFCEZ99rVReG2sOJBvSogJRIC1qdV6oqxKddlLRv8qc1CctalAs27xnZaas+XtDs3zGpDI53qjElefDrf6pWD4foehfkJP+qVi1g7SoQAyFpmkjLarFC3VVotNOKvpXmZP6pEUNimWb175mpUN9926f73iFe8+HW/1TbrWZ/gU56Z+KVTtIiwoAQJoKnI/atL11CyogGfHWBQAgxQRy9jdqbs2BZESQCgBACikvDebs56IpJDOCVAAAUkjRFnvBjyAVyYwgFQCAFHIwJEht1tVeAJIQQSoAACkkkLM/J0+kUTNrGUhGBKkAAKSQI8XWPK+tNQeSFUEqAAAppHSXNScdKpIdQSoAACni0F7r6n7VtJM1B5IVaVGBKJAWtTov1FWJSjsZiv5V5qQ+aVGDYtHm0HSoA286IgU9KsyyW8+HW/1TbrWZ/gU56Z+KVTtIiwrEUGiaNtKiWrxQVyUq7WQo+leZk/qkRQ2KRZsD6VB1OlJiF/q59Xy41T/lVpvpX5CT/qlYtYO0qAAApJmyQmveuJV1dT+QzAhSAQBIEaW7rXl+R2sOJDOCVAAAUkDFUZHibdYyF00hFRCkAgCQAkp3iviOW8vNulhzIJkRpAIAYqqgoMBeQjyFpkNt0sFeAJIYQSoAwBG9Jdv3vvc9OeWUU2TkyJGycOFCUz5nzhwZPHiw9OvXT0aPHm3WET8HN1lzTYXKRVNIBQSpAABHHn/8cbnyyitl5cqV8qtf/UruvfdeUz5z5kx5+OGHZfXq1TJx4kSZNWuWKUd8FG215rktrDmQ7AhSAQCOvPnmm7JixQoZOHCgCVB/+9vfmvLly5fLBRdcYEZax4wZI4sXLzbliI8SOx1qUw71I0WQcQqIQtWMU+PGjZNjx47ZJUD6GD58uDmcf99998k111wj69atkylTppgMMn379jWjqAsWLDD1+vfvL6tWrTLrNZkwYYI888wz9hrqqqI0W3b+42Sz3GLEVsk9yb5hKuBBGzduJOMUECuhGTDIOGXxQl0V74w+4aRb/wYMGGAvWfzBqZlreUVFhamv80GDBpnySMg4FVSfNu9eFcw0VbTdLgzh1vPhVv+UW22mf0FO+qdi1Q4yTgEAXKEXS/3rX/8yy1988YW5gEppHv65c+eaq/vnz58v/qDVlMN9hRvsBb8mbe0FIMkRpAIAHPnpT39qLorSw/533nmnTJ061ZSPHTtWJk+eLL179zanAIwfP96Uw32Fm615bnORDL7ZkSJ4KwMAHGndurU8//zz5vxTPRe1R48epnzUqFHm4qm1a9fK0qVLzYgr4qNkuzUv4Cb+SCEEqQCAmAq90BDuO1woUl5qLXMTf6QSglQAAJLYob32gl9BZ3sBSAEEqQAAJLFCO9OUan6SvQCkAIJUAACSWMlOa964lUhmtrUMpAKCVAAAkljgoql8DvUjxRCkAgCQpHzHg+lQm7Sz5kCqIC0qEIWqaVH1vpA+n88uCa+0tFTy8vLstcjcqrts2TIZNGiQvVY7L7TZSV3lpI/0L8jNNjuprwkA9HZV0UjG/rn9+h3ckCmf/bGhKRt40xEp6FFhlqty6/lwq3/KrTbTvyAn/VOxaofeuo60qECMhKZpIy2qxQt1VbzSTkZC/ypzUp+0qEF1afOm94LpUI+UmKKw3Ho+3OqfcqvN9C/ISf9UrNpBWlQAAFJc0RZrrpmmcqIb4AKSBkEqAABJqti+sr9pJ2sOpBKCVAAAklBFuT9I3WYtN+9mzYFUQpAKAEASOrjZurpf5TOSihREkAoAQBI6sMFe8MttZS8AKYQgFQCAJHT4gDVvmG9dOAWkGoJUAACSUJF9PiqH+pGqCFIBAEgyoRdNNetuzYFUQ5AKAECSKdmWeeKiqcYtrDmQakiLCkSBtKjVeaGucjvtZDToX2VO6pMWNcjJ4375znHZMb+JWT5jUpnktkzM/sit/im32kz/gpz0T8WqHaRFBWIoNE0baVEtXqir3E47GQ36V5mT+qRFDXLyuAufKjOpUOf+3Oc7XmEXRuDW8+FW/5RbbaZ/QU76p2LVDtKiAgCQooo3ZZq5XjSVwTc5UhRvbQAAkoheNFVeai23OMmaA6mIIBUAgCRycJO94Nesh70ApCCCVAAAksiB9faCX9MO9gKQgghSAQBIIvu/suaaZSoz21oGUhFBKgAASeTQXmvOoX6kOoJUAACShF4wdaTIWm7W1ZoDqYogFQCAJKEXTQUyTRGkItWRcQqIAhmnqvNCXeVWRhj6F+S0zU7qk3EqKJrH3fBWjmx9L0ukQYWce9+RqO+R6tbz4db7U7nVZvoX5KR/KlbtIOMUEEOhGTDIOGXxQl3lVkYY+hfktM1O6pNxKiiax/3oaZ/JNDX/4cN2SXTcej7cen8qt9pM/4Kc9E/Fqh1knAIAIIVUHBU5YF/Zn9/NPuYPpDCCVAAAkoBe1a+BqsrvXGEtACmMIBUAgCQQGEVVeR0YSUXqI0gFACAJBIJUvYl/o2aRL9wEUgFBKgAASaBomzUv6GbNgVRHkAoAgMfp+aiBTFPNu1tzINURpAIA4HH7v7QX/Jq0sxeAFEeQCgCAxxVtteaZ2SIFZJpCmiBIBQDA40p2WnMNUDVQBdIBaVGBKJAWtTov1FVupS2kf0FO2+ykPmlRg2p63IpykcUPNTb3SO16wVHp4p/cbHO8+1cTt9pM/4Kc9E/Fqh2kRQViKDRNG2lRLV6oq9xKW0j/gpy22Ul90qIG1fS4u1dZqVB12vGJVeZmm+Pdv5q41Wb6F+SkfypW7SAtKgAAKSBw6ynVjCv7kUYIUgEA8LCS7da8cSu9ib+1DKQDglQAADwscPupFj2tOZAuCFIBAPCo4h0i5aXWcouTrDmQLghSAQDwqH1r7AW/5gSpSDMEqQCAmCooKLCXUF/7v7LmWbmcj4r0Q5AKAKizP/zhD9K7d2+zPGfOHBk8eLD069dPRo8ebdZRP4FMU5yPinREkAoAqBMNUJs1Cw7vzZw5Ux5++GFZvXq1TJw4UWbNmmVvQV2UHRA5UmQtt+xlzYF0QpAKAHAsEKBed911donI8uXL5YILLjAZ2saMGSOLFy+2t6Au9n1hL/hxf1SkI9KiAlGomhZ13LhxcuzYMbsESB9dunSRN998s1KAqof7165dK3379jWjqAsWLJDhw4dL//79ZdWqVWa9JhMmTJBnnnnGXkOo/fM7SdlXzSQj87i0G/e5NMiKnIoZSBYbN24kLSoQK6Fp2kiLavFCXeVW2kL6F1S1rqYyDTcNGDDAV1FRYerrfNCgQfZf1Ez/Llrx6l9tnNSvz+v3359aqVCXPGUXhHCzzfHqX23cajP9C3LSPxWrdpAWFQDgCh01DZ0CZUOGDJG5c+eaq/vnz58v/qDVbINzmgr1xP1RuWgKaYogFQAQE2PHjpXJkyebw/9TpkyR8ePH21vgVOlOe8GvdR97AUgzBKkAgHoJjKaOGjXKXDyl60uXLpWRI0eacji3x76Jf8N8kaYdrWUg3RCkAgBiKvRCQ9TNAfsm/k07iGTwTY00xVsfAAAPOVxoTYpbTyGdEaQCAOAhhZvsBb8W5OtHGiNIBQDAQ/autuY5eSLNulnLQDoiSAUAwEP2rbPmLXpzPirSGxmngChUzTg1depU8fkiZ38pLS2VvLw8ey0yt+ouW7ZMBg0aZK/VzgttdlJXOekj/Qtys81O6uu9VfVOANFIxv45ff18hU3l0z80Mut9ri6X1qeGz2znZpvd7J8X2kz/gpz0T8WqHbNnzybjFBAroRkwyDhl8UJd5VZGGPoX5LTNTuqTcSpIH3fjfCvLlE5HSuwNYbjZZjf754RbbaZ/QU76p2LVDjJOAQCQZAIXTeU2t85JBdIZQSoAAB7gOy6y176Jf8uTrTmQzghSAQDwgKKNmXKszFpuc4o1B9IZQSoAAB6wb02mmWdmi7ToZRaBtEaQCgCABxxYZwWpBV2tQBVIdwSpAAAkWHmpyKE9GWa5mT9IBUCQCgBAwu2zL5hSXDQFWAhSAQBIsD12kJqZYx3uB0CQCgBAwh2074+qo6icjwpYSIsKRIG0qNV5oa5yK20h/Qty2mYn9UmL6n+8XQ3kkycbSUVFhfS+rEI6nBU+FWooN9sc6/4FeKXN9C/ISf9UrNpBWlQghkLTtJEW1eKFusqttIX0L8hpm53UJy2qz/fl21Ya1H9/v9xXdsAurIWbbY51/wK80mb6F+SkfypW7SAtKgAASWDXMmue3/m4NGpmLQPgnFQAABJGM0wV77CWW/StsBYAGASpAAAkyP4v7QU/HUkFEESQCgBAguywD/Xn5PmD1K6MpAKhCFIBAEiAiqMie+37o7bsI5LBNzJQCR8JAAASYP8665xU1W6gNQcQRJAKAEAC7P/KmuvN+3UkFUBlBKkAACTA7hXWPL8zWaaAcAhSAQCIs6ItIof2WsttOdQPhEVaVCAKpEWtzgt1lVtpC+lfkNM2O6mfrmlRt72fLevftIZPz7yzTHKa+jzT5lj0LxyvtJn+BTnpn4pVO0iLCsRQaJo20qJavFBXuZW2kP4FOW2zk/rpmhb1w8etVKjvPWQX+HmlzbHoXzheaTP9C3LSPxWrdpAWFQAADyo7IHJwi7Xc7lRrDqA6glQAAOJo+0ciPju5VPvB1hxAdQSpAADEUeEGa960vUheG2sZQHUEqQAAxMmRIpF9a63lFr2sOYDwCFIBAIiTncuCh/rbnWbNAYRHkAoAQJzs/NSa62H+gs7WMoDwCFIBAIiD8tLgVf3tTxPJ4BsYiIiPCAAAcbBrefBQP+ejArUj4xQQBTJOVeeFusqtjDD0L8hpm53UT6eMUyueaySFXzWQRs18csbksmojqV5pc137VxuvtJn+BTnpn4pVO8g4BcRQaAYMMk5ZvFBXuZURhv4FOW2zk/rpknHq8EGf7607rCxTa/5liqrxSpvr0r9oeKXN9C/ISf9UrNpBxikAADxi12fBQ/2t+1hzAJERpAIA4LJti615bnOR5idZywAiI0gFAMBFpbtFirZZy20HcVU/EC0+KgAAuGirPYqqOg+zFwDUiiAVAAC3+DJO3MC/dT+Rxq2sZQC1I0gFAMRUQUGBvYTDm5vK4UJrucNgaw4gOgSpAABHPvnkE7n00kulX79+MmrUKHn//fdN+Zw5c2Tw4MGmfPTo0WY93RWvbmHmmTkirfubRQBRIkgFADjyk5/8RH72s5/J6tWrzfzOO+805TNnzpSHH37YlE+cOFFmzZplytPVkSKR8p3Wzczbn24FqgCiR5AKAHDk7bffljPOOMMsa7aa7Oxss7x8+XK54IILTIa2MWPGyOLFIVcMpaGti/z/82WY5bYDzQxAFMaOHWvmpEUFolA1Leq4cePk2LFjdgmQfjIyMkxK0zvuuEOuvfZaOe+888xhfh1FXbBggQwfPlz69+8vq1atMus1mTBhgjzzzDP2WmrZ+be+UnE4U7KbH5Y2l3/lf9Iip1IG0sXGjRtrTIsaCFD/8Y9/kBYViEZomjbSolq8UFe5lbaQ/gWFq1teXu67++67ffPnz7dLfL4BAwb4KioqTH2dDxo0yN5Ss1RNi7r/KysF6l+/u9e36T27sBaJbnOAk7qkDQ1K9f6pWLWjprSoo0eP9u3cudPMdZ3D/QAARxYuXCjf/e535ZZbbjEjpgE6sjp37lxzdb8/eBV/0GpvST8b59sLGT4umAKioCOoel57KIJUAIAjd999t3z88cdy0UUXSe/evc2k9Etm8uTJZn3KlCkyfvx4U55uDu0V2bPKWs7tXmRSoQKoWbgAVRGkAgAcmTdvnqxdu7bSpPR2VHrxlK4vXbpURo4cacrTzY5PRXzHreW8k/dbCwDCqilAVQSpAICYCr3QMN1ocLrtQ2u5UTORhu1LrRUAYekFUjfccIO9VhlBKgAAMaIpUMsOWMudyNMPRKWmQJUgFQCAGNlq3xo2K1ek67nWMoDahQtUCVIBAIiB/V9ak2p/mhWoAohe1UCVIBUAgBjYohmmbJ3OtBcAOGJu4m8jSAUAoJ40T3/gtlOt+4nkd7aWATgXCFRJiwpEoWpa1KlTp4rPFznFYWlpqeTl5dlrkblVd9myZSa3erS80GYndZWTPtK/IDfb7KS+JgDQ21VFw8v92/BWjmx9L8ssn3bbYWnS0boHlRdeP+XWY7vVP+VWm+lfkJP+qVi1Y/bs2TWmRa2EtKhA7ULTtpEW1eKFusqttIX0L8hpm53UT4W0qMeO+Hzv3GmlQV38pF1o88Lrp9x6bLf6p9xqM/0LctI/Fat21JQWterE4X4AAOph2xKRinJruSPnogIxQ5AKAEAd6c37N861lhu3Eukw2FoGUH8EqQAA1NHWD4M37+85WiSDb1UgZvg4AQBQB2YUdZ613DBfpM1AaxlAbBCkAgBQB3ou6qG91nLPr4tkZlvLAGKDIBUAAId0FHXze9Zyo2YiHYdaywBihyAVAACHdBS1eIe13ONrnIsKuIGPFQAADoSOoua1Eel0lrUMILbIOAVEgYxT1XmhrvJCRh/6V5mT+smYcWr93ArZNqepWe55abm0H3rMLIfjhddPufXYbvVPudVm+hfkpH8qVu0g4xQQQ6EZMMg4ZfFCXeWFjD70rzIn9ZMt45Rml3rrriMmu9SCX/l8xyvsDTXwwuun3Hpst/qn3Goz/Qty0j8Vq3aQcQoAgBj78i2R8uIMs3zyNzkXFXATHy8AAKKgt5va8oG13LqfSJsB1jIAdxCkAgAQhc9fsXL06+hpr2/YhQBcQ5AKAEAt9q8T2bvGWu5w1jFp2t5aBuAeglQAACLQ0dNVs6zlxq1Eul7kLwDgOoJUAAAiWP9OMP1pt/NJfwrEC0EqAAA1KNoismmBtZzfkRv3A/FEkAoAQBgVR0VWvWjN9WKp/tdyyykgnvi4AUAaKigosJdQky/fFCnaZi2ffKk1kgogfkiLCkSBtKjVeaGu8kLayWToX0ZGhjTKFJkxonJwestHPvP+btKkiSx+bJJ8/s/p0rhVexn+02ekWf9hcuzYMcdtdlLfq2lRi7Y0kM+eaWTy9Od3Pi4DJxw+MYrq5LG98P5Ubj22W/1TbrWZ/gU56Z+KVTtIiwrEUGiaNtKiWrxQV3kh7WSy9G/Tgn/73rnzanutspX/eNL3yR9/6TteUeHbuvgd3wuX9rC3OG+zk/peTIt69JCV8lRTn75zp89XtN3eYHPy2F54fyq3Htut/im32kz/gpz0T8WqHaRFBYAks3vlYnll3Ony7Fk58vyotrLu9eelbdu29tb627duubTsfapZrqioMPOADXNelq4jLpOMBg2k49CvybWvfmVvST+f/TV4NX//q4V7ogIJQpAKAB4x7/7xctak38jNH5bLuT/5g3zwyP+Tnj172lst08/ICDtFY++aT2Xrh2/Ln85pLK9+d4iU7rZPuPTTAHnnJwvkT+c1kVnXnCJF29bbW9LL+jkie1Zby3olf/vB1jKA+CNIBQCPuGbWaulwxkiz3P2Cb0l5yUHJysoy6wF6Dmm4KRq7ln8gQ78/VW764JBc+NA/ZP4D/2NvETl2pExK92yTm94rkfPueVoW/voH9pb0ocHpl29Yy3ltRPpcYS0DSAyCVADwiMMH98mnf/qVzLn7Onnx6n52ad2EG2W9/q0d0nbgMLNc0KWX7Ph4nllWDbKy5Yz/fcAstzv1HNm+9L9mOV0U7xD55FkxF0pl5oicdhM37QcSjSAVADzizR9cIhkZDaTXxePkkifsIb0qQoPP0Kmq2kZZfT6fPzD1R2O2/M495WhZib2WXo4czJBP/QFqwMBx1kgqgMQiSAUAj9j/5QrpfuGV0umsUfLZ36bZpZWFBp+hUzT+8a3eUrTlS7O8/6tV0uuS682y6vG1q2Xtv2eY5e0fzZVuI9PjWLeOnK59paGUHbDWe1wo0maAtQwgsQhSAcAjLnzo7/LWHZfLny9qIwWdK18wFQvn3zdT3px8qbl7wNLf/USGfO9X9haR08bfJTuXvW9te+qnMmzyY/aW1LZspkjhV9ZXYbvTRHpebBYBeABBKgB4RNfhl5qLp26cVyj9r/m+GSGdP3++vbX+9HxUfXy9e8DXHp0tDfOb21v0PMxG8rWpL5ptl/3pA8ltEbtbX3mRpjpd+geR3Sus9VZ9RE4h7SngKXwcASANaTaYdKUB6vKZIvvXWetN2h+XU7/DhVKA15AWFYgCaVGr80Jd5YW0k/SvMif1450WteJwhqx+oeGJQ/wF3Y5Ltyv2S37LxmY9Gk7a4YXXT7n12G71T7nVZvoX5KR/KlbtIC0qEEOhadpIi2rxQl3lhbST9K8yJ/XjmRb18EGf772HrHSnOn34uJUC1c3+eeH1U249tlv9U261mf4FOemfilU7SIsKAIBN74O65Hcipbut9Xanipxxm0hWrrUOwHsIUgEAKW3z+1aAGsjHr6lOT7nOumk/AO8iSAUApCS9QOqzv4p8/orIsTKrrNc3RAYQoAJJgSAVAJBySrY1MKOnOz621jUoPf1m62b93GYKSA58VAEAKUNHTNfMFln2dCMp2mKV5XcUOedOkdb9rHUAyYEgFQCQEnZ+KvL+wyKbFljpTlWXc0WG/kAkN5i3AECcPfvss7JkyRJ7LXoEqQCApLb/S5HFvxVZ/rzIkSKrrHFrnwybJNL3W9ykH0i0gQMHyg9+8APHgSpBKgAgKR1YL/LxdJGlT4kUbrLKGjUTkz3q9P9XJvmdrTIAiTV06FB54oknHAeqZJwColA141Tfvn3lySeftEuQLnpmlcjQhgdk47HosxMlm/3Hc2TN0ab2mvc0kGzplHW69M4eLU0zOtilIj45LhuOLZC1R9+SMt8BuxSAl5x33nmSmZkp55xzTlQZpwhSgShUDVKfeuope61m+jcFBQX2WmRu1Z0/f76MGDHCXqudF9rspK5y0sf6tmPJ7+6SZTOmysDr77BLLEeOHJGGDRvaa5E5qau2bt0inTpFNyRY33bs+myRHNqzTa7790a7xOL0NXFSv3fv3rJ27Vp7rWZl/rhz3Zwy2b8y98QhfaVX7XccKtJtZOXzTuv7WkfipH4835+RuPXYbvVPudVm+hcUz++IxYsXyw9/+EMzovr5558TpAKxoh+2AIJUixfqqngGAWv/PUO2LHpLhk1+zC6xFBUVSX5+vr0WmZO6atGiRTJs2DB7LbL6tmPXZwtl5d+fkG9On2+XWJy+Jk7qRwpSDxeK7F4psm2xlTGq/MhRyc62TjDNyRPp4A9Ou55nHeKvqr6vdSRO6sfz/RmJW49NEBeU6v1TdW1HaICqh/5nzpwZVZDKOakAAM/QrFDr/iOy8NciC35p3Yi/aJt1tb7e37RFLytb1PCfiZz8zfABKgBvWbFixYkA1QmCVABAwmRLruxeIbL6JX9Q+oDIew+KrJ9jjZwGbiOl9zntc7nIkDvKZMhtIh2HcMU+kExuvvlmxwGqIkgFAMRV6W4rENWMUJc0fkQ+fU5ky0LrvFNlRkx7ivS8WOTcn4gMu0Ok63CRhgU+qwKAtECQCgCIqarnrOmIqB6y10xQ838h8v5U65C+3kJKr9ZXOjLaZoB1X9PhPxUZ8j2Rky4SyWtjNiet4cP90TWSVv/+/e2l1DRkyBB7yZsIUoEUlpWVZU5e/973viennHKKjBw5UhYuXGhvTU1/+MMfzMU4qUIvbtLzuW644QZzgcO1115bp8wt8TBnzhwZPHiw9OvXT0aPHi1v/GWxrHpRZN7PRRb9xsoEpRdDBTTr6g9Wj70jg28RGflLkdPGWxmiUuE8008++UQuvfRSE+SMGjVK3n//fXtLakq1z53SfefPfvazlN13an+uvPJK83n9xje+4cn9CkEqkMK6d+8ujz/+uNkRrVy5Un71q1/Jvffea29NPfpF2axZal1Jc9JJJ5nXbfLkyeZKXJ3/8pf+iM6D9IrdByb9Xl7+5Wq5vsMfZeWMXNn6oUh5qbW96mH8M38osrL8ZWnVJ/XOMf3JT35iApxVq1aZ+Z133mlvSS2aSSgVP3dK9516BXqq7jsnTZokzzzzjKxevVqmT58uP/rRj+wt3kGQCqSw1q1by5tvvmlG4vTLRHeyv/3tb+2tqSXwRXndddfZJanh008/lb///e9y6qmnmnUdmQvchskrjpVZ55Q2WzlGGnx8pnw196i0btZRDhw4YO5jqofx+10lMuJnqXMYvzZvv/22nHHGGfLBBx/IoEGDPPeaxcof//jHlPzcKd13agCXqvvOJk2anHhf6lE3L75HCVKBFKY7nsLCQmnfvr189tln8vTTT8tPf/pTe2tq6NKlS8oGqOE89thjnhmV05vq61X5839pzRv7WktGRobZ1rpvhiwr/5uM/IV1GL/z2SINo789bMrQ0x/uv/9+z45+14d+7jp27Jiyn7tU33c+8MADctFFF5nTNHSu617DzfyBKOi5SQF6M/+pU6eKzxf5SuPS0lLJy8uz1yKLVV29YCX0vDC9SbqOAixfvtzcvF236/lHOjoQ2qeARLS5qtrqhutjTefC6bbQfta3HRvf+ptsX/qunHbbg3aJpaysTHJzc+21yGqrq+egasrAAB2JO3TokBnlePjhh+XCCy+U008/3WSMqqq+7di7eol8+crTMnLaf+wSS9XnomxfhmydnyN7VmZKRblVpu17Y+4r8v1HLpfs7rukU/c2ZiRRz83U915N9MKNpUuX2muRxfJ9FMpJXRVN/cDIlJ6ecfXVV8uZZ54Z9jULleg2B0RTt+rnMFTVz11AotscEE1d/Rzq0Yto950qmfrXtGlTueCCC2TWrFnmiNu2bdtk3Lhx8t///leKi4vtWtXFqh2zZ88m4xQQK1WD1GTJOLVnzx4zgqOBjV7E8cUXX5jDVi+++KJdozIvtNlJXRUuY4p+eYbLYlTfdiQi45SmD9SdvR5Wveeee6RTp072lurq247aMk7pYf3Vr4js/DR4D1OlF0DpLaJ++rsJct23rzXvt7lz58pzzz0nf/7zn+1a4dX0WoXj1vvISV0VTX29KOXJJ580P2i7dvU/QVFIdJsDnD52QG2vpVfaHG1dzZB0/vnnyxVXXFHrvlMlW//OPfdc058OHTrIrl27zHeEZoaKJFbtIOMUAPnyyy/NISr9tayjAHqYWL80kTz0wqmHHnrIHHIcO3asGWUNHWmNl21LRd5/WGTHx8EAVS+C0nNMh/4/kXaniVwz9mozcqjBypQpU2T8+PFWxTR09913y8cff3zicKpOqUh/JKYq3Xe+8sorKbvvfPTRR2XChAmmfzfddJP5UeU1BKlACisvLzeHcp5//nlzmEoPsfTo0cPemrqiHZlLBhrovPzyy+awf+gUL3p/0xV/aiQrX7DOQVV6Nb5ema8BqgaqetW+0lst6eFRff71EL7etiddzZs3zzwPoVOqS7U+6r5TA7dU3XeeddZZZiRV+/ef//ynThmh3EaQCgAIS0dPlzwhUrje+qrQC580b77e11QP8ddED/PBksojjelAf3Slso8++she8iaCVABAJTpi+vF0MaOnFUetkVK9Ov+8u628+QAQDwSpAIATjpV3kEWPiexdY63r6OnACYfNfU71nqcAEC8EqQAAo3RPUyneduuJc0/bnSpy7p0i+Z1DLuUHgDghSAUAyO7PcmTFX1uK73i2ObyvI6en3iCSFd1tVwEg5ghSASDNfflmY1n8u51Stm+/tOx1igwcZ52DCgCJRJAKAGnsq3cay8q/b5Sy/Xuly3nnyLl3FZh7ngJAopFxCohC6C11vJwWtaply5bJoEGD7LXaeaHNTuoqJ32sbzvikRa1qlWrVkn//v3ttcictmP/J23l8xd2yNHSIulw1mAZ9D2fNGpW/X3t9DVxUj9V06IGxPP9GYlbj+1W/5RbbaZ/QYn6jiAtKhBDVYPUZEmLGi5laCReaLOTuspJH+vbjkSkRV20aJEMGzbMXovMyWN//obIupcPyOHCPdJhyFlyzo8bSl4be2MVTl8TJ/VTNS1qQDzfn5G49dhu9U+51Wb6F5So7wjSogIAwtq4IFfWvnJQDu3ZJl3OPkPOvbPmABUAEoUgFQDSyL612bL6xX1S5g9Q2w06W86anCeNW9kbAcBDCFIBIE0c2pspn/zxkBRt3SBtBp4hZ08hQAXgXQSpAJAGDh9sIB9Pz5C9n6+RVn0GS99vZ0XMvw8AiUaQCgApzndc5LO/NpTtH62Ugi695JTrmkurAcfsrQDgTQSpAJDiNs3Lle2LN0qjgpbS+5vdpftIewMAeBhBKgCksKKtWbL6lX1ytKxEuo7oJ/2vEZP2FAC8jl0VAKSoo4cyZPmMCjm4+StpM3CgDBiXJZnZ9kYA8Dhu5g9EQW9KHEDGKYsX6qp4ZvRJtoxT62Y3ly9nr5YmnXrIaf/bUlqfGjwP1c3XxEl9Mk4FeaXNXuifcqvN9C8oUd8RZJwCYqhqkErGKW/UVfHM6JNMGae2f9RQlj61TSqOHJZTvztYBoyrfODMzdfESX0yTgV5pc1e6J9yq830LyhR3xFknAKANHXscIasfqlUSndvk87n9JV+V7OrB5B82HMBQIpZ82pD2bfuK2lxUn8ZeH0TycyxNwBAEiFIBYAUUrgxS9a/u00ysxtKr0s6SvMe9gYASDIEqQCQIo4fy5CV//BJ6a7t0v60U6Tvt9jFA0he7MEAIEVsX9hUdn7ypeR3OklOubapZEV/EwEA8ByCVABIAXrT/g1vlUnFsXLpOqK7tB9sbwCAJEWQCgAp4Ku3c6Rok3WxVJ9L2bUDSH7syQAgyRVuyJZti3dKdpN86X5ha8nvbG8AgCRGkAoASe6rtxtI8faN0qxHX+l1iV0IAEmOjFNAFDRzRgBpUS1eqKvimXbSi2lR96xsLMv/b69kNGggJ13ZTfp+y95QCzdfEyf1SYsa5JU2e6F/yq0207+gRH1HkBYViKGqQSppUb1RV8Uz7aTX0qJWHM2QhY9my5YPlkrX4SPktElHpVX76B7bzdfESX3SogZ5pc1e6J9yq830LyhR3xGkRQWAFLd1cUPZs2q95HfsLidfmivZjSOP7gNAMiFIBYAkpKOoX75xWA4X7pO2A7tLx6H2BgBIEQSpAJCEdn6aIwfWb5KCzifJyZfnkJ8fQMohSAWAJBMYRT1aWiRtTukqbQfYGwAghRCkAkCS2bU8R/at2yZNO3STnpfkSAZ7cgApiF0bACQR33GR9e8elSPFhdK6bzfp4MH0p9Fe/QsAkRCkAkAS2f5RQ9mzeqvkteogPS5KzCjqJ598Ipdeeqn069dPRo0aJe+//74pnzNnjgwePNiUjx492qwDQF0RpAJAktBR1C3vV8jhA3ul7andpcu59oY4+8lPfiI/+9nPZPXq1WZ+5513mnK99+HDDz9syidOnCizZs0y5QBQFwSpAJAk9qzMkV0rd0pui7bSfWTjhJ2L+vbbb8sZZ5xhljVbTXZ2tllevny5XHDBBeYm3mPGjJHFixebcgCoCzJOAVHQL90AzTg1btw4OXbsmF2CdFG09E0pWbNE2lw20S6Jr73/6SdFn66XJv36Svvrt0pG1nF7i7tCM9JohhqVkZFhUprecccdcu2118p5551nDvPrKOqCBQtk+PDhJp2rpnXV9ZpMmDBBnnnmGXsNQDrYuHEjaVGBWKkapJIW1Rt1lVtpC8PVTWRa1JJdmTLv54VSXnxQzrp9iPS82K4Qwq3nWVOXBgRSmB49elTuu+8+c+6pBqRq4MCBJhd4cXGxNG3a1Jyf+umnn5ptNSEtapBX2uyF/im32kz/ghL1HUFaVABIIVs+yPEHqlukoOtJ0mGIXRgnGkQGJrVw4UL57ne/K7fccsuJAFXpyOrcuXPNF5N++Q0YwA1cAdQdQSoAeFx5cQPZ/H6hNGiQKd1GNJPGrewNcaIjIqHuvvtu+fjjj+Wiiy4yI6GBkdaxY8fK5MmTzfqUKVNk/PjxphwA6oIgFQA8bsuHjaR4+w5p2rGHdBya+N32vHnzKo2uBkZY9XZUevGUri9dulRGjhxpygGgLghSAcDLfBmydeFRkwK1/aCO0vwku9zDqo68AkBdEKQCgIcd3tRKCjfvlCbtu0qP0ZmkQAWQNtjdAYCHlaxpJ6W7tkqzru2kLdchAUgjBKkA4FFFW7PkyNYKycnLl55fb8YoKoC0wi4PADxq12c5cnS/XjDVRTonKAUqACQKN/MHohB6IYjezH/q1Kni8/nskvBKS0slLy/PXovMrbp6Y3VNWxktL7TZSV3lpI/1bcfGt/4m25e+K6fd9qBdYikrK5Pc3Fx7LbJo62qe/qW/biq7ln8mfa89TwaMrz3DmVdeEyf19d6qeieAaCRj/+L5/ozErcd2q3/KrTbTv6BEfUfMnj2bjFNArFQNUsk45Y26yq2MMOHqxjPj1O6VObLoN1vlcPlRGfXLM6RjFDfw98pr4qQ+GaeCvNJmL/RPudVm+heUqO8IMk4BQBLbuyZbyg7skZzWraXdqXYhAKQRglQA8BjNMLVtcZFkNsyVJqcckcwcewMApBGCVADwmN2rcqR4xw5p3Kq95PUqtEsBIL0QpAKAx2xZ6JMjRQek7SkdJbtVmV0KAOmFIBUAPKRkV6bsW7tPGjZtLp3ObmiXAkD6IUgFAA/ZtriRHD64V5q07xLVFf0AkKoIUgHAQ3YuOypHS4qk89mtpWF0d7UCgJREkAoAHnFwU5aU7NgvjVt3kDansHsGkN7YCwKAR+z4tKGU7tkhTdp3lrbcGxVAmiPjFBAFzZwRQFpUixfqqnimnXQ7LerS3+TK7k+/kD7XnSOnfPeoKYtn/2ri9DVxUp+0qEFeabMX+qfcajP9C3LSPxWrdpAWFYihqkEqaVG9UVfFM+2km2lRCzdmyXsP7hPf8Qo5Z0p/6Xy2VR7P/tXE6WvipD5pUYO80mYv9E+51Wb6F+SkfypW7SAtKgAkkZ3LGsqhPdulabv20v40uxAA0hhBKgAkWMXRDNm6uFh8vuPScVgzyYruzAEASGkEqQCQYMXbMqVkx15p0raztBvEbhkAFHtDAEiw3Stz5HDhHmnUopW06GkXAkCaI0gFgATyHRfZ8oF1YV6ns5pLTnQXzgJAyiNIBYAE2rMmR0p2HZTGrTpIhzPYJQNAAHtEAEigvauz5fCBPdK4dQtp3c8uBAAQpAJAouhV/duXlsrxY0el3WltJDPb3gAAIEgFgEQp2Z4pZQf0UH976XA6u2MACEXGKSAKmjkjgLSoFi/UVfFMOxnrtKib5hTIqj+vlvyuJ8v5v24q2Y2rv6fi2b+aOH1NnNQnLWqQV9rshf4pt9pM/4Kc9E/Fqh2kRQViqGqQSlpUb9RV8Uw7Gcu0qHpV//xfZMqOjz+Vvld8Tc6ekmnXqCye/auJ09fESX3SogZ5pc1e6J9yq830L8hJ/1Ss2kFaVADwsAPrs6V0d7E0LGgp7QaHD1ABIJ0RpAJAAhRtzZKyfbskt0UbaXeqXQgAOIEgFQASYPcKn5SXFEqbga2lcSu7EABwAkEqAMTZ4YMNZP9XJZKdly9t+kd3wRUApBuCVACIs6ItWVK2f480btlOWvexCwEAlRCkAkCc7V1jZZlq1q2tND/JLgQAVEKQCgBxpLee2rn8sEhGhnQ8s6lksBcGgLDYPQJAHB3anSOlu/abLFNtTrELAQDVcDN/IAp6U+IAMk5ZvFBXxTOjTywyTn35ZmNZ94/1UtC9n5z3y4aS0zTy+yie/auJ09fESX0yTgV5pc1e6J9yq830L8hJ/1Ss2hFtxinRIBVAZIWFhSem2267zS6NTOtGy6268+bNs5ei44U2O6mrnPSxvu344l/P+d6961pf6Z7tlaYdX62pVlbT9Pqk3b7pZ/zbt/DX5fajRhbP/tXE6WvipH6vXr3spdolY/+88Poptx7brf4pt9pM/4Kc9E/Fqh0zZsww22ubONwPAHFSXtxAircWS05+c2l7WrZdCgAIhyAVAOJk7xfZcrhwr+S17iDNutqFAICwCFIBIE72rc2WY4eKpXGbZlJAkAoAERGkAkCc7FtbJscrjkqH0wokk6P9ABARQSoAxEHhxiwp2rZPclu0k5Yns+sFgNqwpwSAOCjcnC1HSw5KoxZtpUVPuzBFFRQU2EsAUHcEqQAQBwc3iZSXFklB92bSuJVdmAL+8Ic/SO/evc3ynDlzZPDgwdKvXz8ZPXq0WQeAuiJIBQCXHTucIbuWF0lWbp407yUpkwpVA9RmzZrZayIzZ86Uhx9+WFavXi0TJ06UWbNm2VsAwDmCVABw2cHNWVJ2oEgaFbSUgh4VdmlyCwSo1113nV0isnz5crngggtMhrYxY8bI4sWL7S0A4BxpUYEoVE2LOm7cODl27JhdgnRRtPRNKVmzRNpcNtEuiU7Rsq6y/51iadShi3SYsFUaZEVOheo1I0aMsJdENmzYIG+++WalAFUP969du1b69u1rRlEXLFggw4cPl/79+8uqVavMek0mTJggzzzzjL0GIB1s3LgxqrSoBKlAFKoGqU899ZS9VjP9m2gvIHGr7vz58ysFGLXxQpud1FVO+ljfdqz99wzZsugtGTb5MbvEUlRUJPn5+fZadUuebCxfvrVIBo0fJb2uLfZs/2oSOOdUaTAauh6qUaNGJhd4cXGxNG3a1Jyf+umnn9pbwwsEuNFwq39O6ion9b3w+im3Htut/im32kz/gpz0T8WqHXpqUDRBKof7AcBFhw82kL1rC6VhfjNp1iU5d7kaRAamquuhZUOGDJG5c+eaLyb98hswYIDZBgB1QZAKAC4q2pIlRw8VS24S33pKR0SiMXbsWJk8ebIZHZ0yZYqMHz/e3gIAzhGkAoCLindkyZHCfZLXupUUdLMLU0xgNHXUqFHm4ildX7p0qYwcOdKUA0BdEKQCgIv2rCiXivLD0rJvXtqkQo125BUAIiFIBQCX6PmoBzYelobNWknzruxuAcAJ9poA4JIDX2ZLefF+adyirbTqaxcCAKJCkAoALjnwVbaUFe6VRs2bSn5nuxAAEBWCVABwSeHmUvEdOyZtBzZNm/NRASBWCFIBwAXlxQ2kaOtRaVjQUlr2YlcLAE6RcQqIQujVyppxaurUqeLzRU5tWVpaKnl5efZaZG7V1ew/gwYNstdq54U2O6mrnPSxvu3Y+NbfZPvSd+W02x60SyxlZWWSm5trr1n2f54rnzy1X3KaFMhZd7WWgu5Wzn4v968mTtvspL4mANDbVUUjGfvnhddPufXYbvVPudVm+hfkpH8qVu2YPXt2VBmnRINUAJEVFhaemG677Ta7NDKtGy236s6bN89eio4X2uykrnLSx/q244t/Ped7965rfaV7tleadny1plrZp88V+v507hzfvybs8x09ZD+An5f7VxOnbXZSv1evXvZS7ZKxf154/ZRbj+1W/5RbbaZ/QU76p2LVjhkzZpjttU0cgwIAFxzcckQqjpZL21ObSVblQVYAQBQIUgEgxo4dzpD9645KIz0ftSe7WQCoC/aeABBjBzdnyeGDByQnv5m06GUXAgAcIUgFgBgr3JQthw/skcYtm3N/VACoI4JUAIix/WszpaL8iLTo0Zz7owJAHRGkAkAM+Y6LHFhfJA3zm0vznpl2KQDAKYJUAIihkp16PmqhuT9qS85HBYA6I0gFgBgq3JAlR4oPmJHUFj3tQgCAY2ScAqJAxqnqvFBXxTOjTzQZp9b8vZWse3WxdDn/fDnr7qOmLJSX+1cTp212Up+MU0FeabMX+qfcajP9C3LSPxWrdpBxCoih0AwYZJyyeKGuimdGn9oyTpXs2u7794Tdvhkj3/et+Jv9R1V4uX81cdpmJ/XJOBXklTZ7oX/KrTbTvyAn/VOxagcZpwAgzsr2Z8qh/YWSk9eUW08BQD0RpAJAjBxYnyXl9vmoBKkAUD8EqQAQI5pp6mhZqTRu1UKadrALAQB1QpAKADFSuMm6UKrNgDxu4g8A9USQCgAxcPhgAzm4qVSycvOkoKtdCACoM4JUAIiBom16PmqhNGzaXPI72oUAgDojSAWAGDi0M1OOHi6VRs1aSvPudiEAoM4IUgEgBg5uayDHDpVIy54FkmXd1x8AUA8EqQAQA/u/KJGMrGxp2SfTLgEA1AdpUYEokBa1Oi/UVfFMO1lTWtT9Wypk+eMNpOJImZx1Ty9pfUqFvaU6L/evJk7b7KQ+aVGDvNJmL/RPudVm+hfkpH8qVu0gLSoQQ6Fp2kiLavFCXRXPtJM1pUVd/vIW318v+dT38rgtvoNb7co18HL/auK0zU7qkxY1yCtt9kL/lFttpn9BTvqnYtUO0qICQJwc2p0t5SUHpXHrltK0vV0IAKgXglQAqKdDO4/LsSNl0rJ3rmSwVwWAmGB3CgD1UHE0Qw6sK5OcJgXSooddCACoN4JUAKiHku2ZUn6oXBoVtJC8NnYhAKDeCFIBoB6KtmbJ0dKD0rBZK2lKpikAiBmCVACoh4MapJYUSl7rXGncyi4EANQbQSoA1MO+NUf8/8+Q5j0acdEUAMQQu1QAqKNDezOldHeRZOflS/OT2J0CQCyxVwWAOtLzUY8UH5CGBS2lWVe7EAAQE6RFBaJAWtTqvFBXxTPtZNW0qNvey5cVM76UvI4nyYWP50lmtimOyMv9q4nTNjupT1rUIK+02Qv9U261mf4FOemfilU7SIsKxFBomjbSolq8UFfFM+1k1bSoHz5R6HvmzDd8r09Ojf7VxGmbndQnLWqQV9rshf4pt9pM/4Kc9E/Fqh2kRQUAl+37/LA0yMqSgu4N7RIAQKwQpAJAHehFUyW7i6RRQSvJ73rcLgUAxApBKgDUgbmJ/6FiyclvLvmdCVIBINYIUgGgDoq2ZsqxI2WSndtImnSqsEsBALFCkAoAdVC0rYGUFxdKy575UV3Vn04KCgrsJQCoO4JUAKiD4i3FktWoseR3zbVL0ofeku173/uenHLKKTJy5EhZuHChKZ8zZ44MHjxY+vXrJ6NHjzbrAFBXBKkA4NDhgw2k7MBhyWlSIE3a2YVp5PHHH5crr7xSVq5cKb/61a/k3nvvNeUzZ86Uhx9+WFavXi0TJ06UWbNmmXIAqAuCVABwqGhbljkfNScvX5p1sQvTyJtvvikrVqyQgQMHmgD1t7/9rSlfvny5XHDBBWakdcyYMbJ48WJTDgB1QcYpIApVM06NGzdOjh07ZpcgXRQtfVNK1iyRRl0fkf3vlEhOq47S+badkpGT2hdOjRgxwl4Sk2lND+ffd999cs0118i6detkypQpJoNM3759zSjqggULZPjw4dK/f39ZtWqVWa/JhAkT5JlnnrHXAKSDjRs3knEKiJXQDBhknLJ4oa6KZ0afQMap93990Dd9yGu+BQ+UmfJU6V9NNCtUYFIDBgww8wB/cGrmWl5RUWEeW+eDBg0y5ZGQcSrIK232Qv+UW22mf0FO+qdi1Q4yTgGAS4q3WhdN5bVrZJektrVr156YlF4s9a9//cssf/HFF+YCKqV5+OfOnWuu7p8/f774g1ZTDgB1QZAKAA4cP5YrpbuOSHZevhR0tgtTXOjpLuqnP/2puShKD/vfeeedMnXqVFM+duxYmTx5svTu3ducAjB+/HhTDgB1QZAKAA4cPdROyg8dkmy9/VSaBKlVtW7dWp5//nlz/qmei9qjRw9TPmrUKHPxlI64Ll261Iy4AkBdEaQCgAPHDreSoyVFktO0meR3sgtRSdWRVwCoC4JUAHDgaFkbKS8tkoIuzaRhvl0IAIg5glQAcODQnkxpkJUlLU9Ov0xTABBPBKkAEKXjxzKlvLiZZDXKS8tMUwAQTwSpABClwwebSMXRY5LduKk0JUgFAFcRpAJAlI4UNTbzhgXNpSkXTQGAq0iLCkShalpUvS+kz+ezS8IrLS2VvLw8ey0yt+ouW7ZMBg0aZK/VzgttdlJXOeljfdux6JerZPPcfdJ5xLky7KcNJMP+mZ8q/auJ0zY7qa8JAPR2VdFIxv554fVTbj22W/1TbrWZ/gU56Z+KVTv01nWkRQViJDRNG2lRLV6oq+KZdvKfN3zie3rwv3wfPW0X2FKlfzVx2mYn9UmLGuSVNnuhf8qtNtO/ICf9U7FqB2lRASCGjpWJlO3PNsv5Hc0MAOAiglQAiELxDpGGTQskt0UbadrBLgQAuIYgFQCiULxdJK9tZ2lzyplpmw4VAOKJIBUAonAkJNNnbgt7AQDgGoJUAIiCHu5XjVvJiav6AQDuYVcLAFEo2mrNuWgKAOKDIBUAanG4UG/kby1zE38AiA+CVACohV40FdCsi70AAHAVQSoA1EJHUgMaNbcXAACuIi0qEAXSolbnhboqHmknv3otR7Z/mGUumBp27yHJtO7pf0Ky9682TtvspD5pUYO80mYv9E+51Wb6F+SkfypW7SAtKhBDoWnaSItq8UJdFY+0kx8+7vO9Ocnn++ARu6CKZO9fbZy22Ul90qIGeaXNXuifcqvN9C/ISf9UrNpBWlQAiAHf8eA5qQVdrTkAwH0EqQAQQckukYqj1jLpUAEgfghSASCCoyX2gh/pUAEgfghSASACHUkNaNreXgAAuI4gFQAiKNxkzfPaiGTmWMsAAPcRpAJABCX2RVMc6geA+CJIBYAa6AVTgcP9+Vw0BQBxRZAKADUo3Wndgko14XxUAIgrMk4BUSDjVHVeqKvczOhT/HmBrJttnYh62sTD/kDVjlirSNb+udVmJ/XJOBXklTZ7oX/KrTbTvyAn/VOxagcZp4AYCs2AQcYpixfqKjcz+qx+2co09dYdPt+xcntDGMnav2g5bbOT+mScCvJKm73QP+VWm+lfkJP+qVi1g4xTAFBPgUxTTdpKtXz9AAB3EaQCQA3K9lvzJlw0BQBxR5AKAGFUHM6QI0XWst4jFQAQXwSpABBGyc6ME1f2F3CPVACIO4JUAAjj8IHg7jGvrb0AAIgbglQACKNkm7V7zPDPcpubRQBAHBGkAkAYh/ZYu0e9sh8AEH8EqQAQxqGddpDKlf0AkBAEqQBQhV4wVV5qLTdpZ80BAPFFWlQgCqRFrc4LdZUbaQvL9jaQxb/JlszMTOn/nSPS4uQKe0t4ydY/5WabndQnLWqQV9rshf4pt9pM/4Kc9E/Fqh2kRQViKDRNG2lRLV6oq9xIW7hjmc/37++Xm5Sohw/ahREkW/+Um212Up+0qEFeabMX+qfcajP9C3LSPxWrdpAWFQDqqHirNc/JE2mYby0DAOKLIBUAqijeYc25aAoAEocgFQCqKN5uzfM7WXMAQPwRpAJACL2q/3ChtZzVyJoDAOKPIBUAQpTYo6gqr429AACIO4JUAAhRsste8MvvaC/AkYKCAnsJAOqOIBUAQgTOR83MEcltYS2jsoULF8rFF18s/fr1k2984xuyZMkSUz5nzhwZPHiwKR89erRZB4C6IkgFgBAl9pX9ua2PSwZ7yLAmTZokzz77rKxevVqmT58uP/rRj0z5zJkz5eGHHzblEydOlFmzZplyAKgLdsEAEOJIkTVv3DpyRrF01qRJE8nKyjLLOs/OzjbLy5cvlwsuuMBkaBszZowsXrzYlANAXZAWFYhC1bSo48aNk2PHjtklSBXHj2XIjuf7ifgypEn/fVJwpj2smuZGjBhhL4l89tlnUlJSIv/7v/8rhw8flkaNGsn//d//ybBhw8xhfh1FXbBggQwfPlz69+8vq1atMus1mTBhgjzzzDP2GoB0sHHjRtKiArESmqaNtKgWL9RVsUxbWLTdZ1Kh6rTm3RK7tHbJ0r9QTupq6tLApPxBq2/37t1meevWrWZdDRgwwFdRUWEeW+eDBg0y5ZGQFjXIK232Qv+UW22mf0FO+qdi1Q7SogKAQ6G3n2rS/ri9hLVr156YlB5FCBxJ0MP9ZWVlZnnIkCEyd+5cc3X//PnzxR+0mnIAqAuCVACwley0F/z0wilYQk93UY8++qjcfPPN5vD+TTfdJE8++aQpHzt2rEyePFl69+4tU6ZMkfHjx5tyAKgLglQAsAVy9jduZd2CCuGdddZZ8p///Mecf6rzoUOHmvJRo0aZi6d0xHXp0qUycuRIUw4AdUGQCgC2o6XWvGG+NUfdVB15BYC6IEgFANuhvda8UXNrDgBIHIJUAPA7XChSbo+kNmlnzQEAiUOQCgB+oRdNNW1vLwAAEoYgFQD8AulQVV4bewEAkDAEqQDgd2ifNder+nNbWMsAgMQhLSoQhappUadOnSo+X+Tc7qWlpZKXl2evReZW3WXLlsmgQYPstdp5oc1O6ionfYz02Gv+3lD2rMyUJh2Py2m3HU65/lXlZpud1NcEAHq7qmgkY/+88Poptx7brf4pt9pM/4Kc9E/Fqh2zZ88mLSoQK6Fp2kiLavFCXRWrtIUfPGKlQ135D2s91fpXlZttdlKftKhBXmmzF/qn3Goz/Qty0j8Vq3aQFhUAouQ7Hrz9VF5raw4ASCyCVABpTwPUiqPWcl5baw4ASCyCVABpL5AOVTVsai8AABKKIBVA2ivZbi/4NSywFwAACUWQCiDtFds38tec/eTtBwBvIEgFkPbK7IumcsnZDwCeQZAKIK2FXtmf39maAwASjyAVQFqrdGU/6VABwDPIOAVEgYxT1XmhrqpvRhjNMqXZptTAmw9LQbfjZjlV+lcTN9vspD4Zp4K80mYv9E+51Wb6F+SkfypW7SDjFBBDoRkwyDhl8UJdVd+MMF+9a2Wa0ulIiV3olyr9q4mbbXZSn4xTQV5psxf6p9xqM/0LctI/Fat2kHEKAKJQcdhe8MuJboAAABAHBKkA0lrgoqlGzaw5AMAbCFIBpLWcJiIXPSLS70prHQDgDQSpANLW8WMiee1EnjtPZO1rdiEAwBMIUgGkrQZZIm/fITLqNyKDb7ELAQCeQJAKIG1NP8MaTX3jByKNyDYFAJ5CkAogbd3yUXAeuIAKAOANBKkA4Ncw314AAHgCQSoA+GXm2AsAAE8gLSoQBdKiVueFuqo+aQsLCgrMeal6uD/0NVap0L9I3Gyzk/qkRQ3ySpu90D/lVpvpX5CT/qlYtYO0qEAMhaZpIy2qxQt1VV3TFh6vsOZPD7bmVSV7/2rjZpud1CctapBX2uyF/im32kz/gpz0T8WqHaRFBYAIuFAKALyNIBVAWjpSJPLWZOtQ//4v7UIAgGcQpAJIS+Wl1lwD1bw21jIAwDsIUgGkpdKd1jwnj9tPAYAXEaQCSEslu61541bWHADgLQSpANJS8TZrnkuQCgCeRJAKIC0dPmDNG7ew5gAAbyFIBZB2yvwBasVRa5mRVADwJoJUAGmndJe94Ne4pb0AAPAUkxa1f//+9ioAAADgrmjSopog9Z577rFXAQAAAPdEm7ufw/0AAADwnKQaSX1nznv2EgAAQOq46MLz7KXUF+1IatIFqVd9a4y9BgAAkPxeeuU1gtQwONwPAAAAzyFIBQAASGE+n89MyYYgFQAAIMVUVFTIvn37ZMOGDfLFF1+YSZe1TLclA4JUAAAAlyxZskTef/99ey0+jh49Kp999pl8/PHHsn79eikuLjaTLmuZbtM6XkeQCgAA4AIdsfz9739vprKyMrvUXRp8Ll26VLZv3y4nn3yynHXWWTJo0CAz6bKW6Tat4/VA1VGQ6vvqKRnV7HZ516XzGtx+fAAAgHj529/+Jps3b5adO3fKCy+8YJe6R4PilStXyoEDB+T888+Xjh07yp49e2TZsmVm9FRHUzt37my2aR2t6+VD/4ykAgAAxJgGpi+++KK9ZgWs27Zts9fcUVhYaILSU045RfLy8uTQoUPm39TgVOfLly+XgwcPmm1aR+vq33hVnYNUM+o56il56vZm0qyZNd3+rjUC6vO9K7c3u12eemqUvW2UPPWVva3KaGlg/Z3j78ikwXfLEpkhVzWfJO+s+z2jqgAAICnpIf6SkhJ7zRrlfOKJJ+w1dxQVFUlmZqa0atXKrDdp0kQGDBggZ555puTn55vD+4FD/FpH6+rfeFX9RlKX3C2ze39sovADL90oMx75g3x1IqicIXfPvlw+PnDAv62f3D14UsSAMyPjazLt4wdlqNwoLx2YJhf1mihvFz4uX8vIsGsAAAAkhwceeEDmzp1baXr44YftrbGnt5g6cuSICUZzcnJMWYMGDcz6jh07ZO/evdK+fXtp3ry52aZ1dFsKH+6/Uabc1sNa7N5bhi5ZKxusNePGKbfJSRpkXvj/5MGhq2XtensDAAAAXKcXbOmtp7p3724unsrOzra3eJ+L56QOld7draWMjJOkd78lsjY0ggUAAEhR9957r4wcObLSdOedd9pbYy8jI0MaNmxoDt+Xl5fbpdZoart27aRLly7m8H6A1gmcHuBVcblwyuf7StauDgatAAAAqWzixImSm5trr4kJBrXMTYHD93poP0DPi9WLuHbt2mWXWLSO1tW/8SoXg9QlcveTc6zFOU/K3XK5jNYzA3r0ln4SPPS//q3Z/poAAACpQ0cvr7vuOntN5Nvf/rYZzXSTXqzeunVrc2up0tJSU9a4cWNp27atFBQUmHWl27SO1tW/8SpXD/ffKI+Yzje/arU8+Afr/FS9QOr/PShy9+DmZttt/uD1RvsvpMdouXwoV/cDAIDkp4Gp3qtUA9ZrrrnGLnWPjtbqraX04qh58+bJpk2b5Pjx49K3b1/TBg1OtUy3aR2t6+XD/Rk//vGPfffcc4+9Ght6C6pJzR+R3h+/Jd87KXZX578z5z256ltj7DUAAABv07Soev7nueeea5dU99Irr8lFF55nr9Wf3mZKR0r1PqgahAYO6es5qHqIX0dQNUBN1EVUs2fPlssvv9xeq1lczkkFAABIR0OHDo0YoLpBg8+BAwfK4MGDpUePHtK0aVMz6bKW6bZkuMrflSBVD+k/Xvh2TEdRAQAAEB0dQW3ZsqW59ZTm69dJl7XMy4f4QzGSCgAAkML09lQ6JRuCVAAAAHiOKxdOuUUvnAIAAEg1sbxwyuuivXAqqYJUAAAAJDeu7gcAAECSEvn/Hs9CIylKyOUAAAAASUVORK5CYII=[/img][br]3. Di Algebra View, GeoGebra akan menampilkan integral tentu dari fungsi pada interval [-3, -1][br]

Information: Menghitung Luas di bawah Kurva : Mencai Integral Tentu