IM 8.1.13 Practice: Congruence

Which of these four figures are congruent to the top figure?
[img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAZAAAAFyCAYAAADbM4xFAAAgAElEQVR4Aex9B3xUVfa//y0/XVfXte1a17a2ta2997ZKCR0UXAvYAFddQGUFe8e2uhZsWJAWICC9F6nSISGNJAQIvSWhp5z/53tmzps7b96bzExmJlPO+3yS9+a+W7/v3nvuPe0eRHopAmmMwIEDB2j9+vWUmZlJCxYsoN27d6cxGtp0RSA8BA4KL7rGVgSSB4Ha2lrXyuLdzp07ady4cXTzzTfTEUccQSeddBJ9+umntHXrVqqpqXFNqy8UAUXAg4ASEO0JaYUACMfevXspPz+fnnrqKTryyCPp3HPPpffee4+aNm1Khx9+OHXo0IGys7Np3759aYWNNlYRCBcBJSDhIqbxkxaBqqoq3l18//33dOGFF9Kxxx5LXbt2pZKSEm5TZWUlvfXWW/TnP/+Zzj77bBowYADt2LGDgu1kkhYMrbgiEAUElIBEAUTNIrEQcJrwQRwWLlxI9957L/3hD3+ga6+9ltlXTjWfPn06XX/99XTYYYfRE088QcXFxbR//36/qCjDqRy/SPpDEUhxBJSApPgHTvfmQUi+YcMG6tOnD5188sl0/PHH06uvvso7i2DYbNmyhbp3707HHHMMXXrppTR27FgqLy8PlkTfKQJph4ASkLT75OnRYOwOwH7CxH/LLbewrKNFixasaeWEgOwm5C5xRo4cSRdddBEdddRR9MILL1BZWRmBFaaXIqAIECkB0V6Qcgjs2bOH8vLy6Mknn+SJ/5xzzqGvv/46JKG4nYAAnNLSUurUqRMdffTRrLE1c+ZM2rVrV8rhpg1SBMJFQAlIuIhp/IRFoLq6moXk3333HV1wwQWWkHz16tV+dXYiEn4RHH4g72+//ZbOPPNMOu6441hrC2wuhId6RVJuqHlrPEWgIRBQAtIQqGuZISNgn3TtvyWjiooKZk+1bduWbTquu+46Zl/J+2jdc3JyCKywP/7xj9S8eXNasmQJYccT6uVW/1DTazxFIJEQUAKSSF9D6+KKACZep8kXQnLIJSAkhyHgiSeeSK+//jpt377dNa9wX9jLhUbWBx98wAL5008/nfr168flSTy528txC7fH09+KQLIgoAQkWb6U1tMPAUzGIiSHJTkMAlu1akWLFy/meOZkbT77ZVKPH8hz3rx5dOutt7Lx4YMPPsjGiWJ86FamW3g9qqJJFYEGQ0AJSINBrwWHg4A58cKSvKCggLp162ZZkkNIbrfVCCf/SOKiTnCH0rt3b/rTn/7Ecpdhw4b5qQgjjtRd7pGUpWkUgUREQAlIIn4VrZMjAiIk/+GHHyxL8i5durChn2OCOAaOHz+eLr/8ct6N9OjRgyC4NwmaEo84fgwtKm4IKAGJG9RaUCQIyMQLS/JffvnFsiS/5pprYiIkj6SOkgZefWG5DnVf1G/SpEmEeksbJJ7eFYFUQUAJSKp8yRRth1iSv/POOywghwrtK6+8Qtu2bQtocSJM1KjD4MGDCbYnICQQ6G/atCksdd+AhmmAIpCgCCgBSdAPk+7Vgjt1cbd+00038WTcunVrWrRoEUOTCMQi2DdatWoVe/WFuu9dd91Fc+fO1bNGggGm75ISASUgSfnZUrPSQhTE3frTTz9tCcmhKmvKFBIdAbQFu6fPP/+cTj31VFYx/uyzz4KeNSLtl3uit1HrpwgoAdE+kDAIQEgO624RksORIYTkcLeezJMqdk2NGzdmL8D33HMPrVixgs8kQZvs7ZLfck+Yj6MVUQQcEFAC4gCKBsUWAaeJE8JmHCkr7tbhTh2nBZpXMk2q9rrCd5acNXLWWWdR//79mUWH9klc+91suz4rAomIgBKQRPwqKVQnmRTRJDybvxEGthTcrb/77rvsbh2HOUFIblqSO6VLVohw1sgNN9xAv//976lz585UVFTkx5qz45Os7dR6pwcCSkDS4zsnVCuFIEBIPmHCBPZwC0ty+JjCoU+4nCZSp7CEaliIldm8eTM988wz7OzxsssuozFjxvidNZIq7QwRDo2WxAgoAUnij5esVRchOQ5skjPJ63K3nqiTKuoVSd2QRs4agaZWr169As4aiSTfZO0TWu/kREAJSHJ+t6SsNYTksN8w3a2DjYMjY9PtEuKwZs0aevjhh/ncEvjVAosL8iC9FIFkQEAJSDJ8pQSpIyY9mfjCrZIIydu1a8faSLFytx5uvRIhPmxecNYIPPvCUBLyoHDPGkmEdmgd0g8BJSDp981j1mIn4iKW5HIm+QknnEBvvPGGoyV5zCqWJBnjrBEYSx5xxBEsD4L6bzhnjSRJM7WaKYSAEpAU+pixbooTgXAKQz0QDiE5nAzeeOONLOto2bKlZUke67oma/7QSvvvf//LO5HTTjuNj+IF28/E2Xy2t1Peyd3+Xn8rAtFEQAlINNFM07xkspI7Vs1w5QGvtBAQn3vuufTVV1/xmeQSB1CZz2kKnWOzgQtcn0Amcthhh7GMJDc310/dV/AzMTSfHTPWQEUgyggoAYkyoKmcXV0TFHj54N3/+OOP7G5dLMlh62C/6srLHj8df5eXl9OLL77I6r444x1njWBXp5cikCgIKAFJlC+R5PWAkBzu1tu3b89C8muvvZbdrSuhCP/D2jGDrQzOGvnDH/5AUH3GWSOQLdnjhV+SplAE6oeAEpD64Ze2qWXywkS2ceNGy5L8+OOPZ0vyrVu3umIjaV0jpPELN2zgEt48a2TixImq7pvG/SRRmq4EJFG+RJLUQyY43MXdOs4kP+qoo1hzCP6s9AodAcEz1BQ4a+S8886zzhqBVTvsa+xXuPna0+tvRSAUBJSAhIJSCseJZKKBkDw/P5/gbh2EA0Lyb775hoXkkUJVW4uUNcyWsdfJ/tssg5OZARDO235LgOTj997vhz2hU2ZGnLrSGlGj+QgFhfvuu4812/7xj3+EddaIYBDN+mhe6YuAEpD0/fYhtdyccKqqqvg8C7hbP//881m4K+7W7ZmZ6ezv/H57J2HcashYSftNzjX+VAHv/N57c3QK8yvM88OKZj04RKoJ9tIXP2gsvAwawZdPXU92PPEtcNbIKaecwic1fvLJJ0HPGpH87flIuN4VgUgQUAISCWopmEYmFrmjieYz3JHD0SHcrcPQDR5lx44dG7BjMNPUG6Za3/y7v7aWdlXX0o591bRzbw1VVFcTwuwXhwQGW9F872s4fcWBas6z/EAt7aqqIWiSyRUkG4nCd4lXW1tNe6tqqZzzrKHt+w/QbpMQcURf/qESFydMJWzJkiXUpEkTFrDj22RnZzsaH0p8v4rrD0WgnggoAakngKmQHJOLOcHIb9xNS/K//OUvbOD26quv1mlJbuYXMUbeyXfn/hr6ecNu+njFFnph4SZ6YVEZ/S97K83eXEl4x5dBbNzKq/HO2NU1RFv31tLY0gp6d+lGen7BGnpxQRl9k7edVmzbR7sOeHNAng5EKiD/WqI9NUSllVWUWbKDXl2wgZ6bt45eXbyRBhXtoOLyPUxYhNAEpA8S4FS+hMl99+7dbN0PV/g4awRq1Dt27PAjhkGK0FeKQMQIKAGJGLrUTCiTEloHOwRYkptCcqjqmhfim2nMd2E/22ZY/FxdsZd6/1JGzbJyKWN4PjUdmksZw/L4udnwAuq9cD2VVu6H9MSoh7HK91aC61hLdKCmlhZu3k2dZ5RQ06ErqdmIAiu/jKxcavVTHv03ez2VV1X5bRBQF1v1rObtrq6lUcXldN/EQm/9CihjeC4/o4x7xxVQZvF22ntASFhg/azM6vEwY8YMtvqH8SFYi/azRuqRtSZVBBwRUALiCEt6B8LdekFBAXXr1o2F5Oeccw671Ni3b1/UgXGblBG+Yfd+6jJtNWVkFVGTwdnUeGA2NRm8wnjO5nePTi3iuDzJO+xEhMDVUg0t3lpJbUdjgs+nxoNWWH+c/6AV1GRIDjUduop3EXsO+E/0TnWtrq2h4cXbqBmIW2aut46o63Jv3sgvj4lU/8KtVFXty8X35A6r1N0phtM7qE8/++yzBCPOSy+9lF3GYyGglyIQCwSUgMQC1STNE/x/TEAQkl900UUsJH/88cdj727dlBN4scPE/OaiMsrIKjQm+RW+iRkTNE/Sy6nZiEJ6feE6ZtnwpOyQH7KtrKqhRyavDiAejQdlU+NBkp+nDBCYrJLtvLMxP6d90i6p2EutRmDnkcf1EULExEnqOHA5Nc3MoRZZebRi2x4zu5g9//TTT/wN4Uqmd+/eAWeNxKxgzTitEFACklafO3hjcS4HLMkPPfRQuuaaa2jUqFGcwD5puuUSajyn9GZaEIG15fuo5Yhcapq50kc0sEPATsTYOYCIYNfQIiuH1lbsZ10ux/yJaPLancxWstJbE7x3x8AEyUtAhhVQx0lFtL+6KoCIeEDx8LQ+XLaemo9c5amTpDeJEeo60LPTyRheRK8sWOdUvaiGCZZr1661zhoBGxJnjUAZQi9FIFoIKAGJFpIpkA/OpDj88MMJwnLIOuAZNpILE5hMYmGlN3g649dWUMawAn9i4SUcAURk0ApqllVAY0v9/URxdvjnzfftJZupWVaxN09hMXkmd+TpyXe5955NTYdkU0m5OwaQrz88uYiaZvrYYZzHQC+R47vkt4KJV4ex+SyHCQuXekTGd8ABXmeccQZByP7ee++Rm/FhPYrRpGmKgBKQNP3wTs2G5s7zzz/PmlZyVndFRYVT1JiGYdIbkL+Vmo2Qlb3sOjDpeyd+a7XvIQBgY/XL3+KtlyG7MIjSv2eWeNlXDnn45ZfDu5omg7Jp6ba9rm2F2u89o/M4rodlJfX0yVaYzYa8mY21glqPLCCoDsf7gjdfuNMHS6t58+bsVl/PGon3V0i98pSApN43rXeLhH8OK3N4g4WvKxiuxeOSnUtm0TbKGG7sQMwJXp7BvhqUwzuKpkPzaVCBEBCpqUFIiKj3/PUemYqkF1aY7BiY3YTJ3rMbwW5ipUFAUDfRo0IJ0CC+b1whC8g9bLHl1GiAV05j5unNFxpk7Ubns72J1LC+d8EL+ciz3O15QwkCZ40ce+yxdOqpp9KgQYPsUfS3IhAWAkpAwoIrdSPbJx3IQ+6//352l3H33XfT/PnzCfYGuOxxBRW3cHnveLdsLfwn+0VbdlNTaERlegiEsJewA2ky2McWwsTdZHAOx120CQJq/3w8ZXpcpPTL20gZwwupyRBjkveymSwhOogSNL2G5FGbkYW0bZ9Tfp5cwcLqOXctgXh5dhrYgeR4ZTYeQmQSFLDknpiO89/d83TEKIzAYN8ALEmwr3Cs8CGHHEKtWrVy/ZZhFKlR0xgBJSBp/PHrajqMCD/77DOWiZx88sn0xRdfsIGaOUm5PdeVt/N7z8QKrhNsKx6ZJPIFTMYmW0hkDB5WFGQQnSbmcxrnfD2hMPRrmSUsJy8by9qFeH6DbYUdSMawQnpt8bqACdbgiHGmU8oqWIXXQ+BWUKMBy7wCdWFn5bBMpcmQbGqWVUTDSnaQR0nM3MsEq3Xo78xvYaZCONztT548ma6//npWzX7ooYf40C8znj4rAuEioAQkXMTSMD7O5r7jjjtYwI6JB44UIxWw1wWfOUHP2LCLWo0qsCZgS3vKq42FSRkTd4sRBTStzCurMTMwC+PwGvpi5WZqMQp2Jd6J3RKeC9sqhzKGraQO41fR6gqPSbpkyfdaf/kF3Kk8M6uUmo8spCaDc/2Jh8XGyiYYPf5rZglV8I4m+jsQIR5yl6ZjEbBu3Tp64YUXLJseCNURjsseX9LpXREIBQElIKGgpHHYdXuvXr2Yfw4bkREjRrClelShcTACHJC3hVqPKmAtK6jrMkvIS0BgvNd6VCH1z9/kqYbM9H6V8p+s91fX0BuLyqjlT6uoaWaeVyPLox4MgtRi5CpqP66Q5m+uFOUtKzenyRb7iA179tGTM1ZTq9HFXjVhj9AcBA9qyC1HFVPnGUVUuhMCebDT/ImQVUA9H+z1gwLEpEmT2Dod8qwHHniADUTrWYwmVwQsBJSAWFDoQygIwIHi3//+d9bmgYHa+vXr/QTs9kkslDwDZmpvIqEHczdW0jOz17AAutVP+dRqVD4/95hdSnM2BmqJQdRtyRkkE6Mi8IUFI8HO00qo9YhcajUyn1lb7ccW0GuLNlKhd6I3kliPbq6xdlZV05e5m6jT5GJqjfxG5lKrEfn04MRi+iR7I23fKw62bI2zco7eA3aH2HVAAeLoo49m/1jff/89nxsS0feJXtU0pxRDQAlIin3QeDTHNFC7/fbbac6cOZaAPRblY9LD3+rKfTR7QznN2VjO7CVYq9d5gYAYREQmUATtqzpA+Tv20sz1FbRwy27asBuaZkaeRrrg5XiE9IgDT7ywNofzx8Vb97BHXve0RlnukcJ6A7clIPLwlgzi0bFjRyosLHTMQ7BwfKmBikAICCgBCQEkjRKIANyefPXVV3wexUknncTC9m3bttXpATbySUsmW7kH1imUELN8PzG2QSzwyPGMsFDy9sRxr5+Vb+iZhRwTu47S0lLq2bMna87hkK8BAwaojCNkBDViJAgoAYkENU1jIbBs2TJq1KgRn0eBU/JgsCZOF83JGgnsv61MwnyIaF73lmFPK3Wyh4dZJW/bnImH5G2xvyQgzEJQV6mvmVSOFr766qtZUN6pUyf2xGvG0WdFIBYIKAGJBaopnKc5gckz/Cu9/PLL9Kc//YlPKhw+fHiUBezGxIzJ1ytsj2Qe9ia3JmLJg9siP0w2VgjfUnAIjGrU2/vSKiIwclghKBO7jjVr1hCUG4488kg+Kx1ngcihWG71cgsPqwIaWREgIiUg2g2ihsCECRPoyiuv5BML4VK8rKyMBbfRKIAF47WswxSN7Kw8oBElRMUKDJOAcDqmDHL0rj/h8JuwvRSkPoQE+UHWMXr0aLruuuusXQfOSsflV56vUdZTXe+tiPqgCNSBgBKQOgDS1+EhAK2sxx57jCe1m266iX7++ecoeoD1n5hN4Xh4tYxd7PoQhlBqJbKOHj16sCYczqYfOnRoKEk1jiIQdQSUgEQdUs0QCMBY7fTTT2fHjB9//DGfMyKsFUEoUVbCUZ30Ldcs0sro3IEVZB3wU4ZdHjSsHn30URacR6cEzUURCB8BJSDhY6YpDASCEYHs7Gxq1qwZC9jvueceysnJCduCvd6Te7AM5J3cjXaxhpZDuBHF92jEC8TDs2sKDEdy247Kl6PfE3Ydq1evpmeeecbadQwZMsQvjtMP5zLrZnE55aVhioATAkpAnFDRsKghAAH7m2++yRbsOBoXHmCxkq7rcpv86kqX6O/DaRfiAquRI0fSVVddxcfUgj0IYqKXIpAICCgBSYSvkAZ1mDZtGrNecGBV9+7dWXvIyUW8TLByTwNoHJuIXUdRURE99dRTvIO7+OKLKSsri+OmOzaOgGlggyCgBKRBYE+/QjHpbdiwgbp27cr8e3iFBVEJdsRqKkyU4bYB8XGwF3Ydl156KWMFzGD9b17h5mum1WdFIFoIKAGJFpKaT8gI9O/fn84880zriNWtW7datgvIJNUnR7TPqY3wkItzWP7973+zKjR8jsGmxiluyGBrREUghggoAYkhuJq1OwIQqONAoyOOOIJat25NS5YssSzY3VMl9xs7IZDfuGPXAWJx+eWXs7zoiSeeYIeIZoslvhmmz4pAQyKgBKQh0U/zsnEmd58+fdiC/eyzz2bfTZhIU2midGqLGQa3L3B2CIKB88ovueQSGjVqlF/PMOPjhf23X2T9oQjEEQElIHEEW4tyRmDGjBl8Ut5hhx1GTz75JGsZyYFHzimSPxREABpWUMcFq+qYY46hp59+muVE0jolFIKE3hMVASUgifpl0qxemzZt4gkUBnLXXHMNH4SEY1hT8ZJdB4Tj0Eq77LLL2EAQbQ1GNOSd3FMRG21TciGgBCS5vlfK1zYzM5PgihyOGd966y3asmVL1PxpNTR4mPi3b9/OrkdwquOxxx7Larpw/6KXIpCMCCgBScavlmJ1tq+oIRNo27YtC9ibN2/OAva9e3EcbPJe2HXk5eXR448/znYdMAzEwU96KQLJjIASkGT+eilcd0y4H3zwAfvSOuOMMwhHskLALheIjp3wyLuGuAerC+o9ePBgdnWPXQdckmzevLkhqqllKgJRRUAJSFTh1MwiQcBp8pUwHJd74403EgTsnTt3ppKSEkoGATvqj10TDtjCrgP1x4FP48ePjwQiTaMIJCQCSkAS8rOkZ6WEaEjr5TeOyoX7cqzer7jiCho3bhxVVFRINL+7pPELjMMPs9zq6mqWdcDv14UXXsj1xq4DigJmPFTL/C3Pco9DtbUIRaBeCCgBqRd8mjgaCIQ6YcLQ7rzzzmOV19dff53ZQJisE+mCbQuMJB955BHWsIJGGQieXopAKiKgBCQVv2qKtMmJsMDVB85eh9EdzmJfuHAhYdLG5RQ/XlDgrBNoWP3www+WFlnPnj1ZiyzUOjRk/UOto8ZTBEwElICYaOhzQiHgNqHCU+0nn3xCJ554Ip1yyinUr18/nrzd4se6USLr6NixI8s6rr32Wpo4caJjscHqGOydY2YaqAg0MAJKQBr4A2jxoSHgNLkuX76cdyMnnHACtWnThmbNmkXxND4E+wznkL/33nuEs05wvCyeIbPB5VTn0FqrsRSB5EBACUhyfCetpRcB+6QMYfr777/PbKMLLriAvvzySyorK4sYL3v+bhnBgzB2GXAEiZ1Qu3btaPbs2W7RNVwRSEkElICk5GdNv0ZNmTKF7rzzTrYbgWPCZcuWxcS7L1SIYegIJ5BnnXUWgWh9+OGHVF5enn6ga4vTHgElIGnfBZIHAOwOZIdgv6MV2Hk8++yzBMPDG264gUaMGMGaWhLXqaX2d/bfZhoIySdNmkQtW7ak448/nncd8+fPN6PosyKQVggoAUmrz538jQ02weMd5BIDBgzg43NPO+00euWVV3jHAC2pYGmBjLy33yG0LygooLfffpvgdl52HaZlfPIjqy1QBMJHQAlI+JhpijgiIJO5U5F45/YethgPPPAAyydwcNX06dMjYjNB1jFhwgSCT66TTjqJ7r33Xpo7d65ruWY93epmxtFnRSCZEVACksxfT+tuIeBETKCRBfkEtKPw99lnn/HZ4ubE7pQOmULWkZ+fTzBY/Otf/8oW5VAdhqzDTG9VwNjBmGH6rAikMgJKQFL562rbGAEcWHX33XcT1H3hT2vp0qXsp8oNHuw64LOqadOmvOvo0KEDGyy6xddwRSBdEVACkq5fPs3ajTM3nn/+ed5NwNBv6NChAR5xseuArOPNN9/023WYfrfcdh9pBqc2VxFgBJSAaEdIGwQgSMcRsvCKCwv2l19+mQkGCAcOroKsIyMjg04++WRq3749LViwIG2w0YYqApEgoAQkEtQ0TVIjABfrDz30ELOnwKYaM2YMvfbaa6z+i5MCISuB/ER3G0n9mbXycUBACUgcQNYiEgsBEAY4YPz0009ZuH7qqafyruP+++/n0w8Tq7ZaG0UgcRFQApK430ZrFmMEQEh+/vln6tq1K/Xt29fRj5Z9F2L/HeMqavaKQEIjoAQkoT+PVi4eCEA2Yl4gEk6EwinMTKfPikC6IaAEJN2+uLbXDwE3oiDhcvdLpD8UAUWAEVACoh0h7RFQIpH2XUABiBABJSARAqfJFAFFQBFIdwSUgKR7D9D2KwKKgCIQIQJKQCIETpMpAoqAIpDuCCgBSfceoO1XBBQBRSBCBJSARAicJlMEFAFFIN0RUAKS7j1A268IKAKKQIQIKAGJEDhNpggoAopAuiOgBCTde4C2XxFQBBSBCBFQAhIhcJpMEVAEFIF0R0AJSLr3AG2/IqAIKAIRIqAEJELgNJkioAgoAumOgBKQdO8B2n5FQBFQBCJEQAlIhMBpMkVAEVAE0h0BJSDp3gO0/YqAIqAIRIiAEpAIgdNkioAioAikOwJKQNK9B2j7FQFFQBGIEAElIBECp8kUAUVAEUh3BJSApHsP0PYrAoqAIhAhAkpAIgROkykCioAikO4IKAFJ9x6g7VcEFAFFIEIElIBECJwmUwQUAUUg3RFQApLuPUDbrwgoAopAhAgoAYkQOE2mCCgCikC6I6AEJN17gLZfEVAEFIEIEVACEiFwmkwRUAQUgXRHwI+A1NbWpjse2n5FQBFQBBSBEBHwIyBII0SkurqaqqqqXLOReK4R9IUioAjEFAGMwZqaGh6n+/fvpwMHDvBfsHEb0wpp5mmHQAABAQLomLNnz6apU6dyh0w7VLTBikCSIDB37lwaPXo0jRo1ikaOHEk//fQTP8+fP58KCwtp9+7d1qIwSZqk1UwiBBwJyKZNm+iCCy6gk046ifLy8rg5uuNIoq+qVU0LBDAm//GPf9BRRx1F5557Lp1//vnW31VXXUXNmzenQYMG0a5du9ICD21k/BFwJCD9+/en3/3ud3TYYYfR66+/riuY+H8XLVERCAkBEIpjjjmGhg8fzjsP7EQGDx5Mzz//PJ199tl09NFH05gxYwLy0gVhACQaEAECAQRk3759dOeddxI6ZuPGjXknUl5erkQkAnA1iSIQSwRABK6++mo67bTTHFnNYGf96le/og4dOsSyGpp3GiMQQECWLFnCu4933nmHhg0bxh0Qqxq9FAFFILEQEAJy6qmnUmVlpVU52V1s3bqVDj74YF4QWi/1QRGIIgJ+BAQaHT179mTWVU5ODm3bto3lIO3atfPTyJIOGsV6aFaKgCIQJgImAYGw3LygkTVjxgz67W9/S927dzdf6bMiEDUE/AjI5s2b6fTTT6e7777bIhiPPfYYHXnkkbRq1aqoFaoZKQKKQP0RAAG55ppr6IQTTqBffvmFFi9ezH+LFi2isWPHEhZ+YEUvW7as/oVpDoqAAwJ+BGTgwIH061//mn788Ucr6syZM+mQQw6hPn36WGH6oAgoAg2PAAjIDTfcwCzn6667jm666Sb+u4HQBWwAACAASURBVPHGG+kvf/kLXXHFFazWq3YhDf+tUrUGFgGB8LxRo0Z0+OGHsw1IdnY24W/58uV0yimn0MUXX0wVFRWpioO2SxFIOgRkB3LEEUfQc889x5pXvXr1Yjb0gw8+yLKPtm3b0s8//8wGh2gg0uilCEQLAYuAQHgO4nHsscdSkyZNWANL7ljNYGcyceLEaJWr+SgCikA9ERACIlpY+C0EAgvCKVOm0PHHH89sLGhS6hU5Aia2keeSeimZgAAcCM8PPfRQgszj8ccfD/gDcfnnP/9JcHEil3RW+a13RUARiB8CGH9Q4wWHwNTCMmsAFd6DDjqIZSNmuD6Hj4DOd4GYMQGBut9f//pXuvnmm62trj1qRkYG706Kior4lYJpR0h/KwLxRUAICHYgsDbHb3NcQqsSBAS2IPPmzYtv5VKkNBPPFGlSVJvBBASWq+hk/fr18+uAJniwdIVK4HvvvRfVCmhmioAiEBkCGJ+yA4HK/Z49e6y/LVu2MNGAjQgWhxs2bIiskDRPBSJszoNpDkdA8w8CrxRquyeeeCKtX78+IIIEoIOeeeaZdNlll6WdMF06kNwFE/OOjoZVIO56KQLxQgBqvJBbfvnll6w9CTdEP/zwA7366qtMXEBAPv74Y50Ew/wgGMfr1q2jadOmMftPFYicATxo7dq1TBR69OjhHMMIfe2119i1yYoVK4zQ9Hp0IiI7d+5kTZdvvvmGoIOvzuvSq080ZGvBooLjU/xdeOGF1jO0Jps2bUrfffcdwdW7XnUjIGMbLH14I3/iiSforLPOYiWETz/9lL0bB8NS0tddUurEOAiT35w5c2jjxo11tgrAgpcKb73peNk7CKx9YWD54Ycf8uA9+eSTWfceK0CsXsz45nM6Yqdtjg0C8BgB1+0Yl/KH31jkuQnW070vurV/7969BDxh83bRRRexh+POnTuzRio4NK1atWKHlSY70C0vt/DY9IKGy9VS4224KiRfyegcYOlNnjyZ2rRpw5bAcJ2NVcott9xCICRdu3alhQsXMrvPqTM5hSUfElrjREHA7E9uz4lS10SrBwwtV69ezay/O+64g7XaWrduTZMmTeKqQp4E2e/f//53OuOMM+jZZ59lTgMW37hMvJ1+c6QU/RcRAbEDlqLYODYLu478/Hx66623eHsL1sG7777LBAUJwBL8z3/+w++uvPJK+vrrrzksnTFzBFIDo4JAsH7l9M4pLCoVSaJMTAxAHGAv06lTJ174waIfY9bJbgYuYbp06cJKCbDyh2wJcwHmBLkkb7lLeKreDwq1oRJP7qkKSLB2obPhbAW4uccuo3379oQT4ZwuuNK+9dZbeXcC2xqwFcBSSGf8nHDSsPgioP3PgzfGIgjCSy+9ROeccw7Ljnr37k3FxcUcwQ0nEAuc/IiDvOCDDJwHeCsvKyuL74dMkNL8diBuoCVIXRusGuCNrly5kl544QU+ewECSrCr6uIxYzcCA00I4qC9BiH7mjVrlIg02JdMvYJ1zIb2TQUnEADYsn3xxRd0/fXX83h+4IEHWA4cWk6eWHA8+/7777OsBA5o4fF4wYIFjjuXcPJNtrh+BCTZKh+P+kK1OTMzk3cTUIns2LFjWN5NoQ6IFQt4q1ixPProoyzsdCM+8WiTlpHaCMhkabbSKcx8n+rPaD/GsngphlD8tttuIziQNV3hB8PJ6Z2wtbBIvPzyy+mTTz6pU1srlbBOWwLi1BnMD4tOtXTpUl5ZwFUE5BnffvstG2rVldbMR56xxcUOBtvlSy65hFdApaWlajciAOldEYgRAhB2Q6EFpgoQgkMY/vbbb0eN7YRdDVjW8B2IRWKLFi34t5tdXSjzRyhxYgRXWNmmFQEJ5aMgDlhPcGkPgRo63JNPPkl5eXlhAesWedy4cewlFU7uHn74YT7HwWk3YtbVfHbLV8MVgXRCIJQxAdYzhNwfffQRs5CxS4BaLhzHxuKCjBQq/SBQYGuBYIFw7dixIxbFJUSeaUNA7B3O/htfA9amOJgHnQxbXJyrAPYVVhhO8SP9grobiRQ5TacIOCNgjk+xIh86dCgfUXHSSSfx7mD06NFRH8tOtcERGGKECLYWCFhBQQHB64f9Muttf5cMv9OCgLh9JAnHHXrgffv2tVYqEH6DxWReiCdpzPBQn+1pJ0yYwB0cGl0Q5M2aNcsSwtnjhlqGxlMEUh0Bt7GBcNhn4fwT2GHBySSUV6Bui3C8d0tbX8zMfPEMr+XQzhI3UfAKAFloqmlrpTwBMT+sUyeBvjc6HCZw7Dog7IagzZ7O/tspr3DCJD94AHj55ZfZ6hXWr9DuKikpiWlnD6eeGlcRSAYE4D4ImpKwz4Jt1t/+9jd65plnmIUlY03aYf8t4dG8SxmirQXNTRC0bt26MZfDyQhR0kSzHrHOK+UJiBuAsD4VNyTnn38+d7hXXnmFvZbG6kMGyxeHdd11110shAMxgy8edLJgadzapuGKQLoggJU+Flzff/89e4GApiS8Q8A40Okyx5P57BQ3nDC3vCQcrmX+9a9/0dlnn02XXnqpxdYK5lsrnPIbKm5aEhDTDQmE2dCagNdN85IPb4bF+hk+duBFFasnOMaDSiBYaxgk9vrYf8e6bpq/IpBoCGB1D0Jx//33E+QcsOuApqQopcRrjIRSDuJgHEMOA20tcDtghDhixAhWLw4lj0TDH/VJeQJifhhQe2hlQIVPrE9NNySJ8oGmTp1KOMDruOOO41MgwWKTLW+i1FHroQg0FAJQdoEmFSzHzz33XGZZwaIci61kuOCU9r///S+BrSVGiFDeScYxnnIExCQYZmeCB2HoasMNCVYr99xzDxv0mXES6Rmd7I033uDdCHi6EARiq45VjHm5tdeMo8+KQLIgYO/P5m8sAMF2hhU5zkGBiv2DDz6Y0OPYCXdpU3Z2tqWtJWwtLHCdtLWc8pEwyU9+x/OeUgTECUjoguNDwYhPjIggqE6WA2KwG4EGBwyUcCb9zJkzU1qvPJ6dX8tKLAScxi9qiHAY5UGrCS7VsQC88847aciQIYTxnUyXvY2QxYKthYUt2OkY62BrQVvLHjcR25l0BMQE1Xx2AhedDrrgcGoI4RoM92BdnmwXDJSwGznvvPMIAv8PPviA/fmg8+ESHOSebO3T+qYnAk79VcLkvn37dnZECu0laDHBSO+dd96xzi+SeImKoFk/8xn1NX9jjGNcw0sFPF88/fTT3O5EN0JMOgISSkeBcA2HOkFYBYE0vOFOnz7d2hqaHy6U/BIlDg67wamQGETXXnstdziwtXBJm+SeKHXWeigCwRAw+6v5jIkTK3FoJGLRhLEMN+vJIucI1ma8k7bKXcLgBQOKANiJYO6CggA8gAvHxIxfVxnxeJ9UBMQNPAmHfACnKz711FPc6eByGR5wTeMdiRsPcOtThtRT7pIXNExgkARVRbhmAFsLKsDgD0tcuUsavSsCiYIA+maw/gmvDzCohQ0H5AJYKEG9fvHixQF+44LlFayMhsJC6iR3sx5mGCzp0V7Yh1111VXspBEKAxC0O8lAJa3czXxj/ZxUBCQYGCASEK6BaEDoDCKCszrsgAfLI5newWgKuxG4SoDPLmzrIWDUSxFIZAScJjkJgwAZ2km33347q7E//vjjvDiCkaBcElfuEp7o92D1lXdyl7Zg1wHfeTjsCrswyEk+++wzVqaROPa7PQ/7+2j/TnoCghUL2FNwkw4jHWz9+vfvT+ApxhvMaH8c1D9YG7AbgQDu3nvv5bbfd999BPcoySZYjDZuml9yIQANycGDB7NmJOR82F3DmanJOUCLgo2F5GpxeLUFWwucFLDxoLYMthYUCuxqvw2BT9IQECdwwA+FeutNN93EK5bnn3+ezyrGFjBZLqd2hVt3rNzefPNN9vtz9dVXU58+fVjIHm4+Gl8RiBUCTv18z549BC1DWGjDjc/NN9/Mx0ND1me/kN4pD3u8ZPgdrB1u7zCnLVq0iNlaOFoCPr4w3zmxteKJQcITEDug+I2Oh5U2dMBhENi6dWvWtrJT5HgC2dBl4fwSrEpg3wJMsBvB9tc8LCdYHe04B4ur7xQBQSCSfoM0OIgJi54bbriBlUL+/e9/MycBY1svdwTAdcC4hkYpWPWNGjWyzhZCKrfv4RbuXlJobxKegNibIZbkWGlDyAbXH04rFnu6dPmNc0sgD8EqBQI4qP/ClXQoV6w6WShla5zkRyCU/rNu3Tr2WwX3QWBXtW/fnhd/MJy1X6HkZ0+TLr+B43fffUfNmjVjbS1oq8FQGs5h43klDQGBQAkAgd8PPiDuWHHH2+9NPD9OpGVh1wGPwhic0NQCVlAFlN2IDsxIkdV0kSKA8Ys+CIEw/LzBcej//vc/Pv410jzTJZ05Xs1nKAjBpYtoa2FBLWwtyIblMtNIWLTuCUVA3BoKT5ZQ5YORDdT6wON3WlW7pY8WWMmQj4lBYWEhY4XdCLS14OraCbdkaJfWMXERkD4nd7OmmOQWLFhAL774IvdB9ENMcvPmzePDncy45rNTXub7dHx2wwSL6PHjx1tsLZxB8vnnnzvKQd3yiBTPhCIg9kbAChUnAsJ9Afj6kHm4aRkJMHK355XKv6XN9jvaDJ4ydiOQiWDnhl0JdnJQjUR8SZPK+GjbYo+AvR/hd1FREaudgk8PNdSOHTuy1mC82Syxb33sS7DjixLtYWBr9evXjx2xYr4UtpZYs0t8uUej1glFQKRhuGPVglMBISi65ZZb2LW5/YRAO4iSPhrAJGsegoHcpR0YzO+//z7v4LDVhQ1Jbm6uvPa729P6vdQfioALAtJvcFzC8OHD2cgV1tSQd2BiW7NmjUtKDa4vAoI97mBrgWMDh5Pg2vznP/+xbOIkXn3Lk/QJRUBQKdhvwA0J7DmwYoYxEdyZJ/vBKwJ4Q95hHwKrdeiRQzbSrl07liM5GWo1ZD217OREQKzIu3fvzq7KwW5+/fXX2f+cGPRGewJLTqRCr3W4eEl8yJzArYF9HHZ/kDmBrRVtVzAJQ0DQwWA5broh+eqrrwKMiUKHPr1jSkdyQqG4uJh3I9BkwwpFdiPB0jjlo2GKgCCA3Sx2uLfddhsLybt06RJgRS5x5a79TZCI3R3GmPCthcOroPUmbK1omTxEjYDUpzOgkV9++SWfRw5qCZ1wEBPxNhtteMOpa61RuPlsBDs8OhgyuiV2C0eu3ne1td4zQJziIswKdyjXoXYIgmwE+uSQK2Gn17ZtW3Zeh5WLXoqAHQG3MbNx40YaOHAg9x+xIsdvnK4ZncvTp93Kt8qwxoAV4vBQ4xsqDm9DysIhnRVU65NLcF74V59M65PWqhSxDzF4IYfJg5g/iCJDfefYqBEQo74hP4IthaNk4S0XkxhO4YMLA7CxwrksnL0Pjp0t2LuQC3OYoK3Cg70LuYCAiG5tkXC+B6uDLUdJJ8Hw5vvhhx+yPy14+cXJbjg/JdhlzyNYXH2XmghAJXzSpEnUtWtXtiLHkQnvvfcewUdbrK4acwzjWfp9jU0ZRMLJYUw6Vc6K7yEAofRvI4l/juYLeZa7xLT/9gv31TmUekhSt7uZB74ZtLWErQW/gTgbCfJRM55bXk7hUSUg4VQCExccp8F9AfTCQREh/EEe4eTDjXL4IBJk5cWrA8SuIWsdIpGckJEwMw7yQOpaM9DX6RBqvrPKkbxC7dBWfM8g4Xy9YfKMcvgP4bVoFVfOGlNmFsGekQcI+eTJk3k3An9isOyHENTJxsZsX7B89V1qIWD1N68VOdiecOKJY1kh84CcUk7Si0cfMcvwG2eeYeAjLnV+Bpmw5e5N6j/EHXMx6+AYwQj0TBm+MoxXtjHrHMeMH+mz1FeMEMHWwsIdHr2hmSnaWshf4tZVVtQIiL1A+2+pCDoZWCeoNCovbkhQebc0ktbtzumMD75lbw0t276PZpSV0+z1lVRYvp92VaOb1efj2NLycqiGtu+vppwdB+jnjZU0u2w35e+spsoDiFvj6Yky47tVPki4r12esisOVNPKHVU0e0Mlzdywi8st31ftaZcMHG6jf13dcLWHQzaC3QjcS0A2AgMl2ODYL3s6+3v9nRoI2L+zqInC+hnsKozhYcOGEazI7XFjiQCzdGW8e8dXdQ3R3qpa2lXlGXshDzvJRyqMcVSLMUW0v5o4v6pqXjZKjCB3/3HnH9EzH0gdUV8f5fDUGb/t1fHPI3q/8L3gMl4WAtDMhNYr7HOErWX/pvbfqE3UCAgycyrADIegDW42oF4GZ2CmGxKntE5hbhCCPFRW19KE0h302qL19MTMNdRpWik9Mr2UesxZR31XbqEVW/dx8nDy9dTfdw45d8zaatpfW0vT1u+kt5dspqdmraOOk1dTp2mr6enZpfRR9iZasGk3yZbbrDPKtsp36C2cv5EAXfdALdGcDRX0/tIN9PSstdRpWhF1mlpCT81aQ+8u30Cz1lfQAaMwh2ytHK2yvSH23yDwYCvCYhi65C1btmRXE6q7b0GYVg/oH/j28PoMeRlklDBUg1txsD4a6kK9MDY27N5PE9eV0zd5W+ij5Rvpi5WbKatkJ2Vv30uY+IMuGr0DxRwveC6qqKJRqyvoy1xPnl/lbabRpeVUUuF2fK6HcJj5mLjsr66iFdv20PDVO+nz3M30v+zN1C9/K01aW0kb9/gsxmUnZR+TZl71eZZ85Y68wGWAtha0XbEogLbWJ598EvK3jSoBQYXMykljxQ0JjNgwKeEONySm+qjElbtTPvLO6b6riuirlVvon5NKqGnmSmqamWv9NRmSQy1G5NFTs0tp7sZKp+RhhYF4DCzYTh2nlnJZTYaspKZDc8lzX0kZmXnUZWYpdxBXz8Auvc0eXF1bRWNKt9FjM0qp2bA8ajp0paeczHxqmplPGUNz6eGpayiraAcTNVnC2PMJq4FEBBfS6Eg33ngjsxhxprzsRsL9NuGWrfEbDgF8W/nDSnT+/PnMXr7iiivYv1qvXr3YA6ysUp1qGs3+4ZiXt3Mv2bSLXlmwnh6YvJpajlhJzYblUvOsArpnXBE9NWctZa7aTti1y2Xl5TI49lfX0OS15fTcvHXUYUIxNRvmzXN4LnWYsIr+M7+MZmzYRdW1Xu4CMjbzMp+9he7cX0WDC7fSU7PXULuxq6jZMM+YbTkilx6YUsqL3SVb4UDSyFMqHMO7hYW3DCgywbcW2FpyEiIOroMxd7ArqgTEXikUjEkHrBCwRKAB8O6778bEncaQVVup9ehCJhqNBy6nxoNW+P01GZzDE+9j04qppCICj59G55i4ZifdMw6EKt9XxsBlnueBy6nJ4GwmLA9OKqHlW/1XLSZGRpb8jcx3CMCKZOGW3fTPicXUZEgh52u1y9tGT1n51H58CbPR/D62vQDvS3s5fmmMH9DrnzJlClsQQzYCjwBgWURLBdAoSh8TDAEcToYFBHYbWJliR4pdiF1LL9S+FGnznGQH6NZY0XedUcoLKCwWmwzGAm4FjxE8I+ze8cX0de4mz8LKmOtlWPjXvYbGle6kB6dgrOVxeowtzx/mDk9YxymraUoZHBb6s6skT6udtUT7amp4FwPCwQtMnoNyrDxRRywAn/i5hHJ27GFa5F8nK7eoPtjLkN9Y7MJLMmx3wCUCW+u5554LqhFbbwIihdtbCMo1ZMgQZoFA1oHtL4zYYnHY0drdB6jD+FWUMdyY0EFAMMmaxGRgNmUMy6cPl260VzfIb/+OsnN/DXWa6FBWAMHKpozhhdRr/jqLveTpZP75eXpNYPEgHtj6dvu5JLBdUtbAbIuAZQwroK7TSmi3LfvAnMMPgQUxHN9B4QGaWrBshVqgXqmHAKzIhw4dyq5vxIocK1PsSM3LHPfmM+LYf5vpovFcUVVDz8xZw5Ny08wcawzw4mrgcmo0wLN4xKTdbmwRzdno81AbMNF7K1RSvp8emFgYMNZAQMxFW8awPOo4qZDWVuwP2hSUM3NDBbUdU8T1RB5+eXnHMMKQ53NzSmlXtVvtghYV1kv5NnKXxOZvaGuZRoh33nmnK1ur3gTEXgFQMQhnIJCRQ2Jw6JNYQJoVlbT1vQ8r2kEZwwqp8SBvZzKJhky23js61T2j82gHhM82bapQ6jFnYwVlDM23OgN3Cu+uw+xoeEbnbj4sh1ZXeLbRoZRndqG8HfupeRZWV9Iub2ce6FkZWcTRWz5YXNixeK7oUhLsRmbMmMEqgGBDQpAKP2Wm5kYo+GmcxEQACztoUnXr1o01q66//no+CmD58uURjZNYtvLnjeXMqrLGhTHG7ZM0FlbPzllDrNeCwcVCcnOUeWraN2cTNRtR4CMWRp7WuPaGYcL/Jm+zP/vKRjhRXrefVwcQJBmzTQZ7OBVCWJqPKKD5m33s9VDmilhijLyhNPH9999bbC3408vKyuIxj/rhL2oERBoDl81wQ3LmmWfySWOYdGKt3geheUZWkd+OwzOxZ1NjWaUbLB9sG7FlDPuqJRbWYWdhdipe8XhXPhZBGeSZ7EGwppVVGJ3NO7EH9mG/6uDjjCnZShgAvrK8qytjleV7l00ZWYX0Y8E2Xz51lOGLGPoTOlXfvn3ZPxlYG71791YiEjp8CRkTiwOwq2DLgW8KbxBgXYr7f6l0Q01qvnI9Y6fP0o3+48K+YMRvbxgWcS2zcmnrviofIbRpO0H/5JEpxbwT8CNAwpYG4eA8PWNadvssCxFwvHcZchDut8xa6Vv8CUGSxZ/89uYN7slHK8LhjNgKjtJPH9aeDE22FlzTwJsyOBCirRV1AoIJ5Te/+Q1ra8yePduvWWblzGe/SBH86DlvDU+efh/f/EDe5yaDsY3MYfmEb6UeYoFeLaf/ZW+kZiOKqTETCG9HxQ5gkG9XIEQEkzs6xui1O1k1ECVJB/OV6tsp2DHJLNruIYzSFhBD78DwlZHDYWgbCNsXWBnF+IIMBLr/Bx10EH9n+9nVMS5es48yAvBKgEUfvieE5Ri36Iv2/hjlYsPKzleXGuo+S1b2Xlmnd0w0HuQjHLKw4vE+JIfydsrO3L9Y5FtZVU1tRuazjLTRgGVe7kKgHJXz93IW2o8tYNmKr17++UIw3jTTn20VbH4CUXpuDtiEvvnAP8fY/5K2yN0sEQpPEEHAf94RRxxBMEKEwXHUCQg6n6iA4nhVSPLtKxmzYtF4fmcxdiCF3lWCZzL3rBhsnYBZPTmUMWQlFezwqPTWWb4549cS/VCwxa8s7qjWLgcrFOwSllETL8+z6dA8mrvJ5h7EzDNIBSav3WnxTz0de4WXv2u0S1ZJA5fxqgzsvFhesDSWs1mgoYXdSKy/byzbo3kT6/2PGDGCtSNh1Au3NnBo6rQwcJpc4oKhsWt4ZvYaXiyBu+Db/XuUWDBOhHjgjkkbi7vCnV6ZhQMLa1dVLbX5CYJ3sIrx551DvLsDe35NM/Oow7g8tjvxb7tv8geHQ+YAWfSZ+fCzd1eDeBnDC+j5eaXe7Hz5+Ocfu1/yXeVuL0nU+2H7c/DBBxNYnGBvRp2AoGCxMoelKrSvcPYxjqKVyuEuz/aKhv27lmhc6XZj++lbpXs+kmfbyR0JAqvh+fTAhDw2EApxHucqeeLW0JJteykDqrReDQ1750CH5pXGwOWsydE6K5d11aVd4ZRZWrmfWo2A9odHBuIRDmKV5d3t8M7E8w4qxM2H51JexS5vUfXrhPJ95A4iAdVrrEDgyRdnMsNeBOwPp0vSOb3TsMREAAeQgZUFoSnsPeDyAq4vgqnbx6sl0p9w/3DZOsrIKiBTjuA/OXvGBMKg6dRmZB5t21dlyT8kL6k7WFGPTyniOcQ3nj3zhi9f/Pbs9jOG5dKTM0udbUy8A3zT3ipq/VMe72rMeciXHwT9yA8ED/NSEX2WvUmq1CB3wcV+B6GA/d5NN93EmlnwVQgWJ+RmMSEgaD0oFnzlwHU4hK72Y1WjidC2fTX08OQSa7Xu+UjGKp1XEp5Jt1lWHn2f65EThDOZS313VR2gbthCDyvwTuxGRxMWEyb4IR7tineXrudNqXwUySeUO6xVId8RFUDPFhrledrGhAqrpcE53Pmfn7eW9lYhZy/xCKOBTvWTMEwsWATA+BPqfXBBI2ezSBy5h9IujZO4CGBBAEemUN/E4g/fGwa/UIxxtWmKU3OkOy/YvItaMAHBBIxx7RkPshsxF1hYML74yxqqqfayjyUTW51/yN/Ki0vYjPlN8hZ7zKPZhfcYj0NWbSNLxdghT2hR9ppX5pHVWHn45+0Zvx62eosRBQS2V0ONIylX7oAHmnfffPMNn+cC2ViHDh1o8ODBlqNMxI06ATErgEpgNwI3z3KsKiaiaB+riu83uayc7pu02jvZ+iZZdAZM5h6d63zqOXetn/WnrR8F+elb0S/cvIceAsFi/XOPXrewzDwyFmyH8+lfM1ez9Spj4tDJ7FihcLtiWOHOvdR5GsqCLjra4VMMQAdEOOrx6NQSWrbZY5DkUFSQdrm/wgoDK1A5Wx1aGFgUxEIV270W+qYhEIA6L9jPWABi8oCj06+//rphDoWydejKA9X08i9llDHc0FC0qclibIAt1H5CIS3ZEmxi9ozrsor99Oi0VWzvwRO7sKUN+aMQjy7TVhN2GHVdC7fsonvHFVPToQWW7BLEzSJQ/OxZaL6+cJ0DS6yuEmLzHpqV8I0FUYScJQI1fqd5O+oExKlJ2I3gWFWZiGKxG4Erj5HFW+mJWWvZ6pwnV7YOz2OW0r3jiuiVRWW0qsKZ5eJUb7cwrC6gWfX07LXUehS0pDCJe/7QydqOXkU9562jxZZKrZcwWAPB02mdCIhTmb9sqaQes0up9U+FxJ2Yrew9hKvVTwXUbfYa9o9lpeVyfATPCg/jAYQf3lWvuuoq3nlgCwvjMr3SCwH0A8i5GjduzJNJohxLi4UVbEGaDfd4ZODFHBsSenbjGP/wSgFrdPY7FcJn+3lDJT02fbXHk8VQj0yE5xGMsbYEBwAAIABJREFU7aF5bPTXefqakLxZYGxX1RJbod83yaN0I5wEGDyivvjdPCufnp27looq9ruZhIVQ8+hEgVPVOXPm0LPPPstjHot+eKCANwI7q1rmrrgQEGkeWCGYiKDpAXWwt99+O2SfK5KH+72GamqIFm7ezdafL/yygZ6bu56em1dGby5eTyNWl9OG3bJqiGByNYR4Ugf42/k2bwe98Ms6em7eenpu/np6ZcE6gvZU8c4QhfSSWR33wvK9NKhwO728EG3y/L20cD31L9hGeTv2Omh3BWYoHz3wjS9EPPPi4BlYn0MRAhbI0NTRKz0RgNuShQsX0osvvsicBLAy4T37l19+sRzvBUMmlH4XLD2zZL2LL1mD4Y5+//GKLfT4jFJqN7qIWmStpFY/5dP9k0p4ATdh7U7aV3XAGht+9UAGkhkXXsMuSuZuqqRXF5axm6I2o/OpRVYetRldSB2nrqHXFm6keZtExhi8xvJ2d3UtjVtTzhpW8CjRZlQB53nP2FX0+PRSVt0t2GmMLW+d/OoqmUXhLvnKXbLMyclhTtEdd9zBrotwxAYW/XbPAxJf7nElIChUDjLCbgQW6uCrgU0SNbZIrccrJ6zTV1Xso1Xl+2jrPo8hH3YO0b7gF2v9LpR1gMvauLvau+KJgEjVUTnUf8OuKi4H7UK5WOWYl/wEK0yezff2Z7MjgeeJrSq88cLiHLzvvLw8exL9naYIYDKBnRcUKC644AJq1KgRC91D2Zma/Sya8FXgJNONlTSsZAcb98FHHZwrwrIclznmQ60DbDiml+2kIcXb6Zu8jbwgnLmpkseeb0yFPr4xFjFex6/ZQT8WbOV6Di/ewYaD8NXl5104SuA4tdUpDJp2OIMJXtHBqoQGHn6vX7/etSZmPnEnIFIrczciPrLq693TOrlPCon23dd7fDkb/Yhfy8SNH07xfSlDejI/ll/+ktoow4wrr0O5Y3sKK2RMDOKBFxanwTzwRlpWKPXROImNAFzbwL2J6dYd/QVyE3u/sP8Ot2VWeqOfO+WBePC+63OdGBjLKQuEecKNgexVQkGeYI1b84oV2XsmkOEBO7A05xAk8XjOlvIMJ4oOKsbOuUQeijbhD4sB7DAeeeQR3nHcfvvtfJSDHAiGOMEueR93AiIFo3JQDUUjwCaBaih0jOGDRSzXgzUg8J3ng+BjW9+1Rvz4ez+SYCIR5HdgZrYQ+dhWb/O85/Sed8jSr6PZcqjvT8bN6GCysjLxtJcR7B3i4j2OJMVxwrfccgt3JBiCitddM7+68jLj6nN6ICCO96CuD8d7MC6dNWsWH1AGBOx9xv47FJRCGqI4UI3HhidHjEMzHcrFbzPMtWyOZBw6x+1AbO/84k0YUl6Ia0Y0n+WdHAZni+qXzlum2y0cXLFYhEwD41w8LEPjDvZ7Mu8Gy4+xNIhL3AkI4+atgFQUbBJ4gIRcBLsRCG8hvIvkMr8RP6NjcScw34STs0E8RD2WG2HL18pe4ss9nLIc4lr5evui/Pa2y9PRQi9LMIdKJgRmTzzxBO86xLdVsF2HQ+00KA0QkD4jTTUnEbCkp06dSl26dGHfd1iIfPDBBxbr055W8ojoLn3fSOxHLBzeG1GdH2UcOb1Fft4/a84MswyJLll5isEOxsEXn5cQIk40cLPnAa4P/BLizA9oV0EhAtpW9fGuHXcCIo2Su3w3GCuJoRr8aEGIC2MVu/Rf4gfejUlUvppEsv+W8FDuRlp7nQOTy74AdZHnwFhhh3AdPLsoydVeF/tvlGGGmc84cx4sCDEYe+aZZwKOEzbj2/OS+tvjSLjeUw8B+dZyt7dww4YNNGDAAGrTpg2fJwFNS9gMoK/J5ZZW3kdyN4YnT/bCBfALDzFjs36BzzUWZ4PHYLgFWPGNI7GtMKOCTmHG60gewWUYNGgQc3rgYRmHxH377bcBKtlos9lup7Ls7+NOQFApeyXMimI38sYbb7ARE4S5ptGaGc/pORj2njKNj+ddXDjl4xbml7/3h19bgq1m3DKNYrhf/VzyXbRoEcGSFB0JZz3079+fjyR1ia7BioA1Xv36ugsu4KH36dPHcv3/5JNPsseCqGvxcWf3LhqFJe1Sp7qCZdzgHkob68rPfC95m2GeZ2PBG/jSE+Ke2EoRrL5YlE+ePJm5DPCMDktyaL5G08NygxAQq/UuHwwNx9YKbjOgSoqzRLAbgYqp/bIDWCfmmORrRTZiz83ht5WhIexyiJYQQVZdA2sD4yCsEOE0D9pv8LgKXqgdv8CUGqIIhIcANCqnT5/OC5WLL76YT7V866232PmemVMofc8eB13cHubL02FSDjImRM7A+XnnBQkTmQfyll2NlBMsS4lT37t7G51zNuODPQ21a/isg3wK36BHjx78TepDyM0ypBYNTkCkIk53rGZeeukl5q1iN/LRRx/xuSJODbGnDyWOPU0i/0Z7nNpkhrk9Q9gJF8zge0Lbol+/frRp0ybH/BIZA61bciGwdetWPpwKSjJQEcWJlnDS6KYiavZfs6Vu4WYcffYgAE1WGH42adKExzsUk4YPH84aciZG0cI0oQkIGgx1MwAAvh12I5CNQGgXumzEhC19ntFBIBAHdjjnGNhB0Alti2DnWacPQtrSeCEAFxiwL4ILcNiPiJNGjG23icwtPF51TsRy7Jjgt4SBWOO4abgbwkIRrme++uorKi4u9muKmcbvRYQ/Ep6ASLvgex67ERi4wY34p59+GnDMpsRNx7t0JGm7uXuDZsxnn33muvKTNHpXBGKFABYtOIQIKqNQ+YWLHLBY4KSxujqY9YavRvY+7nuT+k9ubRctOMg1waqCm3VotC5ZssQiLrFEJ2kICEDAihoGS9gKg4+PlQxOPHTajbgBHksw45m3W/sgP4ITPFiWwrYGqnrgR5uD1C1tPOuvZaUeAma/Mp/Nlm7fvp3lm5BripNG2CGJd2czrvnslp8ZJ12egYWcFAjntGDvg3j861//Yu6M2/k8scAwqQiIdBD4bYGTL2yHoVmA1bUcfhMLkKTcRLxLe3EHqwAdCm64cfwkZEawGtZLEWgoBKR/muUjbPXq1WzACncoICQgKFDjVzskE6nAZ2AHYgvPyGBNAzuwrTIzM2nz5rpPI3X6HoGlhB6SNATEbDie0dEAmvD34fzLbTcSOhyJH9PEQWqLbSz8icGvGGxo4IIbFv1OWmtI45SH5KV3RSAWCDj1OeyKFyxYwE4aYRWNP/O87VjUI5nzhKsYaKc+9NBD7DUCxBeypVB8kaHd8g3kHg0skoaAODUWQCxdupQ7HXYjt956K2sguGl5OOWRDGHBPji0LmC5Dwt+WPLD27GT4CwZ2ql1TG4EgvXTYC2rrKykcePG8fkTGMewlAZXIdSJMVjeqfAOLkZmzpzJqrgiP4I8OFRvyMAg0m9TF34NTkCi0TDYOMDqFe444AwQ2kbwyZPK2kbQtYeRkOl2HX7F3PifdXUEfa8IRIpAuGPYKT7C1q1bR99//z2fgAdDV7BmoFnk5KQx0romWzooD+FAvttuu40ViMBpAbcBRBeXE5bxbGODE5BoNha7EZxTAKtL2DtAjQ27kYYGOZptRF6Qa2DrCiMhaKW99tprfOZ8tMvR/BSBeCOAsQq7JXijgEYR5Hl2J43xrlM0ygt3DgIxhZcI0826eZxsNOoUjTxSioAAEOxGhgwZwieoYTfStWvXkHcj4X7kaHwAM4+6ygfPGHIeuF2HXQc614gRIwiaV3opAqmEAHbS2GFj/GJBKE4ac3NzgzazrjEUNHGMX4ZSNzlzBW7Wwc6Dvzq4c0K7Q0kf4yYEZJ9yBERaCJ9PMN+HloLsRuDwzbzwQRLxo0gdzbphJ/X555+znAcdC6fDQRtNL0UglRGAx4SBAwfyQUdga8GqHY4BEW6/ZLxAxTXZLii8wE6mV69efOoj5Jk9e/akuXPnuirDJEIbU5aAoDOBd4rTtWDWj90IXJfjIyVyB5NBIJ0Duw64XYdcB7Yv8GU1dOjQerlglrz1rggkCwIwjIUsAIoy2JFgLMM/nvh2so+bRGyXvY7yG+r3H374Ie82LrzwQrbdwjHSdjfrEj+R2pZSBAQA20HGbzgWg8tymPjDnQIEdaIzbY/fEB/HqQ4IE7frOKcYOym0AXIeXHgv6eTeEHXXMhWBaCHg1o8lXLSRunXrxrI/yEjgpBEHoCGOxJN7tOoVjXzMOkldwRHB7gq7KuyuYCANN+vJZNOWUgTE7UPjg2EyhlCqcePG/LFg+g9vtE67EfNju+UZ7XCzTDxDPx51xK4D+t7YSUG+Y8aLdh00P0UgkRBAX3fq7xjL2IW3b9+ex3KLFi34fJtEV9+XtkBmOXHiRL9DuOACHxpXbm1OpO9i1iWlCEgo4GNifvrpp7njQd/c3I2YwMjHNsNi/YwywXbDqgRndWBVgrqC0IVyNUSdQ6mXxlEEooWA9HHc5YQ9CJohF4SKK+xJIIhOxAvsaHBDIL+EpwhomEFOC8UYOU421HoLDqHGj1W8lCIgdYEkoIN9hRP5QEAwSWOlD8LS0BfUF+FsDuwqDIpw3K5L2xq6DVq+IlBfBNz6slM4/OBB0AyB82WXXcZOGmFkByUaJ+5CfesWaXoYRUIJBhwQsNJhvwW/fvANlsxXWhEQ80Ohc0GgjoOVhE2ElT/cIkd6OXXwUPKyu2V5/PHHWXCeSAMglHZoHEWgoRCAwBlORMVJI5RN4C8KPrfsV6Tj1J5PKL+F3QY3Q+JmHfUqKSkJJXnCx0k7AmJ2HjybuxFsgyGohovpeF3iph5l33zzzbxKsasbx6suWo4ikMwIYDzD0eAXX3xhHaiElT78R9k1mupqpzlP1BXXfC/pYMcCLTEsUGHsC4+54mYdrKxUudKKgMjHlbt8RKz0sQ3G+c3YjUDtF0Jr+27Enk7Sh3tHPnJsL4wBYRQI40D4u4H7lWiVE269NL4ikOwIYOxgPIMlDVYWzh0Bawv2FeA4gOVlH191/a4LEzM9iAM0JUEsoCUGN+sgIjhSQVSO68ovmd6nDQExP7LbB4JxEtyfwO8MtpvYjUDoFUpatzydwiH8g/sROEZDJ4MOuLpdd0JKwxSB0BGwj1Nx0ihW3ZB5wgUQHJBGekkZcjfzAVsK8wdOA4QcE8fJQlsslY+PThsCgg/t9NHNDoBnrCBw7CsM92B8iN0ILF+jIezCCgQOD6H3jcOe0MGwzbW7XUc9Q6mrve76WxFIRwTMsWI+Cxawq4DSDI5+gNIM1H/hpFE4DJJG7pLOvAd7B81JU/4CtXt4EwahMtOZz2beyfycVgQklA8lHxlyCPBSsRuBfAJOGsWIL5R87HHgYh2WtFdeeSWfewC9b9PtupRrT6e/FQFFoP4IgK0FLUcYHsIJKVhLcNIItrETW8teotP4hOotVHCRj2iAvfzyy8w+M+UcTmnt+Sfr77QjIPaPaf9tfkh0AriFFzciWMHAUSMM+uyXUz4IQyebNGkS7zYg67j33ntpzJgxYet928vT34qAIhAeAhiPOAYB4xFOGuE2BK5RsLCDq5RQL+QD6/d3332XnTwin86dO/Mhbunm2DTtCEioncSMhy1w3759WUsKnQW7Eaxm6rog1/j44495xQOjIcg94PdGL0VAEYgNAk4LOaeSIJcAa7pt27asOIO7m5NGMz3crP/www/UsmVLlnO0a9eO04WiORlq3czyEv1ZCUiIXwjaUdCkgEAOOwnsRnCkrpN6IGQaiAvNKsg64OMGPNJ0W52ECK1GUwQaDAEnJ41wI2/XmMI4h4PDTp06MUsbAvmPPvqI8vLy/OoOIpGKhMKvkcYPJSAGGKE8YjcCi9KbbrqJO9ILL7zAPmwkLfzxQHaC99itwG0BbD30UgQUgcREwHTSCE6BOGnEuIU9B7xh46x2uFiXc9uh9g/ZSbpfSkDq6AFOqwl0HAjPHn30UdbUkoOdIJAT7S04eMMOBVbmeikCikDiIwBtKqjd4ihdqOGCc4AFoPjawniHFqWTDDTxWxebGioBCQNXOzEBPxTqethtQKsDp6bBfgT+rJYsWeKYsz0Px0gaqAgoAnFFwByX8FsFexEhHFggQu4hbtbdKmbm4RYn1cKVgIT4RaVzyF2SQd4BW46OHTsSBGpwGY+VjF6KgCKQvAiAywB7MHjrhsaV6ZfOPgckbyvrX3MlIPXA0OxI0LiS85rN8Hpkr0kVAUUgTgiEOmbrilfX+zg1J27FKAEJA2p0jro6iP29+dt8DqNYjaoIKAIJhICOY9/HUALiw0KfFAFFQBFQBMJAQAlIGGBpVEVAEVAEFAEfAkpAfFjokyKgCCgCikAYCCgBCQMsjaoIKAKKgCLgQ0AJiA8LfVIEFAFFQBEIAwElIGGApVEVAUVAEVAEfAgoAfFhoU+KgCKgCCgCYSCgBCQMsDSqIqAIKAKKgA8BJSA+LPRJEVAEFAFFIAwElICEAZZGVQQUAUVAEfAhoATEh4U+KQKKgCKgCISBgBKQMMDSqIqAIqAIKAI+BJSA+LDQJ0VAEVAEFIEwEFACEgZYGlURUAQUAUXAh4ASEB8W+qQIKAKKgCIQBgJKQMIAS6MqAoqAIqAI+BBQAuLDQp8UAUVAEVAEwkBACUgYYGlURUARUAQUAR8CSkB8WOiTIqAIKAKKQBgIKAEJAyyNqggoAoqAIuBDQAmIDwt9UgQUAUVAEQgDASUgYYClURUBRUARUAR8CCgB8WGhT4qAIqAIKAJhIKAEJAywNKoioAgoAoqADwElID4s9EkRUAQUAUUgDASCEpDa2towstKoioAikAgIYNzq2E2EL5H6dQhKQFK/+dpCRSB5EIgGUYhGHsmDmNY01gj4ERB759q8eTOVlJRQcXExbdmyhWpqanRlE+svovkrAiEiIOPVfg8xuUZTBOqNgB8BQW4HDhygkSNH0iOPPEI33ngjXXbZZXTFFVfQrbfeSg899BC/kw5b79I1A0VAEQgZAadx995779Fjjz1GDzzwAD344IP816lTJ3rzzTdp/PjxVFlZaeXvlN56qQ+KQAQI+BGQ7du3U7du3ejMM8+ka6+9lrp3704ffPABvfPOO/Too4/SlVdeSV988UUExWgSRUARiDYCIAi33XYbHXXUUZSRkUEtW7bkv7vvvpsuueQSOuecc6hFixY0Y8YM5RxEG3zNjxGwCEhVVRX16NGDOyOIxaJFi6isrIx27NhB27Zto9LSUlq8eDFt2LBBoVMEFIEEQAAEBIu6E044gXJycig3N5fy8vIoOzubZs6cSW+88QadfvrpdNFFF9GsWbMsIqI7kQT4eClSBYuATJ8+nY4++mi64447aM2aNQHN004XAIkGKAINigBkkldffTWdeuqptGfPHr+64N3WrVtp4MCBdOSRRzILury83CIifpH1hyIQIQIWAYHM49e//jWNGjUqwqw0mSKgCMQTASzqhICYsg6zDrt372b5yMEHH0zjxo2zXumC0IJCH+qBABMQdLKzzjqLVzJgWemlCCgCiY9AKAQErfjpp5/ooIMOomeeeSbxG6U1TCoEmICsXbuWDjvsMNa6Sqraa2UVgTRGIFQCsnLlSvq///s/atasWRqjpU2PBQJMQPLz8+k3v/mNdrBYIKx5KgIxQsCNgNjZU7Dl+t3vfsfyzRhVRbNNUwSYgBQVFRF4pFAJNC97RzTf6bMioAg0LAIYn9dccw2znisqKhwrgzjQzMICEWq+eikC0USACcjOnTvpxBNPpLPPPpu1OdDplHhEE2bNSxGIPgIYoyJE37Vrl2sBUIz5f//v/9Fzzz3nGkdfKAKRIMAEBCp///jHP+iQQw6hhQsXWvkoEbGg0AdFIOEQMAlIsB0IPEj86le/orFjxyZcG7RCyY0AExA04ZtvvmFNDbhDgFEhLiUgyf1xtfapjYBJQOxqvDJ2BwwYwMbBcEukGpap3R8aonUWAYGzRBgR/vGPf6RXXnmFNm3aFFCfvXv3Ev70UgQUgYZHwCQgIA779+/nPxgQzp8/n1544QW2RD/33HMJhsJ6KQLRRsAiIMgY7Cuwsv70pz/RzTffTD179mRfWO+//z67OWnatCnHkdVNtCuTTvm5YYhw+QOxhnxKL0XADYHLL7+cFWAaNWrE/rDgE+uWW26hCy+8kE477TRq06YNTZ06lQmLmYdb/zPj6LMiUBcCfgSkurqaNTbg4RNO2OBnBx0Uf3feeSd7+ly1alVdeer7MBGQwSx3JJ8zZw7j/fDDD9O+ffvCzFGjpwsC8LrbsWNHQj+BNwl44u3atSv16dOHDQgxXoUlnS6YaDvjh4AfAZFi4ZW3oKCAdxvz5s0j/C1btozPBsE2Wa/YIbBu3Tp67bXX6LzzzmN24jHHHOPomyx2NdCckwmBjRs30urVq3lswt4DTk9hGAyWFo5mwGUuTMznZGqn1jUxEQggINLB5O5U7WDvnOJrWN0IgF0Fx3dgP0ClGqvK3r17s/olPKvqpQg4IaBj0QkVDYsXAn4EJFhnDPYuXpVN1XKww4Oq5RlnnEE33HADa8RhVQn3+fBh9PXXX6dq07VdUUIg2PgM9i5KxWs2aYqARUC0k8W/B6xfv57PbLjgggv4EK+XXnqJVqxYQWIUBm0aaMU9/fTT8a+clpi0CLiNZQmXe9I2UCueMAhYBAQ1ko4l94SpZYpVBELxzMxMuv3225ldde+999KECRMIZ9CbF3jYOAwICgy49LuY6OizIqAINDQCTEDMicl8bujKpWL5OOkRmjJ//etf2Y8R2FPwRSYCT3uboYaJI4btBwbZ4+lvRUAQ0DEsSOg91gj47UBiXVi65W8OZGjLvPXWW6yfD4Lw/PPP09KlSy12lRnXxOnVV1+l3//+93y8sBmuz4qAIuDZleMoX6gw47yTQYMGsSmC04LLbYyZOIYSx4wvz0gnaeUu71L5rgQkgq8bTgfBziIrK4sNNHF2devWrWn8+PEB7Cq3aoDVBUH67NmzrQ7qFlfDFYF0QgDjEC5cMKaOO+44uvjii1kR5dJLL2U7NnjUGDNmDKs4yw4facIZv5HiGY8yIq1bNNMpAQkBzbo6g9v7JUuWUOfOnZkFddVVV9Gnn35KMOwyO7Nb8ZIn8oAn1W+//dYtqoYrAmmHgIwP7OqxQ3/77bdp7ty59N1337HXDMgNYUsFD+NXXHEFQc74zjvv0JQpUwjKK3Agi0vyCQXAcOKGkl8qxFECEuZXrKsT4T38iMGa/+9//zuviOBGG7IPN4+p9iqYZUCwfsQRR9Czzz4b0NnNePY89LcikOoIgBhg59GuXTuC8TPGAzQYN2zYQDk5OTRt2jTq27cvW+bDvuqcc84h+AXDGSqws/rkk0/Y4wP8AIZ7oSy38ecWHm4ZyRBfCUg9v5LZkeAyYvTo0XT33XcT2FXNmzencePGEeQfcpnxJSzYHXlCEwu+jvRSBNIdAZmc4bEBu/q//e1vlJ2d7QgL4mLRhrhQjwfr+KOPPmIlluuuu44VWbBLgd8/cAr69evHC73y8nIrP3O8StnWS30gJSB1dIJQO83y5cvpiSeeoLPOOot9h3388cdUWFhosavqKMZ67VSeamJZ8OiDIsC+vR577DE67LDDaOjQoRY7CtA4jR+BDIsxuHiBkS4UWEaMGMGsr3vuuYfZXDDkxWLtrrvuYjYYBPLYyTgJ5CXPdL8rAalnD4Cx3wcffMACPHg/7d69O/sQC8auCtbJnaoDt9yHHnqoamI5gaNhaYGAjBncsVOAgS1Yw2J0GwkI8Ou3bds2VqOHJ/LBgwfTyy+/zEf/wpvx6aefTpdccgl7OX7xxRdp5MiRVFxcHODZOJKyUyWNEpAIvySEcGBPNWnSxGJX/fTTTzGZ5LESgiAdQkK9FIF0RgBKJdgp3HrrrTzWhLCEgkldceGPDjJHOJKF1uP333/Pskewj8VbxGWXXUbYsUB4P2nSJHZcKQL5UOqQanGUgETwRbGtfeqpp1jDAyqDYFeh08XKU/GCBQtYlRcaJnopAumKAM7GgXwRzkYxwTtfHu0qfldrxrBpXfm9M+N5nkFswLqCQB52JhDIf/nll/Svf/2LPUhAGI8/nEkPP3b//e9/adasWRSJQD6wdPeQuoige8rYvFECEgau2O5CFRerkFNPPZWefPJJPvkt1keFQgh/+OGH8wFfYVRXoyoCSYWAfXK0/wYbCSq7GIOiCu/fQCEeNmIhkYIQDXtZkkTu2GXA5gQCecg74XoIC0d4lYBAHrLP888/n3B0cJcuXdgBKjQvQ50b6ipf6mHGM5/lfbzvSkAMwZt8ELmbHwMaHDjt7aSTTiKczAjjwLKyMkuAJ2nkbqat7zOEf9A2Qfl6KQLpgIB9HEG7ESel3n///ayy64RBAH2oJbLCvM/4bYU5ZRJiGMYktLVEIA/2NexMOnTowNphICiQo+CE127durGFPLTFRGZjbx+KdQoLsToNFk0JSB3Q5+fns0YGdMhh1wH7DoQ5nRIYyw6AEyLRKWPFJqsDBn2tCMQcAbfxA8E1rMwx/jD26ro4H5N4UA3V1lYHUo4IKQnyt9cVOyLYosCvHQTykFviYLiWLVsS2NyQ26ANzZo147PqoQEGo2LMI5KfPU+0U95Jm53iyLuGuCsBMVCXj4M7tp6ff/45H+t7yimnMO8TQmwxWDKSxeWxV69e9Ic//CEmQvq4NEALUQRCQMAcg4iOCfaBBx5grauxY8cGTNxWlkIM+O5lZXnD+GYRlBqqBUGxEsbmAfWGPASq/Djv54cffmAWtF0g37ZtWxbIgyUG9hh2NnIJFvhtPsv7RLgrAXH4CpMnT2ZfOieffDIL7aBrjo/bkNoWookFgbpeikC6IAB5B+R/OCunTnsMi0gIOl5ZCNVERDLMSdt8Ru7231KieUcc+QPrCi5U8vLyaMaMGfTVV1+xDBVHOkAYDw7HlVdeyQL5Dz/8kOPAo0UfyCMmAAAgAElEQVSiX0pAvF8IHxqrhZ49e/IHhdpenz59WAMD6n0NfYFwQJUXqoW4pGM2dL20fEUgVghg5Q6ZIzSvIplMd1XV0JKte2hc6XaaULqDFm3ZTeUHqmNV3ZDzra6utgTykItMnDiRLeThUfj6669nYgILeTx37dqVtb8w/sH9SLRLCQgRuzuAih5cI/zlL3+hxx9/nNUEQ2VXYTKP9QVNLLCwYDyllyKQ6gjAQBe2HtB2hEwh+IWdhpdthcUVEU0qK6dnZq+h+yYU0b3ji/nvnxNXUbdZa2h0yXaqwW6ljnFb1/vgdQr9LQiKCORh5zJq1ChevP7zn//kOQnyEwjksVv597//Tf3792f3LSKQD72k6MdMeQJSVyeAfjdchYBdBQ+eYBWtXbs2InaVHxmxfvg6tt/n4/cu74yIUn/wRrHVheGiXopAKiMAVjHO9oCrkm+++cZPLlBXuzFefizYSu3HF1Gz4fnUZHC29y+HmgzOoYxhedR+YhH1XbGJqqp9PC8ZZ37CEWsM11Vq9N6jHiKQh/IAVIHBQodAvlWrVmwZj8PoIJCHNijOFRo+fDhzT5wUe9xqZrXXLUKI4SlPQNxwwMeBYBrqsdguQgUPBkNgV0UMbl0dLoRVj72+Zl3QYcArhSaWGW5Po78VgWRBwKkfY0I85phjCP6uTMeGobRpxvpKajtmlUU4Gg9aQeZf08wVTEjajF1FY9ZUcJYBdahrHIdSkQjiSD3kLlmAMGBHBhb7L7/8Qj/++CMTDgjkYXsCggJNLyyE33jjDfaQUVpaahFee37I1ylMygvnnpIEJBg4MAbC2RrXXnst7zoefvhhmjlzJvvEsQMbLJ9wQK5vXKkH5DNYlUEYZ69rfcvQ9IpAIiAAjw5Y0IGdXFJS4lolGRO+CDW0r5qo87RV1DTTt/MwiQeesQvh+5ACenBCIVVU+bgAdrph/+0rK/ZPaF9gGz0TP5QJwNJeuXIlz104Fvvpp5+m2267zRLIA7/77ruPIJCfPn16RDKkUFqZkgTEreEgFO3bt2e+KsAeMGAAGwKBB4nL6YO55RUQjt7m1+MCVQXrlT8RC9B/9atfhcATDqidBigCCYmAOSZ2797NZ3sce+yxLFgOV+tx2fZdlJGZQ02G5PntOjyEI9svDKytjKH5NHdTZcLgIljIXSomv+Uu4bgDI9HwgoslCOShuYaFMazicaAWCDLmux49eoRsGW+WEew5JQmIHeg1a9aw8Q6ABMvq9ddfZ+pdp1pgMOSc3vkREA9BQV3swU5J6wpDPvPnz2dNLHgN1UsRSDUE3n//fd5hw1Ghyc+3j2d7u+V9VslOappZSI0HLqfGA5d5CAY/L7eIBwhH44Gev2YjCunHgm327BLit7TJXhm3cIknAnnIceFyBRb88Ob9u9/9jr0Lm2cTSZr63FOSgAggWNFA7RWUGEJyOD2bOnUq8xMlTrTvAcQiICDyEmGLAhZW7969I89EUyoCCYYAJkWwWeQQNnjEtV91TZyIP7BwC2UMK7CIRaMB/vIPZmeBoHjlIhlZRfR1bqCtRRSHrL0Z9fptYmA+B8sUyjfYefz2t79ldla0PVmkLAGZM2cO+6XBGR033XQTExL4rRF2VTDQw37n7XHMtKoxeJc+JQ/OMpCpFV5J0M7AlhTuEXCF2onCK0VjKwLxRQAeb8Uh4bJlyyIufFpZBTXNzPHsQFje4c+24p2Hl3gwC2tYAY1cvcOvPM9Q9slF/F4m4Y/MzEw+9hdOHyGIj/aVUgQEEypW6TgUBuwqaCxB/Q3GOtiNxOIyVyuQpKyu2Ec/b6ikmRsqKHv7btoFVUFctdBUN2MjMPSOKsQCDhXRtpgQQk9N9b8iEDcEsEKGi3RYm0OFvj79etPeKmr9UwETEWZVgVgYO47Gg3wEpcngXGoxIp9KKhrWSFjGtQk4wpzCzTihPOPURaj+4wx4+OiKxZUyBATqt1Bvu+WWW/i8AHjtjDW7yvwgsHh9Y9km6jipiDqML6b240ron+NX0TNz1tCY1TvYcAnx69sx/vOf/9ARRxwRM60Ks036rAhECwG3fo8xe9RRR7EWETQk63NBoPzxijLKGJ5vsamEXeVhX/kISEZWAb22YG19ikvotDh6Amq+YAvC1s0N//o2IiUICITLkG/AYhPm/1BrgwpgfVYz4QA7cU0FPTCpiFqMKPTonw8R46VsajZ8JbWfWMKGSweiQEAw4ODSBK4NYtUpwmm7xlUEwkHA7LMrVqxgD9OQUULoW6/Lu7nfuLuarc0hC8EuwyNQh9zD89c0M5cyhhdS55mlVFq5v15FJmpikXtAXgqHsPazU8xvUN82JDUBwXkcYFHBzB/sKjhcQ6eMqom/yXUyn73Ir9i2izqMX0VNh+TyqgdbZ/kDz7XJEOid51CbMcWUWVh/HqRqYtW3y2v6REAABoJwbf7nP/+ZBehRqZN3fBbt3E1vLdlAbUbledhZQwqpCf/lUYusXHp18UbK3b4nKkUmYibw/AtDTPjRsh9oFU3igbYnFQGRxoOiwrwfus043rJdu3as/+ykvYFGSjr7c30/flVNNfWeX0YZw4qoyRCoBno1PLxqglj1MDEZAt30bGo/toi27MU+xHs5ECR55XbHSk01sdzQ0fBkQADjERbTUC3FUbCmZpA5VsNtizmcNu45wLLIvjlb6LUlZfTq0jL6bOVmmrGxgtZXHrDZbIVbUuLGB2fi9NNPZ1Y+rNHNqz7YmvmYz0lFQFBxAASNApjvw5r8iy++YAFRzNlVRu+Ux/V7qqhl1kpi4ZwQD5vrBNZHH7icdyJNh+bSuNKdJv5hP0PWg7aLJlbYGWgCRaCBEJAJbNKkSawZhNP7wKuv9yUD0qaUcqCmlnbur6ENu6tpfWUV7dhXTfurq/wWlPUuOwEyEFxh4wEHlDBZwNlFcsl7+R3Ne9IQEKj6wcAIp5KdeeaZBGEytAwqKjz+bKIJSqh5zdu0iwmDn8aHEBK++3TOIcSD3vm7S71uSEItxBvP7AR33XUX+8Cx8zbDzFKjKwIxR8DstygMq2L4bYImIXzPyWWPJ+Hh3i1aYkuIQ6QsLUhEcotoS5csP7GLA8sK2mzfffed5QfLrH+0MDbzTHgCAotUnD8OT7nCrho3blzEWkj1AtHW6aavryQI5TwCOsNoCcRDCImxI2kGzY9fNpr4R/QMT6Vw7e7GsosoU02kCMQYAUxyjz76KJ8uCIeJ9RqLZl2tcelTi2caYbpr98YBEbGim3kk+XPfvn3pyCOPpO7du8d1UZ3wBARnB2PHAedgAAn6zMFW3qF2ypDjBelYUN21dh8GobDCwLoydM8zsgrp85xAy9cgRTi+6tevH2ti4ewAvRSBZEEAp/BBBR1OQWNhl+UZ0zUBuwvPzsMgLiZhSRbwgtQTPv5wjhHUdmEHV9cV6txXVz54n/AEBP5xoLaKM4OhJ47GRxOAUEBCHCnTs3rxdEbwV9uPzSPINix9cwjQDWLiefawsnAWwfzN9dN1R11gZX/QQQfRsGHDQq2+xlMEGhQBnGuBw6FwKBLY0bhkTDVoxbgiDV6DiCsAggErfiyy6z54K+JiXBMmPAGB3QMmy8WLF7s2Ip4vrO2v9+GrlZv4kBqLaFgaWGBpeXTP8Q67jyemFVPlAd9KKNJ6QxPr97//Pb366quRZqHpFIG4IQBBOeR2OJ4Wi5/4XjVUWyvH2PrGHg/fWqI9NcSC9r21xs4FL62BHt/aupUmxFbuiAeFGigU/fGPf6QhQ4Y4yj3c8otWeMITkNmzZzMBgU8XE7xoARBuPvY67K6upRcXQJV3FTUdupJlHxYLC/54hqygZiNWUcdJJVRUCbcJRieOcCsNFh7sXpo3bx6ACepnr2O4bdT4ikB9EZA+iHuXLl3okEMO4R0ztCXlXX3LCDW9EAvE57Jrqwl+s15atJ4enVpC948vpC7TV9M7SzfQim17PAQnwQiIVXej0bB7O/jgg1kVOhhb30gS9ceEJyBwxf5///d/rIEV9daHk6G3Q6EDygCAZgeuHftq6POVMFwq5N0IWFUZw2HxmkvNswqo59xSKqqsstyZMBGpZwfF0bY4jayhOk440Gnc9EUA53djt9ytWzc/F+3xRoSHW00tVVbX0uuLN1Dr0UXUPMszXmHsmzEsl1qMXEVtRxfQ93nbSPYs8a5nqOWNHDmSFWngsimqhtOhVsAbL+EJCIRt8OfyyCOPWBN3mG2MYnRLEdCTpxAVqmHWVG75PupfuJXeWbqF3liynvqu3EJQ9S0/UEs1NVWe3YfNQ2+klYMaMwbmpk3+QnkhbpHmq+kUgWghgAOOTjnlFObRi8ZgvPuntU6rJaqqJXphfikTCg/LOZuVXHwcA3iRyOH3A/Lr7zUiWjja84H6M4wFL7nkEnYBY2JqPtvTxeJ3whMQOEiDBhb85STMJYTDjwVVwzsMsLR27jtA5QeqaXd1FUHkEYuPCncFUC5oCMFZwnwHrUhCIWD2cxzWBq2go48+ms/xToSKTlqzk5pn4bz0HGoyyHO0rajgNxqwzNKYbDo0j9qMLqSS8sTzlQW7N5g0ANdZs2a5zi3mt4gl9glPQNB4uCqBo0QIjRryslYzZiU40CvXwLP3z4orYd40fjTHzCfMZ3QeKBfABbZeikCiICAT1yuvvMKHGH3yySdxc2oaDAPUC0os1oFTpq0W1O1xUiFrT3oUX+DR97MVHm2xYPnG+x1swMDS//LLLxtEaG5vb1IQEJzABwtLUf+zNyIZflsExaqsT5huBYXxAEeShx56KJ9OKIM2jOQaVRGIGQJTpkxh/nz79u2ZP58I/XPbvipqMyqfmmZ6CYWlbg+jXyEePmNgEJonpsfmDI1wgRf8BgwYwH7wOnfuHBM7mnDrhfhJQUBgmg92Dc74jf5Vx0QeOPMbaoG+2nA0h7i+GNF9goU+dL/VJ1Z0cdXc6ocAFnniHbu4uLh+mUUx9fpdB6jF8JXGTsNHLCwVfMN+C4owD01c5coiimLVQsoKJzXCEwcOh4r2ueYhVcAlUlIQEJyXDHYNDoiP5SWU3q8MJgpeIlNjUAjr0UeA5Ml65ZdR9H/cfffddNFFF6kmVvSh1RwjQAAqujiXBztjjFXILxPl2roPjk/zWP7hRDB4F2LsRDKGF1DnqcUNRkAwF8l8tH37dlZEOP744xNO5pkUBKSgoID5qR999FGM+6N7h4cx0qa9B2jupgoatWYHTVq3k1aVi2t2r6O2eFEOLwo9evRg1xCxOOs4xkBr9kmKgExqqL75jN84yA3Eo1evXg2qshsALY6TriV6ZMoqNuhtNAC7DxGi+4699clBctjx6YdLNwa0MSDvGAeAKINlBXsPGFXH3Ot4mO1JCgKyc+dOPvbyqaeeitkHtQ8G4Ch2HhVVNfS/5Zvo/nGF1HrUKmo9poRajyqitqPy6IUF6yl/x14WnseZftC3336rPrHC7PAaPTYIwDP2ccf9//auBLiKoluXIFVallooriUqamEhuCMlLpSi4PIkgRDg/xFQVEpR0QdSLz4VEUtBnqgFooKUiA8BEUgC/ICFoD+yys5LICEJSSCSsEggJCxZ4Lz6zr3npu9k7pa75M7ldNWtnuk73dP9Tfd8091nuZpNleCLGcFuTEXn7sGVOr+wnPW0mCjYTp3bWgRvqO9w++7J4rhX+i7KLm86oR3BDqQM/z8jRoxgvymSHlyLo3+VIwgEU2Es1WDJJrqh4Qzk0MkaGr66mFL/VeDyLuiW2GAHUj9lUa/MPHr2l3xaf7DSRSKmmFWUGUUkseBcyxriraNZ66fnzkPAV5+CaGnXrl2ZQGDzKp6COQQra+vorbX7KDm9wDMDcc1GslwivPAgOjebkublsw5XbZ2ZOzatMjGG91F4bITjvMOHD8cdIQMRRxAIKpqcnEzt2rWLuOiavy4CtcFRf5ZQT5Ydd/tXdm+0iRw5d7j5uTRwaR7BwZQrNCQi9x8hR2aHsmaGJBa8uqlNLCsyeh5LBGBdt0WLFjR9+nSvJRZ/fTeW9ZN7YazDG2HauhJ2dQtRXbhjgAkibJrD3QIsR3yZfZBOVDetLjoULzt16sRWduGmW7CUWNrU1LFjCARTOCjPgIkjHcTYmpVMNh2qouT5OW6/5vWGEXkTzuPvwyUG2GthAU3cEVu5cZHE6tOnj6eDRRobLU8R8IfA4sWLWcR+yJAhBOXBeA3y4sVeCDwTZhaV08h1JTTglwL655I8Grgsj91Tryk9TpW1kfsAbAwetbW1NHjwYC/7YShH2tCYMqOVxzEE8s0331Dz5s0JG+pRDQaLjN9axkYSbaU2MBMxpDZg0n3A0t1Uhc5nlBHVuhLxsp6dJFY8drZoY6HlRw8Bu/5UXFzMRj3R/4LxQxG92oVe8uk6ovLqOtpfWU17K6up7EQ1mxwyjWXHcBh7NWDy5Mm8sjB69Oj4EkbwqqXrJO4JRDou/IFAF2TFihU2zYhO0tCVhuaqISPuRSjumQjb0MnYRftPiGRWdOpkLRUzM5hzlpmZ4GW9Ts8VgUgiAO+C/fr14w1e+Dh3br9z27eDjTqP2Xcg5Z6FWFhEThHLcSi4BsJp1apVLDCUlJREEB6K9xD3BCIAZmdn8wzk22+/laSoxKa5xCErigjrpN5LVpDcEG1Wl6Mo/I9N9eSfd1Lx8dNRqZevQuHlDcQKRaNAndNXGZquCPhDwK5fwUQJ9t8+/vhjlg7yl99p/9UTA94G5hvBaEn9RUZieIewPI7ZHBSEd+/eHV5hMcrtGALBphL8gEP3ISrB0iEwaP4bEhsZefXaqyzul23r7xwE0mdRDq+vSv0sRUpyRGO4s4SSJfylaFAEooUAxoMQCaSDWrVqRc8884wjvpKDwoQHq4sspJ2cD+nugcyHppRlUAUHvgj3kxmdKGF61SFwEU12hWMIBBtLYObU1FQPWJEFueHGWWbhMZfxNZYZ3+kiEtk8N/Y/MAOB06i0tUWeQeapZJQP8NUCJaNx48ZF+U5a/LmOAMYbdDxgTgPeBbEq4CtEdmz6ukuU093EgbvwIbtiaPieCLYW/jAZP348b5pjHINMnBIcQyAA9Mknn+QpXqzAPV59hgYvz2fxvmd49lG/ZMVmoN1kkjRvJ/VckEub/j4lHyuxqiJvsrVp04b69+/P9/TXSWNWKb1RwiIwfPhwtgY7Z84cL5FdZzcYpCDEABe4rtYY/MEJfM7uGRrfWnN8yvGyZct4HxNWx6FT46TgKAIZOnQoK9ZUVFS4Hqg86QgiLp1G4s2HTtA/lxa4dUEgebXDvSfi2gdh+fH03fRdziGqPRN72XF0wu7du7NzmXgzcxDBx6JFxQECWCaFVvTrr7/u5VpBXoRxUMVGV0HGuxSQd/Q0YQVieu5h+jHvCCsKn6zBVUI0cmXosYnXnj17qG3btnT77bdTUVFR6IU1cQ5HEciECRNYYQmgRyUYvUgOa86cJZDIsD/2UdK8XBbrTYYrzPQcXtIatLyQ0guPsPMoV57wO1iobYOJF+jIHDlyJNSser0iEBQC+fn5dOONN9J9990XV9Zgg6p8CBftP3GKxm47QP9Ykk+pi/dQ78UF1HtRAfVZnEfDVu+jVaWuj9cQivR5KbytwjU1pCh///33mC9/+6xYCH84ikDgBxgbxmvXrg2hiWFc6mYRuMKEP4HfS4/RVztd7mon7DhIGUXltK+qmk7VYoMx9rMPaRkksZo1a+Z3TVqu1VgRCBUBKKz27NmTX3Qwn2NnZdf8qg61/Hi5fl/FaRqycg+lLILXQpdZE4mxz4nVhtRFBZReeDQiVf7ggw94/3LixIkNLGo7BU9HEcjWrVtZZPXHH3+MyAMMvhDXrAKzkSq4rK2to+M1dQRlpHgIq1evZmLNzMyMh+poHRIMAWzwQlDjiy++aPCi89VUp7wAZdMSYzttPcwWQerSsNTL+l/15/iv7+LcsA0tpqenswY/NM4xE7ELTsDQUQQC209Yg4WGZlSCrFshlmP3jeTUO479cpVdu/fu3csD/JNPPrH7W9MUgUYjAF88WGKBuZyqqqpGlxPvGTccqmJBGCYPkbQ0lYeNtJ6ZMHtSElKTTDLIyckhCL5gObCkpGE55rUh3aQJLnYUgWAq3bp1axo0aFDEoBJCkAJlKcqaLv9bicWT3oQH8BV/ww030MCBA5uwFnrrREMAulcdO3akm2++mbAHEmpw0ovwf7bAbFGul3kiViA2ScR9zLOQRblsCiVUTCBlBeu60KOxLgc6CS9pt6MIBJV+5JFH6MEHH5T6hx0LUcjDc52fYWEL+Q8n9ceuyYl5HnYlIlDAY489Rnfffbft+nQEitcizjEEoIsAqUfM+JcvX+63X2HsyPhxGkw8js8SDV9TRMkLiojF84U0jFkHk4n7nK1OzNtJueWh6WsAIyhCYzlw2rRpCSEG7TgCwZohfAPjqzuSgSWC2R6OixrqCcK9TFWf4BLlOxNfgwailfiqUe+EkewV505ZVgKAtjm0okEgo0aNItiig9IqgvVaO5SCucYuX1Olvfnvfa4ZiJCHn7jH3CxKmptFeRXiviG4Ws+ePdsjBo19D2AkOEksJVnPJT3eYscRyNixY9kGj93aYWPAFV7AJho8kP1ScpwWFh+hjQeqqLw6toYRG1N/yTNlyhQWMNi1a5ckaawIhISAvLQQY/kqLS2NfXHjg+3KK6/kpSyYLxkzZgwTioxByRfSzeLp4rNEY7fsZze2vpatWJHYTSpQHE7N3O1ltihQc7Zt28Yfvlg9OXjwoIc47PI5CU/HEQhYHKK8GzdutMO+UWnrD1TSiDV7qc/CPOq9sIB6L9zDct+DlxfSjNzD5AQagRw5jCrCP4MGRSBcBCCqC2uwBw4coE2bNhEkH998803q0qULvwiFUKDHgI+63377jcrKYusPJ9w2mvn/KD1OSfN2uZSE/cw+WJw3I5/S1u71SwJm2dDPAm7XXHMN2XlsdBJhmO3CsWMIREBev349EwjE4CIRFuQfob6L86in2+quKfeNDpX6r0IavaGEquriQ+LKV5uhXIm1VZXE8oWQpoeKgIw5kAmWjI8ePcoksXnzZpo5cyYNGzaMZyjwhQ5CufXWW1lfBGK/+KDBl7ZTAnS5/vOPvdQzM98gEZguclvedpMKNtpTMnJp+5HgltCB4WuvvcZjc9asWQmx72E+U8cQiFQa6v54UaKTBhVkjcrm4i2HT1LqIpfcN4gDG2gcG5tnkLhIWbSHvt6JwRCfJIJOigEuEmoy8G2arEmKQNgIgFDgfRAzFMw6sBrw/fff86b7/fffz77RQSgwfgoFRHzUrFy5MuDSTdgVC7OAouOnaMhvhewzvcfPbuOpntnI/1Fyeh6lZObRvIJywpJ3MAFKvhdddBGNHDky4vu2wdw/2tc4jkBgBwtfPHChGXyAgTTvB47nP3LNXpe1XU8nga8P98+wtgsS6Z2ZQ8WVsfX1YbbPWn/zPznu2rUr3XvvvSwxE8z1kk9jRSAcBIRQYKnXjlBAJlZCwZJXvM1Q8E4oqqimj7aU8odl0rzd7A8Is46eC3bRK/8uphX7K+hUkHvnWC254oorqFu3brZmhhJhjDqCQARoxPhBNh0PJegA7vDmDzZB0ivd+pUBY4kuH+dCJK6ZSRZrqP5cYLU1FdsZieBgbTe+BqdPn85SWDDK5iRz0Na26LnzELD2Sxj1hJQRCKW0tJQg0YX+CbHgzp07M5kIofTq1YtnKPBrI141BQFruZLuKw71el/lVNTWUk75acooOkbTcg7T/+YfptVllXT4VC3VncWYtx/35v1BjlAUhH5WVlaWr1s5Pt0RBGJFGWaPb7nlliBflPYPe1NZldsxVL2ZAiENuzg5Yw99vHU/V8XCRdbqxfQcmsKQjLnssstYRyaWLn9j2lC9mSMQkJeoxKg0CAVLrOYMRQgFS14gk6uuuopuu+02dpP7+eefE8zzWAnFBMAs3zz2dY2Zbn/sek/I2EYM67snzhCdPEN0+oz3tMOyoOG1wgHfRc8//zxLi2KvNpGtZDuSQN59912WUQ9pCiw9w917Vh845trz+DmLINctpPEfs+uPXWmYkWD9M5/GbC61TmTs+2IEU30NDmyaQyoGAw9kikGH5QOdfUQQfC0qKASkj0psZpI0ifEfXqiYNcsMBXsocFX90ksvsTIsln2EUPCxiL4NrW1/hGLeM7zjM261YddMw1NvdiYlJbs/Si3vFPn3yy+/ZPJ4//332V+PpCdi7EgCwYYdRFa3b98e8Jk0eMbuza+8Y6cpaZ7L4qaQhxCGbKjzuXtDHfZvpuU03Ua6dGTsAU2ePJklXjDreOONN9gKbyLbKQr4kPWCqCIgfc/fTYK5xld+c8kL9u5gbXvq1Kn04osv8p6ezFDatWvnmaGAUKCr4i8EW6cG7wj3ijdmGdb/ApWJFYGWLVtSUlJS4rj79QOyIwkEG3DQBYEnr8aFM7wR9sLyQs8muux1mApDQiz4L3l+Dm37+2TjbhehXGgvTJbAuN0TTzzB7YdoJTYxNSgCTY1AoJdrsPWzIxTMUKyE0r59eyYUWAkGocAKQzh1sM/bcGwJqVivh2Jlhw4d2EFUXl6eV3Ot13r96eATRxIIDLs1b96cv8RDwl6evDtTZlE5JS9wOYYCWTCJiAgvS2G5XNhi/+O/1uxtKLpnKS+kuoRwMax3QuoMX2L4CsNgwtdXTY0TVBxDaKheqgjYIGAlFJAFLC/ArNE999zDkk5Y8sLLGwZFv/76a964x8dVsOGsj43xYPPD0Gvfvn3ZVMnSpUu9PuoSlTyAjWMIRB4CYmh2Yp0UnvgQ5D/bh42XvPGil2uRdLq2hsZtLSWI6yXNz/Hsg3jNPNLz6cVfi1wivFwOnCJ7l2l73wgk4ovq008/ZdPPaC9MS+Tm5vr0HxCBW2oRikDcIwBCwZIt3gOQ8pTptCwAAAiKSURBVMKGOwjlueeeozvvvJO9c0LU/4477vBJKPIesDbWV7p5nd010HW54IILWKJM9iHtrjPLSYRjxxAIwJYHAikHfG3AjEKoQcpAPtjYraiuZb/H/1iSQ0nzclhZKDl9Ny9t9crYTe9t2E/Fx2tMDgr1lp56B8oodUM8f/58euCBB+jSSy+l5ORkgpgjvqjkmkBl6f+KwLmCAN4HEBsGocDgI/YhsJE9YMAAJhTsFZqE8tVXX9GGDRu89ij8jSt//wFjLC1fcskl9Oyzz1JlZeW5Aju301EEYj4ZiK6CREJdxjEmI57iKmvqqKCihhYUHqPPtx+k8dvKaEbu37Tp4Ak6Vg3T7q5c4ivElxy4p0A/B4E6I7wuYhqOGQem5z/88ANLn2CQIEh+if3cSv9SBM5JBExCgbM1EMqkSZPYjxBmKNjkNglFlrygWY8QytiCNGTbtm35XQQrGedacCyBDB8+nHUfIJVkDf46gKw+yTUcs7QFNtZdLmvhrvZEHZH33rRspnn7BrHeu7HnEEmGp8XrrruOrr32WrZ4ig4J+Xmpa2PL1nyKgJMRkP4vsbUtSPf1H67FR6bMUIqLi2nVqlWeGQqWuTBDwR4KyAUfbzA/AntfcP5klmseo1wso2EVBEItKFOEWazXWeubSOeOJRBMQ5s1a0bYYA4vuAnBPTWxKgihbE+aiPW5ZyTB3lc6FGI5lrxYL4WlU8w2Lr74Yurfvz/BBIK188r11vySrrEikMgISL+XOJy2YoYieyggFMxQIBqPJS+saoAQYDkXYxKSX3D+hJUB6/IU9Dxglw+zG9n3CKdeTszrWAJZsmQJi/LCSFtYwZYMZLZhlmyXZv4f+vG6desoJSWFv4DgJwD7HljHxZdMJAZK6DXSHIpA/CEgY0Fis4a+0uzSzXzmsRAKhFYw68c7BcqLUGKE1COWvIRQXnjhBZ6hQBISH3w4t+pghXJvsx5OPHYsgWRnZzOBwCRCuEH2RSS2K8+rU8hMxO7CAGkoB/LicG2JaXObNm1owoQJnAZRQASve7nLkzSJA9xG/1YEEhKBSPV/f+XIHgoIpbCwkAnls88+8xAKlrxAKrDr9ddffyUkzsE2yrEEgj0DSD688847/tvqlxW8s0qnQmynhep9dehnMN+A6TBs/kC6CtNjaNNbp8ahl6w5FIHERkDGZqBWBntdoHLM/80ZCgjl119/5XEM75/RuJ9573g/dgyBWB8UvtYh/dCnTx8PxtZrPH/EwQG055966in+coHZdXgOhC0gDYqAIhDfCFjfK9iUx8egbJrHd+2jWzvHEIgdDI8//jibTIZiUayCdCaJrfe1pkNr/tVXX2Utcnhsg3w63ISeq5tuVrz0XBFQBJyLgKMJ5OWXX2aRV0gsRTNYSSGYe0GmfOLEieyVrVWrVgSx4507d/KXi+RvTLmSV2NFQBFQBJoaAUcTCDafzz//fIKyUFMFOxKAhFiXLl14n+Ppp5/mNVNokZszJbt8TdUGva8ioAgEj4CO3XqsHEUg5oPD8YIFC1gSC7ZwYh3Musi94XkMYn3QIoeCEhSS/Bk9tCtDytJYEVAEFIF4R8BRBGIFc9OmTUwgc+bMsf4V03OI+40dO5a1yCGaC8kw7H1go80MShgmGnqsCCgCTkfA0QQC5zPQBP3oo49i9hxMEsCSFJT/4JYTIsWpqals9NCXFjkqaeaPWaX1RoqAIhARBHT8esPoaAKBfZvrr7+ezTh7Nyt6Z9KBYNoAmqrYIO/YsSPNmjXLy+ihXQ0kr91/mqYIKAKKgNMQcDSBAOyHHnqIf7F6OWPW895777EWeevWrXn2I0YPzYcfq/qY99RjRUARUARiiYDjCQQG0GAOxGqPpjEgyktfYikD51BcnDlzJlvshA2cQYMG0caNG30aPZS8GisCioAikKgIOJ5AxowZQxdeeCF7JpOHZCUASQ81Rjn4QcoLTp1gA+fhhx+mjIwMNnooYrmRul+o9dPrFQFFQBFoSgQcTyCzZ89mSSzY7w/3RW7Nj6UpKADCF/lNN91EMKgGF5rw0SHBmkfSNVYEFAFFINERcDyBwJHLeeedR+np6RF7Vtich5cymHKGbwCYItmxY4f6Io8YwlqQIqAIJAICjicQuJRs0aIFzw7CfSCYTcDSZvfu3VmLvFu3brR06VL2RS7LVeHeQ/MrAoqAIpAoCDieQGAKHUtMQ4cObdQzkSWo3NxceuWVV7gszDymTJlCMBmvRg8bBatmUgQUgXMAAccTCEwqQw8DlnkbE2CjCnsbkOSCTseIESMIdv6xjGUNQjbWdD1XBBQBReBcRMDxBIKH1rt3b4KpdHNzO9DDBPEsXLiQparg3CkpKYngswNWdDUoAoqAIqAIBEYgIQgkLS2NHTXBcKEZfM0YsCEOPQ7MOO666y6aMWOGR4vcVx6zXD1WBBQBRUARIEoIAvnuu+9YEisnJ6fBMzUJAQTz4YcfstHDq6++mkaPHk3YhBejh+a1DQrSBEVAEVAEFAEvBBKCQFasWMEEsmzZMq/GyQlcUP7000/UqVMnNnrYr18/WrduHVVUVHh0R5Q8BC2NFQFFQBEIDoGEIBB4+mvevDlNnTq1Qav//PNPtpJ7+eWXU+fOnWnu3LkE8+umWK6SRwPYNEERUAQUgYAIJASBQJKqZcuWNHLkSE+DS0pK6O233yYsVcFi77hx49hzIWxaaVAEFAFFQBEIH4GEIBDMJtq3b08pKSls9BB7Ih06dODlKngIhOn1QH7TrbMQ63n4UGsJioAioAgkFgIJQSB4JD169OCZBmIYPXz00UcbGD1MrEenrVEEFAFFoGkRSBgCeeutt3gfBEYPJ02aRGVlZapF3rR9S++uCCgCCY5AwhDIli1baNSoUZSdnR0R3yAJ/ty1eYqAIqAIhI3A/wP9KcT9P1/oVgAAAABJRU5ErkJggg==[/img]
These two figures are congruent, with corresponding points marked.
Are angles [math]ABC[/math] and [math]A'B'C'[/math] congruent?
Explain your reasoning.
Measure angles [math]ABC[/math] and [math]A'B'C'[/math] to check your answer.
Here are two figures. Show, using measurement, that these two figures are not congruent.
Each picture shows two polygons, one labeled Polygon A and one labeled Polygon B.
Describe how to move Polygon A into the position of Polygon B using a transformation.
Describe how to move Polygon A into the position of Polygon B using a transformation.
Describe how to move Polygon A into the position of Polygon B using a transformation.
Close

Information: IM 8.1.13 Practice: Congruence