Question
Identify the perpendicular lines in the given figure.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAzkAAAHUCAYAAAAZV+ZsAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFxEAABcRAcom8z8AANrmSURBVHhe7L0FmJ3Xda/f/ku3t7e9bW+bJmkabBjrsOM4iZM4ppjjOGZmZpJJlmzJlmXZAssCW0wWM9iiEUsjjXDEzBYzWOu/3r29paORFIvmzHfm/N7n2c/QOWdmvv2dtddvL9h/YUIIIYQQQghRjZDIEUIIIYQQQlQrJHKEEEIIIYQQ1QqJHCGEEEIIIUS1QiJHCCGEEEIIUa2QyBFCCCGEEEJUKyRyhBBCCCGEENUKiRwhhBBCCCFEtUIiRwghhBBCCFGtkMgRQgghhBBCVCskcoQQQgghhBDVCokcIYQQQgghRLVCIqdI2bcvjg8/jGPv3jj27DHbvfvgwff4GY/jOUIIIY6eZG8r2t000vcPR8XnpK/TECeXdJ1z17yjvc48Lj0/Dc2REFWHRE6RkYwwwmXXLrNt28w2bzZbv95szRqzFSvMli0zW7o0Dr7m+/x869b4HJ4vhBDi48Hm5trbLVvMNm0y27gxfuTrHTvihlJyrPnI1zt3RruLjebxDD7ndXg9XleO9MmBa8h1T9ecuUnzs317vN78PPda83nu/PI4Hs8c8THNU8XnCSHyg0ROkZEMMsaYBXPVKrPFi81mzzYrKzMbN85s1CizkpI4+HrqVLN58+JjMd48XwghxMeDCEHEYG9Xr46bRwsWmM2fb7ZwYdxUWrs2OtTJmebxOMkffBB/zuPnzo12GHu9cmV8PR6PPZYDfeIwTwictC4uWWK2aFGcL+YtXW/EJ49Ng68RMxs2xOcxXzx3+fK4QciayetK6AiRfyRyiggMLIaWBRSDjBFG3EyaZDZsmFnfvmZdupi1bx9Hx45mPXqYDRliNnFiXJRZdFmEhRBCfDyIEAQM9ra83Ky0NG4kjRgRP2J/+T7ONGIH27xuXYyiI2x4PBtO2Ojhw83GjzebOTM60zwWe45dFycGggWxgqBhrZs+3Wzy5DhmzIjfQ8Qwl4gWxE0Sr8wVP+dxbBayMcicIkhZM3ldiVEh8o9EThGBgcUws7OEUcYIjx1rNnCgWefOZi1amDVsaNagQfzYtKlZ27ZmvXubjRljNmdOXIQx8EIIIT4eNoWwm2woIWrYTGITqVUrs3btzLp3N3v//ehMY2OJHhC5mTYtihvsL497+22zNm3ixhMCadas6HQT8VF0/cRBKJKmRpSMuWJjb+hQs3794khzRJQGoYNwIY2buUobhYMHm733XpxnHkvkDdHE60rkCJF/JHKKCHaq2HlilxDDjBFH4HToYPbmm2b16pm99JLZyy+bvf66WfPmZp06mQ0aFI04z+G5iuQIIcTRgc0l6oINRbBgV7Gzzz5r9vzzZvXrR8GDIz16dIzcEK3BqSay3rixWa1aZs88Y/bCC/FrhBGPQRARSWDzSpwYuZEcxAnrY58+cb7Y+GvSJF53xAtpaFx3BA9zxjyxScjgc4QO80h0B4GrSI4QVYNEThGRjDi7f+wCkvrw7rsxYvPKK3EhrV07LroYa37GztSECQd2pLRrKIQQRw82l9oboi+IGYTKnXeaXXut2fXXm91zj1nNmmbNmpl17WrWv390rtl8wrl+/HGzW2+Nj73ttih2sM+IICIO2ng6ObA+kqVACiCZDqSrIWpefNHsrrvM7r47bgAOGBDnk4gPaWlsBLJuPvaY2XPPxblh3SQSh7hFDKkmR4iqQSKniMDIIlIwvFOmxChO69Zmr74aF1l2FjHo7BRiuHN3o9i5Unc1IYQ4NrCbpKFhb0kDfuABs0svNfvtb81+8xuziy6KIgYHuVEjs3feMWvZ0uy118yeeMLshhvMLrzQ7Jxz4vMQRfyMtDcccWyzUohPHAQIG3hE3lgniZIReatRw+yyy8wuuCAKHdIG2fij/gYxwwYh83f11Wb33x+zIkhdY90knY3XUxRHiKpBIqeIQOSQS0wxJKF4DPhbb8VdqCefjDuGpE+w0BJyJ9LDbhQFsWk3SsZaCCGOHhxmIufY27p1zW66yezXvzb7n/8x++53zU49NYqYO+6IG004zTzu6afNbr/d7OKLzX71K7PTTjM766z4fNLdiDKwWUVkHkdanDisbQw28mgYwEYfayJzgCD905/iesm1J6KD4HnoIbM//MHskkuiACW9ja6kRHqYF15La6YQVYNEThGRRA47VORzY6gRNKQ/sLt4771mjz5qVqdO3E0kR5zH0eEnRXJS+0whhBAfDyKHXX/sLSnBV10Vhc1XvmL2xS+afetbZr/8pdkVV5jdd5/ZU0/FTSeiAtdcY3b22fHxP/lJjP5cd11MeSOdmDofUqtobSxOLqx3rH9vvBGjaeedFyNpzBH1q3wfUXrjjVEEMX9E3uhKShobaW9aK4WoWiRyiohckcNOU7duscEAhpldRHYI2TkktxgjTipbEjrU5KQCSl5HCCHEx4PIIa0Me0taMM4wguVLXzL77GfNvvpVs5/+NKat3XxzdKIRONhiIgdEb4jiMBA82GmiCUTbicjTmloi5+RDajZphswbopKUNAQqIpO5oa4KgcN8IkbZKET4kMJGqhoiSQhRtUjkFBG56WoIlyRyEDW33BJziimGpciSVAl+RqtTzsmh9z+1PDoMVAghjp5ckYOzjKP8s59FcUMk5+tfj6Ln97+P9jc50IiZyy+PEQQiOL/7XYwkYJ9JZyOSg8jBLrP5JE4urJc02yFaxrWm6QDX/o9/jHOC+OQjIoeUNZpE9Op1IIVQdVJCVD0SOUUERhuRQttLCidJn0DIUIuDyGHxReiwyJIuQZc1ojnkHtOAIJ0PIJEj8gF57NyzOAvsinLv0UmKXHkG6SA4kKlzEfclzl46SBHnj7x4in/Z6eYxQuSbXJFDuhpChvS0b3/b7GtfM/vOd6LowWHGBiNusMd0UyOSQ4Tn/PNjShTPffjhaJt5Pew4NZMSOScf7A/XlUgZ6x9nydGEgNobRCk1VaefHueEFG/mA9GpdVKI7CCRU0QcTuQQXkfQIGxYVFlgSZVgx5EuMexg0SmGnHIcRpxNOYsiH5DPTuEuYgbBQm0YjTA4p4LdUk59515OHYy4NxE35MOng/lo24uDqeJsUVXkihzSzLCzFLF///ux8QAfcZYROYga0qF4DClQfE1RO929EEDYaWp2sNvYb+w47wGlRlUOrHUIHdY+bAlNIZgP5o2aKmqlEKQ08OEAULIkUpMeNRsQouqRyCkiMNgpXS2JHBoPsDtF0wHqcsgHp5iSNtLkfHMWA6lqLKTJeKuYUuSDJMrZqUa44GRQI4azyKnvHFLLDis/53GIHYQPZ4xw/+KQcAYU545wngj3vhD5hnsTkcMZOIgc6jhIdcJB/tGP4kdEDy2KETWIGwaihq8ZKcKDfabbF/c37wHSjrHNCClROSShgw1i4+/KK6PI+fKXzX7+87h20myAOcYGUcujjUAhsoFEThGRK3JYHJPIobvagw/GCA5RHc7N4SC6JHB4PLvpSeBoh0rkA9I9SD1DoKSDazkwkdx3drJJpaTFKxEe7k/y52mogbDBGcSZ5L6mpSuintcSIt8gcnCQuX+JkHNfcubNL34RnWTaQ9NQgDQo6jtIGU4Ch5ocPqZaHVLVSHnD2UbkcL9jnyVyKhfWPJrvcJgrc0GqGjVVpB3SkZRanAULYrRY66MQ2UEip4hA5BCN4bRmFkd2FnEWaTJA4SQLKAfSNWkSjTZCCMONc6jwu8g3tCundTkOIhEcThLnfBAij0QbqSfj7BHOIEHkkJKGGOIxpPeceWZ0ECnSJn0NESREvmFjifRKDljGvpKKdu65ZmecEQUO9yk1N9yzRAkYiBvSomg0QKE7kR0i7Y88EkUONpqI5pgxsVsmQkpULkSM27WL6YTf+16M5CByqGmlbpXaHUVwhMgWEjlFBDvjSeSwOLKziKOI04jIYQFlp5Gdb4w2URwMN/neSlET+QaRg3AhJY2oI6fFI8hp1YogR7zg6JGilkQOkR0ik6QD/fCHccecr6nPIa9eQl3kG0QOdWREx7kXcZIROXRMQ+BQi5MbxUHkIHhoNEDTAcQO30fkEDVIIodNqtGjoz2XyKl8sB/MIfNHswg64xGN4wgG7Is2UYTIHhI5RUSuyCGSg4NIuhq7i+xGUdBKlxhC8rSNptmACrZFVUFuO/cfLVxx6EhTw6HgVHHS0XD22B1HjBPxYacVcc69zIny7LbiRHJfDxwokSOqhtxIDvU0FKojaqjBQcSkSE3qqsbBk6Sr8X3EDuKH73Hfk06MjabQnXS1sWNjJEfpapUPtogOa5xl9IMfxNbfCFWEK6ndnCMnhMgWEjlFBCKHBZdCVRxHUoDefjse/ElBLGk+iB4M+ciRsRYCw02qmhD5JlfkIMgROQgYdrQ5R4QIZMuW8V6lLgdRTnQSAUS3KnZbk8ihSYFEjqgKUuMBRAn1jkTNETSpmyX3MvWQRGk4s4yf3313PHwS0UMtDvc09zE2mohmmzaxoQYtixH36q5W+bCRQho388OZRdRTIUKJKJeUxLb2QohsIZFTRJAvzI4fbXZxCKlfwHlE6FCsTZoah3+yG87iyQ5h6hYjRL6pKHJeey06gjh+FG/jGOI0kspG+9ahQ+N9zM9+/GOzb30rihzEkESOqCoQIJycT3QcW4tTTNolooUoABFJDprk/mbQFZBNJ+rOeBwfX3wxinwab1AX0rPngfbo3Nc6J6fyoTaViA3zhzgl2oYNolYQG0XKrBAiW0jkFBHU1bAYsuNEQwFSKBA67AhSwE3rXRZiUtmI4rB4Iop0qJmoCpLISTU5OIDU4rADTgoPjgbpO9Qn0O4cgU5NGcXatHglnQSRg6OYanKEyDccREu0hY0jbC11HTjGbCohetq2jalspGQyiKQjZN55J0Yq+cjXRCmx09zLRA6w36kxjFKKKx8ictgi7AxCp2bNGFXr2zeul0oZFCJ7SOQUEYgcUs8w1hRJEqmhaJuiWBZgdqPoZEXqDw0H2JnSSfGiqqDxAPcp9yepPogcUkWoX0DIIHRI62HXG6FDp0B+TjteBA6nyZNWwk444h3BJES+QayzsTR/fnSSEShEBGiSQfSRdEsawdDNkkGdDY+hIyA/5yOP4fvYaGrQ6ChIbSXvD+w57xVRubAWIiqZCyJpiE6yHpgTsiMkNIXIHhI5RQSpOkRlktBhB5DdbU6Tp06Hgbgh95gGBUR9WKDVWU1UBam7WhI59evHzmqkiVCwTT48dQtEavgZKT+IHg5W5DRyRq7IUSRHVAVsEpGyRn0jER3EDjv/DNLY+BrBkmww597gTHMuCxtODB7DplSy0dzLCCfsOPZcG1GVT65YZTMQu8QmIXPCeimhKUT2kMgpMhAsSeiwM0WInYWSQVMCPiJu2JXCaLN4qo5BVAVJ5KR0tVyRQ3tduk/RhCCljfBzcuTpeITA4RwLPle6mqhKsLncy9hVbCx1jmww4TDzORFznORkhxl8zff5ee5jko3GbvN62HHsuTaiKh/WQtZM5oMIGrYJ4cqcMA+aAyGyh0ROkYFgYWCwGSyQDBbhNPian2G00+OFyDe5IofGA4iYBx+MJ44jcDivgrOdKMimroH6BgQNrXm/+c14InlFkaN7WeQb7rm0ucQ9TUQAp5jB54xkd3PtcfpZ+nnFkey0bHR+4BpzvZkPNgEZzCFzkeZBCJEtJHKKnFzDnBZLGWuRBXAeciM5iJnUXY3mA3fdFetxEDicg0NRNnU7HJzIQaDf/nY8FFSHgYoskGtfc8ef43CPzx0i/2gehCgcJHKEEJkEkUNaCF2kKPTlDCfa7nIoImeLcDBo48YHzgvh9HcOskX8/OpXUeicf35MZ6PIG8Ekh0QIIYQoDiRyhBCZhHQcmmBQ5MvBtZwRwpkiHJjI4OwQojickUMBdzpwkbbSF15odsYZZpdfHtu90iodwSSRI4QQQhQHEjlCiEyCyKFAmw5GRGI4K4SUNcQNJ7/TNpoTyBFBdJyi+xSteevVi2fo0H2N0+KJANGil0JvIYQQQhQHEjlCiExCMS9dpWilSyoagqZ1a7OmTWNUp2PHGKGhpWvqeDRhQjw8kbS2e++N9ThEe2j3ymsJIYQQojiQyBFCZBJEDu1yOVuEAxARNH36xFPhaUQwaFAULxzExzkktNjlkEQeQ60O5+YQ7eFE8vLy+FpCCCGEKA4kcoQQmYS2u5wFQoSGaA4NCIjojBgRTx2n2QAHJZLSRitXHsvBfKSmUZtDpIeGBXzNAYv8XAghhBDFgUSOECKTIHIQL0RoaP/MqfBEZGbMiHU6CB+iOERo6MTGuRUczsdjxo2LQoiPnCxPAwN+LoQQQojiQCJH2L59+9yh/ND27Nlju3btcmdwh23bts22bt0aPm7fvt2dzZ3uSO4OjxMiH6QDFDllnFPFaRxAG2iEDQPhQp0NP+dxCB0ED4JowYLYcY2PPCcJIe71NLiX09i7d+9Bg+/xGCEqi6O1u/ycx4mqB9vAnDBHm92oMJirtD7KdgiRLSRyihyMMYaZRRbDvX79encKV9myZcts8eLFtmTJElu+fLmtXbs2GHQeJwMu8gG3Gb4d4oSIjvsStmVLFCwM6nCIzvBzHue3cXgcj6ERAaKIj3zN9/fsOeBU4pDgmOBY4kxy72/xB3KP8zE5Lrw3hDjZJLvLPcb9tm7dOhfnK23p0qVHtLui6sFWrFmzxhYtWmRz5861efPmhflavXq1bdy4MfycuWJutU4KUfVI5BQxuQvtpk2bwiKL0Z46dapNmDDBxowZE8akSZOsvLw8LLo8To6fyAf4CEnocMulaE0afM33+Xl6LF/zM0RNGnzN9/fujQIHYYOo2bBhgwuhD4KDwr2NY4nDgqO5YsWK/Q4m7w85LOJkkWt3cYy513CYy8rKbPz48fvt7uTJk23OnDnh59yHiuZULcwZNoG1cPTo0fbee++FwefTpk2zhQsXBgGURKnmS4iqRyKniMEIY4wxyiykM2fODAa7f//+9u6771qHDh2sU6dO1qtXLxsxYoTNmDEjCCGcRCHyTRIyFUcuh/s5A3IFPc4KogZRz31dWloaHMyxY8eGj3zN+4EdW0RQEjsS+OJESXaX+5CIOfdfSUmJ9e3b17p06bLf7vbp0yd8f9asWeEe5P4TVQdRmgULFtjw4cPD/DRr1syaNm1qbdu2tX79+tm4ceOCKCUTgk0UNlSEEFWLRE4Rg8NGWg67T7Nnz7aRI0da165d7a233rJXXnnFateubXXq1LHGjRuHxZefs+PI7qOcPVFo4HTgfHC/s+tKxJId8yFDhgQhzz3esWNH69y5s/Xs2dMGDRoUfj59+vTweAQ+aUUIHl4HpwfBj8NK+huvz/sCJ1aRH3EkuEe4fxAuCGmcZu69N998015++eX9dpevu3XrFjae5s+fr2hOFcF7mfc27302P5gr5unxxx+3hx56yJ599tmwRnbv3j3YCzZOSPvGLgghqhaJnCIGx4zdRFJ0SE/r0aOHNWrUyJ555hm799577fbbb7e7777batSoYU2aNLHevXuHFIoUzZEjJwoJ7ncEOhEc0ktwLrnnW7VqZW+88YbVrVvXatWqZS+99JK99tprYacWwTNw4MDgaE6ZMiWkqiB4SGnjfYBgwqFJwof3RSpA1vtDHA7uD1IluY+IHLKxxP2Hnb3nnnvstttuCx9xnokUECVAkHOv4TjrvsovaTOQdfL9998PgubBBx+0q666yv7whz/YddddZ4899pg1bNgwbJYghLANbIIIIaoWiZwihvQH0nZIh2A3u0WLFkHgsMj+8Y9/tIsuusguv/xyu+OOO8LuImF50tbYVcRZZHdLC64oFHbt2hlqcEgpGTVqVNglZ7f8hRdeCE7Lrbfeatdff73ddNNNdtddd9mjjz5qL774YhD47dq12x/d4T2Ac4rgJ8pDdBPhRJoKggexgzOqaKc4HAhhojikqSGgETJPPfWU3XzzzXbZZZftt7tsMBHRIbrI/UrqJGJaaVD5g8gZ84XAZGMEm8FaeMMNN9jZZ59tP//5z+03v/mNXXnllfbEE0+ENXTYsGFBwGIHtD4KUbVI5BQx7DRRcE1jAYw3IXicO3anzjzzTDvjjDPsnHPOsWuvvdaefPLJsBhTr8OuYtqpkiMnCgWcFe5b7t8BAwZY8+bN7bnnngsRy0svvdR+97vf2S9/+ctw3+PAXHLJJcGZeeCBB4L4J9LDbi2ODKKHHXjqKHBqiITitOKIsnGAg8OOvRAVISpAJJDaLyKFRA65By+++GL77W9/G+6/c889N9x7Tz/9dLjfENfcXzjb3MdKW8sPbFYQdWNjj3Ttd955JwhSRM2vfvUr+973vhfGr3/96zBfiFIyHkj/RpAKIaoWiZwihsUWpwzjTcoO6RLXXHNNcPBOO+00+9nPfhYWXQz6I488Yq+//npw7Mg7xuhj/JU+IQqF5FwiSGisQd0Zu+U4l9zr3/rWt+y///u/7ctf/rJ985vftO9///v2i1/8ws4777wQ2STKQ1STPHwcHXZ0GzRoYG+//XbIxyeVhegO7ykiOjijQlSEltHYT8QxAobaDmwsG0vJ7vL51VdfHX5GCjFplYgi7i2i6BLQlQ9Cks0KmkOwEYh4YS5ITWNuEKPJZvzP//yPnX/++eFnRN6I+jBPQoiqRSKniGGxJdVm8ODBISWHlB3SJdiVOvXUU/cvtuQeI3JeffVVa9++fWibSZoO6Tk4jtpVFIUADgtOIqk/pF4SxSFKibPy9a9/3T71qU/ZP//zP9u//Mu/2L/927/Zpz/9afvSl75k3/nOd+xHP/qRnX766eH9gDPD+4RcfGoniPJQU4FzM3To0LDjnt4b2gAQFaEOktououLcN9Q/EjUkMoDdReicddZZ4d7EaUZIc28hilKnNaLourcqF7IUaDbAXLGBQfSWjRGEJymtbH4gbr7whS/YV77ylRAFvvPOO0O0h80ONgGFEFWLRE4Rw2JLdx9aldavXz/sapMPjtPHQovRJm0CZ476BNLZ2LXm8WlXkdeQyBGFAKKeXPmUdkIKJhGan/zkJ/a5z33O/umf/sn+5m/+Joy/+7u/s3/4h3+wf/3Xfw1i5/Of//z+CM8pp5wSnsP7hPcLDg+RHQqSKTyeOHFiiBiRriJHVFSEKB8pk0RnsKmkql1wwQXB3ia7+/vf/95uvPHG4FCzuUSkHVFEUTv1X+q0VvkQLSO9lSgOkVo2AmlMgt1AmFI3xUYgGyEInR//+MchZY06P9ZH6v80R0JULRI5RQrOF7tUHEBHPQ65xDQcYLFlR5FdayI6fM1ii8ghdxwDTqoPjiIF3CzYqssRhUCK5HDvItYpFKYWh7Q0ojgIm7/4i78I4y//8i+D2EHoENn5xCc+ER7zX//1X/t3bonwUHhMuhu1bNTscH4GndjSBoBEjsiF+4G6Ghxn6nFwmhHJiBrEDXaXQnbEM40IEDncV7T1x9Hm3qJFMVECOdCVC6nYCErsRevWrYMgpUYKkfPwww+H9FU2Otj8YJOEqA5ph6R1Ey0mmotQkg0QouqQyClSECYstuw645jRYSqF4NNiiwEnNQdjTipbzZo1gwEnbE83NtJyKLJWtx9RCKSaHBxFnBaiLzTZIDLzH//xH/bXf/3X+0UO42//9m/tH//xH+3f//3f7ZOf/KT953/+p33mM5+xz372s0HofPWrXw1pbEQ76cyGw8pBjqkTlkSOqAi2koOXOTgSO0rKJJFyGrxQ/5U2ly688MIQFcCZxjbT8CKlQ5I+xQaVNpcqF7qPcvgn6dxs7jFXbPaRQkj6NuslgpQNDzY/vv3tbwd7Qkob84StSc15ZAeEqBokcooUiqIpqKSJQKpPYFFNIocdaj6y+LI7Ra4xO99EfCiW5ewGokDkh0vkiEIgdVdLu+iIdu5t0kyI0iBqcgXO//2//zd8n3SUr33tayFVLQ0cGsQR7xGiQaSv4NwQ5SRVBQeH9Dg5NyLBvYDTy3krqdkLkQFqb5LIwe6yuYQdpridFGIiB0QRSLGk5TT1kGwuSeRULogcalbpoMi5WQgc3ud0W2SQ4UBjHjY72Pz4xje+ESJwbHaQWpgOzuZ1NFdCVA0SOUUIBpddZtIe2HFq2bJlWGyJ2JA2wSLLgsug0Jqi2FRkTQc2imVJcaNLFbuS6vQjCgHST8iTpw4NJwTH5ZZbbgn3OTU3pKb91V/9VUhbowEBu7MIGupvEDM4NLwfaDVNB0KinIgkUtXYbed9hBNKZyU1HhAVYTOINDPaCxMJ57BZNo7oaEk0MNld7jUaDyCe2XjCsaa5BTVfnNVEUbs2lyofNkVo9EBHUYQLG31Eb+iwyFqIyMEWYCOI7tK8hHlElHbp0iXUT3FEA/VT6kIqRNUgkVNkIHAw3jhhRGLYpWLxJASPkKEGB0eOBZfFlo/sMlJ3kHYWcehI9ykpKQm7khhwIbIOTiEOB/csEUx2xmkHjWBhN5bam7//+78PDQhoNoDTQmExwv9Pf/pTeH9QJ0HtGu8Dnsup9DTt4P1AdBPhT4oLtWrs4MqxEdwD2F1EL5tCOL80qGCziLQn7CqCOdfukrKG3UXoIIIQOhxMS3dLDqLFedbmUuXCfNEggvc288SGBl0V2QxE8GALsA2ck5Pq9Jg/bAM1VHQhJbUQQcprKZojRP6RyCkiWGxZGIni0GUKR48dJ7r34LCRNkHUhlQJdhJZaJPQYQHGoNNOmjxxhBG5ypz3oPNARCFAoTb3KtEcdmjpbvX8888HR5ImAjQXQODQPvqLX/xiaEjA+wAnlJ1bisB5PIXg1KaxE08NDudnDB8+3KZMmRIEDrVu6TBQiRzBPcBGUDpUks0h6mtIQbv//vvD/cUm0uHsLpECBBBCh40onGdaSSPUJXIqF97DbFqw1hHxJUrDhkiK3iJ0ED1Eejkrh/HTn/40zBVNelLqKvV5pK0p8iZE/pHIKSJYbHHyyOdmh4nFkuJXnDZEDjtTiBhaYyJ2MOppwSWNInX9wbgjjNi5psOaRI4oBLj/cTSoi2BHHWHCGSREaKjLIT0tnY9DDQ5RHN4HODTUrPFY6tFo1EEbdd4/ODHUSCBuqPfBkWXXFgdU3a8EcB9wz7GjT6okO/xEB3CEaehC2hOOc7K7RHCwuyllGLvL9xHaRH/YXOJ+UwS9cqGmjo1AIrUIUUQnKat8znqJ6EzNB0hZo8vaD37wg7BpQsoaHRxJByc9kY0VzZcQ+Ucip4hgscUBI1WNzmgccMZONEacWhuKKXHoOLeBXHBSdIjeYNhpK51EDo/hOdQ1SOSIQgKhw/uAtDVqG0hZw3nEgcFJSW2iOcmcex7RT90EkRsadJBmhONCV0KiQeyo47wSHSU9DRElcSNyIU2JqADCmnot6nG4l+rVqxc6/N13330H2V3ObiKqg73lHsT+InJIWZPIyR+5IofoTMpmoCaHGh02B0ljQ9SwSUIzEj4yVzQpINI7aNCgIGzZWNR8CZF/JHKKCJwvFlt2nDG8I0aMCGcvNG/ePERmMNzsWCN4MN4Yc5w8Uikw7rQ1ZReLn9FSkx1JFluJHFFoEGlhh5WiYhxNUoJwUuiSlNrB4mSyU1u7du0ghkhLQ+AQvWGTgJRPNgxIReE9oNQ0cTgQOTjM1NEQ9SMCSCoTqWcIHWock90lFZiaLyI7bCglu0sqMemS2GoikEpXq3yYM97rHAJK9gKRNkQoc8U80B2PlENS2UgrJFUNUcrcMZdEclgj2QyRyBGiapDIKSJSJIeaAdpbkm+MEUbotGnTJqTiIF7YLWSXCkPNLjeOHik9fCTaw8/IKeesB9pQy3iLQgPHk1x5opG0Rb/iiivCmTd0WUuRHHZucW7owkbtGjvwnIFDFIcdeUQSziZCh0iO3gficKRIDvcJ9wyOM9EYBDZ2F4c52V3uRVKdKF4njS01uyA9CkGEOOL+IyqkGo/KhbWS5jw0e0DYkFrIR7ooYjcGDBgQhAziEwGUGvQQlUvt5DmTizosGpHIPgiRfyRyighEDjvOGFzO8aAuh5QdHDfEDoabFqXUHGDIce4otMaIk39MG1MiPqRakOrGDhW5xtpRFIUGjicCnV11CovZPWcXlpQ12sGSY8/uLClC7OQSxeFsE4Q9mwM4mnTJovsS7yNORue9QO2F0tVELtwP3Bcc4Ml9gt3krCYaEGB3qW2kCQYbR2w0YWNxppPdpYMftpjUYqI4pAjrMNDKh7WSYxYQpIgZ7AA1rKx9vO9Tlzw2/dgMIaWNQ4FZM6m54nFE7lIbaYlSIfKPRE4RwWLLbhJheBwyjC+72UR1MMYYbXKQ2bFm0SVFh91FdhBZeNltRABhvNnJ5vm8lhZbUWjgcJC2iWjBISFNiEYbiJvPfe5z4WA/RA7dr1JuPeKGTQHeJ3zOe4WdWl6DHV8cInbreU8g/JW+JiDZXRxd0pYQ16Q6Ilawuwge7iOcac4fY4OJGjDsLvUgpLURSUTgkGbMfUtkSGK6cuE9zLWmayJrHjaAeWLeeJ8zh2ySNG3aNKS8YivIfuBrNgx5HpFeNhURTFonhcg/EjlFBE4XhpYCaRwxagkwwCy8GHMED7vSKY2NdAqEDukUfORrjDoLM+kSKUVHzpwoNBA5pG3iiHBfs3NOO9hTTjnFvvSlL4V0NUQO6Zns4qb7HgeH9wg7uYgb6tqo02FXHmeVn/NewqFVhFMA9pH7DUc32V0iMcnu4iwjXrifcKQRNNxzqe6DdGLuMyJA6d6S3a18WCuZq5T1kBqNJNFCwxHmjMwG0gyJ4CBKmT++z7wyz+q2KETVIZFTRLAoYmhZcFkkETsYa1Ip2BkkukM6BVEanDba5JJCQYgew81OIzvZ7ESy0PJ8FgIttqLQ4L7FWcFxIbeeSCU1Z6SscbjfD3/4w9CMgHQh6iaI2pBbj7gngknDDYQOO7tsCDBwRHOFjqKcAiraXWxusrvcI4gdNpi4n7iHSIEiNQ27iwDn3uJn3Hs8ntfQfVX5MGfME5t5zBHrY9rY42cIGN7vnTt3DpE3bAjphgMHDgyNSdhEyRU4WieFyD8SOUUGhjYturmDBZgFFOeMXSucOkLuFE9ixFl4ET44cDiHPF6GWxQq3Ls4LOy2cl8TqaTgm85IFBDT1YpOSnRWw9Ek4sN7g+ektCOEDqIfx5QNAEYSOqSAktLC5oEcUnEku4sDzP2EgCGaQ31k3759w6YSdpeNplS8zr3HvcTzZHcrnzRfSZwmcZmuPesg73XsA6nc1PbRpAAbkOZL66QQVYtEjtgPu1Y4bwgZwu3sSJEjjhFH8KTTm9mdEqKQwfHgPkaIELnk/qb2gSJvUtTopET6CfUR5OMjWjjoE6cUx4Xn5nYpJJ0NkUM92+EiOjxPjo44HOmg0NzNJWwuAxtMkwtSprDPIjukSA5rJHV7DDYFx44dG+YLG6H3vBBVi0SO2A/pZ4TkKaBG0JAfTj44g5SetNjyOCEKGZwPdmZTzj2RGgQKu+dEdRh8TqoQIgixgjOanBZ2dHMjn7xfktBhUCTO+4WWwUnoII6EqAjiBcGMKMZBxtbiOGN3uZdodEGkB6EsskMSOcwTaWoM5g1bQEqrRKkQVY9EjtgP4oVIDrvTuSIHw83Cy441NTsy3qI6gFDhniethIgOKSapyyADccP3Use0XJGSRFKu0OH9gbjhfcMOPKKH9xFCh9fQzq44HNhTIjncJ7kih8G9hCON08z9JrJDbiSHJhEMom9kQVC3qnVSiKpHIkfsh53qtKNYMV2Nsxz4ntLVRHUBwUHaGmKHXXKcEmpoEC4MPuc9UTEXP8HXKaLDTjtCh+gN4ob3DoPOa4gf3lM4sryecvRFgvsgpU0eLl0tbS4pXS17kPXA+501klS11OqbOWQzUJsaQlQ9EjkikBbbijuKLLTkGVMMy/cotsapE0JEEDpEgxA66UR7xE1FoZMiOrx/lHokAMGLmCYaSKc/mgywoYTNZaRaSFoXa3MpWySRwxqJwOF8HFJcmUPmi3llfoUQVYdEjghI5Ahx/KT6nhTRwTFNER3eRzQvIBLKz1KNjnZ5hURO4SKRI0T2kcgRAYkcIY4fnJncGh3eQyl1jfcRjiuNDXgPIXR4nyn9SEjkFC4SOUJkH4kcEZDIEeLEIXUtOa3U4eAEka6G45qEDhEdfkb9G0KHhgaK6hQnEjmFi0SOENlHIkcEJHKEODkgdDjgMQkdnFTS1XBYGbSlzk1dS4cGiuJDIqdwkcgRIvtI5IiARI4QJw9S15LQ4f1E44Hc1DXOP8EZmjFjRmgPLAe2OJHIKVwkcoTIPhI5IiCRI8TJA+eG6AyODh3VOHuKs3cQOjixvXv3Dk0JRo0aFZxb3nfquFZ8SOQULhI5QmQfiRwRkMgR4uSTnFjeV/PmzQtOEalrffr0CYPDHnlfkdbGQbw8Voc+Fg8SOYWLRI4Q2UciRwQkcoSoHFIzAt5bqUaHuhwcWBxaPue9RY0OqWu0opZzVBxI5BQuEjlCZB+JHBGQyBGi8iAVjfcNzmzqujZixIiQsoYjW7FGR+2liwOJnMJFIkeI7CORIwISOUJUHry/qNHhvcN7bP78+VZWVmYjR44M77OUuoaDhLNL6hrCiCgQzxXVE4mcwkUiR4jsI5EjAhI5QlQ+CB3eZ4iYhQsX2uTJk0MzApxZ3mPpHB0aFXCODh3aVKNTfZHIKVwkcoTIPhI5IiCRI0R+SEIHEUMzgkmTJtnw4cNDJIf3XO45OsuWLQtCR1RPJHIKF4kcIbKPRI4ISOQIkR+OlLpGO2kiObzvcmt0cIAVzameSOQULhI5QmQfiRwRkMgRIn/wfqPmBkcIZwmnaNq0aUHo0IwAR5fIzpgxY8L7kcfQjIDn8FxRPZDIKVwkcoTIPhI5IiCRI0R+SRGd7du327p162zRokU2ZcqUg7qupdQ1OrLhCNNeWoeGVh8kcgoXiRwhso9EjghI5AiRf3jf0UGN9x7NCEhdoxlBSUlJSF0jmpPO0SF1benSpXr/VSMkcgoXiRwhso9EjghI5AhRNfDeS+fo0IyArmvTp08PqWrp0FBqdEhlQ+jwHlU0p3ogkVO4SOQIkX0kckRAIkeIqgNnCOHCe5DUtSVLlgShk1ujg9DhPUjqGg4Wj5XYKWwkcgoXiRwhso9EjghI5AhRtfAePFKNTmov/f777wenl/fo8uXLQ40O6W6iMJHIKVwkcoTIPhI5IiCRI0TVk4QO70VS13i/pfbSpK5VrNFB6NB1TRQmEjmFi0SOENlHIkcEJHKEyAa8F1ONDs0IcJhSjQ7NCFKNDl/jGPMYHo9DxXNF4SCRU7hI5AiRfSRyREAiR4jsgHOUanTWr18fanQ4R4eua6lGJ7WXnjt3bhA6mzdv1qGhBYZETuEikSNE9pHIEQGJHCGyBe/J3Boduq5RozNy5MiQtobYoUYHoYODvGzZsiB0FM0pHCRyCheJHCGyj0SOCEjkCJE9ktDBYapYo0PqGu9RPuJYUaODs7xz586Pni2yjkRO4SKRI0T2kcgRAYkcIbIJ701S13CaUo0OqWsIHSI6vDeJ6lCjw3sX5wuhgzhSVCfbSOQULhI5QmQfiRwRkMgRIrskocN7NDd1bfjw4cER5v1JRCfV6PA+3rRpk2p0Mo5ETuEikSNE9pHIEQGJHCGyDe/RVKND6tr8+fOttLQ0CB0iObxfUzOCmTNn7q/REdlFIqdwkcgRIvtI5IiARI4Q2ScJHd6DvFcROrnNCHCQaS+No4XQWbVqlWp0MoxETuEikSNE9pHIEQGJHCEKh3SODhGd3NQ1HOQ+ffoEwcP7lfcydTxEf9JZOiI7SOQULhI5QmQfiRwRkMgRonDg/ZpqdBAxRHRwuGgpzXuVQeoaDvKcOXOCE02NDs8R2UEip3CRyBEi+0jkiIBEjhCFRUpdw5kiLY33LQ4xQgfnmJF7js7y5cvDe5fniWwgkVO4SOQIkX0kckTgUJEzxkVOfzfg7/ro4gtvH19sx9iiRQv8cRI5QmSBJHRoMICjTNRm0qRJNmzYsLBJgZNM1zU2KMrLy4MY2rFjh4RORjhU5IxyW9vXBU6XYHcHDOjnjvQ4W7p0sc+bRE6WiCJngnXr9q41a9bUhc6bPm+d/L02KszX9u1b/VESOUJUJRI5InBA5LAjXO6GerQNHNjPDXgXH519se3tztNoW7Zsvu3eLZEjRJYgDQ2hg4iZN29eEDpDhw4NUYGKqWvU8eBY015aYqdqOSByVrjImekip8SFaR8XOJ2D3R00qK9NnjzWf77I9u6VyMkSH3yw1t9nE6x79y7WokUTH439844ufErCfO3ZI5EjRFUjkSMCB4ucWR+JnL5utDv76OSLbS9fbEfbihXzfWFWW1ohsgTvX0QLQodoLGIGUYO4QegQ0UH0kF7DOTqIIR6rGp2q5WCRM+MjkdPbBU6nYHeHDOljZWVjXZgu8kdL5GSJKHLGhzWyZcvGPhpZz57trbS0JMzXvn0SOUJUNRI5InBoJId0tYMjORMnjrGlS+e7M6VIjhBZA4cZ0ZLSn0hPox6HuhxS1zhLhw5sRHlSMwIeq7qBquPQSA7pagdHckpLx9mKFUQGJHKyBOlqRHJYI5s3f9NHE/+8o02YMCrM1+7dEjlCVDUSOSJwQOSscZEz10XOeOvff7B16dLDOnXqbj16DHAHabzNnLnQH7PFH2sHje3b49ixw4xjOThofc8es717Wch5/TiEEJUH7+O9/qajwcCKFSuC0JkwYUKo0UHk0Fqaz4noIHSI+vC+5zk8V+SXAyJnlYuc2S5yxlrfvgOtc+fuwe726jXIRo6c6DZ5ia1du+247K6oHD74YJ2/t0rDGtm4cUtr2LCFtWnT1d5/n/q3JbZmzVZ/H354yHyluSKImuZK66MQlYNEjgjg4MST1D9w52ehjRkzxRfbEdahw0Br1WqAG+9hLnSmuIO01KZM2eaLrvnj4pg712zePLP5880WLTJbtsxs1SoWATMOXMewY9C1YSxEfiCiQ8tohA6NRBA6pKshdBgIHSI61O8gdHC0SXdTVCe/cL0RmatWrXXHeL6NGlVqvXsPt3btBtg77wzwjyOsZ8+pNmLEcisr277f5uba3QULDra769bJ7uaDtWs32Nix06xt24H2yiudrFatjtagQT/r2LHU32vLwzo5a9aHB62VzNfChWZLl5q/78zWrzd/70VxmsSOEOLkIZEj9rNjx85guOfOXeYiZ5b16jXRBc5Ia9JkpDVsON7eemuWG/SVvuhutwEDLAz3l2zQILPBg83ee89s+HBzw29u4C0Yd4w5YgdDzoIrIy5E5cOmBaIFoXO41DUiOiNGjLDS0tIgdFSjUzXEzaUd7vCuD9GaUaNmWo8e4+3tt0dao0bY3QnWrNlsa99+tdvdnUe0uz6VPr/mQiiKHwQPYofoAdECcfJZvXqTlZTMsebNS+yZZ/rZQw/1syeeGGH16s30dXO1de++w/r122f9+1sYzBtz5m9BGz06zhUbgwhTRClCR4JUiJOLRI7Yz44du1yQbPZFcrUb4QW+2M5wA17qRrvUXnhhuo8FVrfuWnv99Z3WuLGF0aRJHG++ab4Ym73zjlmnTmZ9+5qNHGk2darZ4sVxwSVMLyMuRH4gSoBoIXWNM3JmzpwZhA4RHUTOYPeQR/qbdPLkyfuFDo8ldU3khyhydtqaNZtc5Kx0p3m+de063Zo2LbWXX8buzrBatRb65+vc7u46yObm2t1Wrcw6dzZ3qs2Fktn06WZLlpht2BBTo7S5dPJZtWqLDRu22IXoZHvggZF2ww0j7aabJtmDD873eVtn9evvdKG6L8xZo0bmj4vjrbfM2rWLayQbgkR41qyJglRvPSFOLhI5Yj87d+52MbLNHZ51LnKW+2I73xfScjfY5fbII/Ps/vuXuzHfYA8/vMsee8zs0Udt/8dHHomfP/20WZ06cfFl0XV/Kiy4K1aYO1ASOULkG0QLEZ1ly5YZZ7HQdY10NYQOZ+jkCp2UuoY4Uupa5YPIYXNp7dqt7ux+4CJnmdvNee4Ml9vzz5e7rZ3vdneF291NbmN3BxubRq7dfeYZs7p1owPdrVuM7LimDVECnGeJnJPPypXb/P2z0urVK7dbb51sl1wy2S68cJZdeeUyu/32TS52mK99YX4efth8Hs3uvdfsoYfMnnsuitSePc3fj3EjcOPGmO0gxMeB3ag4xOGRyPkI3TSInD22fv12d3Y2ushZbe++u9TeeGOBC5cFdvfdS+zmm1fbDTdsthtv3G033WT+eRzXXWd21VVmV18dv7777ih22LXq2tVszJiYN44R106VEPmH1LUNGzaEiE4SOqSuVYzozJ8/3zhHh4iOztGpfLi+O3bstg8+oN5mg8/DKuvUaYm99toCe/LJBXbXXUvd1q5xu7rF7e4eHxbG9debXXtttLsM7O4995g9+2zcYOrRIzrP1Oq4vtXmUiWwYsUOf/+stTp1FvoaOMvOPnuW/frX8+3cc1fb5Zdv9TnaY7fcsi+slddcY3bZZWYXXGAuhuL8PfFEjMINGWJWXh7TuklZE+LjYAOKzSsOgmbwuTalDk9RixwWGG4MbhIW9DT4mu8X2wJ/QORscpGzxkXOMhc5C61GjYVhsb3xxjVuzDf72BOEDYabBfbyy80uusjs/PPNLrzQ7IorzO6806xmTbO334454+5XhZQ15YcLkX+wZzt27NjfjAChM3bs2P2pa5ynM2rUKCsrK7MFCxaEiA5CRzU6lcvBImeji5zVLnKWushZ6CJnodvRZW5317q93RrsLsIGu3vlldFpxt7+/vfR/vI9NphefNGsTRuzYcNiKhTF7fJ/Tj6InIEDo8i59tpy+93vyu1Xv1rgYmeNz81W/94eFzj7ggBljTz7bLOf/9zstNPi54gfsh66d4/1OUTdSOkW4s+BzUDUYJux6TSM4uPOnTuD71psfuvHkVmRwzwdbpwMuAm4GbgxSM1g4WeXc+PGjaH4lpuGG6jYbpZdu/YGkTN//gYXOSuta9dF1rjxXHv++bn20EMLfQFd6WJnk91zz54Qdr/rLrPbbouRnD/8IS62551ndvHFcafq8cdj3Q554tOm0Y1GIkeIqiLZvVSjM2PGjFCjQ+oaIgfBg/CZOnVqEDpEdLCPWjgrFzaXPvhgm82du95KSlZY584L7Y035tqzz861Bx9c5HZ3ldvazW5z94ZoDXb31ltjJOfSS6PNZRAhIMpTo0ZMW6M5ASlrRAgkck4+K1fusCFDVlu9enPt5pun2QUXTLNzz53ja+FKFzBbfL72hNQ00tSYFzYBf/pTs1NOiUIHkUrGQ4cOZhMnxpRuOuIJ8XFU9F/xXRnYdvxXNusRQrLbGRA5zAEpTIRp2cXgTU4OMYOOXNRxMPicn6X+8jwHw30sc8iEM/EoXsQMh3nReWjp0qW2aNEiW7JkSfh6/fr14UYptvBfFDlbXeR84M7OEuvZc7Y1azbNXn55mtWsWW7PPbfEatXaYHXr7nHDbv79GK0hN5xF909/igKHhZcFGAPfoEHMO6bbGsWVzJsQourArmH/qNFJ5+jQaY30NQ4LRehMmzYt2ERsJC2OJXQqD0TOunVbXeSstVGjFlu3buUuUqa5nZ1mzz8/28cyq117o9vbvfbKK7H25vnnY53HzTfHKEGyu2wuUQNCoTuF7WwuIXI0dSef1au327Bhy61hw2l2333jfM0b62NqSO1+9tlN9uqre8P69+qrZk89FTcDf/1rsx/8wOwnP4lRONZOom50xqMjnkSOOBqwx/ioCBs2o/Bb2bgiSk8DGew24gfbfSKCh6cw8Nv8Vwb/m3uUgb+O3873cZUZfI5/zvd5LIPPk89eFXaoykUOFwVBQxcYdvoJ2TJ8zsLOBm982hDzeeorj+jh4vHco71oLOxMNpO+bt26cENQaMtu5hT3wDkzglQNDsjjZ9wg3BjFxO7dpKttdpGz0o3uXOvTZ4q1bj3WmjQZ64tmqS+8c61du7W+CO/2n5n16mXWsWMsoGTRZZeRRZbaHHauWIRfey3mh5eWxvmTyBGi6mGRxMaxOHKODoeDInSI5iB0iPBgG9n4wV4moSNOPrt20fBlk4ucFTZmzBy3q6XWqtWYj+zuZGvefL7b3XVuR/dY795x06h9+yhkaDhAZAcHGrtLChQRdOohsdF0t5TIqRw++GBr6ELasuVYn4fB9uCDg/zaj3YhOseFy3oXmXtCFgNik7TtJ5+MGQ+nnx4jOYgcGkfQGY8uaxI54mjBFmOTETNs0uPL0j0Tm81H/Fg2qRA9bNoT4WFz/1g37pPAwd/G76bkAP881x8nAIHgYeDL+7ISvs9jGdRi81x+fiw++8miSkUO15sLxMXigCyK7wivp0FXLnJViQKwI8W5K3QhQQxx0VCIHzdnKXJDWI/JZtK5IRA2o0ePDos6h+NxdgSfs6s5d+5c/x1rQ8paMbFzJy2k1/v1WexOzlTr33+Ui5jBLnQG+6I6whffeCjdlCk7wlwwX365whkALVua1aplbujNbr891uSw2L7+esw5dg0Z3hzyk4TIBmz6sPhhE4no0IwgRXT4iC1kwVzsRhd7KKFTOXA+2Zo169wx4RDmMhcnI61Dh2h3O3Qo8a+nW0nJKhcsu4LNpb6RpgKIGNLSiKaTEoXdRfAQNUAAIYhSBP0YfRtxFHzwwSZfJ2e6AB3swqaL1a7d2Ro0GGidOpWF+Zo9e2eoiWKtpD6KhhCsi6R1//a3UfAQdUPk0JyHlt84iUJ8HPim2G6iNvizbNCP8ZuIDaq0UUVEHj8XwYMQQhCl9OOjBbuBn42/jf/mvypsnLBpzUfO5ELwsJGCoMGXR6zjz3MGFIP7mucidhA6+bZFVSpyUIdcFAw34VoMAUXqfKQFJh857IzcYr5P//+K564cLjKQ0tLSIs7kkpqBeKGDEAt4H18hOnfubG3atLG3337bDU0r69KlS2ipyo3B41nUea1iGCh83gCrVq32+Zjjb5hx1q/fIL8m3V3odHOB099GjhznPyNXf7Nfm33++H22cuU+v6b7fEHdZ02a7LPnntvnQmefL7r7fLHd5yJnn3Xrts8X5X22fPk+n/PD/34NDY3KHbnwNTaSxZKUByI2pKixULJIUqNDrU5ujQ7NCEhzy01/0DixwXWMQnOlC8pyX+PG+No0wNembu4sd/PPB9ro0RPcUVns69jWYHe3bIm2dOLEfda9+z5r2HCfPfPMPnvggWh3n356n4ucfdaz5z6bNCna6F27Dv/7NY59pPfPmjVrfV2b5HPV3Ro3bmFvvNHc/Yl3/f0zxp27xT5X1EfsDXM2Z05cB2vU2BfSuqmhIs3w8cf32Tvv7HNRtM8dw322adPhf6eGRhr4atTjUEeOeJk+fXpoGtO3b9/gw7Zr187atm3r9qOT+2299m/es5GFX8vzeD5iJ/d1/a4O93Yu+NdEFwksINg5xJbIJG3q2UTh8HcCEYgfhA2P4Ws2YRDuRCjd5Q5Cf/nyeOgtr5lPqkzk8I+i7LgoCBp2+31eQn4q56twEd99N4blW7eOHwnT81iiPChDdj0OXDAmirZ6sVMaAoXJZJcyV9z09plB2DRs2NDq1q1rtWrVCuOVV16xt956y/+O7mGhRx3zfF4LR4DB50SFqsvg/0mDm55I19KlODtTXdAM9wW2p79R2vlo6zd2V79xh7nAnOnX1mW7uby33X7T7vY53O3icLe1aLHbr+Vue/jhPb7Y7rEnn9xj9evv8fnc42+O3f4m2OWP5/fu9OsZPx7u79LQ0KjckewaCx1ONgIGO1laWhrsJB3XiG7TXpqvSefl5yn9gQ0RbEauDUnjcL9P48DIvVbk1ZMOuHjxIncOprjTMNQdk+7B7nbu3Nb69+/uYmaE2+U5fr3X77e7Gzfutlmzdvsc7fZ1a7fVrLnbHnoo2t0aNfbY66/vsa5dd7uTsdtfm82+aHNld49/MF/JF+Br0trHjCnxeWpnb775ujVt2sCdzNZ+zYe6f+KOja3zQf4Zj91l/foxT3vt6qv32vnnf+giZ6898sjesG4OHbrbHUHOS4q/S3OlUXEkm8HnbDYRXaflP6nGZCMhbho1ahT82hdeeMFefPFFe+2116xly5ZuC7qGCD1+cNqwIl0ZG57WgQ8/ZOOKMMsBsUPQB2FCNIZABD75G2/EroD160ffnCAEPyNbB2FDS3QEED48pQq+lITv4+sT8fFfl1eqROQgGv3aBmWXLhzhdQoqKaykxoP0JwbduSjeI8eYC0pqFMqQkBipbkwCrxcFDi31tvvkbQyTSE5iUrlEblC3b/gMPf/88/bggw/aXXfdZXfeeafde++99sQTT1i9evXCjcLNwPNY0FPHNQafs8BXl8H/k0aqU5ozh/z88X6jDvQ3RicXhC39ujX3m7WdlZT0d/E3ycXfUr/uG31s8edtsRkzNvu8bHEjv9Wee26bL7Tb7e67t7sB3+5zut1fY6tf0y2+KDMvG3x+yBFdHz4iJA/3t2loaFTO4D2X7BoCh6+xlwsXLgzRHOwli2bPnj3Dpg8bQ0S4U50Oj8M2EiHn9ZINSa/LR72vDz/SNUodkbC7sQEEZxeNdYegvzvKHdxmtvC1qLkLng7uIAxyx6TMn7M82N3du7e4g7PFpk7d4nOzxdfIrfbMM9vsvvuwuzvssce2+zq6zdq33+qiabM7zxQnb/D5lt09kcF88X5J75n58+e6OBni62ML909edh+mrnXo0MxGjuzvorTM52qpezsfuPO4wd8zm3wut9qzz+6wK67YZeecs9suvXSXPfDAjjB/AwZsdpG7yZ3JOC/MFWPjRubq8H+PRvGMZDeSfUXgEMUhnZgzzrq5omjijnPNmjX9nnrAbr/9drv11lvtnnvusSeffNJefvnlkLGEH8wmfqq35HVYB1JHNoSO2YF8MgSJ/7ogUBAzCBx/+VD7R3os53K1aBHrs/k54oZugc2bR9+dFE2CF9Sm4beT2ua/Jq/kXeQgSPgnSTcjtxjRgqjhYpGfSktFupE0bRrzjbmofI3QQfSQh4xiTCKHSA6v+eGHe1zhbvcJYdFYGs6BIETHjiRhOxQu6hZxc+ONN9rll1/uRuZS++Mf/2jXX3+9LxD3hZ+38Bkj7MeCTkEuNwLOPwsRnyOcqsvg/+GNwsBxYaFlx3bYsKEuarq7qHzH56GRj4Zh0e3Xr6tf0+G+4M6wVauW+Fhpc+euNNpNd+68yudprc/hOrvjjg3+Btvo4nGDv+nW+zyu8Xlb6Yv4Un/8Yv99OEkLw0d2MA/3t2loaFTOoMaGkfv+52siNaSmlZSU+Hu9n7+nO4eNIQZpEHyPFDZqdxBD5HqzK5j7mmlU/J0acXBtKtrdWbNmhrXq/fffc2elq73zTstgd996q6ELlZbuPHR3u1zij53lNnfpR80iVtqIESv956vdgVlrjzyyzp2OaHfvv3+D1aq1zteyNT5nK23iRAqTF/saJrt7IoP5Qtxz/ZnHyZNL3anrGeaqbt0XfNT0OXvD17qu/j4a5XM1wwXlfHckF/ljl7loXWOPPrrR/Y6tduaZ2+zCC7faXXdtDOtm164rbdSoZTZ9evQxmCuG5kqDkewGg8+xu6SfEcXBx23fvr3fR6/6/fVo8G8vu+wyv78utEsuucSuuuoq98nusBo1aoRN/o4dO4bnYHNSoy2E1LZtW92fRoEcLHLw1amPJxhBoxN3me03vzE766zYaOr556OvThYWDTbw2V96KdYK1q4dv3YXPKS6+Z/ufvpHL54n8ipyksBBGfoc+WIaL0wqWOfsFU4BRtQgaNJF4wKiDOnkRSiMuhy6r6V0NV6X0C47VEuWLAo1NURjCNE1dbVU26/0/fffH8QMwubss8+2M844wyfqN3beeefZn/70p3ATPO0KCzHE4s5NgOIlfYOirtSBjZuqugz+N8KXDG54nBv+b3YF3nnnHb85X3fDXSeMN954zeejpQvAHm6MRwQDX1pKQex069lzhiv22fbccwvtnnuW+nVeYddeu9IX3OUuehb7fM5zR2mmDRhAcdwkf+54n8Px4eOkSRMO+7dpaGhU/sCm8f7HvmEPqMEhaoMNoE4R+9m4cWN/f78ZdgI7dOhgPXr0CKlsCB6iPmwIYT/S61U3O3myB9eZ653sLjuxXM933YsgtaRBgwbB5r78ch1fjxq4c/yO9e/f252EkvAc7O6IEdN9jmb6z+f4usVhzcv2293bb1/u6+gie+21ue78zHCbPsXndZL/zgN2d+JE2d1jHVx7NgEQ+NzjvE/atGkd5umpp56wJ5983OftxSBSBw/u448f5mJ0jPsPE3x+p1rDhvN8nlbY+eevc/9jg5177jq76aYV7gzSoW2WC6apNnx4afhdzBWjtFTzpBFHrm3FbuCfUjtJtJ3N+ZdcWeDnImrOPfdc+9WvfmWnn356+HjOOefYFVdcYXfffXfIZMKms3GFDed+RjitX7/O/egd7qnvrwEJIocUM7/1gz9+331R4HzrW2bf/nZsoHHLLTFIwbEiZGIhbvDj6a5L8ykED3780KHR7yeLK5/kVeTQVWHLltgS2ucq5OvRfYsLwUnNXEAuFiEu1ychxMUgBEYEh+YDPr+hYwPqEkXIayJyUKGrVq3wCSsLjnrr1q1Dnc0jjzwSxM0FF1wQhM2pp55qP/rRj8I47bTTguAhqkN4j7AeapiFBqFD0Vb//v3D65G+wU4mUZ7qMvjfWFwZhDFxbEjXozaJ60Dok2vCqFnzeV98X3UD3iLsNvbr199f4z2fp6H+BhvhN/I4v6mn+g0/2668cr4Lx/l23XVzXPRM9zmd4CJppAudIS6I+vu17O2LQO/wsV+/Pof8XRoaGvkZ2DTe/9g4BjaBRZPoDcKGnO46deqEBZRcb+wC9YzNmjXzRa9NiJJjN7CV2BBej9fgYxqH+73FOtL1SR09uWZsxnEtEZSsWc8991ywuU899aS98EJNXyNfC1H17t27+fMH+Ou85w7KULfTI6127Qn24INT3Vk+YHevv362r6VT3WaPdxE0woXOYJ+ffrK7JziYL4QNjiXziOBHkDJPpLyTGpTS3tu2fduf08kdu+7+vD4+v+/7XE70eZrrDudy++UvV9tZZy23q6+ea48+OtnfV6N8bX3fhe7A8LuYI0b//rynDv/3aBTPyLWnDL6HzWVjBF+XzXlqyxE5V199dRA5P//5z+373/++fec737Hvfve79tOf/tTvubOC2OF+xa5j51N5xsqVK1yAbHVP/YDIoRwEkVNaGoUKKWocaPvZz5p9+tPmrx27BfJ9MrHo7MjHFLTgo2sqXy9igIIGBdVa5BB14YLROICuaVy0F16IOX5cEMQOURxCW3RtQD26yNw/cltIE8U5UI+zzzZv3mSLFi2w0aNpe9wx5CCSgkaU5rcuN3/4wx+6+vyWffOb33QF+u0w+b/4xS/s/PPPt2uvvTZMOpEcnkduI0KHhQenH2PGSF0rqsvI/d/4X9kN4M3CNXjW1SYCkWvIeOyxR32unnOjXt8f19yf386f/65/3s2/19sf/57P41gXOWV2zTUz7aqrZvliW2Z33TXODf9Qf0P1tcaN37VWrdr772vtc9wqfGzXrs0hf5eGhkb+BqkO2ExGsgXNmzcPYgaHjUg4jvczzzwTbCS2gdRe7AROHruCiB4iPTw397WxMdXNbp7oSNc71+6SRoKI5Po+/PDDweY+8MB9viY+5s5LTf95g7AmtWvXwV/jXZ+f7la/fl+fk6H+2HF2881TP7K7M+2GG6bY3XePcYfjPX/N3i5Wu7jdxdYfsLtt28ruHutgvtj8TB2s8BN4H+BY3nzzzS5gbgp+BO+Phg3JfHjTH9vC57u1v0e6+9wO88dMtQsvXOjO5jL3PRb4nE11R7DE57i/z3F3n9eOH/2u1j5a+XM1Txpx5NpSPmI7yLjB9r7++uthI+oxVxi33HJLyFhiU/+UU06xr3zlK/a5z33OvvjFLwb/99RTTw2b/kR12FRBKBHBJy1y27bNeOrRYXfwsQko5IocDrJF4Pzrv5p94Qvx3Cc6BfIzAhUM/HnOTawocghQVGuRwwWj8GjChNh5gTqbJ5+MF4XT8QlzkZZGARM5gDQmWL8+prcxOGSIOhwiOEngACKHgqx58+aG8BsTj6HB6KBof/zjH9vXv/51+9KXvhQmHLHD984888z9UZzHXWGxmLNos6PGwsPrkLKRBl9Xp8H/xBuFnQAclLRzS1eOp1ySU7/E7hTj4Ycf8mv6tDs9r/j1edOfz/Vo7zdvJ3+DdfdrN8ifM9qfM8UfP8PFzQy/0Se7UBrtDtJgd4h6uIDq6Ne1lf8+BGSL8LFVq7cP+ps0NDTyO5J9ww4w+ByHmsUTAVO/fv2wgJLmQF53iu7ikBPt5Wc8hg0SosDYTuxJ7mtX/J3FPLjGFe0u14/1h+tK4TA2995777FHH33Yr/uz/vN6fm2b+rVs7a/R3j/v7La6hzvHQ/w5Y/05ZR/Z3em+npb680r8eYPciaG9cYdD7O4778juHutgvpKDyT3NJgDin7nC16AWgmZGvEfq13/Fr3lDf/yb/tiWPgddXBCxETjFH7fArr56iV1//Xx//BRfN0dYnTp9XOR08Xlt+9HvaumjhT9X86Rx6Eg2FfuBvcWG4LsiurEf11133X7f98tf/rJ98pOftE984hP2X//1X/aNb3wjbPCzuc/9y/1MqcKiRQsPETkEJhA5U6bExl+cw8VBtp/5TBQ5RHT8V7hoMn89s1tvNbvjjngeFNlZ+PUEMvxPtPffL4J0NfL7liyJtTh+XX1xjBcBxcfJv3RX4/v8nIgN0ZqjAZFDRzXa6dHulAWExRdFS6SGMB0T+9///d/21a9+NYTufvazn4V6HG6Gh/yPYIFhN43FnZ020jDYsckd7OJUp8H/hIpn8P9ixHFSWHB5s7DgsqvIqFHjKZ+vF91YN/Lr29qfzzXpbh069PI33AAXPiPc6E+0V1+d4YJmjhvtOT6fM/y1JvpzRrp4HejPoyU1v6/j/tGlS6dD/i4NDY2qGdgE0qcYyS5gT4nsIHiI7JAWwSYSkR0WSWwnaWz8PEXAiVTk2pfqaD+Pd6Rrkq4vdpeNtZQiTMoTa9IjjzzsQrKG29E67sQ0cYe5jV/Hd/01uvsa1dudnIH+vJG+bpX6c2d+ZHdn+8fpLoAm+HwMd+digD8Pu8tcHLC7nTvL7h7rYL54X5Ceyf3MvU70jfWRml42S9kY5P3RpEkj92Va+nOYM6IzfXyuSvz9M8PX1iX+3lnh753FPl8zfP7GWrNmQ/w+6OPz2u2j36X1UePII9mPZFfxWRE8CB3sMvcjTQfwc9nYR+T827/9m/3nf/6nfe1rX7Nf/vKXoYyDexUbRCSH40O2bydd7UDjgRTJQeS4WQ8RGtdH9vnPm/37v8ePRHZIWbviiih0aEbgej8IHg4pRuS4HrNhw+JZOkUhckaOjKrQ10ZXnVEdInJefjk2F6CnNlEcHn90cDDlltBVbeLESaH1KbuKRGeYSIquEDrf+973wiB1jUm+6KKLfCJuDTsv3BwsNhTVkpvOAUoIJganx1bHwf9G0SsfiYCRJ04+Pk4KoXjSURA7jHiOUFN/Q3Xyxw3w53NtSvx5Y2zIkFhY2bfvHOvVa7Ffw2X+Osv84yL/eo716zfNnzPR3ntvtD+e5w3zwfXl4+H/Ng0NjfwPbAG7ejQUGD16dPgc28B5OeSBs6Di3LGLjVOOXSD6y04i9pOFlzoTahd4PexLsjHV2ZYey6hod6n1wHHm+rFupXMuatV6IYjK5s2b+XXt4uvSwI+uYYmvT9jdif7c6T4v89zOLsmxuwv969lud6f6c+jadqjdrfg3aXz8SPPGe4LPaa2O+MdRpKsV6d1EO5s0oaib5kX9/Hm8D4b5HIwNc9Wz52KfyzX+Plrnj1nt87XY3y+zfH0s9fkc6/Na8tHvSnN1+L9Fo7hHrl2lpibZEGwzkXXSXclSws8lRY10tc9+9rNB4OALX3zxxWEjhY0pagRpPrBmzWrbuRMFcrDIocQkV+T4S9qXvmQumMxfL37tLxdEDgfdXnZZ7MB29dUxokOGFiLH/9QQvKj2IofWz4gYxAyihg4MKaxFZKdt2xjJQQxx0moi1t7ERgOp2UAuTM66dR+EQzzHjBkdxAoLLzuNqFpaRSN26KhGjQ6hvNRtgt0zIhjcJCw6dFGhPR+RIVr1VedBC1M+8r/SO532sKm7EuFQxA6DXQIEEG8qitTi8xf58xb7NV9qc+bQ1nStX7cNNmvWJps5c5N/5PO1od3p3LnLQhvTBQv4ffP993Jtq//11dAopIE9SC1L0+D7tJfGJtLdhw0gNpKoUcAxZ7AbiNPHgsuuIF2oUotpXjPZGY2DrwfrFfaUa4aQRCRia3E+sLukpXCtR40qcZs646PXSHZ3mV/jVW5fP8ixuxv943r/Otld2kcv+uh5srsnOnLnji55FH/jZ5DiTUQTkUq0p6RkpK+n03yeeA/M949LwlyxJs6YsdXnfJuPLT5fG3yu1vjPlvs8LfHHHZgrzZPGkUa6B7GxCBQ6XGI/sMlk4iC4SUfDzz311FNDDfpPfvKTUKKB34vAIXMJ24JNpz36li2bXdS4qsk5DBSfnRp46uPxzSktOeOMKG6+/GWzH/3I7MILY/TmhhuiuCGq4652+D4RnWefNbdjMbiBX1+tW0hz/VatikVMfm39IsdWc6mzmuuRkLtHqzlfU0OYjG5sGzfGzxl8Tl0OrajJF0zs3bvHtm3b5mp0jRuLuaHFXjoFlp1GakwQNDf4TNB9gkGxYEpVY0eGCactHzcOh+OlQ5KKYXDtONwPp4aW2ewWJEeGUCgCh+9x+BTX+MBzd4SxbdsuH7t9MA9p8DWDn8XH5f5ODQ2N7A1Owa44+H6yr2yI4OBhD1LXST7yNZskbJZgRzhojkMveV7F1839fcU8tvpixnXCaWFzDQHJBh02l4ENZseWM9uwzwee+3F2l+/v9CG7W1mDs/OIeLJGIm6IblKzwxwyX8wrGSbx8WmumJ+9/v044tdxrjRPGkc7sKnYVuwxYicdm8JmE00I8HfZ3MfPpQkBqWt8nlpIs6lPxB2Bw9k7vNaePbtD6Ucu+Nn+Kw5pIU1Xtf/5H7Ozz44tpAlS4MfTgICfU7fz61+bXXmlWY0aUeT4WyV0Vq7WIicVMXEIKJ0WEDSoPNLVKFaiu5rbChswwHyhjFEfBm3neA7d1RYtMhcg5gIkTgBRHWByktAhosPE4ZAjWliEMT4YolRUj7ghl5a6E0QOu2bkN7KgIHI4HKnihFd3drts5//mTUMvdiI6LLIIHJwYvrdkyVK/SfN8lwohMgE2kc0fDpDDkUPspLQ2PrJochAzO4OczC1b8fFw0jgChqgOIpF0aWwug91ZrjGHUGKfRXbAMcS5RJRS/M1GKVEc5pD5Yl6FqCywrevcocZusKlPyhp+LqUXCBlq+4joMPB5aRmNuMHPRRARbUeocx8fybZgvvG3CUwkkXPmmWY/+EHsqkZK2tNPx3p6d6VDyhoCBxH0wx/GNDb8ekQOh4FWe5GDIEGcIFTGjo2toklRo/EARUrU59BCuleveFFdawSxM25czOdDCZIb6D54yBN0QRuiQ0mLsAATbmOnMKlcdhTZWUzhPNIByFtM5z+QT4vw4WvSs8hPJJLBc4tN5HzoE8R1I12FXUXeCKSgEJKPi+3k4NzEkKYQohjBTmzZsmV/VAd7iX1lVzsdoMxGESfDI4j25obcxSFwfRCEbC4hEtlcwub27NkrnMkyZUqZrVq1Klx3kR2IwpEqxBpJiiF+BYKHuuBVq1b7vGq+ROXB/Yc/hlgheohvi9gmkkOtJPV8RBf5HtFGairZjMK3I/0Ym4J9PpLAwf1NIielq9ESmlQ0hMx558XGAo0bx5obyk9IW+Mcna9+NQqd88+P5+a0bh3LVAhaVGuRw0VDmBD+Qry4ngiRGy4CBUqIHC6Uz1UQNG7vw0ceR3qbz1Go1+GcHV8/Qyob85OrRRAmH364N0wcYofFGLXLzcDEsoiwcKTc51RASx4jLVPZPWPBZiey2HZijhTJwXCnSA7XRbuzQhQ3bHQQNWehRNAgbFhASVnjI7aCGh7sBe39tTFyZA4XycHmdu/eQ5GcDJMiOayRKZJDLeuBSI7mS1QO2IIUxaGeDwFDaQY+LDViRGyI6rBZgk1OG0/4waRRYpNJe8MuH2kzP4kc/HWCC9TRE5W59FKzs84yu+oqs1q1zLp0iYf1++0fAhakqX3722bf/36M5JCu1r69+fsiNhTLt1udV5ED2GmiORQgEc3hwhHq4uJRn+MCNFwQ96ldjMSLx2NoLY344XscDMrF4nV4vSPM0X6YRG4KlC+LMmkW3Bg47uQwIna4OSig5abgZ0SAWMSLCUQhbwDeDAg9rg9GmxA8KX98j9zxYrsuQohDSZFfhAypwdgHFlQiwHzka3a6sRmpnkTRiEPhulADiigkEkY2ATaXQQoKqSikCWOfRXZgQ5BNU9ZI/IeUCsQcMl/MqxAnG/zZZDPwZZPNoPMlQoeoDZv1bOYjbira36PNUEoih6wpzq30lwztoGkwQFoandZcT7m9j748gQh+Tl0OzQl++9sY2XnxRXNbFrOzCE5Ue5HDGsc/ySGfpKPRZIBcv9dei1GcBg1i6At1yIVB8LgGCTl9iBwezwXnUNHDRXI+DnbNME5MPGE+dh1x5inC4kahexjfR/EWk5Hixke8pDcOQo8FloWWqBc7BXyPKA/RMSGESHnhbAqlLmF0qCQKjNhJ6RGktZHexkaTojoHwOngmpDaRy0TdU1sKGFzGaxJRAaKcdMt6+A4ErFkjUTgcNYRjiZzyHwxrxL14mTDPYVvmhqWkC5MqjA2lygwdhfhQ5kGNTf4a0crbHLhKclXpx6eWnmahXHcCwIHQeO3e8i4omaerCt8dTKzEEKMRx+N6Wxu0kJwgtQ3fPZ8kneRw4UjRZtNqZS2hnBB0CBkaEaAyCGHj8FF42sXpyFdjbw+xBHPxeYfT7o3QodwHQsLTjuLC8KGRZooBjcGOdLFlK4mkSOEOFbSgsvGERGdVP9IjjipVgyauSShg33Bzsj5i0jkFC4SOaIqwFfDN8UPQ+hgd0lbw34QUceHpa4aW8tjTuQexAXetCke4kmpCBlV1M1TS++3u4sqs/Ly2FAAoePmPqStkZ1FBKdhwyiEqKlHKBEVyvceV95FDiShQ6AEZcc/7/5zuGDdukVBQ3QHkcNHLlKqxyGKwwWllTShtOOZP24SdhNTzQ6Ch0WaQfoFxombqJgMlESOEOJ4oHAee5lS1xA62Ap2FImSI3SI6FC/gNBhYcb2Hs/uYnVDIqdwkcgRVQF2k/sq1Z1zn2F72ZhnJB+WKPuJNn1BkPhLhcypsrJYRpL88x49ot9OIzE36eExKWhB6hqBC5qI8TWNC3gcfvsJ/knHTJWInARrHBEdwmFuE2zq1HhgkNv1cAERPFwk1CEXkwvI41CD2HsmQOvkyUEiRwhxIrBxxCJL+36EDikT5IUjdEilyI3oIHSIABV76ppETuEikSOqOwiS5KMTzUGsEJVBuJBVRRSHQAUuITXyZFi5eQ+padTg8Hj8dncbw+MQTPl+S1SpyEmQo0dIDCVIVIeLwwUkxw9xg4LkcFCaDXDODheK58h+nDwkcoQQJwq7hyl1LdXoENEhV5yIDjWPFMOSXpFqdIrZEZTIKVwkckR1h9sXXxvTQ3CBhmH44vjpCBcO90fckNbG4xBE+PJEdtykBZ+dj3zN98m+yndgIhMiB7hAiBcuJBeGiA3hLS4qFwlxw8UkxS0JHEVxTh4SOUKIE4X0CFIoSJmgtjF1XaNGh4gOg85rdKVKQqeYu4ZJ5BQuEjmiuoOPnYQOvjc+OFEd/HFSz/DZETjJH+cjwXnEDI/n5ww+53tEhopW5EC6mOkCMVj/+Jrvc4HSxcz3haruSOQIIU4GOHakoVUUOkR0sCm5QofUNZzFYquBTEjkFC4SOaIYSP42tzI+OCKGkeuPH470nNxxpMdWJpkSOaLqkMgRQpxMKIylqUsSOtgPanSwK6Sv5UZ0qNHBKSy2Gh2JnMJFIkeI7CORIwISOUKIkw01OjQj4Nyx3IgO0RzsC5/jxNP2lIOai82Rl8gpXCRyhMg+EjkiIJEjhDjZ4OQhdDZv3mwrVqwIp/rjtFOjgwOPQ0/ntSR0iOgQASoWJHIKF4kcIbKPRI4ISOQIISoDbAsNCXKFDhEdxE2fPn2CbSGig8NIjQ7d2RBGxZC6JpFTuEjkCJF9JHJEQCJHCFGZpGYECB1S1zhHh7bS2Bac+WHDhu1vRkDXNUTRiR5ml3UkcgoXiRwhso9EjghI5AghKhu6qOV2XcOmpBodBmlsEyZMCDYIx58DQ6szEjmFi0SOENlHIkcEJHKEEJUNTh81NwgdmhGQuoaoIYqDvcGppwNbqtFZt25dta7RkcgpXCRyhMg+EjkiIJEjhMgXSejg3CNmcBaJ6ODUM1KNDvYGoYNtqo5iRyKncJHIESL7SOSIgESOECKfIFqou8HBx+bgzCNusDukrqUanblz54bHYHeqm9MokVO4SOQIkX0kckRAIkcIkU+wOUnopK5rOI0jRowIDQlSjQ6d2PgZ5+jQda06IZFTuEjkCJF9JHJEQCJHCJFvsDupGQFCh6jN5MmTbeTIkfsPDE01OvPmzQvtpenSVl2cR4mcwkUiR4jsI5EjAhI5QoiqIkV0iNYgZkhTI10tCR0+Ly0tDfYH5xIbVB1qdCRyCheJHCGyj0SOCEjkCCGqitzUNRz+1Ixg+PDhIXWNQRpbbo0OTmShI5FTuEjkCJF9JHJEQCJHCFGV4BBWTF2bMmWKjRo1KjQkQOgQ0cHpx0ZxYCiPL2QkcgoXiRwhso9EjghI5AghqhqcQpoLIHSwRdibsrKyIHSGDBligwYNCs0IcC7nz58fanR4PHU62LBCQyKncJHIESL7SOSIgESOECIL4BgSocHOEK3B5hDRoRkB0RyEDqlrNChA6PAY0twQOoWGRE7hIpEjRPaRyBEBiRwhRFZIQgfxgk2iGQGiJqWu0XENoYOTib1CJBSiCJDIKVwkcoTIPhI5IiCRI4TIEjiIpKKlrmvYnqlTp9qYMWNCyhpRnXSODjZr7dq1BRfNkcgpXCRyhMg+EjkiIJEjhMgae/fuPSh1beHChUHoENFB5KQDQ+m6lmp0tm/fXjDtpSVyCheJHCGyj0SOCEjkCCGyCI4iogWnEaGDmCF1jXQ1hA6DzzlHh58R9cFGFYKDKZFTuEjkCJF9JHJEQCJHCJFVcBZTjQ6CgPbSCJ2SkpJQo0PnNdpLT5gwIdgvhM6OHTs+enZ2kcgpXCRyhMg+EjkiIJEjhMgypK5Ro7Nx48YgYoja0F4apxKRQ+oaggdRgAjCCaVGJ8uOpkRO4SKRI0T2kcgRAYkcIUTWQegQoSGik9temnQ1RA42i4gOqWv8jBodnM2sNiSQyClcJHKEyD4SOSIgkSOEyDrYqdxmBER0iNrQeGD48OHhDB0Gn/M9Wk8jIHA4s4hETuEikSNE9pHIEQGJHCFEIYCtwnlE6GzatCkIhDlz5oToDQeGkrqW2kunGh2iPjw+a0jkFC4SOUJkH4kcEZDIEUIUEjiQqUYHkZAODEXoEM3BfiWhk9pLI3SIBGHvsoBETuEikSNE9pHIEQGJHCFEoZGaEVCjg+1C6JCmhrjBfjFya3Q4MBT7lZUaHYmcwkUiR4jsI5EjAhI5QohCJNXopPbS2C+EAUKHZgS5NTqktfEYHNAsIJFTuEjkCJF9JHJEQCJHCFGo4EymGp0VK1YEG4YDmpoR5LaX5mfU6HDAaFUjkVO4SOQIkX0kckRAIkcIUchgw1KNDkKHqA1OKOlqiAXEA0KH76UaHdpRk7rGc6sCiZzCRSJHiOwjkSMCEjlCiEIHpxKhk7qulZeX27hx40LHNWwYoiHV6CxcuLDKa3QkcgoXiRwhso9EjghI5AghqgNJ6FCjs3z5cps5c6aNGTMmCB1EA6lrpLEhdGhUgM2rKgEhkVO4SOQIkX0kckRAIkcIUV3AuaTmhtS1ZcuWBaFDRId0NexaEjrpwFAiOgijfKetSeQULhI5QmQfiRwRkMgRQlQ3EC4bNmywpUuXBhGB0HnvvfeCeMC+IXQ4Wwe7tm7dOtu+fXsQR/kSOxI5hYtEjhDZRyJHBCRyhBDVDZxMmgsgdHJT1wYPHhzEBBGdESNG2JQpU6qkRkcip3CRyBEi+0jkiIBEjhCiOpIODKUZARGd6dOnB0eUGh1sHIKnpKQkCB3sG+2lsYX5iOZI5BQuEjlCZB+JHBGQyBFCVFewb6lGZ8mSJUHoYM9IXSOag+BJQof20jiwRIBwUitT7EjkFC4SOUJkH4kcEZDIEUJUd4jocD4OQmfGjBkhdS0JnRTRKSsrs0WLFoUaHWxiZdboSOQULhI5QmQfiRwRkMgRQlR3cDppLoDQoeva4VLXRo0aZVOnTg1ChxodnNXKqtGRyClcJHKEyD4SOSIgkSOEKAZSjQ7n6KQaHYQNQoeIDm2mifBMmzZtfzMCbCPPO9lI5BQuEjlCZB+JHBGQyBFCFBNEZ+i6hkNK5AbnlNQ1ojlDhw7dL3SI6ODQEgFC6JzM1DWJnMJFIkeI7CORIwISOUKIYoOIDrU3OKUIGhxUIjkInRTRIdLDzyvjHB2JnMJFIkeI7CORIwISOUKIYoPITKrRoRlBEjq5ER0OEKVJAT9H6OC8nqwaHYmcwkUiR4jsI5EjAhI5QohiBKGT2kvjnKbUNSI5iJ3hw4cHocFBovw81eggdE40oiORU7hI5AiRfSRyREAiRwhRzOzatStEamg2gNAhVY1IDmJnxIgRQWwQ0cGBxcHFXiKOTsSRlcgpXCRyhMg+EjkiIJEjhCh2SF0jUoOTSupaEjpEdIYNG3bY1LUTqdGRyClcJHKEyD4SOSIgkSOEKHZIQUPokLqWW6NDNIcW00R0cGwRJPw8N6JzPEjkFC4SOUJkH4kcEZDIEUKIKDxSe2naR5eVlQXHlYgOo6SkxCZNmhRECc4szi4OLc85VqdWIqdwkcgRIvtI5IiARI4QQhyAGh0cWWxeqtGhCQFpawidCRMmhGYEKXUtRXSOJXVNIqdwkcgRIvtI5IiARI4QQhwABxWbmFujgw1E6BDRIXUNoYM4Wbp06XEJHYmcwkUiR4jsI5EjAhI5QghxMKSg7dix46AaHSI6RHNyU9ewmccjdCRyCheJHCGyj0SOCEjkCCHE4UHscGAoNTq5qWuMUaNGWWlpaRApqRkBDi5C5+OcXImcwkUiR4jsI5EjAhI5QghxZIjokLrGOTopdY2UtVSjg8ObhM7RtpeWyClcJHKEyD4SOSIgkSOEEEdm7969wUYiYBAy06dPDzYx1eiMHDkyOL3l5eUHpa4RBTqS0OH7EjmFiUSOENlHIkcEJHKEEOLPg9Ch61qq0Umpa6lGh9Q1anQQOil17c8JHYmcwkUiR4jsI5EjAhI5QghxdJCGRqQGe1ixvTRCB+c3tZf+OKEjkVOYSOQIkX0kckRAIkcIIY6e7du325o1a4JDm7qupdQ1anXGjRtnM2bM2C90eDyRoIpI5BQmEjlCZB+JHBGQyBFCiKOHyAw2c8OGDQcJHUTOkCFDQlQHgZIiOnRno3lBRXCGV61aFVLcJHIKB4kcIbKPRI4ISOQIIcSxgROL2EHo0HWtrKwspKu9//77QeikA0NzhQ41Pblpa8nuSuQUFhI5QmQfiRwRkMgRQojjY+fOnaG99Pz58w8SOu+9997+1DW6sSF0EEQ8HgcYu5vS3ubMmRMiQRI5hYFEjhDZRyJHBCRyhBDi+MCZxalFrBDRoRkBzm6K6JDChoBB6NBemu5sCB1qdBA5CCSJnMJCIkeI7CORIwISOUIIcfyQtoZgSTU6CB0iOkRzBg0aFAQPER1S15YvXx6EDo/HnmJ3c0UOdpchkZNdJHKEyD4SOSIgkSOEECcGdpT20qlGZ8qUKVZSUhKiOQid1IyATmrLli0LjjID0ZNrd7t16xaGRE52kcgRIvtI5IiARI4QQpwcUo0O9jLV6CB0Bg8efFDXNX5OnQ6CiK+J9CCGevToIZGTcSRyhMg+EjkiIJEjhBAnh1SjgyO8aNGig1LXktDBnhLp4SwdBmKIdDVETs+ePa179+7BBkvkZBOJHCGyj0SOCEjkCCHEyYMaHSI6FWt0cpsRjBw5MggbbCsfET/U5CBwiORgg2lBLZGTPSRyhMg+EjkiIJEjhBAnH2p0OB8nRXQQM+nAUKI2AwcODLaW0bt372BzO3XqFD7ys0mTJoWObDQpENlBIkeI7CORIwISOUIIUTns2LFjf+oabaSxpQidFLXBOe7QoYO1bdvWWrVqZa1btw7fQwRNnjw5NCngNUR2kMgRIvtI5IiARI4QQlQO6TwcUtcQLHRXw54iYrp06WLvvPNOcJIbNWpkDRs2DJ+3b98+RHKo21mxYkVIfRPZQSJHiOwjkSMCEjlCCFF54PBSp7N58+bQMppmA9TkEMlp2bKlvfHGG/bKK69Y3bp1rUGDBiGiQ6SHSA4iZ9euXR+9ksgCEjlCZB+JHBGQyBFCiMqHqM6mTZtC62iiNERz2rVrF6I4CJxatWrZyy+/bM2aNQtd1qjJQeQgkER2kMgRIvtI5IiARI4QQuQHUs9oRsD5OJyNQ8MBUtZee+01q127tr344oshbQ2nmUYFNB6QyMkWEjlCZB+JHBGQyBFCiPyA84vQWbdunc2ZMye0liZtjegNURyEzquvvhpS1jhbZ968eequljEkcoTIPhI5IiCRI4QQ+QObi9BZtWpVqM/h/Bw6rL3++uv7ozmNGze2Hj16WGlpqa1ZsybU5chxzgYSOUJkH4kcEZDIEUKI/ILdpREBraXHjx8fBE2TJk2CwHn++edDVIc0NqI52GUiP7SS5nmiapHIESL7SOSIgESOEELkH9LQVq5cGQ4Kxea2aNHC6tSpY88++6zVrFkzdF3DBlObg/2llocDRkXVIpEjRPaRyBEBiRwhhMg/RGawuzNnzgwRmzZt2oR6HCI5zz333P5oDvaYbmw0ISD6Iwe6apHIESL7SOSIgESOEELkF+wukZy1a9cGuztixAjr1KlTaCf90ksv2QsvvBBETvPmzUMqGw0KOEiUc3ZoQ81z1XWtapDIESL7SOSIgESOEELkl1yRk9tlDVFDO+l69eqFdDUiOYicoUOH2oQJE0LUB0eaZgQ407yOyC8SOUJkH4kcEZDIEUKI/JLsLmIFkUPdDWfmkLJGO2kcZwQONhh7jMgpKSkJtpjUNVpLI5Douibyi0SOENlHIkcEJHKEECK/4ATn2l1ETr9+/ULKWtu2ba19+/YhsjN48GAbOXJkiPTwcdiwYUHs0Foam7xhwwbbu3evnOo8IpEjRPaRyBEBiRwhhMgvOME4w5yVU15eHkROsrs4zEngpMjN5MmTw+eIHM7VQeiUlZWFFtQIHWy4anTyg0SOENlHIkcEJHKEECK/JJFDC2kaCiSR061bt2B7sbtEbmgvPXfu3DD4nMeRusYguoMAWrhwYbDf1PiIykciR4jsI5EjAhI5QgiRX/6cyGH0798/fA+bTEc1HkfUZvr06fuFDhEdhBBRHmp0ODBU5+hUPhI5QmQfiRwRkMgRQoj8UlHk4CAjbLC7DGzw+PHjg91FvHA+Ds41TjQRHaI4nK0zZMiQIHSI6KTUNZoRUKcjKgeJHCGyj0SOCEjkCCFEfvk4kTNw4MDgSOM0Y3eJ0JCOhuDBFtN4gLN1EDmIHUQP4gehgxPOa0voVA4SOUJkH4kcEZDIEUKI/HI4kUN3tYoiZ+nSpcE+Y6dpLIDQoVkBtnrSpEmhAUHFGp358+eH1tQ7duz46LeJk4lEjhDZRyJHBCRyhBAivxxJ5GBzGbkiJzUUwFYTndm0aVOo0+F8HUQNz82t0SHKg9BZv369Oq5VAhI5QmQfiRwRkMgRQoj88nEiBxs8YcIEW7JkySERmZ07d9rGjRvDc2k4gNAhokPqWm6NDg43NTo8X2Ln5CGRI0T2kcgRAYkcIYTILycicojmIHSI6PB8Ijo43cOHDz+oRodzdGgvTeqaHO+Th0SOENlHIkcEJHKEECK/fJzIoQkB3dUOJ3IAocP3idQsW7YsHCiK400Uh7S1dGAo7aU5Y2ft2rWh65o4cSRyhMg+EjkiIJEjhBD55WhFDk7zkQ75ROjwM2pvEDpEdBA1iBuiOYMHDw4d2GhQgP1GEPEcbL44fiRyhMg+EjkiIJEjhBD55WSIHEgd1xAwK1asCFEbRA2pazQvGDRoUBA6uTU62HvV6Bw/EjlCZB+JHBGQyBFCiPxyLCIH+3wksN8IFlLXaEZA1zVS13guHdcQOUR0iO7k1uj8OeEk/jwSOUJkH4kcEZDIEUKI/HKyRA5gw3NrdGg7zWvyfCI6iJzUdY10NtpLc6ioojnHh0SOENlHIkcEJHKEECK/nEyRk+A1c2t0UjMChA4RnZS6htBZtGhR6M62e/fuIJDE0SORI0T2kcgRAYkcIYTIL5UhciA1I0hd13jtcePGhUYE2HXqdBA6pK7RuQ1BxOtL6Bw9EjlCZB+JHBGQyBFCiPxSWSIHUo1OSl2bMWNGeH1S1rDtqUZn6tSpoUaH9tKq0Tl6JHKEyD4SOSIgkSOEEPmlMkVObo0OkRpeY/r06TZmzJhwfg7RHIQONTp0XcO2q0bn6JHIESL7SOSIgESOEELkl8oUOQl+B0IHAUNqGhEdbHlKXcttL02NDt3Zdu7cGcQO64I4PBI5QmQfiRwRkMgRQoj8kg+RA6lGB6GTm7pGJIffh9AhokPqGkKIx/H7VKNzZCRyhMg+EjkiIJEjhBD5JV8iB4jMpGYECBkEDTU5CBxsPYJn1KhR4ftEdFSj8+eRyBEi+0jkiIBEjhBC5Jd8ihxsPL9v165doUYHIYOgQdikZgR8zD0wlIgOj1fa2qFI5AiRfSRyREAiRwgh8ks+RU4u1OjgpCN0pk2bFn4vkRxsPpGdJHT4vUR+eLxqdA5GIkeI7CORIwISOUIIkV+qSuTwe3k9HHVem4gONTkInFSjQ4SHbmzU8BD5IXVNNToHkMgRIvtI5IiARI4QQuSXqhI5kFujQ0SH7mp0WaO1NL+X1DVsPk0K+P2krhHRUTQnIpEjRPaRyBEBiRwhhMgvVSlygN+/e/fuIGCw7ZMnTw4RHVLXEDtDhw4Ndp+IDn8DER3aS/O8Yhc7EjlCZB+JHBGQyBFCiPxS1SInQYSGbmrYd2pxqMlB6JC2xsGh/F0pdU01OhGJHCGyj0SOCEjkCCFEfsmKyKHWhr8DoUPqGkInN6LDwaHYf/7GZcuWqUbHkcgRIvtI5IiARI4QQuSXrIgc7D+RGSI0FWt0ktAZNmyYTZgwwcrLy/c3I+DxxerIS+QIkX0kckRAIkcIIfJLVkROLqlGZ/78+ftrdGhCwED0IHRmzpx5UOoa/0expa5J5AiRfSRyREAiRwgh8ksWRQ6QirZmzZpg74noUKOThA4RnXHjxoW/d/ny5UVboyORI0T2kcgRAYkcIYTIL1kVOalGB0d+4cKFQeikiA7pawgdHPw5c+bYihUrbOPGjUVXoyORI0T2kcgRAYkcIYTIL1kVOawHCJZdu3aF2hvsfmlp6UGpa0R3+B5Ch4hOqtHhecUQ0ZHIESL7SOSIgESOEELkl6yKnFwQOnRdmzdvXqjRQdzQVprB55MmTQprBl3Xiil1TSJHiOwjkSMCEjlCCJFfCkHksDbwN7I2YP9JXRs1alQQObSWphkBzj7rRkpdSxGd6oxEjhDZRyJHBCRyhBAivxSCyAE6rvF3kpJWsUYHocPnRHmI9vC/pIhOdRY6EjlCZB+JHBGQyBFCiPxSKCKH9YG/Nbe9dKrRIaIzdOhQGzNmTDhEdO7cuQd1XauuQkciR4jsI5EjAhI5QgiRXwpF5OSCcGGdQMwQvSF1DZEzfPjw8PfzvZS6htDZuXNntWxGIJEjRPaRyBEBiRwhhMgvhShy+JtZA1grWA+I3iShw0hd1xBB/F+bNm2qlhEdiRwhso9EjghI5AghRH4pRJEDpK3x95C6lmp0cruuIXoQP4er0akuER2JHCGyj0SOCEjkCCFEfilUkQOsGbSXxtlPNTpJ6HBYKDU6iB8iOhXbS1cHJHKEyD4SOSIgkSOEEPmlkEVOYvv27WHdIGqT2ksjchjpHJ3y8vIgdKpTe2mJHCGyj0SOCEjkCCFEfqkOIofIDGsCB4ayPqTUNVpLp/bSCJ05c+aE/xOhk5oRFDISOUJkH4kcEZDIEUKI/FIdRA5rB0IH4cI5Oil1jUNC0zk6iB66rpG6lntgaCGLAIkcIbKPRI4ISOQIIUR+qQ4iJxdqdNasWRPEDNEbhE46Rwehg/hhfSF1DUFUyEJHIkeI7CORIwISOUIIkV+qm8gB/p9Vq1aFGh2iN6kZAREdRM+ECRPC/5pqdIgAFaIYkMgRIvtI5IiARI4QQuSX6ihyaC/NGoEIYL1IQofUtcGDB4dDQxEHNCNIqWtEgFiDCgmJHCGyj0SOCEjkCCFEfqmOIoe1hKYCCBfO0Uk1OogbRA5ih4gOAiGlrqWITiEJHYkcIbKPRI4ISOQIIUR+qY4iJxeEC2tKbo0OIoeB6CF1bebMmfvP0Smk1DWJHCGyj0SOCEjkCCFEfqnuIof/j/WCdYWIDqlrtJRG5AwaNCg0JGBdQegsXbp0v9ApBCRyhMg+EjkiIJEjhBD5pbqLHKBGh7+d1DXWj9ReGpEzcODA0JSA/5H/P6Wu8ZysI5EjRPaRyBEBiRwhhMgvxSBygPUF4YIwoOsaqWukqyFyGER0xo0bZzNmzAgRndSMIMsiQSJHiOwjkSMCEjlCCJFfikXkJLZv3x7WmFyhQ0SHQUSH/3/69Om2ZMmSkLrGOTqsTVlEIkeI7CORIwISOUIIkV+KTeTQdY31gwNDU9e1lLrGekP3tYpCJ6upaxI5QmQfiRwRkMgRQoj8Umwih3Vmz549IUKTanRoRoDQIW2N/x2hM2bMmCB0SF3btGlTeE7WkMgRIvtI5IiARI4QQuSXYhM5uVBzg1DIPUcHocP//N577+2P6KQaHbquEQnKChI5QmQfiRwRkMgRQoj8UswiB/ifjpS6RpvpUaNG2bRp08L/T+SHCFBWkMgRIvtI5IiARI4QQuSXYhc5pKHx/yMYUuoa5+ggdPjfSV1D6EydOtUWLVpk69evz0zqmkSOENlHIkcEJHKEECK/FLvIYd0hBY1UNCI1CxcutClTpuwXOqlGJ0V0aEZAjQ7PqWoBIZEjRPaRyBEBiRwhhMgvxS5yckHoIBwQOrnNCHIjOgidVKNDO+qqrNGRyBEi+0jkiIBEjhBC5BeJnAOwBiFcUupaiuggcBA7qUYnpa6tXbu2Smt0JHKEyD4SOSIgkSOEEPlFIudgqLdB6CBgiOiUlZUFYUO3NYQOgqekpCR8n59zjk5VRXMkcoTIPhI5IiCRI4QQ+UUi51BYi9I5OkRsiNxwXYjksCYlocP3U40O7ajzLXYkcoTIPhI5IiCRI4QQ+UUi5/AcTugQ0UHopNQ1rlVqRsDjuD75FBUSOUJkH4kcEZDIEUKI/CKRc2SIzKQaHVLTEDpjxoyx999/P0RzSGFLNTr8nBQ3mhfkC4kcIbKPRI4ISOQIIUR+kcg5MqxJCB3+bwQFEZ3p06fbuHHjbNiwYUHopGYEqUaHrmv5SluTyBEi+0jkiIBEjhBC5BeJnI8nRXRISSM1bcaMGUHoDB06NJylkxvRob00NTqkulW22JHIESL7SOSIgESOEELkF4mco4PrlIQO1wKhk1LXiObwkWuXanQQIFwv1rXKQiJHiOwjkSMCEjlCCJFfJHKOntReGnHB9UipaxwaisghssP1SzU6CCK6rlUWEjlCZB+JHBGQyBFCiPwikXP0sEYhdLgOSejMnDkzCA2EDmlriJ2UupbaS3ONKyOiI5EjRPaRyBEBiRwhhMgvEjnHThI6RGqoweG6cY2GDx++P3WNtYqUtlSjQwToZNfoSOQIkX0kckRAIkcIIfKLRM7xkSt0UjMCrlNKXUPwkMpGSluq0aEZwclEIkeI7CORIwISOUIIkV8kco4P1qvdu3eHa1Ixda2kpCSIHAQPaxbNCGg/vWHDhiCOThYSOUJkH4kcEZDIEUKI/CKRc/ywZuXW6JCaxto1adKkUJdDIwLO06ELG0Inpa4hjk5G6ppEjhDZRyJHBCRyhBAiv0jknBi5Qmf9+vW2bNkyKy8vD+Jj5MiRIXUNocPaReoaQofH8fgTFToSOUJkH4kcEZDIEUKI/CKRc+LkCp1Uo0Pq2oQJE0LqGiInN6JD6hoCZefOnR+9wvEhkSNE9pHIEYEjixwW2y6+8PaxcePG2sKFC/xxEjlCCHGiHFnkdHHb28VtcH931se7477YduyQyDkSrF+5NToIHa4nqWsInYrn6KQanROJ5hwQOe9as2ZNXei8aV26dHIxNTrM1/btW/1REjlCVCUSOSJwQOSscpFT7iJnjC+w/axbty4+Ovvnvd2gj7GlS+fbrl0SOUIIcaIcEDkr3Cmf6U54ifXv38cd587B7g4a1NdKS8fZihWLbM8eiZw/RxI6XE8ESG6NDk0IaC/NWToIndwaHSI6xyN2Pvhgrb/2BOvevYs1b97ER2Ofs44uSkt8Phf53yKRI0RVI5EjAlHkbP1I5MxykTPKBg7s6wa8k/Xo0dEGD+5pU6aMslWr5vljN3/0LCGEEMdLFDlbPhI5M9wBH+kip3dwlrG7773Xx6ZOHWNr1y7yR+M0iz9HbkSH2huEDBEd2kkTyUHo8JHUtdRemhQ3ztHhucdCFDnjfZ46WcuWjezttxtar17tfZ0c6T9jvtgMlMgRoiqRyBGBQyM5oz8SOZ2D0Bk0qJeVlo62FSvm2969iuQIIcSJcnAkB5FDJAeR0ynY3SFD+lhZ2Vi3y4vcRiuSczRwTanRQbggYKiPQdAgdGgtnVLXUo3OwoULw+MQR8dCEjmskS1bNg5Cp2fPDr5OltiaNcyXIjlCVDUSOSJwQORQkzPHRc44GzBgkL37bnfr3Lmb9erV30pKxvnPFtr69Vts1y7bP1gb0uAYAiL/DF9r/HXjEEIIcTAH1+SUu8gZY/36DbAuXboFu9unz0D/3gSbN2+Jbdy4TXb3KGE9Q+hwbdeuXRuEDgeG0owgpa4hdmg1TY0OPyd1jbS1o43okBI3YcKksEa++WZza9y4mbVv/64LqTFhvtav32o7dnx4yHyluWKeNFdCVC4SOSKAYWfna82aD2zOnAUucqZY374jrEOHgdaq1QBr23aY9egxxQ34Uisr2+aPsTDmzjU36HEsWGC+WJgtW2YulszWrTPbvNn8daNxx6ALIYSIIHLYXFq1ao2Vl89zp7vUevceZu3aDbB33hngH4dbr15TbeTI5TZt2vZD7O78+Qfs7vLl0e6uX29GA0wO+MehLma7m1ujk7qu0a0OgTN48OD9NTpEemg/jdDZ4RfuaGp01qzZ4OvkNJ+jgfbKKx2tdu2O9vrr/axTp1IbNmy5TZmyzef0w4PmjPlatOjAGrlhg/nfF0UQv1JiR4iTi0SOCESRs9PWrt3oBnmZjRlT7ovrJF9oR1ujRqPceE+0xo1n+9errEuX7f4z2z/69DEXRGYDBpgvGmYlJWaTJpkbePOFhR2vaMhZcGXEhRAigsjZvn2HO7zrbfbspW47Z1mPHhOtZctR1rAhdneSNWkyx1q3XmNdu+48xO726xftrvvsLpDMSkuj3V26NG4yuX4KdrdYYV2r2HUNQYOwQegMGjQofMyt0eFxCJ2PY/XqTS4+51mzZqOtRo0Bdv/9A+zRR0usTp1Z1rz5GuvceYfP5YfWs+fBc+a/0p9nNnlyFD4rV8bNQISONgKFOLlI5Ij97Nix2w38Fje8a3wRWOQGutzeemuq1a071Z55ZpYb8sX23HPrrHbtnf492z9eecWsXj2z114zF0JmrVqZdesWF14M+cKFUeiwbkjkCCFEJG4u7bK1aze7yFntImeRi5lZLmzK7MUXsbvl9vTTS9zubrCXXtq93+a+/PLBdvfNN82FkLnNNhs2zKysLEZ3iOpwHEwx291Uo5OEDu2jSVHjmITUjAChc6ztpVeu3OrPW+ZCdKrdc89Yu/pqRpndfvsie+KJDfbCC7tc8OwL81Wnjvn8xY8NGpi1aGHWvXvcEJw1K0Z12Ag8igCSEOIYkMgR+9m5c4+tW7fN5s1b7wZ/pS+2i6xRo3m+wM6zBx5YZHfeudLuuGOT3XXXbrv7bgvjrrsOfLznHrOHHzZ/vLnhN2vf3nwBMV84YioFRlw7VUIIEUHkxM2lrTZnzjobOXKFde680O3nXBc38+z++7G7q9zubnYbu+cQu8u4916zRx81q1nTrGFDs44dzZ13s+nTY5SAaI42l4hoRaFDjQ7NBojcJKFDRIfUtVSjQ1e2zZs3h+cgkg7HihU7bPDg1S4459lNN02z88+fZuecM9cuuWSFXXfdZhc7u31N3Bfm6I47zG65xfxx5vNpLoKi2Ona1fxviClsGzfGtG4hPg7sRu4QR0YiJ4div3GiyNnhImeji5w19u67y+yNNxZZjRostMvs+uvX2DXXbPGxx4fZ1VebXXWV2RVXmP3xj2aXXWZ25ZVmt95q9vjj0Yh36WL+WjEXGSOunSohhIiwzkSRQ73NBhc5a6xTp6X22mtEAxa5c4zdXev2dqtde+3h7S6D791+u9lTT5nb7BhJHzcuOs+kQmlzKVKxGUFKXSOaw+HX1OnwNU0KqNHZ6IsWqWuHEzorVuy0gQM/sJdeWuTzMtvOPHO2/fKXC+13v1tjl1661edkj8/dPp83sz/9yeyCC8zOPtvsvPPi/D3ySIzADRwYozn+J4WomxAfB/cjkUbuZ8axNMwoNope5HBjpJuF3F1G2r0ptpsmipztH4mc1da161JfMBfa008vsLvvXmI33bTabrhhs4/dPswNuIVFFwN+8cVmv/99NOSXXx53rp5/3qxlyxjNwYiTsuaXVgghhHNA5NDMBZGz2kXOEmvQYIE9+WSyu2vc3m7xsecgu4udveiiaHcvvDCKHiI8tWrFlGGiORS8U9yuzaUI1zu3GQGpaWVlZVZSUhIEDkIHwUONDkInnaPDgaEVWblylw0atNbq1FnoQqbczjprlp1xxgI799zVviZuDfN12237QvSGuUHgnHaa2amnmgshC3NJChuCdMoUs1WrYpMeIf4cyWfdtWtXEOA0jOIj9/WRoo7FTNGKnHSTcIMQlqarCoPP+V4x3jC7dsV0tfnz17nIWe7Gd4E1aVJuL7xQbo8+SsracnvwwY32yCO7Q3oEO1H33x8jN+xMIXRYbC+91OzGG2NIvkmTWBw7bRrdaCRyhBAil9x0tZKS5daly3xr1Kjcnn8euzvf7e4Ke+ihTW5v9+y3u/fdF+0ukfNkd4mk33yzWY0aZm+9FSMEM2fGBgQSOQfASWQjk3UeobNgwYIgdEhVI2Utpa7lNiPAN7AKZ96sWrXTH7fKXn11touZKXbJJZN9Hmb5WrjcxeZme/zxPfb003EdJEXtkkvMTj/d7Ic/jB+JwD3zjFmHDmYTJsSUblILhfg48E+5f7ds2RKijQx8V8Q7glyRnQPkXeRw3dEOOLt0E2GDhIJ03tzUbND6kvA6H/keP/P5DM85UZICRvVyQ2DgOJ8AI0bomjxcvqbo8Egh6urM7t2InK0uctbY2LGLrFevmdaixRQ34pPtxRenh7B8vXrrrGHD3UG80GTg1VdjDQ6LLjuM7C4y2KViQSZ1onfvWAhLcaUWWyGEOMDOnYiczS5yVtvo0Qute/cZ1qzZZLe12N0ZbncXu53d4HZ3z367S8MBHGTqIK+7LtpcIupEDXCqeQybS9TlEEHXBu/hYZ1PER0OBkXYJKGTuq7RdnrFihU+T9sP8gnWrt1hI0cuC00iHn54tF/7ErvlllIXoQutbt2N1rTpnpDJgOB88UVzIWR2zjlmP/1pjOggTpmrtm1jaiFtpd1vFeJjQaRTX4a4WbNmTbg/l7tK5iNnHXJPI8wRQmzm8/jjFT3JZ8d3wxdPPnvu4L7FX8/13/neyfLdT4S8ihwuFuKGi8RFoPMLjq/PS2h5Sf4wtRu0VaT3v2uP8HNqObiQPJfXOJ65wjgx2ShdbgqEzezZs0OR4aRJk2zixIk2ZcqU8D1uFkQQgqiY2L17r8/JZr/2K238+DnWt2+pG+DRbqxH2ZtvTrS3355jnTuv8e/vtsGDYytMuvlgyOka89BDsbiSRZePiBwaENBCk3A8kRwttkIIcYAYQd/k695yGzt2tvXuPclat452t2lT2vjPtXffXeeiZW+wu0RoSHFq3tysdm2zBx6IERzsLtEdHOdGjWK7YiLoiJzj9G+KAoTOendG2OTMrdFB6NCUgHN15syZ43O0NjiNyVkktXvcuEXWqtU4q1lzkK93A6xGjRJf82b7OrnOxdKe0OmOYxVowsNmIJG3M84w+8Uvosh57DGzNm1i8wGJHHG04Jsickil5L6d604zYhyhzpg1a5bNmzcv1JVRf4Y/S4TnWDfuudV5Cr43PjgChsgwfjnplWngw9PNkbO7kv/O9wiAInSqkryLHAQO/zhdX7gQhNNxgAnXUqA+YoTZ8OGx5z/fmzEjXjyK8hBGPJ8LzoU/GsONQSK0xw2BIWPSuQEQNcP9F5GD28dXg759+wbDNm7cuHDDoIR5XjGxa9duv4E3uNBc4oZ9ml+bUdap0xA3woOtQ4cRfp2m+bys8DfRznAjk+9Ni2gW3XfeibtVdFejHofccBZbIjmIHB6nSI4QQhzMzp20kF7v9nSRO7tlvhaNtI4dBwe726lTiYsbHO/V7oDv3m93OYesf//YipganAcfjHaXTl6kqxHJQeTQ2ZK1U5tLRwbHDweQXXE2P0ldGzly5H6hM8yVCv7CggXzg1+Q0oEQppMmzfY5Gmr163ezl17q4gJnoHXpUhbma968XcHHwfHjXBwiOszP+eebnXmm2R/+EBv00PobkcNGL7vhQnwc3H9pw37+/Plhgz433ZL6shHuTHPfIn7IVELs8Jxj2bzHx+bhyW9H0HAkyOzZ0TcnUszAhx8zJtYBIuppjc4GC0IHcVSV5FXkYGhJSeNCYaj9+oeLgrEmIkAnLvJT2fV4991opPk5Bp3Hk7NK9AdD8HFhMAwXIoVJRe0SnUG8lJaWhjB0T/e827Vr54tECzc+b1nLli3dWHUKNwg3DI9HGFUE0VRdRi58zf+7evUav4Hn+g073udlsHXu3NMX3B4+PwNcFI73N8xCF6hbwg3PYPeJ+UHIsHtICgU7i6Sv0emHSA67jinneOdOfu+BUfFv0tDQ0KjOIxfWKdaolStX2axZs91RGefr3kBfi3oEu9ur1yB3GCZaefkSt83bgs0ls4Esh/HjYwtibCzChvpIBnUg2GJsMoeDsqG4a5fs7pFgDlKNDo4gfgLOIeJm4MCBYSMUn4HvsTuO0GFnfMWKVf69Ke6r9LYmTVrZG2+8ba1adXMnb5z7K0v8MVtty5YP/eO+0HgH/+bJJ2MtzrnnxhRDRA5NItjUxXlkfuPfWtxzpXHoAD4mUU46Gpv2NMhAlLNZ38Ed6HfeeSf4s23btrXu3bsHwcPmPZv7H9cxsCL8WoIKuMJslpBthXghvRLhTqSS8xDx4Tt3Nnv77ZjZ4670/sYnBCeqkryLHAw0b2acXk5qRtQQdqe/f/36MdeYjxhpdqno+c9p+ihDdqW4yITfuehc/ESa/D17dvsNsMMv7JYgbphUUtBIScNoIW64CV73leGll16y559/Pow6derYm2++6Qbr3dBpBUPH87kZuKEYfF5dBwae/3fJksUhhW/EiOG+wCJw2vsctfXPu9ro0cPcyM/0OVzr13mHj53+nF3+JtvlN/kuF4u7/Frutgcf3G333rsnFF6++upuf41dfk3Z1eKNyfXcvn8c7m/R0NDQKIbBxhJOM+e2sLk2bNhQ69Gju9vcdm4327rj0t3Gjh3hP5/tzvK6YHd3797pDscuKyvbab1773IHe5c9++xue+CBaHeffHKPNWiw29ey3TZmzE5fM3f6c2V3jzTS+s4aSLYH0RxSftgZR+TgM/To0SN8jrNI6hqPmTNntq9rI92h6+C+QyOfhzfCnJWUDLWlS+f4XH3gPgk75zt8/nb6Gso87bErrthr55231y67bK89/PAe9392u6O4y4XsTluzJv1NaZ40VxoHD+5TBE6K4kxwZ7q/q4w2bdoEv7Z27dr23HPP2QsvvOD+16vWrFkzF9hdQmQyCXVqdxA72B/ufQICRHii8ImCCpLIQaiwWUIEB4HjL+X3c9xkwUfHV091ggxqtQlUEOHB569K8ipyCHshUEhRI6TVrl08S8XnIuz6k97E4CKRa8yJzqQ7cQHZBeHCsjOF0KEtJo0LEvv2EbmJNTdJ3KTIDeIGI9WqVSv/fQ3c0DxrDz30kN1111125513+sJwrzvkj9vLL79srVu3DtEcQtbkOrIAYfh4TT5np6e6DP4f/i9GqlNC7Y8dO8YNen9X5h38mjV3UfiW37Bt/Dr29Z9P8Mcu9DfaB/4G2eA3/ga/kTf6Db/Rhelmq1Fji91zz1a7445tLna2+Txu9edv9mu60RcOImr8zrU+f2vCxw8+OPzfpqGhoVHdBja3ot0llWTGjOkuSEa5s9LHneZ2bjOb+Vr0lnXr1s5GjuzvzsUkf95it7vrgt1dsWKDTZq0wbp33+iOzWZfP7f6ehbt7kMPbbO6dbe407PZnecN/trr/PGsY2t9yO7mjjQXrPGMtA6S4oOgQdiw8cmuOLvk7JazCYpfwTrZr1/vsD42aFDXfZW67tM0s+HD+9mCBZPdIV3kPskq/7jWBdF6n8tNPk/b7I9/3GlnnbXTLrpop/se261hwy3Wt+9Gn8/1LoaijxHnaq3mSiOMZDcYfE2DrHTOE2lp3KONGzcOG/YPPPCA3X777XbbbbcF3/bJJ58Mm/hkLRHZoUxj8uTJQSDxOtz/BAUQO3v30qDgQIQniRxqccjEIUWNgAPNpMi4IkCBj55SZqkNpC6QiCURHdIw/W1VpeRV5HCxSFVDqKACyRtO6U3pBGcuFBeI05u5cAggaj0QQxTouf4I4TJUJUV6TAKDydm+nd73a9xQxJaQhPB6+2wgXF577bUgbu6//3678cYb7YorrnBj80e78sorw9d8H+WL6u3lf1zqk097STqvMPgcFVxdBv8PO4gMBCFvmPHjx7mYHOwK/V17++0WPkdvuHhp4Ib8Tb8unfy6vO8Gu8xv+AUuJBFFS/1Ntsxv+BUuElfZww+v9Zt8nd1003qf03U+v2v9NVb5m2uZjR69yB8/36/lPF9I5oaP8+cf/m/T0NDQqG4Dx6Ki3SVqgMM8ePAg69KlszsHzYLNbdy4ga9dzdwB7uJ2mSj6dLe7C4PdnTlzqQ0duszXxBX20kurXdh8YLfcEu3uPfesc2dnrTVtuspt9jJ/7UVWXh7t7uLFsrtpMBcV54PPD6yF48OGJ2nszd2ba9q0afAlcBRJYevdu5eLH3yLV9xXecb9lOf8Ma/797u4EznCheVU90dmu6/Cbvtif+5Kn6f1Lm42229+s9V+//vN7oxu8HVztXXuvNydz8XutywMfxtzxFi4UHOlccBupHuWaCL+KfcoQpzSC6I2bNbfcsst9qc//ckuvfRSu+yyy+zqq68OoueJJ54Ij2GzHx8XsY7twbdF3JOCuWvXzoNEDuSKHAIUiBxSYUlNc7c6+Or47XTXTQcTU5vtrrT7i7FRQVWSd5HDhSLcRWSGSA0duVB+tL6kcJIzALhodetGcUOuMd8jwvPyyzH6w0V2exRCaETXEDmE8DdtWu9GfKGLqEkhD7Fjx47WsGHDELq755577Nprrw0Tf+6559rvfvc7O/vss+3iiy+2a665JiheHocaJrTH8xE6pLmRRoDy5XNCg9Vl8P+wI8XgzYIoxKh369bVRc3brtAb+DzUsTp1XrTXX3/VjXQLX3B72KhRI/x6TPIxzediut/wM+3NN2e7iIyH111//XK/1it8Xpfbo48utnr15vliPMsXhjK/pjxvvE2dOi58nDjx8H+bhoaGRnUbpItUtLvsxOI0s7HUsmULt7Wvuc19yW3vi26DX3NH+m3r35+NtxK3maXB7o4cOd3t9Exfr2bb008vtLvuWmrXXRft7m23Lff1cpE7IPOsffuZbtOxu3QPHe9OtOxuGsxF7kjzwlrP16SrkQbUvn17a9KkSdgoxZ9A8CB22BmvX/9Vv/413Kl70B3MR8KctWnztg0Z0sev9QibPXusr3UT3RGd6s+d6/O0ws4//wP79a/Xux/ygfs9K93fWeDzXu7iiDTx0vC3MVeM0lL+zsP//RrFM9L9me5V7Ab+KbViZCm97YqDTKRH3Fm+4YYbgl971lln+X32axfUv7FzzjknCJ873Mmu4U41GU1EJmlUwP2OwCdKRHrkvn0HNyYgA4taehpHuf4P/jv18mRYcZgtggb/HYHDWVB0eSQzi6CE/6kh66oqybvIoVCdLmqEuhAx9PnnTBUukusMe/75WJ9DJxKiN1wsxA8tiRFEfI/+/xTycfF4TYTOzp3bbO3ala40p4VIBEaISSctDXHz+9//3n71q1/Zqaeeaj/5yU/CxzPOOMMuvPDC8PP77rsviJw33njDJ6dN2K3BwCF2uJG4GfgcEVBdBjma/F8MdgNQ9507s5PYMrwJateu5Qb8aX9TPGW1atUMC26bNuwC9PzoWoxwgTPSWrUa7YJ1ohv5aXb77bP9Jl/gan6BzykHiM6yF16Y7IvEWOvUaZiLpMH++wbYsGH9w8fBgwce8ndpaGhoVNdR0e5S88GGHE4zjnStWrWCI4LzjA1u1Oh1Xy/buGPR2+0l3ZNGuGNT4o7NGF/jJtmjj053uzvX17Fod2++ea6vezN8fZ3s6+gYt+nDfM1kHRtgQ4dGu3u4v6vYB2sac0LbaAbfw4HEl0DcvPLKK2HUr18/DGp62R0n7f3mm28ODiSpQa+/3sDXurY+z2wI9vPrTjRopAugyS5A59sFF6ywM89c7T7JCvd9FriPM9XX1vHWrh3raTqjh2YHA/w1NFcacST/M31kYwSfDdtBBhL+7mOPPeZ+10120UUXBf/2xz/+sX3ve98L46c//WnY3EfssOnP/UsaJv4tkUvqdLZt23qIyIn+dUw7owMgmVT+J4RIDv46/vkVV0SBw0eaTlFXjxDCTy+qxgN0ROMiEYnhACzS0RA5CJzbb49pauT30aXBNYbRlpje8vycTiScos/XdG6gJfHatfE19+7dZ9u30+1ksSvHsWFH7NVX6weBc9VVV7lBOdN++MMf2re+9S375je/ad/5znfC19wERHYwUA+7HGVxQeSgitm9IaLTrVu3YOgQPV27dg25j9Vl8D/xvzH4X1O3OYrXXnQF+pQrTK4L46mnyOt80d58s3F4XNeu3Xz08evUz5o2HexvmJFu8Cfa3XdP9+tZ7nM12+d0hj34YKnP2SgXTUP8upJvzvXs4m/OTuFjt26H/9s0NDQ0qttgDUl2l498D0cDJ4WNJdYgHGVs7iOPPByEzssvv+Ri5c2wJnXrxjrUx21wf2vSZLDb6ZHu2ExyuzvD7e7sYHfvuGO6P3+S1aw5ym35YF9He++3uz17RrvLGlnxbyv2keYG0YnzyByx6UejIiI5CBtETt26dcM8IXCo6SUTBMcxZYTUqkXaexN/vTYuLjv463T1ta+/z9VoF0Sz/LFL3AldbpddtthuvXWWz/d4q1dvqD+nn89xj/C3MEeM7t01Vxrx3kwDn5TB56RSsimP/eD+fOaZZ8I9ebk7zERwvv/979tXvvIV+9znPmdf/OIXgw982mmnhUgPG/tsqnCfEy2ixofanIoiJ7f5AD73vI9aotMVkE6O+OWXXRZ9dP/V7ifGTC1/yZC5taOYWkgnkUO7RNLOCHVRj4MS5CNfE+Gh9RxCyO1NuGBcxAsuiOEwQmOIH0Jm1PegMPfsof0x7fQW2NixJaEzDR0m2FlB0f7sZz8L4ubLX/6yffWrXw0ih2gO6WqIIFQtEQsMGB3WyFlkQeEGwvlPA4PH96rLyH3zsBvAjhXttHmzUJ+EEUcoPvjgg26In3AjXdsaN24YHte5M9ejh89jL3+D9ffnDHPjPsHF0DRfnMv9eeW++E73N91En8OR1qjRQDf0PX1uuvjv7ehv0vbhY+fOh//bNDQ0NKrbYA1JdpeP2F3WG9Yd8uVr1qwZ8uqxuw8//FDYaEqbSzgznTu/G+xu27a93VYP8OcMd1s90R833e3u7GB3iag/++wEF0cj3O4O8PWyh9tdfm9H/72yu0cazA3rfHIsGXyPtB7miDQ15omNUAq5WR9vvfXW4FDiNFLjy9cIU2qq2ren0LuNv04nn4M+vkaO8nma6YIUcbPc/ZNFPmczfN0c42J0iLVo0dvnNTquzBGjSxfNlUa8N9PI9Un5Gb5qEuLclyll7bzzzgt+Ln7vpz/9afvkJz8ZxA7+729/+9sQ8WEzm9ccO3ZsqM2JIufgmhwgZY0aeKI5lIrgw7sb6PdzzMQigkPTAUpN3KTZ+PHR10cY8dyqpMpEDmKGuhtEC9Ec+sXT75+uDaWlsV30oEGxFR0X8ZxzzC68MD6WVDZeA5XIhY8ih0jOQlePo33SOobJvvvuu0Ok5vTTT7fvfve79rWvfS2InVNOOcV+/vOfu3C6wAXUjeGmYLIbNWoUHHhuHtQtOzo0LkiD3Z3qNPif6BbD4H/lZseYU5fEbhWNGjDkDFL5Xn21nhviZuFxvXpxTfq7ER/oN/X7/iYb4/MyxRo2LA+54PXrz/OP5X5Ny3xxGOvGe5hf14F+XfmdPXx0Dx979467ZhoaGhrFMJLd5SN2F0cFJ4X1h3WL3dhkd2vWfN7t6KtGExjWpbgW9bdu3Qa58z3Uvz/GmjYtc7s72x83P9jdBg1muQ2f4rZ6jNvdof68AYfY3cP9XRoHRrzOB9ZHPs/NeKAJARupbJDSxIjN1D/84Q8hKwSRQ8Oejh1J7e7kg+jMEF9bJ/gcz3Hxudyfu8peemmpz9dsf61J7neM8PuAeti+4ffHudL6qHHoSPclH/ma6CM+Gb4rAhy/jWjOJZdcEvzcr3/96/aZz3zGPvWpT9nnP//54AuTtoYgx89jw4VIDt2EY7rawSInNvaKdTlr1sS6HA7sp3sa2VdkWuGjUzuPb06Uh7KU1Bisqsm7yOEQs1yR8+ijBw6OdCFqAwfGNnXl5TGiQ/cGLuBZZ5kr0xgOe/PNeCERTPG8nH22c+dWW7t2mU2bVmp9+/YJOy5EZ+g0gZhB6PzoRz8KaWrU41CQhQCizR67ZUQvWGi4Ych3pM0ehfgUH9KFIn2sToP/afTo0WGkE55507AzgBFnZxFDzqhX71UXK83cWMemDCUlo/z5Y/1543yeJvk1m279+8/1N99if43lviAs9wV8sb8R5/n3Z/hrT7Zhw8b543neSP+dI8JHxuH+Ng0NDY3qOJLd5SN2F3uK2MF5Zt0ioyDa3Rd9/asfmhF0784hk++F52B3R4wYb++/X+p2d4b16zfP7e6S/Xa3V6/F/vVcGzBguttdjlA41O4e7u/SOHhwrSnuppU0hd7sdvN9ahhwMkntxqHExyCKQ0QHf4JoHHPWu3e3UFfDmXPDh0/wuSh332SZz+VaX0fX+1jj877E52+23wNlvo5O8MeO+eh3x7VRc6VRceTaD5qWcD9SP45YIdrIhj3dgkmhxM+lHodoDoMozi9+8Ytwrz7qzjd+Hv4uNTmrV68O5/Ckg0cTqSaHLmkc30IQwm9/F+xmjz0WS02opycTq0eP6LsjcLJClYocuqUhcjilGZFDS2lOTi0rM7/o8VwcCphIVyOSQ8paiuT4XAeRg7pEZXIw5ebNHKo2143RaL/Y3cMEYnCI6LDbcv7554cUNQaf0z6aokGiFOyisaPGgoNBoz0fbfoO186vuozUjpBxoJXp2HANCNVTm0RUh0EzAvJAhw8fFg4Ljc+npfZCv06L/cZeYTNnrvHrtt7njjNxNvhY55+v8e+v8J9zeBrtMfl9c3PG4f82DQ0Njeo4Ktpd7CnONE0IiBTgPLMeYXfpcslahhjCEYnPo83xQps9mxb+h9rd6dPX+dd/3u4e7u/SOHhwrWnbSxoP9QrpGAn8AtZK1kl8DJxFMkKuv/76UOdQr94rRorZ8OHv2+TJE4IvMXv2Ah+rfE6Yo60+59vcz9nin6/3763yeVrqr7vI5zUeU6F50jjSyLUdnOdEdzTET79+/UJKK5sk1PRdd911wc9F1NB0gKgOXdZoKU32ElEfNrXp1sbZUJs3b3If3Z30nMNAIbWQxt+mFp5ABPU4iBoysSg14SgYWkYT4SHDKgsRnESVpKul7mq5IoewF+lqKEEOEKJoiS5qnKJKrh+paqkmh64O9N8mJIbIQWl++OEe27WLc3JW+eTPcaEyLnSfYHeMgk6iOhggdl2YfDqq8Tn1JhQRks+IY48yxigt95nicDB6hxfD4ATdVatWhTcPbTTZHSCqRVEsg2vD9zDuHCAVn7cljE2btvrYZhs37vCxK2fs/Oh7nNDLY3j8ob9bQ0NDoxgHp45jT3FYcDaIprMjm+wuG0scZo0zw05rfF6u3d3+kY2V3a2MQY0CB4ynwdd8f8OGDWFOiMCR8sPOOSlCCB46seE84oPMmTPb/ZRltnbtOn8OayTzs8c/jyN+vcPnaNtH86S50vj4gb/GIZ74qbNnzw4b80Rk8HdpJkB2Evcjfi5RGyKN+L34wGz8U3tNuhs2B/HO/bxr1y73ow9NVSOKQ5oaGVau642aeLKwnngi+uM0H6BhGL77lClVfy5ORapM5HToEM/JIdyFyKEmB0HD9997z9ywmxv72Hjgttti5wafo3BBEUj030Yxkq4W52WfT8hu2759iwudtbZ48aKw80VYr2/fvmHBYGeMtnm050TJYpC4GQjv8TPyGklTKy8vDz3Do6otHghVcpouCy5vGnYWUxcPdgkI2/OG2MZFF0IIccJs3749CBicFSI6KfWEwUZdypfHPovswAGK7KCTIsQmKs0i8C3wJXAgx4+fYETQeBy1DmzEVtwlF+J4QIxgN7i38NfwzbAb+Ll0x6VxFF0aaSnN4L5EjCNuiBaT+sr5j0Rw2GhB4Bzu3sS3JpBABhZ+Ow3Datc+cIA/dTjUzbvrHAIP6fxKyEo0J+8ih+gLF6NTpyhqUINcMMQO4S+iND17xpw/LqjrD7v77niaKhcV0eN+d0hpo7vawcVNH9revQgddrA2hoUDpxyxw+KB0k3pAER36CtOoScf2X3hBuExRCtw9iuq2urO3r17ww3PwVBEc3gjsCPFbhXXZdKk0rArVWziTwghKos9e/aErAGi6OysphodBpGdyZOnhGgP9llkB6I6pArRfQ0/gg1TanTwJd59t6uNGDHSZsyYGXbbt2zZ5P4EjmRx+RSi8mCzmbNt8G/ZnKcxRmocRY05ER3SXhHh1FkjvHkch4qScslziQohcCrW4SRIVXOX0IVUTFMj24oa+muvjbXyBCf85UP9vL9kaDGNTx5LSKJIqmqxk1eRwz/t19VoL0eUhgvmNiGoQcQOCpHmA0RzUIYIHkQNP+fCuhgNTQe42Bwy9MEHsQf3wRdxX1gMdu/e9ZHY2RQECzth7JSxK4bzToSCbhTk1GKUuDG4QSgoZKHBMBWbM8//y2JL3jFvBBZYFlrePER1uC5cx53EL4UQQpwwOBlkDpBvn9JOsLkMBA8bTjgk2lzKFogcNkTxJdg0JQ2IwU46TuWAAQNt3Ljxwe9YuXKFP36j+0BUZDOPGdnmFgUJGyOkmLEhja+W6qjxaamfpp4a8Y2w4WBb/N5Z7jQTuaEsgecikrApRxI4gMmhbTT+dq9eMehAN7U//MHsmmtiZhUto8msIoDBY93lDtEfEn4IEFV1rCDvIofoC8VLRGpoIED0hgvFqFXL3FiYtWgRC5soZCIUxvcZ5P116RIjQYsWRYXJRTz8HJG+ti9EY5hIBA9RCsQLk02BPYsJBooIDgKHm4K0rJQewHOKiYrpalwf6nK4RoRC+Z7S1YQQ4uTBOpPS1ViXSFHD5jJyN5eUrpYt8CcQOWwEpjNKGGyYUhvBhin1VMwfKfDLli21devW+vq5xfbuPXx6kBBHQ/LV2BjBX0XkpBbniB0ycBA3bJDwGIRNitrgDxMIOJpMJUQONTYzZ8YMKwIR6fBPsqs4nB+f3HWWLV4cS0gYBDMIQuAqVnUAOq8ih3+Wf5wCpvffj7U1DRtGoYOI4QLSjIDvNW0aB5EdojdEddzm24gRsUWdrwnhAiKcjiUcxs3BrhkKmK421OxwgyBuWFDoYoPhYuesmEQOghDxUnGxJS+cNw11TXyPKA87WEIIIU4MHA0K2klHY/ON9Yi1CJvLSJtLdPfS5lK2IOsBHwKHkhPnSQ+iYxVHUbBuMndkjdDMiDkkrWjhwgVhjd2yJaUJKX1NHBupHifXj6UcA1HD/UZKGjU6NMagvIBsJiI/x0OK5LhLGBqB0e2Y8hHq46mVf+GFGMlxtzmUkPifEj7i4xOI4Lm8RlWSV5GDcCT6Mn+++STEaE6bNrF1NBePRgSIHM7GQdwQ0WnbNoob1yFuKGLeH9EgF6XHHQrDuKSuNjjtdFMr85nhZmHHhZAeBozHFQsSOUIIkV8kcgoXfASKtxE51D0QwSFViOwHUr0RNzicdCUlooMjio+BY0rBOOsou+pHs6MuRIL7Bd+UyAz3EbaBGhv8WAY+LPcYvhy25UTuL7QRPru7fX4vx2DD88+bPfRQLCMhQEHWVe/e8cgXhuuscEwMQodgRFVXN+Rd5JCrRyiL8Bdn3bjvHJQgF4+IDVEcRA8Ch9oc1GO6YHR4QBli61GHvN6xRHESOPQYFxaN1IqPm4XwH59z8xDxKaZCT4kcIYTILxI5hQu+AulApAkhcuhc1dGdGUQNdRJsnJJKhNBhhx2hwxpKRIe07yR0qHGV0BFHC74avilCJ/mwCG4iOww+P1k+LE9PPjvtofHHXceHQARBCUpIaCmND+/mKgx/OwSxw+N5XlVn2eZV5CBIUHUIFQQLwoWIDsqPqA4XiBQ2Bo0J3Md2oxCjNyhCLvaxpqd9HNwwGJiKg+8XExI5QgiRX1hrJHIKExxK6m2onSJdja6tRHFYJ9lZR8gwpwgdojqkE/GRVCJS4ummR60ETqqEjjhW8NkO57+m758MuCWTz75wYay9IauK7CqCEHRAplMyjcKozWFQu0O3NVLX3KwVl8gBRAq2motGgdK8eeZv+NidgYgNF4d6HXL8uKD8nLZ0VR3yqu5I5AghRH7BKZHIKUySyGGNTCKHJgREcUh5JzMkHdbI9zhTh2gOY5Q7O7SfpskPc5+KwrkfhMgKaKXks/vt7nYoZmHhr5OJhb9OkALhM2hQHH57h5/TdprnVHXVR95FDu9hUs2o6aeuhs4N1NgsXRrz/ojauE0I4obvcZF47EkSpuIISOQIIUR+kcgpXCqKHFLWiOTwvXg2zpYQpWFNpcMVogahQ+paqtlJ3a94TBI6J2sXXoiTQa7PTn3OmjWxXTSRHYQMjcAQPtOnx8HX/MxvaX8PRJFUleRd5PD+ZZDrxz+PyiOchf3mgiB83C6Ez/keP9fmRuUjkSOEEPlFIqdwyRU51OMwmDPS0ehqRU0Etb+poyvpaUR0iOTQyZWurogemhfkpq5J6IgsUdFnJ6sKwUP5SPLXN2w4MBBCuIj49Yijqr6V8y5yRDaRyBFCiPwikVO4VBQ5HCzeuXPnMIeca4RYSVBzQ6MB1lbmk+YEnENHVCc3dY2jKyR0hDh5SOSIgESOEELkF4mcwuVwIqdTp06HFTmsr6ybiBiaEjCnRHSI5jBIXeO1WHtTjQ5RIAkdIU4MiRwRkMgRQoj8IpFTuPy5SA6NB0hTywXRgnihIQFRG55LxzVS1xiIHtLZ+BnrMOsszxFCHD8SOSIgkSOEEPlFIqdw+XMiJ81XbiSGz9P5JqSuEdGhfofUNdZa0tdymxFQo6OIjhAnhkSOCEjkCCFEfpHIKVw+TuQwr8zv4di+ffv+OU9CJzUjQOgQ0WEdJr1NXdeEOH4kckRAIkcIIfKLRE7hciIih4gO4iXV6HBgaG7qGp8z7+Xl5fubESh1TYhjRyJHBCRyhBAiv0jkFC4nInKA6AyPSTU6Seiw7jLvRHeY+9yIDuJICHH0SOSIgESOEELkF4mcwuVERQ6w7lZsL01baead9RfRg/hJER3W3j179nzs6wohIhI5IiCRI4QQ+UUip3A5GSInwdwiYhAzzHdqRpBS16jb4f5Yvnx5SF1DGAkhPh6JHBGQyBFCiPwikVO4nEyRQ3SGdDQ6quXW6LAGM4YMGRLW35kzZ+4XOjxHCPHnkcgRAYkcIYTILxI5hcvJFDmsvzQW4GwdanRoIc1rJ6HDPUEaG2twiuiwDh/t6wtRrEjkiIBEjhBC5BeJnMLlZIqcXBA66Rwd5h6hw33ASM0ISGvjnmEtpoGBxI4Qh0ciRwQkcoQQIr9I5BQulSVyWIvTPcFaTOpaOkfncDU6GzZsUI2OEEdAIkcEJHKEECK/SOQULpUlcoB6G9ZZanRoL83vGT58eDgsFKGD6GE9pkZn6dKltnHjRtXoCHEYJHJEQCJHCCHyi0RO4VKZIof1mDNxmHNS1xA6kyZNspEjRwahw9qchM6MGTP21+jwHJ4rhIhI5IiARI4QQuQXiZzCpTJFTiJ3XUbolJaW2ogRI2zQoEGHpK6lA0Op6TnR3ytEdUEiRwQkcoQQIr9I5BQu+RA5QHQmN3UtCR0iOowkdFLq2vr161WjI8RHSOSIgESOEELkF4mcwiVfIgdoL826y/pMe+nJkydbSUlJSFlLQof1efr06ftrdBBHQhQ7EjkiIJEjhBD5RSKncMmnyAEaC/Ca1OjMnz/fysrKwu/i/BzS15LQSQeGsk4jjk7m3yBEoSGRIwISOUIIkV8kcgqXfIscIDqTK3SmTJkSIjpDhgwJ43DtpVWjI4oZiRwRkMgRQoj8IpFTuFSFyIHc1LUkdEaNGhUEDlGdYcOG7a/RWbJkSajR4cBQIYoRiRwRkMgRQoj8IpFTuFSVyGGtzhU6rMmkrrE+I3CS0OHrVKOzadMmRXNEUSKRIwISOUIIkV8kcgqXqhI5iSR0SF1jXZ42bVpYoytGdLivaC/NY4noqCGBKCYkckRAIkcIIfKLRE7hUtUiByoKnalTp4bfn4TO8OHDbcKECeHeokaH1DVqdIQoFiRyREAiRwgh8otETuGSBZHDuk10hjW5YuoaZ+kgdvjIPZRqdGhGQKc2IYoBiRwRkMgRQoj8IpFTuGRB5AC/o2KNDrU43DcjR448ROgsW7bMNm/eHJ7Hui9EdUYiRwQkcoQQIr9I5BQuWRE5wPqdm7q2cOFCmzFjRqjJIWUtCR1S18rLy0ONDkKH1DXV6IjqjESOCEjkCCFEfpHIKVyyJHKANTylriWhk5oRIHBoREBkp2KNzs6dOz96BSGqHxI5IiCRI4QQ+UUip3DJmsgBfh9ChyhNrtBB2HBoKFEdhE5KXaNGZ+PGjYrmiGqLRI4ISOQIIUR+kcgpXLIociAJndyIDoKGvxWhQ+oaYicJHSI6PJZmBEf6e/k+P+d1SXFLgygQ3+NnCCX8CCGyhESOCEjkCCFEfpHIKVyyKnKgotBZtGhRqNHhXkLgvP/++/trdLjvqNHhwFCEy+H+ZsQMER/8Aw4X5fX4H2liwOvzs+3bt4e6IAkdkSUkckRAIkcIIfKLRE7hkmWRA0noVExdYx1H4OR2XePeQ7DQXhqhUhEEEP9TOoeH+h7EEq9FJzdED9eDe7Qq/2chKiKRIwISOUIIkV8kcgqXrIscOJzQqdheGrFCF7bc9tK58Br4BZMnTw73Y5s2bcL/27x5c+vQoYMNGjTISktLg9AhoqMzeESWkMgRAYkcIYTILxI5hUshiByoKHQqpq699957ITKTIjqkrpF6hljBL+AjDQpIcUPYPPvss/bAAw/Yww8/bLVr17Z33nnHhgwZEkTS2rVrDxsJEqKqkMgRAYkcIYTILxI5hUuhiBxIQie3RofUtTFjxoRoDiIFwUONDus/fgCPReBQpzN37lzr0aOHvfDCC3bdddfZ+eefbxdffLHddtttVqdOnXCvci24jyVyRJaQyBEBiRwhhMgvEjmFSyGJHKgodFjLy8rKwt+L0MltRoCowRfgnqMehxS3tm3bhgjOWWedZaeccor98Ic/DGLnoYceshYtWoTn8n/r3B2RJSRyREAiRwgh8otETuFSaCIHWOeJtLCGs9azntNMgLU9NSOgVof6G+p3+B9XrVoV/s9mzZrZLbfcYj/96U/t85//vH3hC1+wU0891a6//nqrV69euFfnzJmj+1RkCokcEZDIEUKI/CKRU7gUosiBXKGT24yA5gMIHepzSGNLh4XOnz8/CJ+GDRuGVLXvf//79h//8R/27//+7/aNb3zDLrzwQqtRo0b43xFMNB/gdwiRBSRyREAiRwgh8otETuFSqCIHktDhb+T/oEYnV+hwaCgd07gnSWkbOHCg1a9fP4gc0tQ++clP2j//8z/b5z73OfvlL39pd911V4j0II7wIdRhTWQFiRwRkMgRQoj8IpFTuBSyyAH+NoQO9xVd0XLP0Rk1alT4yL1HFKdbt2728ssv20033WSnn356SFf713/9V/vUpz4VIjtXXnll+DntpBFMvObevXuDX6GojqhKJHJEQCJHCCHyi0RO4VLoIgdSRIc1ndobUtOmTJkSIjJEc0hd437kbBy6qN1xxx12zjnn2Le+9a0QzfnEJz5hX/va1+y8886zJ554Ivz/CKV169aFBgRJ6AhRVUjkiIBEjhBC5BeJnMKlOogcQIhwLg7CZOnSpaEWh3uOltLcf126dAn/H2fi3HvvvXbJJZfYj370I/vMZz5j//Zv/xZS1n7+858HAUTKGv8/r8O5PHRzK4RrIKovEjkiIJEjhBD5RSKncClUkcNaz+Bvo3aGiAtrOilrNBpA5LDWc3ZO9+7dw2GfDRo0sOeee87uu+8+u/zyy+1nP/tZEDekrNGE4H/+53/siiuusLp164b7l3uZpgbcs4goIaoKiRwRkMgRQoj8IpFTuBxJ5JDqhVjIsshJ4oa/kQgO9x9rOwKHc3I4M4fDP1u3bm2vv/661apVyx577LHQYACRQ+SGuhyaD/zLv/yLfeUrX7Fzzz3XHn/8cWvXrl3wFajN2bBhQ0iHE6KqkMgR++FkY3Zf6HVPlxVEDgWHGHEWXhbbVFQohBDixCFViHqI8vLy4CBja7G5DGwwjjTpP9hnkR1yRQ5pWggdhCkOPvPFvGYRhBdpZKSTsamZ20KaGhw2NDt27Bj+p1dffTVEcB555JEgcG688Ua7+OKLw1k5n/3sZ+2f/umf7B//8R9D6tppp51mt956axBFdGNDMOFP6HBQUZVI5Ij9YIwIWXPaMQYPQ4XIYbCjyA4PO1RabIUQ4uSAPU0RdEQOthbHGbuLDZ40aZItX748OKYiOxAByRU5DD5nM5D5yqpzn2pwWOuJ3tAqmkNAidzQYKBJkyahU9qzzz67X9zcfPPNdvXVV9tll11mZ511lp1yyin26U9/2v7hH/7B/v7v/z7U5nznO9+xP/zhD+F5nTp1Cv7CsmXL5C+IKkUiR+xHIkcIIfJLEjkpkiORUxhUjOQUksgh5Zy/kQgOAoc0u0aNGoW0tEcffXR/1Oaqq66yP/7xj6HZwO9//3s788wz7dRTTw0d1TgM9H/9r/9lf/M3fxOiOV/84hftN7/5jd1zzz0hdY+oECJKmR+iKpHIEQHV5AghRH5RTU7hUqiNB6jH2bRpU0g9Z+OyV69e9uabb9ozzzxjd955Zzjz5sILL7Szzz7bfvvb39qvf/1r+9WvfhXS0TgI9Jvf/GZITyNVDYHz//1//5/93d/9XWhAwJk5NCB46aWXrE+fPkG4y18QVYlEThGR21GFYkB2BhnpcwzfihUrwmKbdhRZaDHcGEIOBcNoEabn8bwOu0K8JoPXF0IIcYA/Z3fZ7d+4cWNI65kxY0Y4hJENJdr2YndxFPke0fVUxC27W3mkueL6cp2ZJ+aIwee5152shyRyEDiNGzcORfdERqhrZZ0kSsfrZGme+Hu4lzgTB0HGfVavXj27//77g0AhHY3GAgga0tLonPbd7343iJv//u//DgKHZgMIm7/4i78I4y//8i9D6hod14jmPPzww9ahQwcrKysLfoUQVYVEThGBkWWRxPCyu4LxYYFNgygOuzsc5sVBYCy25Na2b98+iJ3BgweH/F1S1ng8O1W8VhI8WnCFEOJgsIvYXeogKPZOdpePOJup+BuHcMSIEda7d+9Q+I3dJWXtvffeCz9DCPE8IjqyuyefJHC4pogarjNztH79+hC14SNrXhKoFNUjclgbETivvfaaNW/ePAhT1kmiOTyH1+HxvHYW4G/hvps3b14Q0Kzx1OCQZkZqGiKFc3C+/e1vh7Q0Oqd96UtfCo0GPvWpT4W20f/7f/9v+6u/+qv9IodBRIfoDqKIGh7S94gU8buEqCokcooIjCyLYxI0LJoIFgYGmZ0dOqJguMmn7dmzp7Vt29ZatmwZWkmy4NJakgUXMcRrYMCS4WeXS4utEEIcALuIwMFW0kUt1+5iR3E2ieLgEGJfOZuEAvC33347fORrDmZk84nn4FzzWjjP2F2JnJMD15C54pqypiFQqFthXSSDgWgaXyehyVwyZ0RCEDgvvvhi6EbGnHHGzJQpU8K6ikBi/rOyPiLi+B8Q1qRCcn81bNgwtH+mDueiiy6yM8444yChg8j5r//6r5CShsghavPXf/3XB4kcBulrX/7yl0NEiNckI4TrKERVIZFTRGBk2UnEOLOwUnQ4efLkUNiKsMFg03CAtDQKXkmZaNGiRTBWb7zxRsg7Zodx0KBB4bHU7rBgY8Qw4hhPLbZCCHEA7CIRAVKBcZQRK+z059pd6h2J4pAizM46EQHsLoMdcRxpHGeek5xthA6bVtpcOjlwDZmrtBHINUZ8ktJFNI00NNZLhCapaPwckUBaFjUonCPzxBNP2CuvvBKEDuskj0fo8HqIp6yIHDI5WLu5F/nfiBoi1J5++mm7++67Qye1888/P4idH//4xyFd7atf/Wo4G4euav/v//0/+z//5//Y3/7t34ZUtSRyiOZ84QtfCF3WOECUa8e1EqKqkMgpIjBuCBJ2DzG+iBkMMYWupKaxwCJuaDiQojgsshjw559/3l544YWwU8UOIykVGDB2uCiaxWhK5AghxMGQHoSjR0QAcYOYwc5ic3PtLh/TAYxsKhEZwO7S8QoHlO9jq9mIYoOJSDoRBYmck0OuyGG+UjoX6WiITtY9UtGI0HAODmKHuWBeEAe33Xab3XTTTaG2hTWzVatWQZiymchc8bpZSFnjfqnYQhqhQ20R/yPihLNx+D+uu+66cC4ODQh+9rOfhRqdb3zjG6GTGqlr1OaQuobYIbLDR+p2SHvjvBx8BEVyRFUikVNEsNhi2BAm1NwgVCiUJB2NiA1GmUgNERw+YtjJ1X3yySft3nvvDTs8Dz30UBA77C5i8NmJxNgTIdJiK4QQB8MOPk4uqcCknaUNJGxuSgVOdpeoABHzOnXqhPShZHc5rwTRw+MRQ2xSsROfOnjJ7p44XEPWMMQI6yRRHEQozjpr4FNPPRVqb6hNRWSmwn3WyQceeCCcIXPeeecFB5/6lrp164YIHEIIUYQgzYLI4W/gnmRjkv+TSBPNhogS4hekLA6aKXDP0UTglltusT/96U8hukPNDm2kie6QmkYjAs7JQfB84hOfCB3WbrjhhvB8Il2qyRFViUROEZEWW4w3OzcsrBhthAyLKlEaWkmykDLYTWRHB4N97bXX2uWXX27XXHNN+BrjR4gbo0hubxI5QgghDkARO9HuqVOnhsg5dpMIOU4wo379+sHusouO8GEnnXa+nFWCvcW5xP6ys46txnGm1oHNpSRyxMmBNYz5oo6G+eJaE6Xh+jMXpKOxbhL9YLMQ0cpcUmhPtOMnP/lJaLlMG2YeyzrKY1gjERVZWCMRc9wzbHqmZhhEW/ANSKkkusP/TsSRyCL3JCl4XAfE3K233hr+vwsuuCD8zwgemg1Qv0NHNr5P6h7XidchVVOIqkIip4jAqFG0ishhN4q8YVpHckIxO1V8ZNFF3DAQPhgrQvCErOmbz4Fgydhj/GhQQPqbFlshhDgUNpeog8ThIxWYiDliBaeR6AAbSXyNs4zdJdWJyM31118fisCxu+yg8zXP4fmkUaXogKI4J4/k/OP0k2aGIEVcnnPOOeEgTNZCBCnXn/lkHWXu2ACkUJ9ULj4ybw8++GCIZtBMIp0vl8WNQO6f3MH9Sg0RIpqaHUQaR0iQ9UGUEVFONge+ARueXBMaDXANuEe5d5s0aRKuDSl/+Abx9xw8hMgHEjlFBMabHSp2oDC8GC1EDgstIWlOOkboIG4QOyy+9913XyhCPPfcc8OBYOzcEJYnbY2UNXZ7SJtgR0iLrRBCHAxOY8XNJRxjNpawuziL2NoU2SGKg/OI44hzjd3FwSaiQwrbO++8EyI5CCeiDrK7Jw+uZSrM56wbohFE1H75y1+GKA1rH2smmRA0jCDlmzWTzb9vfetboQsZ6VqIHOaWVLYUySm0jcCUtkdaHh1VuefwG0jho36H+zg1yCDSw71LFBIRTkolzyGCuWMH9ygCkkjZwcMv9f6PuSP9nOekwWvoVhfHikROEcEuUmodicGiJXSjRo3CAsvuC8KFRRSjzWDxvf3228PiymJLp5W02PIzjBn5xhhCBJQWWyGEOBicZuoScBZTITsRG2xssrtExpPdZbOJInZqO4jiYHd/97vf2VVXXWU1atQI0QXqJ4g28Nri5MEahhBBPBIpI12LFK3UZYyMBlK1cfQRL9RQMX+kqHGeDEX3pG+xMUjTCH7OGlmoG4FcB3wGUtm4HkSk2CQlwsM9yP9Gyjqd5xBANDNC/PEYUt9Ihdu9m8Nr2WRF8COezK+FuegzF5Nx+MPCSF9v2xYf578+PIfbPFfsCHG0SOQUERhv0hvYXSEUT+eX3F1FwusYdHagMNzsJtI3H1FDni3RHIw8+ceEq1msCdljyJSqJoQQh8LmErv4OH3YS+pyiMaw8424weZie5PdpdEAhduk/+TaXYQPUXYaF1AonpVC9uoGQoQ5I+uBNRLheeGFF4aIGpEc1j4K84nikJbFeoiwQeQQzWFDkBQ3fkZ6ImstkTwieoVGimzxtyPSuI9Z79MhqXShY5MTEcTg/+T7PIbH89y9ezmEPAobBIz/2B9n/n4wF39mS5aYLV4cB5/zPXdR/HXN6FmA+OG5vAZiSSJHHAsSOUUEBgtjxa4iHVXYcWHBpPkAhhzDfMcdd4TFlG4qLLTsSKV8W8QO32P3kQgQXVjIuWW3RwghxKGkyAB2l/pFdr+JopPmQ40NKcF/zu7ykc0mouypxoNoPNFzUXmQssZc0V2NuhOEJg0IyHygoQCNIvj80ksvDYX3nCNDShtzhxjlkE26j7LWIgqKNeqGDsdFoP8A4gYxM2eOueA3mzTJ/BqbjR0bP44fH783bZrZ7NnxsatWmW3cGCM7XEKJHHEsSOQUGexQscPCDgxtMFkw2VVkd4rIDYWDdE5hcSVdgo+kSbDwkrrGbiMGnHoe2mcSwtZiK4QQhyfthmN3iQ4QhSGaQ+MWnGRqPjiPJImaZHdxlhE3CCA2lqh74KBQ2vISFVIUp3KhJoW0LNp9E3FDgLIGUjPFuUWsg3feeWdIVaPhAIOaVTYLWVNJ4yK9izln7ot1vvi3ST/zyxBECwIGUTNkiFnv3uaC3+zdd826djXr0cOsT5/4M3cvghDyS2irV8coEK6GRI44FiRyiozcBTed2EybTAx2KnYlNE+KBMWUl1xySdi9IoUCQ8/j2MUiDM8CQHg6ix1jhBAiK+DgJrvLxhAbRNTW1K5dOzjKiBpS0zhnBbtLdIANJ2wyqcSkFOM4I444bwfHWSKnciHrgToqiuiJ5lAPRb0U0TfEKSmGnOxP22RS1YjmMG8c3krNDnUpbCYy58w9a28xgntA/Q1ChQgOERt3H6xjR7NmzczeeMNcNJo1aGDWuLFZ8+bxZ34Jg9CZMSOmsBEJIuNPIkccCxI5RQjGlgUytckkt5idKdIm2EU866yzQqElh36x8LLLSASH1qZ0VCPFbezYsWGXiqJEiRwhhPjzJLuLQOHUfNKZiM6wgYRzTHMB7C7RADaaiOLgVFO7Q9QHO82mFOlPqoOsfBAmbASSssZGIM0iyHhA7FBHxeYf80UEB5FDXQ4ZD6R/I2KpfUUoMU/FKnAgV+SQglZSEiM2iBnX7vbMM+ZC3vy6mtWsaf6eiOKHyM7w4THys3RpFDmK5IhjRSKniKGIkJoaiivp/Y+QYUeRRfa0006z008/PRRRInLIB2c3i5aadFKhHSotTFX8KoQQRw8ChVRhouHU5ZDehMgh7SnZXSI6iBza+/MYCt3p5kWqG9FzogPF7DjnAzbviMQQkWHNI0WbA7OJrJG6xtlFP/jBD0JHta9//eth/u69997QzEeHYB4AkeO3a0hXI/WMVLWePc3eesusdm2zRx4xu+8+8/eBuZ8Rv9e0aUxjQxD5LR8aEShdTRwPEjlFDDnHHPhF7jDtoNmhIg+cSA6L7c9//vPQwhSRw2JLtxhaarKzRRSHQlqd0yCEEEcPG0M0DuAgZSI0bCCRJkx7/mR3SRdG5FD/wQGMRHFoFEPjAqLnatlf+bB5R/MB2j+XlpaGOSBKg8ghisNm4He+8539qWpkPZDSTddRhFE6BLPYYQ+UNDO6pNFRrazMbNAgc5/DrE4ds0cfNbvnHnOBGEUO33v77ZjS5pfd3yvmYjM2HlDSiDhWJHKKGAQKBax0gMEwkxZBkSu7iiy4pKuxW0VnGbqvsSCTn0yqBWF8jDghfSGEEEcHm0s4zqT8EhmnLufWW28N3btwnLG7HCbJ90iPSrU4RAdIgUIkKUW48kFEskaSXkjkjWgOHdUQnmz8sUYSyUHg0F4a4cMZOn369LG5c+dK5HwEWpzbFaFDcGv+fLNRo2KzgddfN3v6abMHHjB76KGYukZtTpcu8TF+GUNHNhoX4GpI14tjRSKniMGAp5O4aQfNjiERG/r+U5tD0wF2GCl+pR6HcD27jxh8euOzWCtVTQghjh7sJqm+iJZ+/fqF6ADRHCI3nMOC3aWjJWls1OwghEaMGBEcZ9KnsNuyu/mBTbwUzWEzkLRB1kLafVM3lWpXWS8544i0bzqWkukgkXMwCBSEDtGcyZNjYwFS1lzHh2jOY4/Fz/0Shg5rU6aYLV8e09QkcMTxIpFTxKQzczDIFEpiwGlAQMidtqbkHfORNDbOxaHhAIWvpLiRV17MHWOEEOJ4wO7S9AXRwgnxiJh69eoFoUMkHbtLMwIiBpyLQ5oUp8vjaONwy+7mD8Rkmq85c+aEzUDWQupXr7nmmtBdDUFK0x4EKQ0KSOdmroi4iYNBm3PI5/Tp5tfSrGVLsxdfjGlq7naEz2k6QKoaXdWI4pCmpttdHC8SOUVM2qUiBYIua++9915oa0oXGVIoWGRr1qxpDRo0sA4dOoRwPYWvRHG0myiEEMdOsruk/JaVlYVUNIrVsbOkp2F3+UjDAZxmojhEz3G0cbglcPIL6xzRN9ZJBAxrIdEchA6NBh577LEgUlk7ieLQ4psMCdZIcTC5Ioe6nMOJHLquIYAkcsTJQCKniCGvG+NNNIe2pJMnTw5Ch9O4WXSpwSEHmYWWDmz8nDMeWKAlcIQQ4thJdpfUMxoQEKUZPHiwde3a1Vq3bh3sLnU41EniNJPWhiBSJ8uqg+tOtzQaCjBXNOpBlNJtjWgbaySbgMwVa2RqDiEOhrQzhAttoYnW+K1+kMihsxqRnP79oxCi7TSd2XTbi+NFIqeIYUeQXUUWT4or6dzDAZ8UxFJ7gzFH9NB9jWYDLMgszOwmCiGEOHZy7S47/thVnOMxY8YERznZ3VGjRoXvswHFRhTPEVUH6x6NelgL2fQjfZtuo6SwMXdEcBA4RNxo8a3mEIeC7lu1KnZYQ8gQtUHY5Ioc6nT69TO/92PraEqbdCnF8SKRU8Sw2LJDxY4TCy7GGSPOokt6BEab9DRyxzHeCCGMt3YThRDi+Mi1uxSns3FEpIbayGR3GZxhRm0HPyfyozS1qoXrTy0qNak066GtNIPPWTNXr14dIjiskcyt1slDkcgR+UYip8hJCy67hOQQs+hiqBE8iBoGn2PcMd7aTRRCiBMjV+ggYEgBxu4iaCraXX6uqEA2IJpD2hp1qdTo0CWPueJ7rI/8nDWSuZUoPRSJHJFvJHJEAIOcFl4WVAx17uB7MtxCCHHyOFq7K7IBc8WcIE4RNHysuD5qjTwyiByEC+2hUwvpmjXNHnkktpHm89RCGiFEu2mJHHEiSOQIIYQQQohKJYmc0lKz3r3NGjeOB4Def388EJTPGzY069UrnqWDyNmyRSJHHD8SOUIIIYQQolJB5CBcJk0y69kzCpqnnjK75x6z++6Ln7/+ulmPHlEIpcNAJXLE8SKRI4QQQgghKpUUySFKQ7pa06Zmzz9v9vDDMWWNz5s0UbqaOHlI5AghhBBCiEplz0fn5Mycafb++2bt28fIDWflvPSS2RtvmLVtG382a1Y8J2fbNokccfxI5AghhBBCiEoFsbJhg9nChTEdbfBgs3ffjcKmXTuzrl3NBg2K6WyLFpmtX2+2Y4cOAxXHj0SOEEIIIYSoVBArRGbWro1CZ/p0s/HjzUaNMhs92mzCBLNp0+LPeAypaqS4qWGdOF4kcoQQQgghRKWCWEG0IHQ2boxChhodGgww+Jzv8bPt2+NjlaomTgSJHCGEEEIIUekgdIjoIF6o0Tnc4OcMHqsojjgRJHKEEEIIIYQQ1QqJHCGEEEIIIUS1QiJHCCGEEEIIUa2QyBFCCCGEEEJUKyRyhBBCCCGEENUKiRwhhBBCCCFEtUIiRwghhBBCCFGtkMgRQgghhBBCVCskcoQQQgghhBDVCokcIYQQQgghRLVCIqeI+fBDsz17zHbsMNu82WzdOrPVq82WLzdbtiyOlSvN1q4127jRbNs2s9274/OEEEIcyr59Zrt2mW3darZhg9kHH8Sxfn20s9u3x5/v3Rvtb3osNpbHrVkTB/Z406b4eOwuj2fweGwxr8VzGHzOa+zcGV+Tv0GcOKx1rI/MA3PD+pg7WB9XrIiDr5lj5kHrpBDZQCKnSMEAsyCyOK5aZTZ/vtnUqWZjx5oNH272/vtmQ4ealZSYTZpkVl4eRQ+LNkZfBlwIIQ4FIYJTjL3EbpaVmU2ebDZ9utm8edEhxo7iDGN/cZ4XLzabOTPaWmzw+PFmU6aYzZ0bHem0ycRzED+8Nq/F68+ebbZgQXxdnGxEEX+DOHFYIxEvc+bEORw3Lo4JE+IcjR5tNnJkXCf53qxZcZOQeUXoCCGqFomcIoRdPow3Cy2LJYsrxrpvX7MOHcxatjR76y2zZs3MWrUy69Ytih4W3YUL4yKL0NFuoRBCHAzOLY4xombYMLM+fcx69jTr3z86w9OmRTuKKMH+IlIQNv36mXXsGG1u27Zm3bvH5/P4JUsORA4QPqWlZiNGRLvMplSug43AIpojThzWSK4rG37MB/PTqZPZu+/GwXrZurVZmzZxnWQueDzZD1ojhah6JHKKDHb4ML4IlUWL4i4jCykGunlzs3r1zF54wezZZ82ee87spZfMGjUya9/ebODAuJiyg4gRZ8dQi6kQQhyAdDJEyZgxZl27RrvauLFZixZmXbqYDRkS7SjihegA9rdzZ7M33og29/HHzZ5+OtpixA6P53E4zwinUaOicMLB5uc424MHxygQNh3HXFGE4wdhktLUuJ4IF65zgwZmL79sVr++WZMmZm++GeeMeeJ7zHPv3lGAImCJvEnkCFG1SOQUEclwI3BIT5s4MS6gLLBEbjDgLLJPPhkXWkaNGmYvvmjWsGHcrWJxJerD7iN54xhypa4JIUSEKDmRGsQLu/yvvmpWu7ZZ3brROUacEDVHmBC9adcu2t4HHjC79lqzP/7R7JprzO67Lz4HB5sNJiI3770XhRL2mtd97bUYece5Jn0Kp5zUNomcYwdBwiYg80daIJEzhCMikmv91FNxTaxZM4oaNv9ef/1gkdOrV3yORI4Q2UAi5/9v705WLCuXMAzfjYKoKIjY933fYwv2fYPY4kQQHBToBTjSiXOH6tiJMymomTpQb0C8gP/w1M9P5TnmUTRTd5HrfWGRWXuv3AV7QcT64ouItSG4LhKgBKySqH1CglVl/OijMT78cAZwTo7f/XSsBC2gq0ZyffQh61PWT56bExEx4eQsB4DIEVsVjxzHjs2bY8LEe1qCueWvvTbGAw+Mcf31Y1x11Rg33TTGo4+O8dZb8wbauYpRCk3i8AcfzGKUeP3JJ7P4xO1xc+0GvZj81yFICBw50veojfvLL6djw1kjQl0PuZFY1VbouriWDm1siobcNgKpdrWI3ZPI2RACuCUDWtQEbwFaJZCIIWYkW5a8pClorzYLVSxuzjpHgNeGYQDz55/n50ZExHRRxEXtaqsNzY2xFmDiRCzl3CgcET4EzoMPjnHttWNceOEYF1wwxhVXjHH33WO88MIY778/hY7P8XfEzauvzoPTTii5ueauWzxAZOWu/3V8ZwTiEjirTU3Oe/vtMV5/fX73cqb2bcKSE8dF4+B8/fXMidq5dUvIi4mciN2SyNkQZmhUGLkwgjTxokLFgpeAV8VQ0JY0tUgQM6va+N57M9hLzKpb3ufm+NyIiJguigUBZjPEUsUi4oTAIUpW2xNX4MUXx3jooengEDdnnz3GueeOccklY9x22xhPPDHGG2/MOE3s+Jtnn50uz1NPzZj86adzTsfSAbG4G+u/h1Y180xEipZsuY9rRtjsdXEUAIkbedR5awGEf3PT1lwUsdm1iNgtiZwNoUpFlHBxuDESpyqiQ/LVRmELkGrUiRPT8VHNIohUHQX6556b53N/9CobnvW5ERExb5bNK2pbUt3XYsYh54S7YX7zzTFefnmMp5+eDo7WNA7OWWeNccYZU+hcfPEYt946xmOPjfHSSzP2irv+5v77x7jjjjEefniMd96Zn28OxI11q6P/PsSphTpymhxJnLpmRKb5KIJSIdCGNdvWzEDJlUSOoqDXtIGbd83JiTg9SORsiN9+mzY8IcPFkWxVBbVEqC4aZjUMu1aRenaDaqQZHJVI7REGYyVa50uu3ve5ERExhYabXM+wWZvTtP1qU3OjvMQKB+f222dr2nnnjXHmmfPwu9fuvHMuIHj++Sl0nnlmiqJbbpnOD7FD5FhkQFDl4hwMbYbauS3kkfMI09UaSOQoCioEeo+wWc+U07ZmGYQV0xZDNJMTcfqQyNkQHlAmALPhOTOS7ZNPTneGk8OGF7TXs3DWsx70GxueVX185JGZeCVXbRISgs+NiIg522F4XUVfO5OikoUta57mlVdmsejee8e44YYxLr10jPPPH+Occ+bPyy6bQoag0ZJG5ChGibt33TXGddfN+R2LCnyeeG4ep2UDB4PIMY/DnbFEQM6T51wv8zjatM2ryodEjvY0Akce1NZGAHF5XHMFQh0OzUZF7JZEzoYgRo4fn1UnMzaCt57vJXIEa8FbT7EB1tVyIahL0Kt/fG39IYrY84mciIiJG1vutuUDnG6ziwbYtTpxwMVRrWZmbq65Zs7faFe76KJxcrOa18VZAofLTuSI00QN8XP11dPJEYfN+Zj7UZjKNTgYRI4OBg4NsSLnmUHloikImls1n0rYEDjmcLRyy6Xy4bvvzqUE1oMTnYRuIidityRyNsSfiRzVRoHbE7XZ9pL0ek6AVgvJVnVRn7jgn5MTEfHfEBtaxxSJtP5yx8Vc29GIHPH2vvumi6MtjXNz+eXz3/fcM10eQsiNtVYpLg4HXfsaF4cQIna0r3EbtBiL1XEwlpNj1sb10tItz612QdfOwh0ixqIHczhEj7Zv10detFCC8DHPqhuiGamI3ZLI2RDECGdG77DkaJhVApVQiRwzOZ6d8913c0GBc/WUm71RMZScBXMtbs3kRET8HiLHZq31TDI3zdyW9bwV4sR6aC1nV145nZmbb54PARVj3TSLr441N+k9wobzQ+hoddNC5TO5Cra5xcFYMzk2pOle0H5mhoqb5rpoXfNQbNeSyLFUwjnec20ccinho8PBEoNaCCN2SyJnQ+gRNgxLyBiElXAlSof1pAI218aWGM94IHAMWXpd77dg/vjjM5BbpanaZRONJztHRMREBV9cdNOsWMRt4Xyb6yBazNYQOUSLm2MOuZlHMVmblNY2c5Mr7nJ+brxx/o2taxx4n2XpALfdDXUcDILEw625bxYIeNin7WrLTVMU5O4oEmrrlke1p3HeuGvEqgKg3KrljZOXyInYLYmcDaGF4scfZ4DWI/7xx1PcSKSenG2bzGefzUFWlSzDlwYtrYtero9DdVFw15tMNPWcnIiIU3BzOAPcHDH3m2/G+PzzGUu1P3FyzNUQLgSM14gWBSU311xya/456IpKS+RoafO7VjbD7p7XYmOm9dFxMAjTX3+dM6ncty++mN8xB8c1sGHt2LE5r0O0roU82tSWI2eOKpETcfqQyNkQ9vbrOdZipq9YZZFYMZ/jUKWSWC0U8J6E63UDlaqMKormeAgjzxBQ7ZLArcqMiIhTGDoXG7WScVsUj9wUi6GWCHBkzNlwx8VYrVDWTYvNCkgKUWt1v3Y151s5zTng+Hhws1Y1LXG1DB8c14v7ZqvoWv/tO+bmKPJ5Xg6RSoRqWdPJwG3jqnnWkYURrq38aVaVK9RMTsRuSeRsCJVFw5AWC1hzKVCviqGKFSdHolWJ8lPVyqyOAE/kCOCqWhK1apaWNgOv+s8jIuIU3ByVfC4Lt2W1CRM0bowJFy4AV0asNbDOITDvwW23enrv+YSRrWzOV5DyvvkRhavc9IOzZqm4Ob/8Mr9bYtM14LLJhYp+FvQQrFoFXQci1KY7rWo2sK027h7OGrF7EjkbQsBV8VNZVKliqXuys+qhNjWLBwgeAkdPuLkbrWza01SxCBxVLS1sBJIk4LOIp4iI+D1mITnetqxxZwga8dTGLvOQWoU540SQNik3yGIrp9z5bqydbwDeDbUWNvGa02BBjMJVhabDQY7U8UCgcMgU8ogWXQ3auxUCOTVauYlSrxM2trDpcLAIwta177+fi35aIR2xWxI5G0LAlQwFX+KEo6ONwtpoVUGVKcmTiLHuVDKWUAVvgZxV73Xn+RvVyTbIRET8f8RcbotYyxlYDwZVMNLupLhkmJ27buidICJeCB7n29blPG6CVf5upM2D+DxOunheDD48VpuhdjPPuyFOOTda17RxE54Kg7oZ/FtRUCcEobqui+ftaH3jDkXE7kjkbAgBV6VK0uXoECiqVXb6G4zl6timpkIleHN1iBoBXCCXjAV4iVeFS7XKQ0NLsBER+yM+rhtmrWhccEsIFJT8VGDSnmYLmyflE0TEC8EjLntf3CWO3GgbiPe6zzPc7ma6tqjDxfe5tuMp5q386Fr4/h2EqW2kXB0iyPvffjvzIneNI5TIidgtiZyNIeiqVEm8grjkK7EK5CqHWiBWMF8BXNXK74K6bT4Ssmfp+Dvbg0qwERH7Iz6a8yBcTpyYbcKccPM3fioYaVFTcDL0LiYTL+Ir4eN953311WyFIpS87vO0VXEdisGHjxy5uh4ISgt7fPceseA6uH4O//a6nPjDD/MaalGsjTti9yRyNsyy5SVK1UMVKMnWZhiJ1eYegkYVSxD3GiF0/PhsdVPl4giVYCMi9kectRhAdd9AuzirqESo+CmW/vTTvDkWiwkixSNOOyHjfeeJzUSSVjavE0PiL2fe/xGHD6FCsLgWrhGxo/NBjvTAT8LHdXRNXVvX2PmuSXkxYvckcjYOZ4etrmIlkAvUKooSq4Du8Lsg7tAvLtirbknERFIJNiJif8RYN8uccwKGOCFoFIn8FHeJGzGYGBJT/XSzLMau88Vcf7PO977YzXEoBv9zECuuiWvnOsh/HBv50DN1FAiJG4Jz7/WoVS1i9yRy4mRAloQlVoHcnI3EKpk6BPB1eE/ilZAFfgG9YB4RsT97W4RV+MVNgsch5jrcHHvPOesQk72+ztn7N173vhvwbqj/eVaO3Cs8HfLhXnHjOnQtIk4fEjlxEoFZwlzJVcJdh3//7+E85xfQIyL+mHXz63DDvN+x95w/O9exzol/B9+1nCf/7c2N5cGI05dETkREREREHCkSORERERERcaRI5ERERERExJEikRMREREREUeKRE5ERERERBwpEjkREREREXGkSORERERERMSRIpETERERERFHikROREREREQcIcb4D9jd+GDEboRgAAAAAElFTkSuQmCC)
![C N perpendicular F Q comma C D perpendicular M W comma C D perpendicular Y G](data:image/png;base64,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)
![H T perpendicular M W space a n d space C D perpendicular Y G](data:image/png;base64,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)
![D E perpendicular F Q comma D E perpendicular M W comma D E perpendicular Y G](data:image/png;base64,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)
- Both A and B
Hint:
We are given a figure with 6 lines. From the given lines, we have to guess the perpendicular lines. Perpendicular lines make the angle 90° at the intersection point. They are at 90° with each other. We have to find pairs of such lines.
The correct answer is: Both A and B
The given lines are FQ, MW, YG, HT, CN, DE.
We have to find lines that are perpendicular to each other. The lines which are at 90° to each other.
Let’s check for each lines. We will just check the vertical lines. As it’s intersection, horizontal will be checked automatically.
1) FQ
FQ intersect two lines CN and DE. It intersects both the lines at 90°.
FQ ⊥ CN and FQ ⊥ DE.
2) MW
It intersects three lines CN, DE and HT. It intersects the lines CN and DE at 90°. It intersects HT at some other angle.
MW ⊥ CN and MW ⊥ DE.
3) YG
It intersects three lines CN, DE and HT. It intersects the lines CN and DE at 90°. It intersects HT at some other angle.
YG ⊥ CN and YG ⊥ DE
4) HT
It intersects four lines, but all at different angles. It is not perpendicular to any line
So, if we see
CN ⊥ FQ, CN ⊥ MW and CN ⊥ YG
DE ⊥ FQ, DE ⊥ MW and DE ⊥ YG
Both the options are present.
So, the option “ both A and B “ is the right option.
YG ⊥ CN and YG ⊥ DE
4) HT
It intersects four lines, but all at different angles. It is not perpendicular to any line
So, if we see
CN ⊥ FQ, CN ⊥ MW and CN ⊥ YG
DE ⊥ FQ, DE ⊥ MW and DE ⊥ YG
Both the options are present.
So, the option “ both A and B “ is the right option.
For such questions, we should know about perpendicular lines and parallel lines. We should start with horizontal lines or verical lines. We should follow the order or there are chances to miss the lines.