Mathematics
Grade-8
Easy
Question
Find the measures of unknown angles.
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)
- 40o
- 60o
- 50o
- 80o
Hint:
Two sides of the triangle are equal.
We know the angles opposite to equal sides are equal.
We know that the sum of interior angles of a triangle is 180.
The correct answer is: 50o
Given: Two sides of the triangle are equal.
We know the angles opposite to equal sides are equal.
So, angle x = angle y
We know that the sum of interior angles of a triangle is 180.
angle x + angle y + 80 = 180
2 angle x = 100 degree
angle x = 100/2
angle x =50
So, the measure of angle x and angle y is 50.
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Mathematics
What is the value of x ?
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nAyxSac9rRLvsWug4oF3qCZDpn+zkoxIWIZs4GKz3vkUQsmnog7U24A5TLz/ZAcVCjwRvguJe+ogOKSu0tZTamTugU3RXjpiozo4XjahJ3gHLNOiCblv2kwBOXgFIjuHZ2nowvIE6BdRSvtmqVaSM63b6GnQyUK5AZ5jz0F8R5sFYou8SrsQ9WM6fG85eDw/wrLPQShGH2zIEAscV1QLnQq7GPythOkRJimCTDfj632DPlnHb9BTEMJrueK+B1glAUwWATG2JLp+huvPl5o9lBRUDiKGFctjq7uUeEyyakgT4Ld536b9fAWEGNIkTPg5Hhf9M+F1adv3mZJoLCEl6XHqAcp4q6qjDEABgWOv+7Qz6XTUgLxyDo1fjb5ChV64viECZM1+ngb2/6qtTktBsCQ2Lu0KlfZMGc0owHcM3W7hBNm1Pa/BDDGShXsLRtRFuVU4DUWN/o1ThALPS8pgl9HNfv61avxj5YpoecdsdxzdbuJceEYXNqk34MzEBp7zYHecZaimg8Qpic7AJ2EzkuHGQJf4HOo7/zauwRLtFpR8eEh2CfzOg+NrAD9u9UU/gXV4aFXoLz9vePiQ4sY2nv7PnB+ALy9u+Bi2lwb888rERzctrt4lIj7ig1OlRVzoZbi02MrjD5/TcVLpuwf0zgDW77wuR3JtU3xOe9LXiAMvcS4Znb9XVB6u8Mz7EmpRcBBuvRJdnKk8A5jzxl7siVbimbsOPOXo19EgrR7UCpsfZX9gy7+1B8AeAqZvsbCawdSNmEuIDCMHu0VCoxMw/C/NVQuWn1H58KF7MJm6krO16ZGfN8W8NWZeoRja7lqOsD5hFs+BFPWtopLExeepMaPSKb7zQ5niLStZD3PQTfWH57yorDxWo8IJIF+wBN2DmKWasPCZ2VC2z4MdU9YdgVJr89NeJiQhdf0F9MjW/YbgfmMQ1N4Ed1rTInSJLNvSu6DbwJplo70BUmf1hQVmVBcUxxT+jqajwu0z0pZpN02vn07B9jotmEOMxB8Qip0aOmWTvQHaA8NBeKf7FgcvULsFf/HcNCL0HVOphafAFKjfOFye8MZhNOK9KOp7Z9fGKfgL33pLIJseXoMxKC8/mksglVZdZPqbIKiqP8izoTr8YjDlCOIjPtJ7JsjLjo2+f0Kuer6H6ZXGPnusLkd0WJotWr/uLN6TJQnnTz8oxNRHFgWOjf19W4mdzCwjGBPWG4fKzz6JDE6GgKe2+0gd7CQi9A1nYCIboKhNW6jJ95GorZhG9/HOtqSz3X1y4+mV69uSXEsNBn1xiXjbZvfkzIMSz02Sca365uf3/xlqDziD2/ufO7ZxMqYTQrR1BMLsXehG8r7ULhCpOPwALlUWDe95iwK0w+BgOEgUn3rTwxIrjLQBmFSxJ+lfZdvf1hVXrOQLkCETH7nguHWhbY2XUk2zBZzO5UHW9kKPHVtv+MZgq53oTL/uKdcGGhTzlAOQq2vrFPdbL4wRV8GFO9AN60LHs7H4cLCx2XkHrHbELX2fXr3/3VOEhMEOXvZQkVdnYdWw67aPT8zVqMiSKAba76GJXZUZhN+FaKQzipMTrbjtmE76Q4MAvz4WGhF6Aard/H2x9ybLc2Rp+NyyZcvsuEVrFhs3EKKHTa1W/ihHbRtyMNZ+P1/F2yCUNXMfuJsRqDLC0ojreY0E/IQLkC8S69CZ8YFnoJLpvwDUJ0O6kxYicCGI838PZjYfJxt6STGXv9bsgqAakx8tuyuX/p9IeDGSjPDAu9hOXLZxP6Kkx+XwTsvRcvvXAIsIGjOkA5Spj/57WzCV1Y6Au4d139gted0DyPwAa+wER57WxC9Gq0zw8LvQCVRy9cAkwUrP3nNW5HYdqXDdF1iT4vIpd4w9iLZhNyLOH1MtWeMJvw369oCeUqGucBynGSQo/xVO0sXRDB65hwzCb8ej3FAVKj9V2Y/L5UlkWvpzhcXY0RZKBcDoij+av5OFxdjfEeoBzlFXsTyoX22pzDC5XRL5ZNiCExL5df843e/peKLwhdYfIx2RTFJaKGo2HSgL1U/YLKBMGopAavFqa0ZXbmKDi2zFQvYwmxMPlsTAcoSqSFAcrIZsuhYRSLF8omDF1Y6Igqw7kUlFpwLtIoGPTJSdx7v4riQBs4KqkBeq0/bcf+9pkcWKOxvfeLKA6XgfJzgBLKZG/IlRRVHMdL8bBlMFxh1Zju9krMcA1GF1/wEgsHjw1b70gNkZU7NeJCvqyzyAImHZpXd6VmLOuNBU7t3vkZfvzkFYSbR9+vkk3I0XlkNoXJQ1Eby36856rKSlM0TVbYNmrEYyylytj2V+D1RrkpUWdZl/6jkqbpVYZbyl+hN2HX2bX7pZVcZhH7+SMB+GyBQgQDwfTiQRYHxrnpH6qVZiX+WCVWBZiRGH5Thb/zJiyXwwr+AqfG6NXYtltL6rKMNGM/84ObjRBJvuD1eIzCDnfnc9qyCMdZpHmVW5c4iH5FVm8W7ZeoVuzKWPZ2hOONmebl3nyuNjfoRx6x9jE36Hfzsz5/wHy2OIyyEh+qYTr+EMXcLH5OurE34dizCV1djY3O51UNd6WCe/LYcGK/h80nQIJI3g0Ebo/vbR5DmMOmayTNky+Yz9tRTHWwkk20t3OVCzv2cBNVmY1QRbiTbjDOO/N5S5iUbN4p1TBZlGXm8nDCZVbef9UWGZu5NUpWaC/cfHZUZfsVl1ur7cBswmjUioMvj2Sg4Hw+VvtXgSHszrTQ8Eed4sb4XQ+rNhg6rU2Tpmm9AHthtrNVFNp+Fgdxz+jtH3U2YXeAcrAJwHE+Np9hjtluGeRxLcDi4xyqPgPYIHu4aZMmstpGWSVS3BD2z7rt4a9gL9XoYMQlwPoDlN7KbTmxPqudv1eCRVqBalWJsVm+v3u8E0omeZ7HCUdH0Wo7hvBb/F6Lw9jqEZcAwx4o89/t1k7M58qAaeofI6LUi6qJvCeXLUsWJdtFQWSB/R3FDxPmyB8yEmT6H2aPHK6pz2PzWWx1dEcoS10UpvEuqNPZTswRbJZgPv8aUY732kjHmeMByrFYjfDYfIYZE+FO7AeVtdr6PxmQBViF/jH8zoWxrdsd7rO0YC1GuUArlBpH260dWZ9DkVlzOMebgJXeF0WsObV146vYLNIvbX+/uChDxhmY5LbbRw9QjqzPorG/Aw4ecq/GUVtsV+fqs8zlyurfsQ+jzSYEK36qiTyuz/v6GcTU734pWG9062LwA+j07fCpKl2UuHNNIp3xMKn27S/cnWPMJsTAtCN22/FrfQ7z6PcRnEwNzGfhb3cAwi5uQDb2s5TDb6Uxlo5nLFpViwNxB8+OMEQXw0JPugQO12dVlb93Iiovi2LmU7SKrIyKppL9LYPOle5lzS3Tn82P1HOArm5HF5h0prPrwXxOsm2hdr7ZkoBFMlVufSakilW2yH9GTqZZ2l3JfFHUv/I6lkZHI6vb7wqTn/ZJ8H39DItzVPEPHirF8wL9SIqDJgSpkcwZLCfqTCDLzXwffN+dkT3yI1024Yk79ElgXY2BwuSwI4E7tL8AI4+O01XtsNhcSiWZsXahPqRhpQiTeBQ5Q2E8Mm9/n+x6/BaTVZ4WLVicLO3dFjCYcKmDIJgH3YGW/Bc8gV52icourdNx6KmkBMUxhle8xxUmP+VhS7IINrazQGsbLTAO6FsUgQ50u9brgAVMw4LinAlu5iSZ1mXjRXNc/z0l/DIjyibcO0D5hYxXaZ7H+SpNcxduFcIMh8u8I47hH/Ik7sWrEvDVHqXdVYACGo5ceiguA2V0AuguuIYfI3nRMS4bNrL9xXuhasZ+u/KeAnr2XyXZ9XpgAzOO3oQuLPQ5nV2v5oYFAPTqOJx2oytMfg3nB16mth1D8qMLC/V+zvREML7g+bYHvRovlwR2FfzPCHLTQdGtx5Xoc3fC1D5fs+J2WxcrjBjvgW3H0Y8L2P9SePT0d/d7fFn95HxeUHQB+ik0bKKD7v38W/e++7bz0H0nj29H3/fetu8/b+h5eepWBauFTgPzoFj444hFYYqi+IQP/M9n9x93vfvRP7n7duR9Q/8Fftj9ged+yM+XmM/nNpULOSLxTeL/3Yd733/cveH75uPn2f5NYZIqfBf8RnCNT/l4h2/e/WfzcOjNvbsHvA8XJgiCIAiCIAiCIAiCIM4RcrH8SelTuxfvjpLVzl8uk6XX5E3RRD8BdCKz/rN1RsPK2m1wLk+t34houUBvd/+4Dh5VNGMEhOmMRRs/vygZ89vZFpsm9S8rPHyP9nGXgUGj/Uks5m56nmEuJtQtFrweb6KoDxQWhO5KRGAGlu/QK8w+cgExmBw9ndUZkBkLnG0KYTr7D07KI4Zpwrxg6xdtyHAj3/CXuw7qLkq3e84jstFrMIUJ/NDJGMEOEAFtrT4UVqx6wJ9elbA6LQutJ2QEOzAfSOJ0to9oow/WVptCv06J07shspldcbCHj/nTE1ifMK+qv5wOIDlmn1WtT6VV3xtYoFgwsszFh6CwhFWpPx90J1cRA4s7tdUZCPOo1XruX2x04HzezWudDjJbY2e//sovIWy453M2f6leDHcCK5M9KjWWY9Vk2HRPx4e0wxIEwGNuZCwFWQphgp/iQhMCxrl8zJ8tFkEAIwyj/Sq16+8JzueHjDPWpkaZDhZhbEUpHkH1mPkc/qQ6w/Z7bFVWHsCj1meZ6j5hkTftTrHZqbDU7UPWZyz50acdwQqtV1MbaJjP1v/fHMqMsa/+52Ad36m5Rj+q4BHj/JEYHXVF1wFYqtvRVKV4EIkNHrFuyCrfqWma5H09sunAq/xda18QBEEQBEEQBEEQBEEQBEHck4+P/wc7nJPmH2c4pQAAAABJRU5ErkJggg==)
What is the value of x ?
![](data:image/png;base64,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)
MathematicsGrade-8
Mathematics
MathematicsGrade-8
Mathematics
What is the sum of all the interior angles of a triangle?
What is the sum of all the interior angles of a triangle?
MathematicsGrade-8
Mathematics
Name the given triangle.
![](data:image/png;base64,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)
Name the given triangle.
![](data:image/png;base64,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)
MathematicsGrade-8
Mathematics
MathematicsGrade-8
Mathematics
Find the measure of all the angles.
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)
Find the measure of all the angles.
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)
MathematicsGrade-8
Mathematics
Find the measures of unknown angles in the given figure.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAekAAAEmCAYAAABGcGj2AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFxEAABcRAcom8z8AAFpiSURBVHhe7Z0JvJXj2v//DuE4vIZDhHIIiVBJAw2kZCg0KA0IRYNKaTCGMmSKDFEiRCiVsVlJCSFEZDoOTocQyvGeJO/9v7/Xep7Ofp72rj2stfYaft/P57bte6291tq7tZ7ffc3/TwghhBBCCCGEENmEc24rv7b1a2e/dv+///u/3fzXXfka/P8OwV2FEEIIkS68CO/kV1W/jvXrgg0bNlzp16V+Xey/7++/9vdfT/OrUvAjQgghhEglXnSxko/36xK/bvPrEb9e/eOPPz7x632/3vZrmV/v+f3n/Lru999/P8N/rYbVHTxMmfGPxyHh4PXr1zf2X1v61do/D6uNf54z/SHhTL93ql8N/PcHrFq1asfgR4UQQojc45dffqnoRa+LF+Bn/fqX////9WudXxv8cn7BH/afP+zLei+QP/v/X+zX9f7/m/m9iv7rn4KHLBb+/lv5n9vOf93Rr138/1fzq61/zGF+TfVrif+eAwLrA78+8d9/7L++5tdE//9XBAeFA/3PVwgeVgghhMgNvLgRcx7o1xIvfL/474uN/xlE/HO/5vp1hV9HBA9bLPz9D/QLa7mvXzf753/Kf13s12f+/9cGT7MJ/jZ/l/9b7b9+7L8u8mukX038TdsEDy2EEEJkL17U9vCrvl8Dvdi9n5C/0uMfB8Ec6S3bU/23B/i1dfBUG/G3/2XdunUHrV+/voH//3Z+Xe8XFvMy//VHe6BS4H/2G78e8gvBrxg8nRBCCJF9eCFDoM/14vi8//qdXxsCvSs1/jEwb3/yj/mm/3qNX0f47QrXXHPNn/jqv9/Hr1P87Tf69aJfH/rvf/DrV7/K/Pz+8Xju2f6xOvu1XfCrCiGEENmD17MqXsQu8oI2z691CYlLLv7xiRvf7r+e4NfxGzZswJ19HyLq1+d+/RbcNanw+/jnedKvRn7tFPzKQgghRGaDRbt27do9vGD28AJG1vbvgbalBP/4X/vnmeC/PubXp8F2yvHP+aV/vlv814OCX10IIYTIbMjg9gJ9nheweV7AUmJBx/HP85P/8rP/mthIA/65Nvjf8bXff//9hOBXF0IIITIXr11be9Fq6sVruhexfyfkLHfxv+cq/3t29/+rzmhCCCEyGy9Y+/k13K8fEjKW23AQ8esev2oEfwIhhBAiM9mwYUNHL1iLAw3Lefzv6o3pP972vzfW9CalYEIIIURS8WKzvRef5n71LOHq59cLfpWoUUm240X6335RkkWjlsL+LlpaWlpaWiVegSxH8Tf81a9H/aKuuCSLFp9lrkPORvi9g9+/sL+LlpaWlpZWiVcgy1H8DTQgeSHQHyGEEEKUA4EsR/H79Nh+MnEXIYQQQpQHgSxH8fsSaSGEEKKcCWQ5it+XSAshhBDlTCDLUfy+RFoIkTZ++uknt2zZMjdz5ky3ZMkSt3ZtkdNjhcgrAlmO4vcl0kKItIEw9+3b19WuXdt17tzZzZ8/3/3v//5vcKsQ+Usgy1H8vkRaCJE2XnrpJXfqqae6P/3pT2733Xd3AwYMcB9++GFwqxD5SyDLUfy+RFoIkTZefvll165dOxNohProo49206dPD24VIn8JZDmK35dICyHSxosvvuiaN2/udt11Vy5KrkqVKu7xxx8PbhUif0mocgy/L5EWQqQcf51xP/zwgxs1apSrVq2aq1Chgon0nnvu6UaMGOFWrVpF293g3kLkHwlVjuH3JdJCiJTz22+/uYULF7pzzjnH7bLLLm777be3hdu7S5cuFqvmPkLkK4EsR/H7EmkhRMpZvXq1u+eee9xRRx1lru5DDz3UHXLIIW633XZzNWvWdHfddZdbs2ZNcG8h8o9AlqP4fYm0ECLlLF++3HXt2tWs6P32289dfPHFrlu3bmZJ77TTTq5Hjx7uiy++CO4tRP4RyHIUvy+RFkKklF9//dVNnjzZMrm32morV79+fTdt2jQ3YcIEi0+z16xZMzdnzhy3fv364KeEyC8CWY7i9yXSQoiUQocx6qH32Wcf9z//8z9mUX/00UfunXfecW3atDFLGvf37bff7r7++uvgp4TILwJZjuL3JdJCiJRBxvbEiRNdvXr13J///GeLP99///0Woyajm8xurGli0x06dHCvvvpq8JNC5BeBLEfx+xJpIUTK+Pbbb93QoUMtWQy3dseOHd3SpUtNvMnmnjFjhrm6aWyCNf3EE08EPylEfhHIchS/L5EWQqQEenLPmzfPtW3b1m233XauUqVK7qabbooM1SBZ7KKLLnLbbLONCfl1113nvvnmG9VMi7wjkOUofl8iLYRICcSXEd2DDz7YBPi0006z6VcFQcjvuOMOd8ABB1i8mpahc+fO1dANkXcEshzF70ukhRApYdGiRa5FixZu2223dVWrVnU333zzJolhGzZsMJf36aef7v7617+6GjVquJEjR7rvvvsuuIcQ+UEgy1H8vkRaCJF0/vWvf7k777zTxBlX9imnnGLDNX7//ffgHgn89cd99dVXZnHTIvQvf/mLdSBbsWJFcA8h8oNAlqP4fYm0ECKpIMS4tVu3bm3WMa7sa6+91v3zn/8M7hEFoaaOunr16lyoXN26dd2sWbNUMy3yioQqx/D7EmkhRFL5+eef3a233mqdxejPffLJJ7vnnntus3HmJUuWWM00lvSBBx5oP//ll18GtwqR+wSyHMUL9F8l0kKIZEFW9scff+y6d+/utt56a0sGu+yyy0xwN5exjcv7hhtusCSzPfbYw7Vv397c40LkC4EsR/H7u3qRnpi4ixBClA2GZEyZMsU1bdrUEsZq1apltc+4tDfHL7/8YglkxK4p12L4xoMPPqhSLJE3BLIcJbCk1T1ACJEUPvnkE3fppZdaC9C9997b9erVy7377rvBrUWDGNP45JJLLrFEM7qTDR482BLQhMgHAln+L6tWrdrx999/P8WL9MLgPkIIUWr+85//uGeffdYde+yxXHCsFSgtQX/88cfgHltm9OjRFsuuUKGClWUxZ1o10yIfSChzgP9+q/Xr1x/rT6+P+fVD4i5CCFE6cGdTNnX55ZdbZzHafHbq1Mms6C25ugsye/ZsSyBjhOVhhx1mCWSypkU+EMizCfSf/IfmYL+G+aV3vxCizFAuNWnSJNekSRObakV9NC1AS9qU5B//+IclkP3tb39zO+64o/X6ZmKWELlOINEm0rt4ce7h15uJm4QQomysXLnSDRo0yKZZkdHduXNnt2DBAnOBlwSGblCuRa00l6s6depYzTT7QuQyCYX2eHGu49dkv9YFtwkhRKlBiIkdUw/NpCuSxug2Rsa2v84E9yo+77//vrnKyfLef//9rZ2oaqZFrhMK9IEbNmwY6r/+I9gXQogyQY3zLbfcYmVTuKgRa0S7tJDljaucmumKFStazTTTtEoj+EJkCybS/usZf/zxx2v+zS7fkRAiKbzyyivuzDPPdLvssosle912220WWy4tWOAkkJHdvcMOO7hq1aq5e++9t8SucyGyCRNpL849vUivDvaEEKJMIJzjxo0zKxpXd6tWrUy0yxJDDmumBw4caF3LaIrSp08fi3sLkatgRf/Nv/lv9kIdHUMjhBClgDGTZF7369fPEsaYGZ3MBiRjx451lStXNvGnE9n8+fNVMy1yFqzoDv7rJP9VgR0hRJlZu3ate+SRR1zDhg3N1U35FS1AkyWkiDLxaGqmDz30UEsgI/4tRC6CSA/xa45EWgiRDL744gvXo0cPK7liJCXuaYZrJOsSQ1w7TEhjOhZx77feeiu4VYjcApFu69fk4HshhCg1WNHUM9MCFHd07dq1rZlJsuuZaTPaoEEDq5k+4ogj3NSpUzVnWuQkiPRuft3k14ZgTwghSgXtPgcMGOCqVKli7ugLLrjA6puTgb9GWUIaiWIPPfSQNTRBpGk3Sjcy1UyLXMSyuzds2ND7jz/++D7YE0KIEoOIYjVj4W6//fbmjqauefXqsheO8Ngffvihe/jhh13//v1ds2bN7BCASBP37tChg420VAcykWuYSPsPQAsv0tP9V3UbE0KUGESUftzDhg1ze+21lw3SOOigg9z555/vHn30Ubdw4UK3fPlyy/D+97//vdl50OvWrXPff/+9xZ7JEn/77bfNnT1kyBBXv3596ziGK53noakJcWlqpkkgo5ZaiFzCRNp/reKt6V7+68v+w/ar3SKEEMWEzG26f2HRYtlSeoXLm1agjJg85phj3EUXXeTuueceN3PmTPfOO++4zz//3LKyw4W7mrnT1FOTHY4L++KLL3Zt27a12DZubZLRmCldvXp1d+6557rTTjvN9hhh2b17d9VMi5wjFOkK//nPf/b3An2aX/f49Xe/ij7qCiFEAVatWuVuvPFGs2gR6KOPPto1atRoo0uaRaY3ceSWLVvaoA1ElSzwcPXs2dP22rVrZ+VbCDGWMo1LwsdgL7TOX331VXf33XebW53bTjzxRCvP+vVX2Rkid/Dv7Si//fZbjT/++OM2v1R4KITYIriu33zzTZv3vM0229g4yb59+7o77rjDvtJwhAxsLGoEHEsYlzX3xS3Own3tLz+22N95553dnnvuaYM0Dj/8cFevXj17fKzrJUuWBM/s3GuvvWYlWNw/rJkuS+tRITINE+aCTJo0aWtvRR9BjDq4jxBCFAmx6AceeMDVqFHDRBYrmBjyN9984/7+97+7ZcuWuSlTprjLLrvMnXTSSXY/5krjCsdSZuEiJ9mMVp/sY4XjOr/iiivM9T137lxzkePOLlhqhYscCx5rOkwgW7x4cXCrENlPQpljeJHezq9Hg/sIIUSRYM0SH8a1jaWM65rmJQX5/fffLXGMGurx48e7MWPGWHya0ZUshm8gttdff72766673OTJk21iFhnd1F4XBUloCHjTpk3tgIBYT5w40VqTCpELJFQ5hhdoaqefCO4jhBCFQsLY6NGjLVaMJdy4cWM3YcIE98MPPwT32BR/bdlk4TIPF9+XhK+//tri1CSP4fYeOnSoWdwlfRwhMpFAlqP4/d39G/zJxF2EEGJTqEnGBU3DEtzUxJmJQePixnJOF5Rd3X777TZnGpEm8QzrWkM3RC4QyHIUvy+RFkJsFqxlYtFkcpPsReIWzUbSbcESo54zZ46VapFBTn027vOff/45uIcQ2Usgy1H8vkRaCLFZPvjgA6t93mOPPSzZq3fv3uU26IKM7muvvdZqqSnZwv3NoA8hsp1AlqP4fYm0EKJIsF6nTZu2sX821jQZ3JtL8koluN5JNqPUi9dz3HHHudmzZ1uvbyGyGRPlOH5fIi2EKBK6hV155ZXWmpOOX1iudAsrT6jVpma6YJtQDd0Q2U4gy1H8vkRaCFEo9NZ++umn3QknnGC1yfTTJjb9448/BvcoHxBkBnqQaU5sGsF++eWXg1uFyE4CWY7i9yXSQohCoXkJZU677rqrlV2dc845ZsWmM6O7MGgHSlY3DVPoYkbv8HHjxgW3CpGdBLIcxe9LpIUQm0AsOmzFyaWCpDFadTK1KhVgtdO5rLiZ2tRM9+rVy0rCSCAbPHiw9RWn/lqIbCShyjH8vkRaCLEJiCAdwmrWrOl22GEH6/RFF7FkiKC/5kQamyDMixYtco8//rhbunRpcK8o4c+EIOoM3SAmTY/wM844wxLI6EwmRDYSyHIUvy+RFkJsAqLJeMiddtrJBmlcffXV7rPPPgtujUJLTwSWPt4klRXmDv/222/NJU0S2iWXXGKjKSnlYpGM1r59ezdo0KBN+nEzl5qe3tyfBip0PQtbkfIaqZnGyqdNKAlkWNNCZCOBLEfx+xJpIcRGsFaJ+d53330mzsR8GQ05Y8aMQjt7IYq4wY866ihzjb/44ouFlkNhIVO+RWybGDKiWnCRnIblTjZ5yD//+U9rmoIQ02WM+7Vo0cL6gSPeLBLIeJ1Y0126dLGabiGykUCWo/h9ibQQYiO4kbFQGaRBwhhNQ5hq9dVXm060RcypWT722GPNJY6Yv/DCC/YYcbCQEVrGWDJg49lnn7X7shD2V155xZqSFBR4LOjWrVu7/v372/M89dRTFnvu16+fWe1kmePiRvy5nNWtW9cer+D0LCGyhYQqx/D7EmkhxEYQPlptEuulLhoLlzKsuPDyPf28EdADDjjArNlOnTqZxV2USB955JHu+OOPd++9916wu3mwkps1a2aCHLJgwQLrOIbVTdz8008/dZ07d3Y77rijzaTmZwo7UAiR6QSyHMXvS6SFEAaubsZMdu3a1Xp0E+sdOHCgxZzjCWMILaMmiRUTu8YN3bNnT7NkC3OLhyLN9CzKuIrDHXfcYbFqhDmE13L//febSH/00UdWJjZy5Eh32GGH2QhNXOOUZwmRbQSyHMXvS6SFEMZPP/1kVnPDhg3NfUzrTWY2x0WXgRuIJHXTNDchy5p49IUXXrhZkebxGjVqVGyRxirG8iYpLQRL/fLLLzcBX7Fihbm258+f71q1amXlWFj0iLgQ2UZClWP4fYm0EMIg6YrM63333dfttttuZlHHS6Lo2Y1wn3feeZbxTaY1k6kYG0kcm/hyYTHhN954wyxpXNI0SCH5i0xtRJ6fJ0kMS74gHBhIBuvevbuNqMQNj+VOFvj06dPNigbqq7H4SR7DAzBgwADVTIusI5DlKH5fIi2EMIEk9kvrTyzSevXqmYBSOhWC6CHaWMzEonE9A8lbiDTCjaVL8teGDRtMrEPhxTV91llnmVuammvqr8NY9sknn2yCzXzqgsK6evVqG+7RsWNHE3dGU+L+njRpkln9PAfwM2PHjrXENF57y5YtVTMtso5AlqP4fYm0EHkOIoclS0IWvbC32mors2BJDCtoFSO0Dz74oGVYYzGH4G5GSIlJI9KMk8RypmNZOC2LhiXcD9c1Wdu4y4cPH24/x3xqMsSJcfOzBUGoeS5qoLGkaaiycuXK4Nb/Mm/ePDsoEJemVGvEiBH2OwmRLQSyHMXvS6SFyHOIIT///PPu1FNPtVIqZkZT+1xwkEaY9U22NRbxrbfeapY3LukhQ4aYBU4meJ8+fSxmjJDTvGRLbURJQLvgggvMxd68eXOLaZcGxB0hr1q1qmV6EyN/++23g1uFyHwCWY7i9yXSQuQ5WKZXXXWVq1y5stVGk62NaBfsHIYVjZgyDYuxlYghZVq4mPfee2/rTLbzzjvbbTxOmzZt3JNPPunWrFkTPELh4Bp/7LHHXIMGDcz1TRJaaeC1zpw502ql8QRgnRcs3RIi0wlkOYrfl0gLkccgbgsXLnSnnHIKFwkTWKzkuEuZ7l7Egq+55hpLGKPByaWXXmqLvtmI9eGHH24WLJb1hAkTLKmsOI1FKJkKx2HS6KS0kO2Nm5450xwWrr/+enN5K4FMZAMJVY7h9yXSQuQxiBh1xljFFSpUsJInYsclgTg0ncHOPvtss2b9NSW4JQFxaRqMkBgWn0X9yy+/uFGjRrkaNWrYayjLyMmwZhormtg0r2nWrFkbE8yEyGQCWY7i9yXSQuQxL730kiVckTB24IEH2gAMxLQkUA5FPJmY9pQpU4Ld/0LcGSEmVk3iWME49euvv27WN9nblHyRbFZacJ1TzoU40y2N34dktMJ6iQuRaQSyHMXvS6SFyFNwRTNIAzGjdImGICUpXaJ3N01KiFXjYiZhi2xten9jIYe89dZb5h5v0qSJrW7duplLnOQyaquPOeYYaymK2Mct7ZKAWxu3PO54XOd4Bpg5/eWXXwb3ECJzCWQ5it+XSAuRh+CSZqAF9c5YnSR9IZyFlTcVBWVVxJ5PP/10q3nGGqZGmdg1XclCcKmTBc5gDLqZcSig5rl69eoWi6b5CG7ywjqVlQasdVznTPCiXWkyH1uIVBHIchS/L5EWIg8h65pGIYgYmdm1a9e2sZDFSfQK+e2332x+NDFsSqdY/D/u8oIuZu5HU5Rly5aZpY6Ik/nNV2LGdDoraHmXFRLhcOHTNY2DADXT8fprITKNQJaj+H2JtBB5CHObaQFK+dSee+7pevfubc1LcgGS1MhQp6kJXgJi1DRXESKTCWQ5it+XSAuRZ5DtjAuYLl+4hBl8gYs4mdZseYI3AAudTHVqpnF9425XKZbIZAJZjuL3JdJC5BHEopnBTAvQKlWqWIcxOojlihUdgsudwRzbb7+9lWNdd911lkAmoRaZSiDLUfy+RFqIPAKRokwKKxNXMFY0ZUpbat+ZbRBzD+u/KS+j4Qreg3Xr1gX3ECKzCGQ5it+XSAuRRyDGWNF77LGHjXakAQnx2oItQHMBxDiczkUCGR3R6D3O9CwhMpFAlqP4fYm0EHkCJVNYk/TmZu4yLUCxNsNJVbkEHgMyyocNG2Y109ttt501S/nss8+CewiRWQSyHMXvS6SFyBPI6KajGDXNCBdiTd/sXOapp56ymmwSyBo3biyXt8hYAlmO4vcl0kLkCbTgJDZLdzFitYx2zPVuXLQZbd++vU334ndmgEdJ254KkQ4CWY7i9yXSQuQBuLTpDnbYYYdxMbBOXwsWLMh5q5KaaWLRDN0gUY5DCr+3EJlGQpVj+H2JtBA5jv+Mu6VLl1ofaxLGKLuieQntOnMd2oEyRCQcxUkC2SOPPJJziXIi+0mocgy/L5EWIsehRedDDz3kjjrqKOvR3aBBA2sBWtxBGtkMBxT6kffp08eS5YjFM40LNz+3CZEpBLIcxe9LpIXIYegutmLFCtejRw+zoHH50g6UvXyxJukdfvfdd1sCGX3KSZjT0A2RaQSyHMXvS6SFyGFWr15tsWhagJLhXLVqVbOqEe98gcMIWewdOnSw7mP09CZp7rvvvgvuIUT5E8hyFL8vkRYih3n//fdd37593T777GMCRQtQZkDnE7i1mTNNZnelSpWsVShzr5ngJUSmEMhyFL8vkRYiR8Fanjp1qqtfv77beuut3dFHH22xaJp85Bs0N3nmmWdczZo1uRi6evXqyeUtMoqEKsfw+xJpIXIUEqauueYa613NtCtagBKLztchEwwR6dy5s8WliU/fcMMN6kAmMoZAlqP4fYm0EDkIGd3Tp093LVu2dH/5y18sDjtq1Ki8yOguCg4tzJmmZhrXf5s2baw8S4hMIJDlKH5fIi1EDkIMdujQodafe88993QXXHCBdRzL5/rgX3/91b388suW3Y37nyS6MWPG2PxpIcqbQJaj+H2JtBA5yJIlS8xSRIxo4HHvvffagI18xl/r3A8//OAGDBhgme4VKlSw/8/11qgiOwhkOYrfl0gLkWMwjnLcuHGWJEUsumnTpja2USS4//773f77728i3apVK0sgy+cwgMgMAlmO4vcl0kLkGK+++qolidECdN999zVr8aOPPgpuzW+wpufPn2+laPx9iNWTQJYPLVJFZhPIchS/L5EWIocg5kyclXGUWNHHH3+8mzJliluzZk1wD/H1119bMxNi0syZbteunVu2bFlwqxDlQyDLUfy+RFqIHIH2lx988IG78MILrWEHfaoHDhyoPtUx+DvNmDHDephzGaxVq5bVUKtmWpQnCVWO4fcl0kLkCLS5HD16tDUtoUd3w4YN3RNPPKGJT4WA+/+cc86xw8x+++3nrrvuOvf5558HtwqRfgJZjuL3JdJC5AjLly935513ntVF0/6SdqDvvfdecKsoyKpVqzbOmSY23bp1a0uuy9dGL6L8CWQ5it+XSAuRA+CqffbZZ90xxxxjLtwjjzzSBmv89NNPwT1EQcKaacrUiEuT7X3HHXdYExghyoOEKsfw+xJpIXIA2n1effXVJjaIDtnLtMFULLpw+LtgTV922WVu2223tSQ7YvkklelvJsqDQJaj+H2JtBA5AIlPZHITiz788MPNKtQoxs2Da5uxnTR7QaRPPPFEN2vWLLd27drgHkKkj0CWo/h9ibQQWQxW348//miJTwzSwIru0qWLtQCV63bLLFy40HXq1Ml6eVerVs0NHz7c/eMf/whuFSJ9BLIcxe9LpIXIYohF05yjbdu21gKUPt3MTUa45bbdMpSnkUBWvXp19+c//9n+jhxwhEg3gSxH8fsSaSGyGCY70TELK5Cs7uOOO85NmzZNAl1M8DYsWLDA/m5cEg877DD35JNPWi21EOkkocox/L5EWogshZgqLUDpP03yE13GmB+tFqAlg2QxpoRRM40ngulhX3zxhQ46Iq0EshzF70ukhchSmOjEsAgSn/g4N2nSxM2ZM8etW7cuuIcoDpSpkWhXo0YNt9tuu7kzzjjDOpLJmhbpJKHKMfy+RFqILCS0os8991wTFizASy65xH311VfBPURx4VBDzXSHDh3cTjvt5KpUqeJuvfVWJd6JtBLIchS/L5EWIguhGcfdd99tCU+UXZ100kk2SEPlQ6XjX//6l2XIc+Dh0ti9e3ebjCWXt0gXCVWO4fcl0kJkIVjMNN8gFs0gjSFDhlgcVW0tSwf9zUkYo8acS+MJJ5xgLm8dekS6SKhyDL8vkRYiS9iwYYNbvXq1+/vf/27NS8KMZPpPP/LII279+vXBPUVpeOONN1zHjh3NmibOT800f2sh0kFClWP4fYm0EFkCMVJqou+66y7Xp08fS3SqXLmy69atm2p7kwDeiZEjR1oZFiEEEsgozxIiHQSyHMXvS6SFyBJ+/vlnE5EWLVrYLORDDjnEnX766e6pp56y5iWibJBAhijj6ubySB/0hx9+2DwYQqSahCrH8PsSaSGyAGKmH3zwgc1Axh1LC9B99tnHnXnmme75559XJnKSIFmMWD/dx3bccUd3+eWXWx21Yv0i1QSyHMXvS6SFyAK+/fZb9+CDD7p69erZMAgSxlh0GhswYIBbvHixWYL+8xz8hCgNJIqRNU8ogYS80047zU2fPt3arwqRSgJZjuL3JdJCZAFLliyxmmjqoXfeeWer5cXa42N84IEH2mjK++67zy1dutSsblE6SL4j7s/fk6EbuLxvuukmhRNEykmocgy/L5EWIsPBimOkIlnc22yzjcWjBw4caKJNXJoGHOzz//369bPSIep+RcnBE4HLe8SIERZOwGtx9tlnu48//ji4hxCpIZDlKH5fIi1EBoNl995777levXpZxjH9pRHiFStWuE8++cTdfvvtrnnz5hanrlChgttrr72sscmoUaMkLKUET8Rzzz3natWqZZ6Khg0b2vc0kBEiVSRUOYbfl0gLkcGsWbPGPfDAA65OnTo25apmzZpuwoQJwa2JsiEEhLg0pUN8rFm1a9d2ffv2tS5kmo9cct555x2bM01ogXACNdOff/55cKsQycdEOY7fl0gLkaHgemWiFROayDSuVKmSifG77767SYIY96PfNA1O9thjD7fDDjvYzzRq1MisbUQHwRfFA5c3QzfoQBYmkL300kvBrUIkn0CWo/h9ibQQGQp10dRAk9HNxxX369SpUwvNNKZECGGZOXOmxauPPPJIy/7GBY6Fff7559tjffPNN8FPiM3BBCyGbrRs2dLi0vvuu68bN25ccKsQySehyjH8vkRaiAyFWDSdxbCgseZIFPvwww+DW4uGempGWJKhTDY4H3Vc5TTpwG2L+ChbecusXLnSJouRRb/ddtu5wYMH2yFHzU1EKkiocgy/L5EWIgNBCIg9H3XUUSYSxx57rHW/+u6774J7bJ5ffvnFSolIMsNlu+uuu5rQVKxY0bVt29aGSWB5a2Zy0fC3GTNmjHkiyKDHqn7hhRfsbytEsglkOYrfl0gLkWHguiZJifgzFvDWW2/tevbsacMeSjJEA7c4sWqGb9CpbO+99zarmlg1seurrrrKhPzf//538BMiDl4HPBIcbkggu/766xUyECkhocox/L5EWogMA0uN+DFCSv3zAQccYO5r/1kN7lEyKB1CbBDlJk2amEjz8SfOigARa33//fdlVRcC3obbbrvNmsfgiWjfvr1btmxZcKsQySOhyjH8vkRaiAyD+mfKp6h5JqZM0hdtP8sCFjjlWhMnTjRh3m+//cyFS901TVD69+/vFi1aZD3AS3sYyEXwatAchqS9rbbaykrbGBOqsaAi2QSyHMXvS6SFyCAQSeqejznmGLN2iYcSm/7pp5+Ce5SNH374wQSfsqwTTzzRsr95ntCqJgaLpaiBEv+FRLzOnTtbzfTf/vY3zZkWKcFEOY7fl0gLkUF8+umn7sorr7SWlCSMtWnTxrK8k83333/vJk2aZFZ69erVzZWLYJNkhlX94osvmqtXOItB33nnne6II46wzm6tWrWyUjchkkkgy1H8vkRaiAyBdpRPP/20O/74460FKLXONNRYtWpVcI/kQuybgRw0QeE5GX9JohpJUs2aNTNh+uyzz/Le/Y13g5g+ByZqz7Gm77nnHpViiaQSyHIUvy+RFiJDYCjGZZddZjXRNNAgI5tOYalO6KJtKDOpeW4ap2BVI0Z169a1DHMaqHz55ZfBvfMPDimUvjFbmkMMHgdyBvibKCwgkkUgy1H8vkRaiAwAaw0XKsMxEGhaexI3TuccYwZyDB061NzfXB5YHBhogsJreeutt6wLWr4yfvx4+9twgOHfSTXTIpmYKMfx+xJpITIA6qIpkaLcirjnGWec4ebOnRvcmh6IU+PGJYOZywPZzNRoYz2SAY5lP3ny5LztVrZgwQLXsWNHO0AdfPDBbtiwYRpeIpJGQpVj+H2JtBDlTFjm07hxY3OlVqtWzcQy3U0z3nzzTRvmQRtSyr+o027RooWrXLmyiTZucCxIYtivvPJK3ok14YiRI0daUxMGmNCBbMmSJcGtQpSNhCrH8PsSaSHKGS7+N954o4kjzUtOPvlk99prrwW3pgfc2Li0qZ/G3U55Fk1OsJwHDRpkSWw0QcGqRrQp16Lm+osvvnDr1q0LHiVzoa6ZBDx6n9O4hbV8+XLLYCfUUByITc+ePdtatHL5POiggyxDXjXTIhkkVDmG35dIC1GOcIHHisa9TR1u1apV3bXXXptWK5q497Rp08xKpuwLd+4VV1xhzU+oz6a1KH3DcfVST42Ik33esGFDKxdbuHBhRncrQ1ypdeYgRHy9fv36thBbEsAYQUlXtuJA3P68886zAwveBmL4ZMArgUyUlUCWo/h9ibQQ5QjW3dVXX72xLvrMM8+0cp90WackPpGwhgAjvHQgK6wOeO3atdbn+7rrrjOhw/XNJYR+4MSq6Q+OdZqJVjXWMvFj3PccRJgNfcopp1hNOLFlRJcGL8WxiGkGQ2lajRo13O677+5OPfVUSyBTOZYoKwlVjuH3JdJClBNYX7TiDGcWU6c8YsSItMV6GaxB05IuXbqYVUiSGB3ORo8eXei0Leq4sfCfeOIJqxnmZ4jNIu5hExSEfM2aNRllWdJBrXv37ta4hcYwJMh9/fXXbsqUKSbc+++/v7vpppuK5b0Ia6Y7dOhgvzc10/T2Vpa3KCuBLEfx+xJpIcoJLDwSkSjrQeyaNm3qpk+fHtyaWlavXu0eeOABs5pxb3M5IIMbi5Pe4ZsDa5JMZyZC0QSF187P4w1gAAXDQIoz9zpdcOCYM2eOHYgKgrBSB04cnoQ5Eue2dLjgdv52eBTofU4OQbdu3czlLURZMFGO4/cl0kKUE5RYkSTGxR4L9q677kpZd7EQRIZkL9zTDRo0MHFlEQsnvrpixYpidxhbuXKlzaXGSuX1U7KFR4BhFCSbceDAYs1kSJYjm57e3GSsF9cDQNIchyu8DxxUaAZT3Li2EIVhohzH70ukhSgHiPHS8pMpV1zomzdv7mbNmpXSmC4JYm+//bZZwCRN4a7lMoBAU6NdmsEauMxxId988802FITHJKmKeC2uZEQQ4c/UmC1dxPg3uOiiiyy5rLi8+uqr7uyzz7YWqmR5k+wna1qUhYQqx/D7Emkh0gyZ0JRYEQvGiqakiUQmhJIkJEqykgkWHkKKe/vcc8+1ZCkOBiSqkeWMaJP0VRYhZSoUMV6ypRlEweWFRelWv379LHs8kwZ24C2gEUm7du2sqxoiW5JcAH6XUaNGmQeBsjQSyBBuIUqLiXIcvy+RFiLN4NImUQl36a677mqlTMSjsWhpHkKcmrIg4rq4i4mpFreWFzgEUDqFkDBA47HHHrOkLgSTjz2L5yJ+jHAnc+witcd4CEiGI/ObwwClZXgKSLCi+Ueyxm6WBZLbEFmytI8++mg7YBTXzQ/8jefNm2f15Pw9Ofg8/vjjWVEzLjITNHkT/L5EWog0Qw9syoDoAY1bGGuubdu25jrFVUxrUIZbUNp0ww03WFMR4qVkJW8OLGGE+fXXX7dYMQcBmo4gRDRKobyKRKdDDz3U3LxY81iPJRGnLcFr4BBC0w8saJLReF5+LzKhKfWiAQjJZ+UJf6NGjRrZYYVkudIcVBiw0bt374215fxNGTVa0pCBEBDIchS/L5EWIo1gFWO9IpRYmbib77vvPrN2KeupUqXKRmsXESepifgxYjtkyBB3yy23WIkUiV8sHotsatqI0q7z0ksvdZ06dTLLHIEkkYvHQigRfrKYx4wZY+7tVELNMVY8z8XrIfOb10HbU7wF/B40QcGiTTccTohBE0sm6Q3rn/KykkJ2OH93DkH0W8flTQKZrGlRGvznY1P8vkRaiDRC6RKCi+WFICO8WHFc8MmGpoMXVjYXfrp7cT/i1jQPwQrGasMqRuRZ1PiG9wubkVAShWhwP27DzU38G8FEOEn2ShcIFl4ADg9HHXWUWdT8DljVJF5h8fP7p0PYsPIpL7vwwgvtAEPpFAeF0hL+bhxCCFvgAaGrGSVaQpSUQJaj+H2JtBBpAusSywurEguXzl3PPffcxk5XZHxTHkW9LuJFIhntQmkUguhS4sTHloVgswrusbC+qftt0qSJuctJCiPe+u6775obujQWY1khnh62FqWjGk1QeO0kbOFJYI41Hb9SDdnbPXv2NDHl70rjlbIcDggT4LZHmBFpvAS487dUZy5EYfjP76b4fYm0EGkAIcativWGmxvrmGQu4pqFQWISfaKxrseOHWtCgJghMtT0EsMmlo0oYJGStd2jRw/ruU3byqeeesqsdh4/U2KkJIzRVGT48OGuWbNmZvVzGUK0ccPTyYy/USr6gBODHjhwoFnz/L2SmYn99NNPm+eDAxNlaGTop9NbIXKDhCrH8PsSaSHSAElfxJLJJEagiTOTDbwlQcJFy32w+Cil+vbbb03IEJ033njDSquwUqnRpXQLtzn3x2LOxAQmfh+S1UgeI7scdzxijSWKgA4ePNgsXCxULNWywvPRdIUDDJY7YsohhgMQXgtc7czyZvFvVJq/GbXn9P8mCZAxltdcc42saVFiAlmO4vcl0kKkAYSVWDQxWWLFxGjZKy2IDytbQaiJ5+KOZ442tcaEABDt1q1bu7vvvjspQkdiGiGFmjVrmtWOm7127dpWl05yHQ1XwkXjlZKUuoUQRrj33nst9k9eAAlklGcJURISqhzD70ukhUgxCAXu57DJB1nWzGlWG0lnDUVosUm2dbwJCkl01IszMrO08LfHxU6bUsIDHAAQaNzt8YWFXRKR5pCEhwPvBS1e6YOOy5uyLsrmUuG2F7kLmrwJfl8iLUSKoYFHr169zIJm0hWu17JY0bkGhxX+HpSQkUhGdjoZ4CTYUa5FcxRuL84oyTi4r4kP48pmyhUhAUSfw0F8kZW9ORc7oozw8ni4yinlwjVPfJtD2Omnn24HDKxpDgW40JPhshf5QUKVY/h9ibQQKeahhx6y7mJkXpNYNGHChHKpD850ED5i1RxowoEduKexsC+++GJrLVrYCM10QFybRDwsZJLzSNQjQxzXNtY5g1LoOsZr5pBBxzWy6snYF6I4BLIcxe9LpIVIESRv0QGMzluU52Ad9unTx5KWyiOejGuWOmlcyJQjMXAj0+DvQjIcrmfqxYlRc6kiZn3SSSdZrPqdd95J+cxtXgeZ8XSHI8Oe5itkhRPbpmad10SWPgevsKMaiWmhF4AyL8S8ODOqhQAT5Th+XyItRIogQ5myIpKSuLBjEY4fP75UbtuygtsVSxCXLJ22KP/K1DGSCCR/Ow4THGpo2IKFSg9wrFXEEvcyme6pgL8VBwGS2rCUiY/zGpiWhSsbYaaFK/+eZOsz8pO6dOreuS+vEw8ANeHK8hbFJZDlKH5fIi1EiuACTdtJ4tBc4Ol0RblOuqE+GZc78V0+9iySnDJ9tCKHGf5ezNlu06bNxtaiWKoM7BgxYoTFg5OZgEdsGpc7/26EKMK/F5nnWMcM1KBWnSEoHMBIAJw6dap79tlnbdFrPUyAI75OzTSJZUJsCf+e2RS/L5EWIgXgWn7xxRfN0uKjVqdOHYtFp7tlJOVB9PhGMLDwwjajlIMlc/pVKkHksKpJxuL34PXjaqazGvXJWNX8LqUpnwohGQzrmeQ1athxr+O65nBFyRZ/L8ZZEmemLr2oUAE90bt27Wp/a0R96NChFt4QYkskVDmG35dIC5FkcJeSjUxMEuuPmCWJRsSB091ghBphkppCoUHU+H8aiWSTKxZRxPJ/9NFHLVGLNqkINQ1EOAgh4LjzS9Pmk58h7hz29CZ/AJGuVauWZeJzuCJOTniAhD/+fYuCLHJGYOL2pkELCWQzZ84MbhWiaAJZjuL3JdJCpABcoVh9JBTh/qTZxc8//xzcmj4YIIEFSM9wXK+UMzGikXjpihUrgntlDySMIXocgIgDY+1yKcPi5SCEoDKHu7iJeZRjIfxMICPxi8ciPEG7VSaMUWZVkkx8DhO44DlI8FgkvpHsVh55CCK7QJM3we9LpIVIIlhZWFO0t0Sgcc0S32RoRnlcqMkwx1LkK/FWumrRfhORzlY3LH9j6p1pq4p3gKQurF+SuggrMNeZ+uUttfnExU1JFZY4cW4sc9p60liF5iSlzX4npEFHOV4TsWyS3/jbZ2KbVpE5BLIcxe9LpIVIIlhdM2bMsHIhPmJc9BkRmQkDFxC22267zdy42SzSIYghVivJWngtyKBHGLFeycqmjKsolz71y8SXSaAjW5t/K/4uHGKITZfl3wsxxgqn1ptQB+8FvBiqmRabw0Q5jt+XSAuRRD799FObtoRQ4D4l9puOMYzFAWuOxChi0rkg0iEkjeGyxmNBLJhLG4thGmFrUerVQ+gahqWNixvrGwsaaxq3dMH7lYVFixbZqFDc8MzOZuhGsh5b5CYmynH8vkRaiCSBBUW8lJgvdb00viAWTbeqTCBXRRrI7CbGTmkUsWoOSFjWJO7Rq5syLqxqrFmmh/Xt29dVrlzZBBoxv//++y0TPlnwb85roSYdlzclZFjoQhRFIMtR/L5EWogkgEDToQrXa1jPS7z03XffzZikoVwW6RD+DWgfShvRatWq2b8D8ebDDz/cYsNYy3ylfIuDFLXQlEkluxyNf3Ms+IYNG9pr4MBG/XUmhD1EZoImb4Lfl0gLkQS4KNPMgvgjLlSSmWglmUlxyHwQaSBJjiYoxJfJskaQudyRCY5YV6lSxaxbvpIljgXur4PBTycPSsbOP/98SyDkua666ip1IBNFklDlGH5fIi1EEqCN5dVXX20xSFytWNHMFM6k0htiomF2N7FypjTlKgh1OLP6kksusQS+sH86LTvJumee9JNPPpmyfyOGgeBmx4qmrIuaaRrclEffdpH5BLIcxe9LpIUoI5TqUI/MQAg+ViQKUZeMcKfCQistWPWjR4+2edZdunSxEqVchzAEsWDc3EytYlwo/0ZkdJN9fdlll9kQjVQIJ6VvZJ+ToMYBYa+99rJDUiYd3ETmYKIcx+9LpIUoI4xYJBZNDJSLPy5vRDsTYAgFQjF79mzLgKbhB0JFNjM1wuzTsKM8Gq2kE/qXUxpH5j1tP+lYRkya5DGywglVEA4oS2vRwsCaxsMSNl2hBpvOZbKmRZyEKsfw+xJpIcoIjS9ovUkrSdpKMj2JC34mgDBRC4zVSKYxvbux6oiT4gJmn8xj2l7mOgziILFs4sSJrl27dibUXAaxcEnwogkKrUWTmdyFJf/YY49Z1zn+7gwGef7553P+UCRKTkKVY/h9ibQQpQRXNi5tGoSEGd1t27Z1r7/+elInM5UFOp2RvYy1SB9qZlvTDY2OWHzP/rBhw7Jm2EYyQCAplRsyZIiNmSQ+zb/d3nvvbWEAJoYls2UqdfJhzXQ4dCOf/t6ieJgox/H7EmkhSgkxR5LDSMLCnUlyEIKXSaMJOUjgWiWRiq9YduzF9/k+n+D3xdtBCID51OFgDTqE0XkMIaUhCYewsrqmcW+TQHbooYfa45O7wGMLUZBAlqP4fYm0EKWExCtmGuM2ZjQhsWimTuWb4GUziPCSJUvs3zEcK0p5VtWqVS3RDHFlNGVZoMMZonzcccfZ45O7wCCQ0kzsErmLiXIcvy+RFqIUYIFycce9Hc42pgaZmCfWqsguSP4bP368WdVYvPybcomkrpoM8FmzZrlvvvkmuHfJYdpWt27dzLVOXgDxb+qo9V4RIQlVjuH3JdJClAKGVVBmRUtJLK/GjRtbP2hZ0dkLmd2Ua9GEhhpqxJSaahLLqHG+7777zKouzXQsarZ5v1AzTcIarUrJKJc1LUICWY7i9yXSQpQCsoCpfyUOTTcpSnuUDJQb4A0hbEFrUWreuVSSuY9VTaLd5MmTrbSqJODypiyvU6dO1pGOJLUbb7xRbULFRhKqHMPvS6SFKCEkhjEGkdafuEUZi4g7lDGVIjcgWYzM+JtvvtmsXuqpuWSSXHbiiSfa4BT6spfk35yaderpsdB5rK5du1rXN7m8BZgox/H7EmkhSgDdoohFU1JD4xLaTBJfZLaxXN25RdhalDp4WosSq2ayFlY19eVY1cykJvRRHKHlPk8//bRlj3P5ZVoXw0B0uBOQUOUYfl8iLUQJIKObFpM0p6Dsql69etb/WeQuuKpp9sI4SzK+wyYou+++uwkt5Vr0CC9Ou08OeCSn8bNkkPOzzCAXIqHKMfy+RFqIYoKlTJ9nhmdgTeECvfLKK92HH34Y3EPkMljVL7zwguvfv7+rX7++23XXXU2sK1asaNOuwtaim0sGY8hJeMij6xtle4y0FCKhyjH8vkRaiGJC/2e6UZHRzceHulqmGmFpifyARC8Syx5//HEb94lFzHuBbmJY1fTpJkGsqIQwXOjUTNNGlt7hJJA98MADwa0inzFRjuP3JdJCFBMSiYhDkvjD4v/lqsxPaC06Z84cmxFNa1FyE7ikkg3esWNHE96i5nVjTffp08csaTwyVAZggZe1s5nIbhKqHMPvS6SFKAbUxhKTpAyHWDR1tE888YS5QEX+QhMUvCudO3d21atXt8Qy6uZxZ9MilvAIXc0KJpZhZY8ZM8ZqpnGZ4/ImgSxT+r2L8iGQ5Sh+XyItxBYgFk0TiwsvvNAuwjS4YFAFbk9ZPwIRJrGMQStY1ZTl4co++OCDra87M7wZ2MH7CBBsXN4kkOGRIbcBQc+H+d6iaBKqHMPvS6SF2ALEoum1TLIQAk3v5YcfflglVyICrT8Z2EH9MwKNRc37BYt50KBBlr+watUquy+19nQgY3oa9yMZ8YMPPrDbRH4SyHIUvy+RFmIL0LSCvstYPST69O7d27399tvBrUL8F1zW5C7QtISQSKVKlUyEKdui6c2DDz5oddWET2iAU7duXRNyDoDUXMvlnb8EshzF70ukhdgMlNNMnDhxY0Y3jSgmTZqUUeMoRWZBBjeJYFjOJIiF3crIZUCUmeU9ffp0N3v2bDv8YU0zZ5rM8E8++SR4FJFvmCjH8fsSaSGKAHc2scQBAwaYJUQ2bpcuXco8ulDkD1jV119/vWvWrJlZ1Vx2d9llF5spjSiT20CSGXuUZWFdi/wkocox/L5EWogiIAuXGOOxxx5rQxGwgsjKVUa3KC4kFtKzO7SqqQ7gvUTJFq1FW7RosXE0JuVbvL/Uyzs/CWQ5it+XSAtRBEy16tWr18aLao8ePSy5RxndoqQQayYDnPrp1q1bW300l2CaoDAKk7g17zNc4bzv8OKI/CKhyjH8vkRaiEIgsYdxhY0aNbJyGiZejR071mYOC1Fa1q5da61FST4kv4FkxO23394Em6+tWrVyU6dO1QjLPCShyjH8vkRaiELAYqYT1H777WetH2lWsXjx4uBWIUoPVjWd6ijjYyY5B0AyvJmqhgt88ODB9l7joCjyh0CWo/h9ibQQhcBIwdq1a9v84COPPNKNGzfOmlYIkSx4P82bN89dc801lvdAYiLNcohRd+rUyTw3SlLMHwJZjuL3JdJCFIBY4MqVK2261U477WQiTaMJaqWFSAW0FkWQGdhx0EEHWakWl2esagQcq1rdyHKfhCrH8PsSaSEKQCzwmWeesX7KWDZ0F6PdozK6RSrBqmbW9IgRI8yqDuPUBx54oIk3Wd+4yDlEitwkocox/L5EWogC0NqR2lWybsm2pb8ylowyukU6wKp+7LHHrMkJDU64TBOrrlOnjtXrM7Oaki6ReyRUOYbfl0gLEbB+/XobwN+4cWO7OJI0Rn9lWdEinVBBgFV93XXXueOOO85a0VJHjWenefPmVsb1+eefKwM8x0iocgy/L5EWIuCzzz6z7lBYMNSx0hVqwYIFwa1CpA8OjLQWnTFjhnl2yADnko0bnKY6ffv2tVKtcGCHyH4SqhzD70ukhQigLhorGoEmw/b222+3JDIhyhOGudxyyy3ulFNOcRUrVjSxZg413cp4j77xxhsq18oBEqocw+9LpEXe4z8Dbs2aNWZF77zzzuZabNeunXv11VfNohGiPKFNKBYzh8iePXtaa1F6fVN5gIXdvXt3G9ZBoxSGe4jsJJDlKH5fIi3yHppL4NZGmEnSYSoRowZXr14d3EOI8gcRprXo+PHj7b1KjJrLONZ1y5YtzdrmYCmrOjtJqHIMvy+RFnkP832HDh3qqlatam7EM844w6YRYWELkWkgwoy6ZGAHrUWp56d1LQM6zj//fPfUU09Z/28N6sguAlmO4vcl0iKvQYiJ6RHfw82N+/Dmm292X3/9dXAPITIPMsA//vhjy/Ru06aN23fffW0IDGWDDRo0cMOGDXPvvPOO3N9ZRCDLUfy+RFrkNSSG3Xvvve7ggw82a4QSF8qwdHET2QCx6pdfftkNHz7c1a9f39zfrEMOOcR17drVXONqLZodmCjH8fsSaZHXkHBz+umnm5sbdyGD+GloIkQ2gecnHINZpUoVay1KfgXucN7T5Fx89913wb1FJhLIchS/L5EWectvv/1mJSzM88XVTfINdalKvBHZCK1FSRyjCcoxxxyzsfc8h8+2bdvakBhqr0VmklDlGH5fIi3yEmJ6DM2g7ScD97GkGWaA+5A4tRDZCk15nnjiCXfRRReZQHOp5xBKrHrQoEE2z/qbb74J7i0yhYQqx/D7EmmRl5DRjRV9xBFHmMVx/PHH22ANIXIBes2/9dZbVrVArJqZ6HQrI7HsxBNPtIEdK1asUGvRDCKQ5Sh+XyIt8hIyX4nfceGiR/dVV11l2bJC5Apha9Fp06a5Xr16WXIkXiNmVjOwg9aizz//vHrTZwiBLEfx+xJpkXdwUXrkkUcsA5aPAUMMiEXT1ESIXINKBazqkSNHulatWlm3Mt73f/3rX92pp55qo1hff/11WdXljIlyHL8vkRZ5BfHmRYsWWXnKHnvsYat///5KqBE5De97EsuwnGkjygGVPAxi1XTYO++889yLL75o91Er3PIhkOUofl8iLfIKLkDURTNMn+YPTZs2tQ5NsiJEPkBr0WXLlrmxY8daa1F61SMFWNUM8KCRD1Y1lQ8ivSRUOYbfl0iLvAGB/vTTT22gPhbEbrvt5i6//HLLhlXzEpFPMFCG1qJ4kYhPk5uBJHB4veCCCyw7nM8KFrhIDwlVjuH3JdIib6C86sEHH7RsV+pHjz76aDd58mTLhBUi31i3bp375JNP3P3332+x6r333tvGtLKOOuood+2111qCJfeTWKeeQJaj+H2JtMgbwrpoXHxckC6++GL3/vvvB7cKkZ9QjkhrUfp9U0uNNLDIBmdgx8MPP6zKhzRgohzH70ukRV5AF7GJEyfaLF7e+o0bN3ZTp051P/30U3APIfIbWovSlax9+/bWBIW2orjB69atayWK8+bNU2vRFJJQ5Rh+XyItch7c2VjR/fr1s2xuEsaoGyWjW248If4Lh1Zai9J9j7AQ5Vp8XipVqmQuccJFWN4i+QSyHMXvS6RFzkNM7aGHHrI4G4PySZThe/aFEFE4uOLefvrpp13v3r1tzjpywWrYsKFZ1ZRrqbVocjFRjuP3JdIip2HwPQPwsZyxCGiPeMkll7j33ntPGd1CbAE8UAzsQJyphsD9zWeIJij33Xef5XSofDE5BLIcxe9LpEVOQ3cxLAJi0Lzla9SoYeUlDNgQQmweDrJffPGFmzJlijVBoUSLtqKMwqxZs6YlX86aNUtCnQQSqhzD70ukcxAaFtAGkBmyn3/++Wbjrrh8KbMgg5OSi8suu8zmz9KA/4033rDHKorvv//ePqC33HKLGzJkiLvyyivNjczpuzArlTrlhQsXuhtvvNHuz4CLV155JaWjITnpcyEhm5v4WpcuXez3FUIUHz6jXA/uuOMOm7/OoA4khK5ljMG855577HaJdelJqHIMvy+RziHoPU0y1KOPPmrN8xlLN3fu3EJFGsFEZGfPnm3izAeNmC0nZdoEVq9e3fXs2dO99NJLm4goj/fll1/a8yB6Rx55pDvooIMsdkWyyaWXXmof2IJdi3gMElK4jRM496dOefDgwe7tt99OSS0mB4VJkybZ81AXzWsbP368+/bbb4N7CCFKAk1QiEdTmnXAAQdsrKvmukGToOeee84SyxRKKjmBLEfx+xLpHAGRo9aRDGYEFhGkcxCWamGQ9IHbF5E988wzrfk+Lq3HHnvMrGlGOFKGweNhGRds+PHLL7+4u+66y+JUjHgkkeTJJ5+00zRj8HhuDglYrKHwEgMmLtyxY0d7Lu5PXeaFF17oRo0aZa0Kk/nB5vXSSYyOYpz2mf7D3wPPgnoTC1F68K4tXbrU3X333e60006zlqJbbbWVxapbtGjhbrrpJvPkqUlQyQhkOYrfl0hnOYggTfGZ4kTfXUTvsMMOc/vvv7+5ed98883gnlHovsX8ZAQWwcUyDuEkTLtAypXIhGZiVBjD5YO3fPlySxxhDjMiXvBncX1XqVLFHXrooSbaoRXOAeKkk04y6z6cNkVC15133mmvgUH0yYwT87xY0RwiSBjjpM/r0QlfiOTAdQerms80XioOwsgKh3SuQxgBZIlLrItHQpVj+H2JdJZD9jKt/W699VaL8S5evNiEsnnz5ia0r732WnDPKHxwEMuff/7Z4kihxRuCKxs3NtNyeOxQWHF3kYiFyxqLHfdWQebPn28xq7322ss+qKtXr7Z9XN1nnXWWvcYQPuQ0FOHkzddkjorE7T9gwICNk66wonkN/L2EEMkBrxSHbXJYOIRjTVPmyAGe8Bn5LUuWLLFDc/waI6IEshzF70uks5zQkkaMcUvzYcDyxQ2FSCHapYHJULVr1zZLmlKLsKb4q6++ciNGjDBrHWs63lZzxYoVdjigXIPmB2GHIpLY+BAPHDhwY3IJ7mhc38m2pBH7mTNn2oQr3ubVqlWzvwmNGnShECL54H0jifSKK64wq5oBNnz28GAxFpZDP2IuisZEOY7fl0jnGIgQbt2TTz7ZxLI0Io21TG0kVjQfMEbXhRboBx984Pr06WPtNUkUwYovCDFfTs9Yr5Q9cX9+FjHn54hJY+kT+yYmTZya18vtyXJF85p4DcTUcXWfccYZFkMTQqQWPv90JevcubMlkhKrpmTrmGOOsc8krUWVuFk4gSxH8fsS6RwDQSyLSJMUQpyJbG8Sw8iGLmjhkhDCkApizsS8sYYLwvd8GPfcc09Xq1Yts5ARXyxxMr6JX+FG54TdqFEjd/3115uQJzO7m1g7VjRuNxLgcLGvXLkyuFUIkSr4DHPIx7PHdQBvHJ9DMsA5uHNdeuCBB8wjp9BTlECWo/h9iXSOgSCWRaQXLVpkDfYRaGLRxHYLQnwJa5h4NEljnJwLwgxa3NfEpBFj4tdhNjVxcOLCJLhxn3vvvddEP5nZ1pzS6TtMRjdvcU70ZJmreYkQ6QMB/uijj2yoDbkpHMr5PLKwqumpQEiKUJ1IgCZvgt+XSOcYpRVpTsBYtLigsUKpX6bTUBxElbItXOH09Y2LdGhJc2quV6+exaLTdWImHk+We8uWLS0mVrFiRTtohPF0IUR64bNPHwQ8ZlxXyFXZZptt7PpAGIpZ1pRfqgmKRDpvKK1Ik9Rx2223WZMCfh6LGOGOQ70z7QEpsyBeHZ8zi0hzSibLkw9lPGadSigFC2PRXAxat25tzVqEEOUHnjLGYE6bNm1jExR6gJMBzmH/oosussN1Mqs7spFAlqP4fYl0joFI40Ym85pM6qJKsAqC8A4dOtTElxg0HyjgsWjjiQs8tEaxrnEnU4dNmRcZ5QVBtIk707WsXbt2aZuUw2slKYXXRL1mWBetST1CZAZYyxgNNC/iAB2GpGgxSg7M6NGjLZyWr2KdUOUYfl8inYPgQqLzD9OeeNNvDqxPGorQdYwPScHGA5RVEDu+4YYbrJ4a+EqTAkqwOBHz/wXd2XPmzLGYNkljCH+6Yk7//Oc/zbXN4QF3WrNmzSz+LYTILOhYOH36dDMKsKQZ1kFiGaWSPXr0cM8++6wZChy884lAlqP4fYl0DkIHMWoViR1jXRYFE6Jo7Ue2NkJdMEkM4aWl6LnnnmttQrkvIOIkYtGwhJMwHzRi2UBmODFtMqppXELf73TEg3HLU6PJ6Rw3N1Y0bu/QIyCEyCwQaq4jXH9OOeUUay3K4ToMkw0fPtw8fPlEIMtR/L5EOgcg5kMtMxOocCVhRVKbyOQnRBYXNqVQxIcRNKCxByfWBg0aWBIHQk2TEqxmkjzoeY3o0TWIGHNoSQP/j7XepEkTq5dGkPlQ0ciAWDiLqVqhsKcanofXjIudDzqvmzak+R7jEiLToRqDroUYAmR9U1eNNFFjTf9/rlHkx6Qr+bQ8SahyDL8vkc4ByGpGoBEnhJPyKAQa0aJ9J/EeRBfLNhRprMxwSAb3xXVNMhgfDhbfk4BFLTNu8Hj2JW7ysWPHWiY1LmZ+Bhc31jsCjfs5HXBAwa3N70gsmppMYuYcQoQQmQ9uba4X1E/TlRCjgSZEWNcIN42VtjQ2NxcIZDmK35dI5wC8yenYRRMPpkvR0pPhEvw/i9MoruuCgzB4w5P0ReMS7kPbzHHjxtkHhUXXIFr5ETviJFtYfIiYNb26+Vl+hi5iJJqls6MQH26y0mmugkDT5Yy/gxAiu+C6QdgKg4Lxsttuu62VUmIAhId/mqDkKoEsR/H7EmmR1VCHTSY7ySdY/7i91SNYiOyFChGMhHPOOce8e0gVbvBjjz3WwnFUm+Ri1UZClWP4fYm0KFeINZGMFl/sh675oggT3xiNyYcYK3ru3Ln280KI7ITPPeE1GieRAEreC1Y1ddWVK1e2pFVCbTRSyqUM8ECWo/h9ibQoF0g+I5GNWBPWMG7zcPE9+0zUKioOhRATiybhbeedd3aVKlWykrOCLn0hRPaCWNNaFDc3VjVub2SLpFiqV0g2wz1eMKk1m0mocgy/L5EWKYe+2cSSiJvjqiJmzPhLarDp60u8qVOnThsX39OFiKxyTszUXiPauMG+//57e0xO2nfccYc7+OCDrcaSjHIeV+0FhcgtfvvtN2vKRCiLZkUklCFffKVhErk0lIFme2JZQpVj+H2JtEgpTMShHIpYEuJLNjlJXpyKyR4nAx0rmIEc4eJ79vfbbz+7H41Tjj/+eBt1STkZp2v6AfN4FSpUMDcYgk7GOqdvIURugVAThyYJlrJSKlJIKqNXA9cTDvWUmWZzVUcgy1H8vkRaJB2s2eXLl7spU6bY6ZduZnQWwk3F245FjIlYMo1P6tata+6rcNWpU8e6D1GKEd6fxfhL4s5Y3+edd55Z0ZRqkAnKtK18qKUUIp/h2oI3jkl6YRMUrg2EvBjYQVkpsWxEPdvwv8em+H2JtEgafDBI5pg6dao1NsH6RWixdukEhqgiyCeeeKKJLEkhNF8JS75Y1HvTKOWmm26yGDMCH1rfWNf0+UWYeUySxcj+JDb14YcfBq9CCJHrkDT6/PPPu549e9pIXAZ2cPDHGOjVq5dZ3ITYkjkGN9UEshzF70ukRVLAin3zzTfdtdde64477jhzVXO6pTQKC5imJ5xyiS/THQ2XNUle1EYSZw4Xvb6/++47q39G8Ik14dqmRzgWNGJd0CLnufiw0tBFCJE/0FqUPBeaLRGr5gCPUNNalCYoXIuWLl0a3DvzMVGO4/cl0qLMhLGiiy++ODLcnc5nxI+wihHSsjQ5oQc4DVkuvfRSi1Ej/rvssoudmlUXLUTq4eBMC8/bb7/dkj4ZoEPyJhnWm6tbxsPGQRuPGd6z8Oeo5Cgq2YvYMgd6rh08F7kohNAKs4xpqsQYzAEDBli4jM6DXH/om8A1icZO6RyZW1rQ5E3w+xJpUSawfulMRju/sEk+iV/EjsN2fsSRkhEvDuui6SeOQOMG57nVo1uI1MHnF+8XI3AZqMNnm8M43jJCUMSGCVOtXLky+IkEXlussoMuhAgo1m2YMEroi8RPKjJWr14d/EQCkk051DN7ukaNGvZcTPW75ZZbLKxVWB8Eri+M0eUgQB01+S4c5LGqaYLC4B+uRZlcrhXIchS/L5EWpWbVqlVWw0jHL1xNvKVI+MLaJdMSCzeZMSE+hLi8OQwQ4+aDj9tcCJE6sILbtGljcwFwIT/++OPWAhjR5KBMWIvbsGYLwuGZJC+EnYM1eSiIKHkoHTt2NI8Y4kvSZ0EYr4tAM4sAq53nYjY+5VaUZG5u/C3eOqpJsNZJSiVvhRwWDgcdOnQo9DCRKSRUOYbfl0iLUoGLCSuW+mRixMSCOCkz0zkVI+Zwi+G2ql27th0G6EJEnJqTuhAidfB5JkGLqVTknYQQgkJ0SdaiDJJk0YKT77hG4E0j7BXmjoTgymZaHz/Xu3dvE1esYT7PuNSxsqkMCT/fCC8HdCb1MUtgc10FuY2ZA1ybSDDlehEuDhU8xuLFi83IyCT869sUvy+RFiWGD+KECRPMxY1FS70isSCaCoQftmRDWQXxZ9xrFStWtNM5A0KEEKmFmDJhLdzS8TacJHaGXf/4TBacSb9s2TJ32mmnWbInFjiesBAei2l1VH8gpogmz0MsGjHnNgYFhfBYxKdJEisqNh2CpYy1TiknWd943khe5TWycLdjlVNN8tlnn2VMBnggy1H8vkRalAhcWJyCOekydYq3ERY0J+pUNr1n0hYndmLeHAg4JGgcpRDlCxUaWLiEu2g2VPAzOXPmTCuPwtWNS5ts7ILwGd53333t84z1jNXMQqQRfhogYa0DljSHAIR6S5Y0iWxkeyPIxM1JXsUq79at28aBHVy76K9AaI7XmQl5LSbKcfy+RFoUG/9esZMzsWASMxBM3M/UNW8uTlQW+DBS78hz4lZncVEgFs3rEUKUD1igNCwirsx1AE9aCBY3B2tiwbiY582bt0mDEfopMDCDLGzaBIcCj0s9jEmTBT5x4kTrhUAcm+co6lqDB4/HQMjpREaWN6WfuL7pRkhrUVzdeADxxiGBHC6wqgndYaGXZ2vRhCrH8PsSaVFscGWTuMEJFBc3GZrMck7ljFc+dMy7btq0qfXoJhbNoUB10UKUL2RaY902aNDA3NOIXAhid88995gly2eXYThxVzmJZljSJHYhwsSwgZ+lpJNEMz7vWL+ILZUdm7OiwzJN+v9jRfPYuNnD0k8OCQg8M/S7du1qrUVJLMMdXqtWLYuNI+ipMji2RCDLUfy+RFoUC0SRDw4xJsqfiEVfcMEFFitKJWSI05eXDxLlFLisCiavCCHSD3XHCCACzXWApiEFLWXyVu68804TaVzPxJzj4oolTY4JyV39+/c3azeEn8dtPXz4cDdkyBCrk0agN+c9Q9yJRRMDx5KmsyHXrPjzci0j6xyLm9fGtQw55PrC9Q3rnd8n3Z66hCrH8PsSabFFeLOS9EEZBG9oLFpqI/mQpdI9RHyKeBExK96u1ExSQqFYtBDlB5YpOSi4ibGksT7jgkatM5ZvaEkjinFLOnR3kzxG/Dm0eEsDz08SGK+HZDHc2WSbc5goKpGV7G5eAxY0cXN+jusMddm0JOaQQAOXdCWWmSjH8fsSabFFSKqYPXu21UPztsGNRGyHjM9UgvuMbkN80DkYEJMiyzt+QRBCpAdcwfRGQMRuvPFGa1QSTwgDrhnEj/fff3+LSc+dO3djElgIyWSINJYvlnJZDt88H4cF5gVwjSLJlOzweBw8DkYGI3AJoZ1wwgkbWw7zuigRI+GMa046hBpN3gS/L5EWW4QMTkSZekfEEjcSFm6qoS66Xr16dsIlS5QYV6oPBkKIwuE6QBIX9dKIF32zcSUjvlisK1assL77WK5YzWRpc80IexrEvW4kaxEXpiPYjBkzypRnQmUJ1we8bXQaw6AgUay4YMVjVdNGlPh0KNYkvvXo0cMEv2AJWSpIqHIMvy+RFluEloDt27e3ZAzetCSJpLIXbpiliRVNqQQxKxI90nWiFUL8FzxXhJ7I5KbKgk5j77zzTnBrIm8Eq5lsbrxfYQyYJihkUlMJMnjwYIsph/D5JqZNC2E8ZKHglxaS2Jgpz/UJK5jXWdLJeDw/VjWZ5oy9pJ6aDHEartAKFUOFfJhUhdsCWY7i9yXSYouQfIEly1uGmmhafoadgFIB8SwsdTI6EWhcZkzQyoRaRiHyDSxgYsoMxyCJiySwgiEnvieui3VNiWYYAyZbm/acxHi5bkyePNn2uXZgOVNiRWtQKkToD14WeA0ksCH6WO48JpZ/acCqXrBggYk+rniue3jzyDLHWOFAUrBpS7IwUY7j98ss0vj8uXji3ij4DyeyH/49ybIcOXKkZWFSKkFjgIIn4lTAh2vQoEF2IiZRjQ8GpRVCiPTCNQAPFglZuK6JL1MuRU9tLEsWJU9YsDQzKdi/APc1YocXjJ+lsxjWMz/Pz7Rq1cqSUXn8soLok8yK1Yv7nEYp8cEdJQWvAENFuP4UnO5HIiuJblyTklmuZaIcx++XWqQ5DXGaICGAbjGkrJf1NCQyCw5gnFCpVyQDk7poenMX7M+bbDiF8+YPE0A4aZMlGtZQCiHSBy5gspwRWOLHHJwRZESLryzc2Xi7CIPF47ZY4QgoDYiwcGlcwn1JykLgcZtvKbmrOBAzpqEKDZZ4rXRFLKu3j8NGOAEMjwDiTMiPOQUkszKwAxc/c+/jSXGlIaHKMfx+qUQaS4fMPPz+xBw4uVx++eUpD6yL9MIHjJIn3pzUKZMwRlwqVY1E+FBw8MNVxQeZRgO4xBgxFy/fEEKknvAzSRIYiV5kdtPQiLhtuHD/khiG4BZmqBG+YpIW9yGLesyYMRZCI68lWZ9rssO5ZiBrlIbR15/Xngw4qOA95PWfc8455lLneegXwcEADwINUgrLci8JJspx/H6JRBrTntgE1hTiHI4nJLmHDDhOFCJ3wF2EWwsLmkJ/+uli5Sbj5FsUeGV4b4VJapR5kDEqhBBFwbAMrHz06Kyzzipx0lhxwDihhzgeA8q1GNrB85FNzihPDjA8b2lzZ9DkTfD7xRJpTju0fmSOKCcJ5nRy0cb/j6uDYQuctJTYk1tgSROPxrVFcwBOjAVb/yUbno/RdrjWeW8Rt+JQUJasTyFE7kMMGlc6skYMOVXXKaxzwn248BnfiQFDUhl6SLtkOqeR9IpBW1JLPqHKMfz+FkWajiu4tvv162dp6MQlSOYhvkCcARcI9XElfUEi8yE+TLnFXnvtZafGYcOGmZCmCtzauLcpeyCTktOxEEJsCfqAk5yGrBErTmWJaAgdzrCeKSGjXIseEsSqSWDjukmeVklIqHIMv7+JSCO2WMTEnZlcQh9TnjScKkKRNxftJk2amNlPUgHxBi6wFI+TaKSVG4sOPnhOCGtwUqSHNrGXwu5b1kVZF7WUlDyQmEFTgptvvtneV4XdX0tLSytceOAIjzH4h6RT4uQM9SjsvmVZaByL6xI10xwOsJ5pgMJ1kjwadJLrGBUqL730UrFbiwayHMXvbyLSxBupdaM5OnWq1apVM4HmwknNKmU4BMyxqDm50BGKJuuY+gTRtXJnEdYIS6/IOyC0Qb10Yfct68Izw+PzRsd9hLeG1n56X2lpaW1pIdDksXDtIFyGNhV2v2Qtrksk1NLzG68fRgyxabLLEWqMWa5njPEkrwZRx/jdnMc5kOUofn8TkSZDDQuK4DtPyt1Y/D8XUBZmPSeW8DYtLS0tLS2tTRcGLWE8JnThdS6qXMvfd1P8fqEiTQYb3VYY40XSECcUTPjQkiaphzR0XJKUX9FNpm7duq5OnTpaObY4MfJvy+L/C7tPslbB50rH82lpaeXGSud1Kr7i162CrwNLGy8hGklXNpLKikqwDmQ5it/fRKTJ5CYzjcA7mbUEwBs1amTubn4Ecx5rGhc3XVcoyeJ0sGTJEiv61tLS0tLS0nrd4tgYvfPnzzedZBBIUdUqCVWO4fc3Eek4JJCR3k4dND74MDiOH56JIc8884wFxoUQQghROgJZjuL3tyjSENZJUxJD0TZBelzeLJJ7KM/CotaEIiGEEKLkBLIcxe8XS6RDVq1aZWntlGXhAuchWGTiquOYEEIIUTpMlOP4/RKJdAhtGnGBU0NLbJohCL169Ur5dCQhhBAiFwlkOYrfL5VIA31M6VM6ceJEKxwnySyV3aiEEEKIXCWQ5Sh+v9QiHUIf0++//97GgvnHCnaFEEIIUVwCWY7i98ss0kIIIYQoG4EsR/H7EmkhhBCinAlkOYrfl0gLIYQQ5Uwgy1H8vkRaCCGEKFec+/9f6Wi6zg095AAAAABJRU5ErkJggg==)
Find the measures of unknown angles in the given figure.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAekAAAEmCAYAAABGcGj2AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFxEAABcRAcom8z8AAFpiSURBVHhe7Z0JvJXj2v//DuE4vIZDhHIIiVBJAw2kZCg0KA0IRYNKaTCGMmSKDFEiRCiVsVlJCSFEZDoOTocQyvGeJO/9v7/Xep7Ofp72rj2stfYaft/P57bte6291tq7tZ7ffc3/TwghhBBCCCGEENmEc24rv7b1a2e/dv+///u/3fzXXfka/P8OwV2FEEIIkS68CO/kV1W/jvXrgg0bNlzp16V+Xey/7++/9vdfT/OrUvAjQgghhEglXnSxko/36xK/bvPrEb9e/eOPPz7x632/3vZrmV/v+f3n/Lru999/P8N/rYbVHTxMmfGPxyHh4PXr1zf2X1v61do/D6uNf54z/SHhTL93ql8N/PcHrFq1asfgR4UQQojc45dffqnoRa+LF+Bn/fqX////9WudXxv8cn7BH/afP+zLei+QP/v/X+zX9f7/m/m9iv7rn4KHLBb+/lv5n9vOf93Rr138/1fzq61/zGF+TfVrif+eAwLrA78+8d9/7L++5tdE//9XBAeFA/3PVwgeVgghhMgNvLgRcx7o1xIvfL/474uN/xlE/HO/5vp1hV9HBA9bLPz9D/QLa7mvXzf753/Kf13s12f+/9cGT7MJ/jZ/l/9b7b9+7L8u8mukX038TdsEDy2EEEJkL17U9vCrvl8Dvdi9n5C/0uMfB8Ec6S3bU/23B/i1dfBUG/G3/2XdunUHrV+/voH//3Z+Xe8XFvMy//VHe6BS4H/2G78e8gvBrxg8nRBCCJF9eCFDoM/14vi8//qdXxsCvSs1/jEwb3/yj/mm/3qNX0f47QrXXHPNn/jqv9/Hr1P87Tf69aJfH/rvf/DrV7/K/Pz+8Xju2f6xOvu1XfCrCiGEENmD17MqXsQu8oI2z691CYlLLv7xiRvf7r+e4NfxGzZswJ19HyLq1+d+/RbcNanw+/jnedKvRn7tFPzKQgghRGaDRbt27do9vGD28AJG1vbvgbalBP/4X/vnmeC/PubXp8F2yvHP+aV/vlv814OCX10IIYTIbMjg9gJ9nheweV7AUmJBx/HP85P/8rP/mthIA/65Nvjf8bXff//9hOBXF0IIITIXr11be9Fq6sVruhexfyfkLHfxv+cq/3t29/+rzmhCCCEyGy9Y+/k13K8fEjKW23AQ8esev2oEfwIhhBAiM9mwYUNHL1iLAw3Lefzv6o3pP972vzfW9CalYEIIIURS8WKzvRef5n71LOHq59cLfpWoUUm240X6335RkkWjlsL+LlpaWlpaWiVegSxH8Tf81a9H/aKuuCSLFp9lrkPORvi9g9+/sL+LlpaWlpZWiVcgy1H8DTQgeSHQHyGEEEKUA4EsR/H79Nh+MnEXIYQQQpQHgSxH8fsSaSGEEKKcCWQ5it+XSAshhBDlTCDLUfy+RFoIkTZ++uknt2zZMjdz5ky3ZMkSt3ZtkdNjhcgrAlmO4vcl0kKItIEw9+3b19WuXdt17tzZzZ8/3/3v//5vcKsQ+Usgy1H8vkRaCJE2XnrpJXfqqae6P/3pT2733Xd3AwYMcB9++GFwqxD5SyDLUfy+RFoIkTZefvll165dOxNohProo49206dPD24VIn8JZDmK35dICyHSxosvvuiaN2/udt11Vy5KrkqVKu7xxx8PbhUif0mocgy/L5EWQqQcf51xP/zwgxs1apSrVq2aq1Chgon0nnvu6UaMGOFWrVpF293g3kLkHwlVjuH3JdJCiJTz22+/uYULF7pzzjnH7bLLLm777be3hdu7S5cuFqvmPkLkK4EsR/H7EmkhRMpZvXq1u+eee9xRRx1lru5DDz3UHXLIIW633XZzNWvWdHfddZdbs2ZNcG8h8o9AlqP4fYm0ECLlLF++3HXt2tWs6P32289dfPHFrlu3bmZJ77TTTq5Hjx7uiy++CO4tRP4RyHIUvy+RFkKklF9//dVNnjzZMrm32morV79+fTdt2jQ3YcIEi0+z16xZMzdnzhy3fv364KeEyC8CWY7i9yXSQoiUQocx6qH32Wcf9z//8z9mUX/00UfunXfecW3atDFLGvf37bff7r7++uvgp4TILwJZjuL3JdJCiJRBxvbEiRNdvXr13J///GeLP99///0Woyajm8xurGli0x06dHCvvvpq8JNC5BeBLEfx+xJpIUTK+Pbbb93QoUMtWQy3dseOHd3SpUtNvMnmnjFjhrm6aWyCNf3EE08EPylEfhHIchS/L5EWQqQEenLPmzfPtW3b1m233XauUqVK7qabbooM1SBZ7KKLLnLbbLONCfl1113nvvnmG9VMi7wjkOUofl8iLYRICcSXEd2DDz7YBPi0006z6VcFQcjvuOMOd8ABB1i8mpahc+fO1dANkXcEshzF70ukhRApYdGiRa5FixZu2223dVWrVnU333zzJolhGzZsMJf36aef7v7617+6GjVquJEjR7rvvvsuuIcQ+UEgy1H8vkRaCJF0/vWvf7k777zTxBlX9imnnGLDNX7//ffgHgn89cd99dVXZnHTIvQvf/mLdSBbsWJFcA8h8oNAlqP4fYm0ECKpIMS4tVu3bm3WMa7sa6+91v3zn/8M7hEFoaaOunr16lyoXN26dd2sWbNUMy3yioQqx/D7EmkhRFL5+eef3a233mqdxejPffLJJ7vnnntus3HmJUuWWM00lvSBBx5oP//ll18GtwqR+wSyHMUL9F8l0kKIZEFW9scff+y6d+/utt56a0sGu+yyy0xwN5exjcv7hhtusCSzPfbYw7Vv397c40LkC4EsR/H7u3qRnpi4ixBClA2GZEyZMsU1bdrUEsZq1apltc+4tDfHL7/8YglkxK4p12L4xoMPPqhSLJE3BLIcJbCk1T1ACJEUPvnkE3fppZdaC9C9997b9erVy7377rvBrUWDGNP45JJLLrFEM7qTDR482BLQhMgHAln+L6tWrdrx999/P8WL9MLgPkIIUWr+85//uGeffdYde+yxXHCsFSgtQX/88cfgHltm9OjRFsuuUKGClWUxZ1o10yIfSChzgP9+q/Xr1x/rT6+P+fVD4i5CCFE6cGdTNnX55ZdbZzHafHbq1Mms6C25ugsye/ZsSyBjhOVhhx1mCWSypkU+EMizCfSf/IfmYL+G+aV3vxCizFAuNWnSJNekSRObakV9NC1AS9qU5B//+IclkP3tb39zO+64o/X6ZmKWELlOINEm0rt4ce7h15uJm4QQomysXLnSDRo0yKZZkdHduXNnt2DBAnOBlwSGblCuRa00l6s6depYzTT7QuQyCYX2eHGu49dkv9YFtwkhRKlBiIkdUw/NpCuSxug2Rsa2v84E9yo+77//vrnKyfLef//9rZ2oaqZFrhMK9IEbNmwY6r/+I9gXQogyQY3zLbfcYmVTuKgRa0S7tJDljaucmumKFStazTTTtEoj+EJkCybS/usZf/zxx2v+zS7fkRAiKbzyyivuzDPPdLvssosle912220WWy4tWOAkkJHdvcMOO7hq1aq5e++9t8SucyGyCRNpL849vUivDvaEEKJMIJzjxo0zKxpXd6tWrUy0yxJDDmumBw4caF3LaIrSp08fi3sLkatgRf/Nv/lv9kIdHUMjhBClgDGTZF7369fPEsaYGZ3MBiRjx451lStXNvGnE9n8+fNVMy1yFqzoDv7rJP9VgR0hRJlZu3ate+SRR1zDhg3N1U35FS1AkyWkiDLxaGqmDz30UEsgI/4tRC6CSA/xa45EWgiRDL744gvXo0cPK7liJCXuaYZrJOsSQ1w7TEhjOhZx77feeiu4VYjcApFu69fk4HshhCg1WNHUM9MCFHd07dq1rZlJsuuZaTPaoEEDq5k+4ogj3NSpUzVnWuQkiPRuft3k14ZgTwghSgXtPgcMGOCqVKli7ugLLrjA6puTgb9GWUIaiWIPPfSQNTRBpGk3Sjcy1UyLXMSyuzds2ND7jz/++D7YE0KIEoOIYjVj4W6//fbmjqauefXqsheO8Ngffvihe/jhh13//v1ds2bN7BCASBP37tChg420VAcykWuYSPsPQAsv0tP9V3UbE0KUGESUftzDhg1ze+21lw3SOOigg9z555/vHn30Ubdw4UK3fPlyy/D+97//vdl50OvWrXPff/+9xZ7JEn/77bfNnT1kyBBXv3596ziGK53noakJcWlqpkkgo5ZaiFzCRNp/reKt6V7+68v+w/ar3SKEEMWEzG26f2HRYtlSeoXLm1agjJg85phj3EUXXeTuueceN3PmTPfOO++4zz//3LKyw4W7mrnT1FOTHY4L++KLL3Zt27a12DZubZLRmCldvXp1d+6557rTTjvN9hhh2b17d9VMi5wjFOkK//nPf/b3An2aX/f49Xe/ij7qCiFEAVatWuVuvPFGs2gR6KOPPto1atRoo0uaRaY3ceSWLVvaoA1ElSzwcPXs2dP22rVrZ+VbCDGWMo1LwsdgL7TOX331VXf33XebW53bTjzxRCvP+vVX2Rkid/Dv7Si//fZbjT/++OM2v1R4KITYIriu33zzTZv3vM0229g4yb59+7o77rjDvtJwhAxsLGoEHEsYlzX3xS3Own3tLz+22N95553dnnvuaYM0Dj/8cFevXj17fKzrJUuWBM/s3GuvvWYlWNw/rJkuS+tRITINE+aCTJo0aWtvRR9BjDq4jxBCFAmx6AceeMDVqFHDRBYrmBjyN9984/7+97+7ZcuWuSlTprjLLrvMnXTSSXY/5krjCsdSZuEiJ9mMVp/sY4XjOr/iiivM9T137lxzkePOLlhqhYscCx5rOkwgW7x4cXCrENlPQpljeJHezq9Hg/sIIUSRYM0SH8a1jaWM65rmJQX5/fffLXGMGurx48e7MWPGWHya0ZUshm8gttdff72766673OTJk21iFhnd1F4XBUloCHjTpk3tgIBYT5w40VqTCpELJFQ5hhdoaqefCO4jhBCFQsLY6NGjLVaMJdy4cWM3YcIE98MPPwT32BR/bdlk4TIPF9+XhK+//tri1CSP4fYeOnSoWdwlfRwhMpFAlqP4/d39G/zJxF2EEGJTqEnGBU3DEtzUxJmJQePixnJOF5Rd3X777TZnGpEm8QzrWkM3RC4QyHIUvy+RFkJsFqxlYtFkcpPsReIWzUbSbcESo54zZ46VapFBTn027vOff/45uIcQ2Usgy1H8vkRaCLFZPvjgA6t93mOPPSzZq3fv3uU26IKM7muvvdZqqSnZwv3NoA8hsp1AlqP4fYm0EKJIsF6nTZu2sX821jQZ3JtL8koluN5JNqPUi9dz3HHHudmzZ1uvbyGyGRPlOH5fIi2EKBK6hV155ZXWmpOOX1iudAsrT6jVpma6YJtQDd0Q2U4gy1H8vkRaCFEo9NZ++umn3QknnGC1yfTTJjb9448/BvcoHxBkBnqQaU5sGsF++eWXg1uFyE4CWY7i9yXSQohCoXkJZU677rqrlV2dc845ZsWmM6O7MGgHSlY3DVPoYkbv8HHjxgW3CpGdBLIcxe9LpIUQm0AsOmzFyaWCpDFadTK1KhVgtdO5rLiZ2tRM9+rVy0rCSCAbPHiw9RWn/lqIbCShyjH8vkRaCLEJiCAdwmrWrOl22GEH6/RFF7FkiKC/5kQamyDMixYtco8//rhbunRpcK8o4c+EIOoM3SAmTY/wM844wxLI6EwmRDYSyHIUvy+RFkJsAqLJeMiddtrJBmlcffXV7rPPPgtujUJLTwSWPt4klRXmDv/222/NJU0S2iWXXGKjKSnlYpGM1r59ezdo0KBN+nEzl5qe3tyfBip0PQtbkfIaqZnGyqdNKAlkWNNCZCOBLEfx+xJpIcRGsFaJ+d53330mzsR8GQ05Y8aMQjt7IYq4wY866ihzjb/44ouFlkNhIVO+RWybGDKiWnCRnIblTjZ5yD//+U9rmoIQ02WM+7Vo0cL6gSPeLBLIeJ1Y0126dLGabiGykUCWo/h9ibQQYiO4kbFQGaRBwhhNQ5hq9dVXm060RcypWT722GPNJY6Yv/DCC/YYcbCQEVrGWDJg49lnn7X7shD2V155xZqSFBR4LOjWrVu7/v372/M89dRTFnvu16+fWe1kmePiRvy5nNWtW9cer+D0LCGyhYQqx/D7EmkhxEYQPlptEuulLhoLlzKsuPDyPf28EdADDjjArNlOnTqZxV2USB955JHu+OOPd++9916wu3mwkps1a2aCHLJgwQLrOIbVTdz8008/dZ07d3Y77rijzaTmZwo7UAiR6QSyHMXvS6SFEAaubsZMdu3a1Xp0E+sdOHCgxZzjCWMILaMmiRUTu8YN3bNnT7NkC3OLhyLN9CzKuIrDHXfcYbFqhDmE13L//febSH/00UdWJjZy5Eh32GGH2QhNXOOUZwmRbQSyHMXvS6SFEMZPP/1kVnPDhg3NfUzrTWY2x0WXgRuIJHXTNDchy5p49IUXXrhZkebxGjVqVGyRxirG8iYpLQRL/fLLLzcBX7Fihbm258+f71q1amXlWFj0iLgQ2UZClWP4fYm0EMIg6YrM63333dfttttuZlHHS6Lo2Y1wn3feeZbxTaY1k6kYG0kcm/hyYTHhN954wyxpXNI0SCH5i0xtRJ6fJ0kMS74gHBhIBuvevbuNqMQNj+VOFvj06dPNigbqq7H4SR7DAzBgwADVTIusI5DlKH5fIi2EMIEk9kvrTyzSevXqmYBSOhWC6CHaWMzEonE9A8lbiDTCjaVL8teGDRtMrEPhxTV91llnmVuammvqr8NY9sknn2yCzXzqgsK6evVqG+7RsWNHE3dGU+L+njRpkln9PAfwM2PHjrXENF57y5YtVTMtso5AlqP4fYm0EHkOIoclS0IWvbC32mors2BJDCtoFSO0Dz74oGVYYzGH4G5GSIlJI9KMk8RypmNZOC2LhiXcD9c1Wdu4y4cPH24/x3xqMsSJcfOzBUGoeS5qoLGkaaiycuXK4Nb/Mm/ePDsoEJemVGvEiBH2OwmRLQSyHMXvS6SFyHOIIT///PPu1FNPtVIqZkZT+1xwkEaY9U22NRbxrbfeapY3LukhQ4aYBU4meJ8+fSxmjJDTvGRLbURJQLvgggvMxd68eXOLaZcGxB0hr1q1qmV6EyN/++23g1uFyHwCWY7i9yXSQuQ5WKZXXXWVq1y5stVGk62NaBfsHIYVjZgyDYuxlYghZVq4mPfee2/rTLbzzjvbbTxOmzZt3JNPPunWrFkTPELh4Bp/7LHHXIMGDcz1TRJaaeC1zpw502ql8QRgnRcs3RIi0wlkOYrfl0gLkccgbgsXLnSnnHIKFwkTWKzkuEuZ7l7Egq+55hpLGKPByaWXXmqLvtmI9eGHH24WLJb1hAkTLKmsOI1FKJkKx2HS6KS0kO2Nm5450xwWrr/+enN5K4FMZAMJVY7h9yXSQuQxiBh1xljFFSpUsJInYsclgTg0ncHOPvtss2b9NSW4JQFxaRqMkBgWn0X9yy+/uFGjRrkaNWrYayjLyMmwZhormtg0r2nWrFkbE8yEyGQCWY7i9yXSQuQxL730kiVckTB24IEH2gAMxLQkUA5FPJmY9pQpU4Ld/0LcGSEmVk3iWME49euvv27WN9nblHyRbFZacJ1TzoU40y2N34dktMJ6iQuRaQSyHMXvS6SFyFNwRTNIAzGjdImGICUpXaJ3N01KiFXjYiZhi2xten9jIYe89dZb5h5v0qSJrW7duplLnOQyaquPOeYYaymK2Mct7ZKAWxu3PO54XOd4Bpg5/eWXXwb3ECJzCWQ5it+XSAuRh+CSZqAF9c5YnSR9IZyFlTcVBWVVxJ5PP/10q3nGGqZGmdg1XclCcKmTBc5gDLqZcSig5rl69eoWi6b5CG7ywjqVlQasdVznTPCiXWkyH1uIVBHIchS/L5EWIg8h65pGIYgYmdm1a9e2sZDFSfQK+e2332x+NDFsSqdY/D/u8oIuZu5HU5Rly5aZpY6Ik/nNV2LGdDoraHmXFRLhcOHTNY2DADXT8fprITKNQJaj+H2JtBB5CHObaQFK+dSee+7pevfubc1LcgGS1MhQp6kJXgJi1DRXESKTCWQ5it+XSAuRZ5DtjAuYLl+4hBl8gYs4mdZseYI3AAudTHVqpnF9425XKZbIZAJZjuL3JdJC5BHEopnBTAvQKlWqWIcxOojlihUdgsudwRzbb7+9lWNdd911lkAmoRaZSiDLUfy+RFqIPAKRokwKKxNXMFY0ZUpbat+ZbRBzD+u/KS+j4Qreg3Xr1gX3ECKzCGQ5it+XSAuRRyDGWNF77LGHjXakAQnx2oItQHMBxDiczkUCGR3R6D3O9CwhMpFAlqP4fYm0EHkCJVNYk/TmZu4yLUCxNsNJVbkEHgMyyocNG2Y109ttt501S/nss8+CewiRWQSyHMXvS6SFyBPI6KajGDXNCBdiTd/sXOapp56ymmwSyBo3biyXt8hYAlmO4vcl0kLkCbTgJDZLdzFitYx2zPVuXLQZbd++vU334ndmgEdJ254KkQ4CWY7i9yXSQuQBuLTpDnbYYYdxMbBOXwsWLMh5q5KaaWLRDN0gUY5DCr+3EJlGQpVj+H2JtBA5jv+Mu6VLl1ofaxLGKLuieQntOnMd2oEyRCQcxUkC2SOPPJJziXIi+0mocgy/L5EWIsehRedDDz3kjjrqKOvR3aBBA2sBWtxBGtkMBxT6kffp08eS5YjFM40LNz+3CZEpBLIcxe9LpIXIYegutmLFCtejRw+zoHH50g6UvXyxJukdfvfdd1sCGX3KSZjT0A2RaQSyHMXvS6SFyGFWr15tsWhagJLhXLVqVbOqEe98gcMIWewdOnSw7mP09CZp7rvvvgvuIUT5E8hyFL8vkRYih3n//fdd37593T777GMCRQtQZkDnE7i1mTNNZnelSpWsVShzr5ngJUSmEMhyFL8vkRYiR8Fanjp1qqtfv77beuut3dFHH22xaJp85Bs0N3nmmWdczZo1uRi6evXqyeUtMoqEKsfw+xJpIXIUEqauueYa613NtCtagBKLztchEwwR6dy5s8WliU/fcMMN6kAmMoZAlqP4fYm0EDkIGd3Tp093LVu2dH/5y18sDjtq1Ki8yOguCg4tzJmmZhrXf5s2baw8S4hMIJDlKH5fIi1EDkIMdujQodafe88993QXXHCBdRzL5/rgX3/91b388suW3Y37nyS6MWPG2PxpIcqbQJaj+H2JtBA5yJIlS8xSRIxo4HHvvffagI18xl/r3A8//OAGDBhgme4VKlSw/8/11qgiOwhkOYrfl0gLkWMwjnLcuHGWJEUsumnTpja2USS4//773f77728i3apVK0sgy+cwgMgMAlmO4vcl0kLkGK+++qolidECdN999zVr8aOPPgpuzW+wpufPn2+laPx9iNWTQJYPLVJFZhPIchS/L5EWIocg5kyclXGUWNHHH3+8mzJliluzZk1wD/H1119bMxNi0syZbteunVu2bFlwqxDlQyDLUfy+RFqIHIH2lx988IG78MILrWEHfaoHDhyoPtUx+DvNmDHDephzGaxVq5bVUKtmWpQnCVWO4fcl0kLkCLS5HD16tDUtoUd3w4YN3RNPPKGJT4WA+/+cc86xw8x+++3nrrvuOvf5558HtwqRfgJZjuL3JdJC5AjLly935513ntVF0/6SdqDvvfdecKsoyKpVqzbOmSY23bp1a0uuy9dGL6L8CWQ5it+XSAuRA+CqffbZZ90xxxxjLtwjjzzSBmv89NNPwT1EQcKaacrUiEuT7X3HHXdYExghyoOEKsfw+xJpIXIA2n1effXVJjaIDtnLtMFULLpw+LtgTV922WVu2223tSQ7YvkklelvJsqDQJaj+H2JtBA5AIlPZHITiz788MPNKtQoxs2Da5uxnTR7QaRPPPFEN2vWLLd27drgHkKkj0CWo/h9ibQQWQxW348//miJTwzSwIru0qWLtQCV63bLLFy40HXq1Ml6eVerVs0NHz7c/eMf/whuFSJ9BLIcxe9LpIXIYohF05yjbdu21gKUPt3MTUa45bbdMpSnkUBWvXp19+c//9n+jhxwhEg3gSxH8fsSaSGyGCY70TELK5Cs7uOOO85NmzZNAl1M8DYsWLDA/m5cEg877DD35JNPWi21EOkkocox/L5EWogshZgqLUDpP03yE13GmB+tFqAlg2QxpoRRM40ngulhX3zxhQ46Iq0EshzF70ukhchSmOjEsAgSn/g4N2nSxM2ZM8etW7cuuIcoDpSpkWhXo0YNt9tuu7kzzjjDOpLJmhbpJKHKMfy+RFqILCS0os8991wTFizASy65xH311VfBPURx4VBDzXSHDh3cTjvt5KpUqeJuvfVWJd6JtBLIchS/L5EWIguhGcfdd99tCU+UXZ100kk2SEPlQ6XjX//6l2XIc+Dh0ti9e3ebjCWXt0gXCVWO4fcl0kJkIVjMNN8gFs0gjSFDhlgcVW0tSwf9zUkYo8acS+MJJ5xgLm8dekS6SKhyDL8vkRYiS9iwYYNbvXq1+/vf/27NS8KMZPpPP/LII279+vXBPUVpeOONN1zHjh3NmibOT800f2sh0kFClWP4fYm0EFkCMVJqou+66y7Xp08fS3SqXLmy69atm2p7kwDeiZEjR1oZFiEEEsgozxIiHQSyHMXvS6SFyBJ+/vlnE5EWLVrYLORDDjnEnX766e6pp56y5iWibJBAhijj6ubySB/0hx9+2DwYQqSahCrH8PsSaSGyAGKmH3zwgc1Axh1LC9B99tnHnXnmme75559XJnKSIFmMWD/dx3bccUd3+eWXWx21Yv0i1QSyHMXvS6SFyAK+/fZb9+CDD7p69erZMAgSxlh0GhswYIBbvHixWYL+8xz8hCgNJIqRNU8ogYS80047zU2fPt3arwqRSgJZjuL3JdJCZAFLliyxmmjqoXfeeWer5cXa42N84IEH2mjK++67zy1dutSsblE6SL4j7s/fk6EbuLxvuukmhRNEykmocgy/L5EWIsPBimOkIlnc22yzjcWjBw4caKJNXJoGHOzz//369bPSIep+RcnBE4HLe8SIERZOwGtx9tlnu48//ji4hxCpIZDlKH5fIi1EBoNl995777levXpZxjH9pRHiFStWuE8++cTdfvvtrnnz5hanrlChgttrr72sscmoUaMkLKUET8Rzzz3natWqZZ6Khg0b2vc0kBEiVSRUOYbfl0gLkcGsWbPGPfDAA65OnTo25apmzZpuwoQJwa2JsiEEhLg0pUN8rFm1a9d2ffv2tS5kmo9cct555x2bM01ogXACNdOff/55cKsQycdEOY7fl0gLkaHgemWiFROayDSuVKmSifG77767SYIY96PfNA1O9thjD7fDDjvYzzRq1MisbUQHwRfFA5c3QzfoQBYmkL300kvBrUIkn0CWo/h9ibQQGQp10dRAk9HNxxX369SpUwvNNKZECGGZOXOmxauPPPJIy/7GBY6Fff7559tjffPNN8FPiM3BBCyGbrRs2dLi0vvuu68bN25ccKsQySehyjH8vkRaiAyFWDSdxbCgseZIFPvwww+DW4uGempGWJKhTDY4H3Vc5TTpwG2L+ChbecusXLnSJouRRb/ddtu5wYMH2yFHzU1EKkiocgy/L5EWIgNBCIg9H3XUUSYSxx57rHW/+u6774J7bJ5ffvnFSolIMsNlu+uuu5rQVKxY0bVt29aGSWB5a2Zy0fC3GTNmjHkiyKDHqn7hhRfsbytEsglkOYrfl0gLkWHguiZJifgzFvDWW2/tevbsacMeSjJEA7c4sWqGb9CpbO+99zarmlg1seurrrrKhPzf//538BMiDl4HPBIcbkggu/766xUyECkhocox/L5EWogMA0uN+DFCSv3zAQccYO5r/1kN7lEyKB1CbBDlJk2amEjz8SfOigARa33//fdlVRcC3obbbrvNmsfgiWjfvr1btmxZcKsQySOhyjH8vkRaiAyD+mfKp6h5JqZM0hdtP8sCFjjlWhMnTjRh3m+//cyFS901TVD69+/vFi1aZD3AS3sYyEXwatAchqS9rbbaykrbGBOqsaAi2QSyHMXvS6SFyCAQSeqejznmGLN2iYcSm/7pp5+Ce5SNH374wQSfsqwTTzzRsr95ntCqJgaLpaiBEv+FRLzOnTtbzfTf/vY3zZkWKcFEOY7fl0gLkUF8+umn7sorr7SWlCSMtWnTxrK8k83333/vJk2aZFZ69erVzZWLYJNkhlX94osvmqtXOItB33nnne6II46wzm6tWrWyUjchkkkgy1H8vkRaiAyBdpRPP/20O/74460FKLXONNRYtWpVcI/kQuybgRw0QeE5GX9JohpJUs2aNTNh+uyzz/Le/Y13g5g+ByZqz7Gm77nnHpViiaQSyHIUvy+RFiJDYCjGZZddZjXRNNAgI5tOYalO6KJtKDOpeW4ap2BVI0Z169a1DHMaqHz55ZfBvfMPDimUvjFbmkMMHgdyBvibKCwgkkUgy1H8vkRaiAwAaw0XKsMxEGhaexI3TuccYwZyDB061NzfXB5YHBhogsJreeutt6wLWr4yfvx4+9twgOHfSTXTIpmYKMfx+xJpITIA6qIpkaLcirjnGWec4ebOnRvcmh6IU+PGJYOZywPZzNRoYz2SAY5lP3ny5LztVrZgwQLXsWNHO0AdfPDBbtiwYRpeIpJGQpVj+H2JtBDlTFjm07hxY3OlVqtWzcQy3U0z3nzzTRvmQRtSyr+o027RooWrXLmyiTZucCxIYtivvPJK3ok14YiRI0daUxMGmNCBbMmSJcGtQpSNhCrH8PsSaSHKGS7+N954o4kjzUtOPvlk99prrwW3pgfc2Li0qZ/G3U55Fk1OsJwHDRpkSWw0QcGqRrQp16Lm+osvvnDr1q0LHiVzoa6ZBDx6n9O4hbV8+XLLYCfUUByITc+ePdtatHL5POiggyxDXjXTIhkkVDmG35dIC1GOcIHHisa9TR1u1apV3bXXXptWK5q497Rp08xKpuwLd+4VV1xhzU+oz6a1KH3DcfVST42Ik33esGFDKxdbuHBhRncrQ1ypdeYgRHy9fv36thBbEsAYQUlXtuJA3P68886zAwveBmL4ZMArgUyUlUCWo/h9ibQQ5QjW3dVXX72xLvrMM8+0cp90WackPpGwhgAjvHQgK6wOeO3atdbn+7rrrjOhw/XNJYR+4MSq6Q+OdZqJVjXWMvFj3PccRJgNfcopp1hNOLFlRJcGL8WxiGkGQ2lajRo13O677+5OPfVUSyBTOZYoKwlVjuH3JdJClBNYX7TiDGcWU6c8YsSItMV6GaxB05IuXbqYVUiSGB3ORo8eXei0Leq4sfCfeOIJqxnmZ4jNIu5hExSEfM2aNRllWdJBrXv37ta4hcYwJMh9/fXXbsqUKSbc+++/v7vpppuK5b0Ia6Y7dOhgvzc10/T2Vpa3KCuBLEfx+xJpIcoJLDwSkSjrQeyaNm3qpk+fHtyaWlavXu0eeOABs5pxb3M5IIMbi5Pe4ZsDa5JMZyZC0QSF187P4w1gAAXDQIoz9zpdcOCYM2eOHYgKgrBSB04cnoQ5Eue2dLjgdv52eBTofU4OQbdu3czlLURZMFGO4/cl0kKUE5RYkSTGxR4L9q677kpZd7EQRIZkL9zTDRo0MHFlEQsnvrpixYpidxhbuXKlzaXGSuX1U7KFR4BhFCSbceDAYs1kSJYjm57e3GSsF9cDQNIchyu8DxxUaAZT3Li2EIVhohzH70ukhSgHiPHS8pMpV1zomzdv7mbNmpXSmC4JYm+//bZZwCRN4a7lMoBAU6NdmsEauMxxId988802FITHJKmKeC2uZEQQ4c/UmC1dxPg3uOiiiyy5rLi8+uqr7uyzz7YWqmR5k+wna1qUhYQqx/D7Emkh0gyZ0JRYEQvGiqakiUQmhJIkJEqykgkWHkKKe/vcc8+1ZCkOBiSqkeWMaJP0VRYhZSoUMV6ypRlEweWFRelWv379LHs8kwZ24C2gEUm7du2sqxoiW5JcAH6XUaNGmQeBsjQSyBBuIUqLiXIcvy+RFiLN4NImUQl36a677mqlTMSjsWhpHkKcmrIg4rq4i4mpFreWFzgEUDqFkDBA47HHHrOkLgSTjz2L5yJ+jHAnc+witcd4CEiGI/ObwwClZXgKSLCi+Ueyxm6WBZLbEFmytI8++mg7YBTXzQ/8jefNm2f15Pw9Ofg8/vjjWVEzLjITNHkT/L5EWog0Qw9syoDoAY1bGGuubdu25jrFVUxrUIZbUNp0ww03WFMR4qVkJW8OLGGE+fXXX7dYMQcBmo4gRDRKobyKRKdDDz3U3LxY81iPJRGnLcFr4BBC0w8saJLReF5+LzKhKfWiAQjJZ+UJf6NGjRrZYYVkudIcVBiw0bt374215fxNGTVa0pCBEBDIchS/L5EWIo1gFWO9IpRYmbib77vvPrN2KeupUqXKRmsXESepifgxYjtkyBB3yy23WIkUiV8sHotsatqI0q7z0ksvdZ06dTLLHIEkkYvHQigRfrKYx4wZY+7tVELNMVY8z8XrIfOb10HbU7wF/B40QcGiTTccTohBE0sm6Q3rn/KykkJ2OH93DkH0W8flTQKZrGlRGvznY1P8vkRaiDRC6RKCi+WFICO8WHFc8MmGpoMXVjYXfrp7cT/i1jQPwQrGasMqRuRZ1PiG9wubkVAShWhwP27DzU38G8FEOEn2ShcIFl4ADg9HHXWUWdT8DljVJF5h8fP7p0PYsPIpL7vwwgvtAEPpFAeF0hL+bhxCCFvgAaGrGSVaQpSUQJaj+H2JtBBpAusSywurEguXzl3PPffcxk5XZHxTHkW9LuJFIhntQmkUguhS4sTHloVgswrusbC+qftt0qSJuctJCiPe+u6775obujQWY1khnh62FqWjGk1QeO0kbOFJYI41Hb9SDdnbPXv2NDHl70rjlbIcDggT4LZHmBFpvAS487dUZy5EYfjP76b4fYm0EGkAIcativWGmxvrmGQu4pqFQWISfaKxrseOHWtCgJghMtT0EsMmlo0oYJGStd2jRw/ruU3byqeeesqsdh4/U2KkJIzRVGT48OGuWbNmZvVzGUK0ccPTyYy/USr6gBODHjhwoFnz/L2SmYn99NNPm+eDAxNlaGTop9NbIXKDhCrH8PsSaSHSAElfxJLJJEagiTOTDbwlQcJFy32w+Cil+vbbb03IEJ033njDSquwUqnRpXQLtzn3x2LOxAQmfh+S1UgeI7scdzxijSWKgA4ePNgsXCxULNWywvPRdIUDDJY7YsohhgMQXgtc7czyZvFvVJq/GbXn9P8mCZAxltdcc42saVFiAlmO4vcl0kKkAYSVWDQxWWLFxGjZKy2IDytbQaiJ5+KOZ442tcaEABDt1q1bu7vvvjspQkdiGiGFmjVrmtWOm7127dpWl05yHQ1XwkXjlZKUuoUQRrj33nst9k9eAAlklGcJURISqhzD70ukhUgxCAXu57DJB1nWzGlWG0lnDUVosUm2dbwJCkl01IszMrO08LfHxU6bUsIDHAAQaNzt8YWFXRKR5pCEhwPvBS1e6YOOy5uyLsrmUuG2F7kLmrwJfl8iLUSKoYFHr169zIJm0hWu17JY0bkGhxX+HpSQkUhGdjoZ4CTYUa5FcxRuL84oyTi4r4kP48pmyhUhAUSfw0F8kZW9ORc7oozw8ni4yinlwjVPfJtD2Omnn24HDKxpDgW40JPhshf5QUKVY/h9ibQQKeahhx6y7mJkXpNYNGHChHKpD850ED5i1RxowoEduKexsC+++GJrLVrYCM10QFybRDwsZJLzSNQjQxzXNtY5g1LoOsZr5pBBxzWy6snYF6I4BLIcxe9LpIVIESRv0QGMzluU52Ad9unTx5KWyiOejGuWOmlcyJQjMXAj0+DvQjIcrmfqxYlRc6kiZn3SSSdZrPqdd95J+cxtXgeZ8XSHI8Oe5itkhRPbpmad10SWPgevsKMaiWmhF4AyL8S8ODOqhQAT5Th+XyItRIogQ5myIpKSuLBjEY4fP75UbtuygtsVSxCXLJ22KP/K1DGSCCR/Ow4THGpo2IKFSg9wrFXEEvcyme6pgL8VBwGS2rCUiY/zGpiWhSsbYaaFK/+eZOsz8pO6dOreuS+vEw8ANeHK8hbFJZDlKH5fIi1EiuACTdtJ4tBc4Ol0RblOuqE+GZc78V0+9iySnDJ9tCKHGf5ezNlu06bNxtaiWKoM7BgxYoTFg5OZgEdsGpc7/26EKMK/F5nnWMcM1KBWnSEoHMBIAJw6dap79tlnbdFrPUyAI75OzTSJZUJsCf+e2RS/L5EWIgXgWn7xxRfN0uKjVqdOHYtFp7tlJOVB9PhGMLDwwjajlIMlc/pVKkHksKpJxuL34PXjaqazGvXJWNX8LqUpnwohGQzrmeQ1athxr+O65nBFyRZ/L8ZZEmemLr2oUAE90bt27Wp/a0R96NChFt4QYkskVDmG35dIC5FkcJeSjUxMEuuPmCWJRsSB091ghBphkppCoUHU+H8aiWSTKxZRxPJ/9NFHLVGLNqkINQ1EOAgh4LjzS9Pmk58h7hz29CZ/AJGuVauWZeJzuCJOTniAhD/+fYuCLHJGYOL2pkELCWQzZ84MbhWiaAJZjuL3JdJCpABcoVh9JBTh/qTZxc8//xzcmj4YIIEFSM9wXK+UMzGikXjpihUrgntlDySMIXocgIgDY+1yKcPi5SCEoDKHu7iJeZRjIfxMICPxi8ciPEG7VSaMUWZVkkx8DhO44DlI8FgkvpHsVh55CCK7QJM3we9LpIVIIlhZWFO0t0Sgcc0S32RoRnlcqMkwx1LkK/FWumrRfhORzlY3LH9j6p1pq4p3gKQurF+SuggrMNeZ+uUttfnExU1JFZY4cW4sc9p60liF5iSlzX4npEFHOV4TsWyS3/jbZ2KbVpE5BLIcxe9LpIVIIlhdM2bMsHIhPmJc9BkRmQkDFxC22267zdy42SzSIYghVivJWngtyKBHGLFeycqmjKsolz71y8SXSaAjW5t/K/4uHGKITZfl3wsxxgqn1ptQB+8FvBiqmRabw0Q5jt+XSAuRRD799FObtoRQ4D4l9puOMYzFAWuOxChi0rkg0iEkjeGyxmNBLJhLG4thGmFrUerVQ+gahqWNixvrGwsaaxq3dMH7lYVFixbZqFDc8MzOZuhGsh5b5CYmynH8vkRaiCSBBUW8lJgvdb00viAWTbeqTCBXRRrI7CbGTmkUsWoOSFjWJO7Rq5syLqxqrFmmh/Xt29dVrlzZBBoxv//++y0TPlnwb85roSYdlzclZFjoQhRFIMtR/L5EWogkgEDToQrXa1jPS7z03XffzZikoVwW6RD+DWgfShvRatWq2b8D8ebDDz/cYsNYy3ylfIuDFLXQlEkluxyNf3Ms+IYNG9pr4MBG/XUmhD1EZoImb4Lfl0gLkQS4KNPMgvgjLlSSmWglmUlxyHwQaSBJjiYoxJfJskaQudyRCY5YV6lSxaxbvpIljgXur4PBTycPSsbOP/98SyDkua666ip1IBNFklDlGH5fIi1EEqCN5dVXX20xSFytWNHMFM6k0htiomF2N7FypjTlKgh1OLP6kksusQS+sH86LTvJumee9JNPPpmyfyOGgeBmx4qmrIuaaRrclEffdpH5BLIcxe9LpIUoI5TqUI/MQAg+ViQKUZeMcKfCQistWPWjR4+2edZdunSxEqVchzAEsWDc3EytYlwo/0ZkdJN9fdlll9kQjVQIJ6VvZJ+ToMYBYa+99rJDUiYd3ETmYKIcx+9LpIUoI4xYJBZNDJSLPy5vRDsTYAgFQjF79mzLgKbhB0JFNjM1wuzTsKM8Gq2kE/qXUxpH5j1tP+lYRkya5DGywglVEA4oS2vRwsCaxsMSNl2hBpvOZbKmRZyEKsfw+xJpIcoIjS9ovUkrSdpKMj2JC34mgDBRC4zVSKYxvbux6oiT4gJmn8xj2l7mOgziILFs4sSJrl27dibUXAaxcEnwogkKrUWTmdyFJf/YY49Z1zn+7gwGef7553P+UCRKTkKVY/h9ibQQpQRXNi5tGoSEGd1t27Z1r7/+elInM5UFOp2RvYy1SB9qZlvTDY2OWHzP/rBhw7Jm2EYyQCAplRsyZIiNmSQ+zb/d3nvvbWEAJoYls2UqdfJhzXQ4dCOf/t6ieJgox/H7EmkhSgkxR5LDSMLCnUlyEIKXSaMJOUjgWiWRiq9YduzF9/k+n+D3xdtBCID51OFgDTqE0XkMIaUhCYewsrqmcW+TQHbooYfa45O7wGMLUZBAlqP4fYm0EKWExCtmGuM2ZjQhsWimTuWb4GUziPCSJUvs3zEcK0p5VtWqVS3RDHFlNGVZoMMZonzcccfZ45O7wCCQ0kzsErmLiXIcvy+RFqIUYIFycce9Hc42pgaZmCfWqsguSP4bP368WdVYvPybcomkrpoM8FmzZrlvvvkmuHfJYdpWt27dzLVOXgDxb+qo9V4RIQlVjuH3JdJClAKGVVBmRUtJLK/GjRtbP2hZ0dkLmd2Ua9GEhhpqxJSaahLLqHG+7777zKouzXQsarZ5v1AzTcIarUrJKJc1LUICWY7i9yXSQpQCsoCpfyUOTTcpSnuUDJQb4A0hbEFrUWreuVSSuY9VTaLd5MmTrbSqJODypiyvU6dO1pGOJLUbb7xRbULFRhKqHMPvS6SFKCEkhjEGkdafuEUZi4g7lDGVIjcgWYzM+JtvvtmsXuqpuWSSXHbiiSfa4BT6spfk35yaderpsdB5rK5du1rXN7m8BZgox/H7EmkhSgDdoohFU1JD4xLaTBJfZLaxXN25RdhalDp4WosSq2ayFlY19eVY1cykJvRRHKHlPk8//bRlj3P5ZVoXw0B0uBOQUOUYfl8iLUQJIKObFpM0p6Dsql69etb/WeQuuKpp9sI4SzK+wyYou+++uwkt5Vr0CC9Ou08OeCSn8bNkkPOzzCAXIqHKMfy+RFqIYoKlTJ9nhmdgTeECvfLKK92HH34Y3EPkMljVL7zwguvfv7+rX7++23XXXU2sK1asaNOuwtaim0sGY8hJeMij6xtle4y0FCKhyjH8vkRaiGJC/2e6UZHRzceHulqmGmFpifyARC8Syx5//HEb94lFzHuBbmJY1fTpJkGsqIQwXOjUTNNGlt7hJJA98MADwa0inzFRjuP3JdJCFBMSiYhDkvjD4v/lqsxPaC06Z84cmxFNa1FyE7ikkg3esWNHE96i5nVjTffp08csaTwyVAZggZe1s5nIbhKqHMPvS6SFKAbUxhKTpAyHWDR1tE888YS5QEX+QhMUvCudO3d21atXt8Qy6uZxZ9MilvAIXc0KJpZhZY8ZM8ZqpnGZ4/ImgSxT+r2L8iGQ5Sh+XyItxBYgFk0TiwsvvNAuwjS4YFAFbk9ZPwIRJrGMQStY1ZTl4co++OCDra87M7wZ2MH7CBBsXN4kkOGRIbcBQc+H+d6iaBKqHMPvS6SF2ALEoum1TLIQAk3v5YcfflglVyICrT8Z2EH9MwKNRc37BYt50KBBlr+watUquy+19nQgY3oa9yMZ8YMPPrDbRH4SyHIUvy+RFmIL0LSCvstYPST69O7d27399tvBrUL8F1zW5C7QtISQSKVKlUyEKdui6c2DDz5oddWET2iAU7duXRNyDoDUXMvlnb8EshzF70ukhdgMlNNMnDhxY0Y3jSgmTZqUUeMoRWZBBjeJYFjOJIiF3crIZUCUmeU9ffp0N3v2bDv8YU0zZ5rM8E8++SR4FJFvmCjH8fsSaSGKAHc2scQBAwaYJUQ2bpcuXco8ulDkD1jV119/vWvWrJlZ1Vx2d9llF5spjSiT20CSGXuUZWFdi/wkocox/L5EWogiIAuXGOOxxx5rQxGwgsjKVUa3KC4kFtKzO7SqqQ7gvUTJFq1FW7RosXE0JuVbvL/Uyzs/CWQ5it+XSAtRBEy16tWr18aLao8ePSy5RxndoqQQayYDnPrp1q1bW300l2CaoDAKk7g17zNc4bzv8OKI/CKhyjH8vkRaiEIgsYdxhY0aNbJyGiZejR071mYOC1Fa1q5da61FST4kv4FkxO23394Em6+tWrVyU6dO1QjLPCShyjH8vkRaiELAYqYT1H777WetH2lWsXjx4uBWIUoPVjWd6ijjYyY5B0AyvJmqhgt88ODB9l7joCjyh0CWo/h9ibQQhcBIwdq1a9v84COPPNKNGzfOmlYIkSx4P82bN89dc801lvdAYiLNcohRd+rUyTw3SlLMHwJZjuL3JdJCFIBY4MqVK2261U477WQiTaMJaqWFSAW0FkWQGdhx0EEHWakWl2esagQcq1rdyHKfhCrH8PsSaSEKQCzwmWeesX7KWDZ0F6PdozK6RSrBqmbW9IgRI8yqDuPUBx54oIk3Wd+4yDlEitwkocox/L5EWogC0NqR2lWybsm2pb8ylowyukU6wKp+7LHHrMkJDU64TBOrrlOnjtXrM7Oaki6ReyRUOYbfl0gLEbB+/XobwN+4cWO7OJI0Rn9lWdEinVBBgFV93XXXueOOO85a0VJHjWenefPmVsb1+eefKwM8x0iocgy/L5EWIuCzzz6z7lBYMNSx0hVqwYIFwa1CpA8OjLQWnTFjhnl2yADnko0bnKY6ffv2tVKtcGCHyH4SqhzD70ukhQigLhorGoEmw/b222+3JDIhyhOGudxyyy3ulFNOcRUrVjSxZg413cp4j77xxhsq18oBEqocw+9LpEXe4z8Dbs2aNWZF77zzzuZabNeunXv11VfNohGiPKFNKBYzh8iePXtaa1F6fVN5gIXdvXt3G9ZBoxSGe4jsJJDlKH5fIi3yHppL4NZGmEnSYSoRowZXr14d3EOI8gcRprXo+PHj7b1KjJrLONZ1y5YtzdrmYCmrOjtJqHIMvy+RFnkP832HDh3qqlatam7EM844w6YRYWELkWkgwoy6ZGAHrUWp56d1LQM6zj//fPfUU09Z/28N6sguAlmO4vcl0iKvQYiJ6RHfw82N+/Dmm292X3/9dXAPITIPMsA//vhjy/Ru06aN23fffW0IDGWDDRo0cMOGDXPvvPOO3N9ZRCDLUfy+RFrkNSSG3Xvvve7ggw82a4QSF8qwdHET2QCx6pdfftkNHz7c1a9f39zfrEMOOcR17drVXONqLZodmCjH8fsSaZHXkHBz+umnm5sbdyGD+GloIkQ2gecnHINZpUoVay1KfgXucN7T5Fx89913wb1FJhLIchS/L5EWectvv/1mJSzM88XVTfINdalKvBHZCK1FSRyjCcoxxxyzsfc8h8+2bdvakBhqr0VmklDlGH5fIi3yEmJ6DM2g7ScD97GkGWaA+5A4tRDZCk15nnjiCXfRRReZQHOp5xBKrHrQoEE2z/qbb74J7i0yhYQqx/D7EmmRl5DRjRV9xBFHmMVx/PHH22ANIXIBes2/9dZbVrVArJqZ6HQrI7HsxBNPtIEdK1asUGvRDCKQ5Sh+XyIt8hIyX4nfceGiR/dVV11l2bJC5Apha9Fp06a5Xr16WXIkXiNmVjOwg9aizz//vHrTZwiBLEfx+xJpkXdwUXrkkUcsA5aPAUMMiEXT1ESIXINKBazqkSNHulatWlm3Mt73f/3rX92pp55qo1hff/11WdXljIlyHL8vkRZ5BfHmRYsWWXnKHnvsYat///5KqBE5De97EsuwnGkjygGVPAxi1XTYO++889yLL75o91Er3PIhkOUofl8iLfIKLkDURTNMn+YPTZs2tQ5NsiJEPkBr0WXLlrmxY8daa1F61SMFWNUM8KCRD1Y1lQ8ivSRUOYbfl0iLvAGB/vTTT22gPhbEbrvt5i6//HLLhlXzEpFPMFCG1qJ4kYhPk5uBJHB4veCCCyw7nM8KFrhIDwlVjuH3JdIib6C86sEHH7RsV+pHjz76aDd58mTLhBUi31i3bp375JNP3P3332+x6r333tvGtLKOOuood+2111qCJfeTWKeeQJaj+H2JtMgbwrpoXHxckC6++GL3/vvvB7cKkZ9QjkhrUfp9U0uNNLDIBmdgx8MPP6zKhzRgohzH70ukRV5AF7GJEyfaLF7e+o0bN3ZTp051P/30U3APIfIbWovSlax9+/bWBIW2orjB69atayWK8+bNU2vRFJJQ5Rh+XyItch7c2VjR/fr1s2xuEsaoGyWjW248If4Lh1Zai9J9j7AQ5Vp8XipVqmQuccJFWN4i+QSyHMXvS6RFzkNM7aGHHrI4G4PySZThe/aFEFE4uOLefvrpp13v3r1tzjpywWrYsKFZ1ZRrqbVocjFRjuP3JdIip2HwPQPwsZyxCGiPeMkll7j33ntPGd1CbAE8UAzsQJyphsD9zWeIJij33Xef5XSofDE5BLIcxe9LpEVOQ3cxLAJi0Lzla9SoYeUlDNgQQmweDrJffPGFmzJlijVBoUSLtqKMwqxZs6YlX86aNUtCnQQSqhzD70ukcxAaFtAGkBmyn3/++Wbjrrh8KbMgg5OSi8suu8zmz9KA/4033rDHKorvv//ePqC33HKLGzJkiLvyyivNjczpuzArlTrlhQsXuhtvvNHuz4CLV155JaWjITnpcyEhm5v4WpcuXez3FUIUHz6jXA/uuOMOm7/OoA4khK5ljMG855577HaJdelJqHIMvy+RziHoPU0y1KOPPmrN8xlLN3fu3EJFGsFEZGfPnm3izAeNmC0nZdoEVq9e3fXs2dO99NJLm4goj/fll1/a8yB6Rx55pDvooIMsdkWyyaWXXmof2IJdi3gMElK4jRM496dOefDgwe7tt99OSS0mB4VJkybZ81AXzWsbP368+/bbb4N7CCFKAk1QiEdTmnXAAQdsrKvmukGToOeee84SyxRKKjmBLEfx+xLpHAGRo9aRDGYEFhGkcxCWamGQ9IHbF5E988wzrfk+Lq3HHnvMrGlGOFKGweNhGRds+PHLL7+4u+66y+JUjHgkkeTJJ5+00zRj8HhuDglYrKHwEgMmLtyxY0d7Lu5PXeaFF17oRo0aZa0Kk/nB5vXSSYyOYpz2mf7D3wPPgnoTC1F68K4tXbrU3X333e60006zlqJbbbWVxapbtGjhbrrpJvPkqUlQyQhkOYrfl0hnOYggTfGZ4kTfXUTvsMMOc/vvv7+5ed98883gnlHovsX8ZAQWwcUyDuEkTLtAypXIhGZiVBjD5YO3fPlySxxhDjMiXvBncX1XqVLFHXrooSbaoRXOAeKkk04y6z6cNkVC15133mmvgUH0yYwT87xY0RwiSBjjpM/r0QlfiOTAdQerms80XioOwsgKh3SuQxgBZIlLrItHQpVj+H2JdJZD9jKt/W699VaL8S5evNiEsnnz5ia0r732WnDPKHxwEMuff/7Z4kihxRuCKxs3NtNyeOxQWHF3kYiFyxqLHfdWQebPn28xq7322ss+qKtXr7Z9XN1nnXWWvcYQPuQ0FOHkzddkjorE7T9gwICNk66wonkN/L2EEMkBrxSHbXJYOIRjTVPmyAGe8Bn5LUuWLLFDc/waI6IEshzF70uks5zQkkaMcUvzYcDyxQ2FSCHapYHJULVr1zZLmlKLsKb4q6++ciNGjDBrHWs63lZzxYoVdjigXIPmB2GHIpLY+BAPHDhwY3IJ7mhc38m2pBH7mTNn2oQr3ubVqlWzvwmNGnShECL54H0jifSKK64wq5oBNnz28GAxFpZDP2IuisZEOY7fl0jnGIgQbt2TTz7ZxLI0Io21TG0kVjQfMEbXhRboBx984Pr06WPtNUkUwYovCDFfTs9Yr5Q9cX9+FjHn54hJY+kT+yYmTZya18vtyXJF85p4DcTUcXWfccYZFkMTQqQWPv90JevcubMlkhKrpmTrmGOOsc8krUWVuFk4gSxH8fsS6RwDQSyLSJMUQpyJbG8Sw8iGLmjhkhDCkApizsS8sYYLwvd8GPfcc09Xq1Yts5ARXyxxMr6JX+FG54TdqFEjd/3115uQJzO7m1g7VjRuNxLgcLGvXLkyuFUIkSr4DHPIx7PHdQBvHJ9DMsA5uHNdeuCBB8wjp9BTlECWo/h9iXSOgSCWRaQXLVpkDfYRaGLRxHYLQnwJa5h4NEljnJwLwgxa3NfEpBFj4tdhNjVxcOLCJLhxn3vvvddEP5nZ1pzS6TtMRjdvcU70ZJmreYkQ6QMB/uijj2yoDbkpHMr5PLKwqumpQEiKUJ1IgCZvgt+XSOcYpRVpTsBYtLigsUKpX6bTUBxElbItXOH09Y2LdGhJc2quV6+exaLTdWImHk+We8uWLS0mVrFiRTtohPF0IUR64bNPHwQ8ZlxXyFXZZptt7PpAGIpZ1pRfqgmKRDpvKK1Ik9Rx2223WZMCfh6LGOGOQ70z7QEpsyBeHZ8zi0hzSibLkw9lPGadSigFC2PRXAxat25tzVqEEOUHnjLGYE6bNm1jExR6gJMBzmH/oosussN1Mqs7spFAlqP4fYl0joFI40Ym85pM6qJKsAqC8A4dOtTElxg0HyjgsWjjiQs8tEaxrnEnU4dNmRcZ5QVBtIk707WsXbt2aZuUw2slKYXXRL1mWBetST1CZAZYyxgNNC/iAB2GpGgxSg7M6NGjLZyWr2KdUOUYfl8inYPgQqLzD9OeeNNvDqxPGorQdYwPScHGA5RVEDu+4YYbrJ4a+EqTAkqwOBHz/wXd2XPmzLGYNkljCH+6Yk7//Oc/zbXN4QF3WrNmzSz+LYTILOhYOH36dDMKsKQZ1kFiGaWSPXr0cM8++6wZChy884lAlqP4fYl0DkIHMWoViR1jXRYFE6Jo7Ue2NkJdMEkM4aWl6LnnnmttQrkvIOIkYtGwhJMwHzRi2UBmODFtMqppXELf73TEg3HLU6PJ6Rw3N1Y0bu/QIyCEyCwQaq4jXH9OOeUUay3K4ToMkw0fPtw8fPlEIMtR/L5EOgcg5kMtMxOocCVhRVKbyOQnRBYXNqVQxIcRNKCxByfWBg0aWBIHQk2TEqxmkjzoeY3o0TWIGHNoSQP/j7XepEkTq5dGkPlQ0ciAWDiLqVqhsKcanofXjIudDzqvmzak+R7jEiLToRqDroUYAmR9U1eNNFFjTf9/rlHkx6Qr+bQ8SahyDL8vkc4ByGpGoBEnhJPyKAQa0aJ9J/EeRBfLNhRprMxwSAb3xXVNMhgfDhbfk4BFLTNu8Hj2JW7ysWPHWiY1LmZ+Bhc31jsCjfs5HXBAwa3N70gsmppMYuYcQoQQmQ9uba4X1E/TlRCjgSZEWNcIN42VtjQ2NxcIZDmK35dI5wC8yenYRRMPpkvR0pPhEvw/i9MoruuCgzB4w5P0ReMS7kPbzHHjxtkHhUXXIFr5ETviJFtYfIiYNb26+Vl+hi5iJJqls6MQH26y0mmugkDT5Yy/gxAiu+C6QdgKg4Lxsttuu62VUmIAhId/mqDkKoEsR/H7EmmR1VCHTSY7ySdY/7i91SNYiOyFChGMhHPOOce8e0gVbvBjjz3WwnFUm+Ri1UZClWP4fYm0KFeINZGMFl/sh675oggT3xiNyYcYK3ru3Ln280KI7ITPPeE1GieRAEreC1Y1ddWVK1e2pFVCbTRSyqUM8ECWo/h9ibQoF0g+I5GNWBPWMG7zcPE9+0zUKioOhRATiybhbeedd3aVKlWykrOCLn0hRPaCWNNaFDc3VjVub2SLpFiqV0g2wz1eMKk1m0mocgy/L5EWKYe+2cSSiJvjqiJmzPhLarDp60u8qVOnThsX39OFiKxyTszUXiPauMG+//57e0xO2nfccYc7+OCDrcaSjHIeV+0FhcgtfvvtN2vKRCiLZkUklCFffKVhErk0lIFme2JZQpVj+H2JtEgpTMShHIpYEuJLNjlJXpyKyR4nAx0rmIEc4eJ79vfbbz+7H41Tjj/+eBt1STkZp2v6AfN4FSpUMDcYgk7GOqdvIURugVAThyYJlrJSKlJIKqNXA9cTDvWUmWZzVUcgy1H8vkRaJB2s2eXLl7spU6bY6ZduZnQWwk3F245FjIlYMo1P6tata+6rcNWpU8e6D1GKEd6fxfhL4s5Y3+edd55Z0ZRqkAnKtK18qKUUIp/h2oI3jkl6YRMUrg2EvBjYQVkpsWxEPdvwv8em+H2JtEgafDBI5pg6dao1NsH6RWixdukEhqgiyCeeeKKJLEkhNF8JS75Y1HvTKOWmm26yGDMCH1rfWNf0+UWYeUySxcj+JDb14YcfBq9CCJHrkDT6/PPPu549e9pIXAZ2cPDHGOjVq5dZ3ITYkjkGN9UEshzF70ukRVLAin3zzTfdtdde64477jhzVXO6pTQKC5imJ5xyiS/THQ2XNUle1EYSZw4Xvb6/++47q39G8Ik14dqmRzgWNGJd0CLnufiw0tBFCJE/0FqUPBeaLRGr5gCPUNNalCYoXIuWLl0a3DvzMVGO4/cl0qLMhLGiiy++ODLcnc5nxI+wihHSsjQ5oQc4DVkuvfRSi1Ej/rvssoudmlUXLUTq4eBMC8/bb7/dkj4ZoEPyJhnWm6tbxsPGQRuPGd6z8Oeo5Cgq2YvYMgd6rh08F7kohNAKs4xpqsQYzAEDBli4jM6DXH/om8A1icZO6RyZW1rQ5E3w+xJpUSawfulMRju/sEk+iV/EjsN2fsSRkhEvDuui6SeOQOMG57nVo1uI1MHnF+8XI3AZqMNnm8M43jJCUMSGCVOtXLky+IkEXlussoMuhAgo1m2YMEroi8RPKjJWr14d/EQCkk051DN7ukaNGvZcTPW75ZZbLKxVWB8Eri+M0eUgQB01+S4c5LGqaYLC4B+uRZlcrhXIchS/L5EWpWbVqlVWw0jHL1xNvKVI+MLaJdMSCzeZMSE+hLi8OQwQ4+aDj9tcCJE6sILbtGljcwFwIT/++OPWAhjR5KBMWIvbsGYLwuGZJC+EnYM1eSiIKHkoHTt2NI8Y4kvSZ0EYr4tAM4sAq53nYjY+5VaUZG5u/C3eOqpJsNZJSiVvhRwWDgcdOnQo9DCRKSRUOYbfl0iLUoGLCSuW+mRixMSCOCkz0zkVI+Zwi+G2ql27th0G6EJEnJqTuhAidfB5JkGLqVTknYQQgkJ0SdaiDJJk0YKT77hG4E0j7BXmjoTgymZaHz/Xu3dvE1esYT7PuNSxsqkMCT/fCC8HdCb1MUtgc10FuY2ZA1ybSDDlehEuDhU8xuLFi83IyCT869sUvy+RFiWGD+KECRPMxY1FS70isSCaCoQftmRDWQXxZ9xrFStWtNM5A0KEEKmFmDJhLdzS8TacJHaGXf/4TBacSb9s2TJ32mmnWbInFjiesBAei2l1VH8gpogmz0MsGjHnNgYFhfBYxKdJEisqNh2CpYy1TiknWd943khe5TWycLdjlVNN8tlnn2VMBnggy1H8vkRalAhcWJyCOekydYq3ERY0J+pUNr1n0hYndmLeHAg4JGgcpRDlCxUaWLiEu2g2VPAzOXPmTCuPwtWNS5ts7ILwGd53333t84z1jNXMQqQRfhogYa0DljSHAIR6S5Y0iWxkeyPIxM1JXsUq79at28aBHVy76K9AaI7XmQl5LSbKcfy+RFoUG/9esZMzsWASMxBM3M/UNW8uTlQW+DBS78hz4lZncVEgFs3rEUKUD1igNCwirsx1AE9aCBY3B2tiwbiY582bt0mDEfopMDCDLGzaBIcCj0s9jEmTBT5x4kTrhUAcm+co6lqDB4/HQMjpREaWN6WfuL7pRkhrUVzdeADxxiGBHC6wqgndYaGXZ2vRhCrH8PsSaVFscGWTuMEJFBc3GZrMck7ljFc+dMy7btq0qfXoJhbNoUB10UKUL2RaY902aNDA3NOIXAhid88995gly2eXYThxVzmJZljSJHYhwsSwgZ+lpJNEMz7vWL+ILZUdm7OiwzJN+v9jRfPYuNnD0k8OCQg8M/S7du1qrUVJLMMdXqtWLYuNI+ipMji2RCDLUfy+RFoUC0SRDw4xJsqfiEVfcMEFFitKJWSI05eXDxLlFLisCiavCCHSD3XHCCACzXWApiEFLWXyVu68804TaVzPxJzj4oolTY4JyV39+/c3azeEn8dtPXz4cDdkyBCrk0agN+c9Q9yJRRMDx5KmsyHXrPjzci0j6xyLm9fGtQw55PrC9Q3rnd8n3Z66hCrH8PsSabFFeLOS9EEZBG9oLFpqI/mQpdI9RHyKeBExK96u1ExSQqFYtBDlB5YpOSi4ibGksT7jgkatM5ZvaEkjinFLOnR3kzxG/Dm0eEsDz08SGK+HZDHc2WSbc5goKpGV7G5eAxY0cXN+jusMddm0JOaQQAOXdCWWmSjH8fsSabFFSKqYPXu21UPztsGNRGyHjM9UgvuMbkN80DkYEJMiyzt+QRBCpAdcwfRGQMRuvPFGa1QSTwgDrhnEj/fff3+LSc+dO3djElgIyWSINJYvlnJZDt88H4cF5gVwjSLJlOzweBw8DkYGI3AJoZ1wwgkbWw7zuigRI+GMa046hBpN3gS/L5EWW4QMTkSZekfEEjcSFm6qoS66Xr16dsIlS5QYV6oPBkKIwuE6QBIX9dKIF32zcSUjvlisK1assL77WK5YzWRpc80IexrEvW4kaxEXpiPYjBkzypRnQmUJ1we8bXQaw6AgUay4YMVjVdNGlPh0KNYkvvXo0cMEv2AJWSpIqHIMvy+RFluEloDt27e3ZAzetCSJpLIXbpiliRVNqQQxKxI90nWiFUL8FzxXhJ7I5KbKgk5j77zzTnBrIm8Eq5lsbrxfYQyYJihkUlMJMnjwYIsph/D5JqZNC2E8ZKHglxaS2Jgpz/UJK5jXWdLJeDw/VjWZ5oy9pJ6aDHEartAKFUOFfJhUhdsCWY7i9yXSYouQfIEly1uGmmhafoadgFIB8SwsdTI6EWhcZkzQyoRaRiHyDSxgYsoMxyCJiySwgiEnvieui3VNiWYYAyZbm/acxHi5bkyePNn2uXZgOVNiRWtQKkToD14WeA0ksCH6WO48JpZ/acCqXrBggYk+rniue3jzyDLHWOFAUrBpS7IwUY7j98ss0vj8uXji3ij4DyeyH/49ybIcOXKkZWFSKkFjgIIn4lTAh2vQoEF2IiZRjQ8GpRVCiPTCNQAPFglZuK6JL1MuRU9tLEsWJU9YsDQzKdi/APc1YocXjJ+lsxjWMz/Pz7Rq1cqSUXn8soLok8yK1Yv7nEYp8cEdJQWvAENFuP4UnO5HIiuJblyTklmuZaIcx++XWqQ5DXGaICGAbjGkrJf1NCQyCw5gnFCpVyQDk7poenMX7M+bbDiF8+YPE0A4aZMlGtZQCiHSBy5gspwRWOLHHJwRZESLryzc2Xi7CIPF47ZY4QgoDYiwcGlcwn1JykLgcZtvKbmrOBAzpqEKDZZ4rXRFLKu3j8NGOAEMjwDiTMiPOQUkszKwAxc/c+/jSXGlIaHKMfx+qUQaS4fMPPz+xBw4uVx++eUpD6yL9MIHjJIn3pzUKZMwRlwqVY1E+FBw8MNVxQeZRgO4xBgxFy/fEEKknvAzSRIYiV5kdtPQiLhtuHD/khiG4BZmqBG+YpIW9yGLesyYMRZCI68lWZ9rssO5ZiBrlIbR15/Xngw4qOA95PWfc8455lLneegXwcEADwINUgrLci8JJspx/H6JRBrTntgE1hTiHI4nJLmHDDhOFCJ3wF2EWwsLmkJ/+uli5Sbj5FsUeGV4b4VJapR5kDEqhBBFwbAMrHz06Kyzzipx0lhxwDihhzgeA8q1GNrB85FNzihPDjA8b2lzZ9DkTfD7xRJpTju0fmSOKCcJ5nRy0cb/j6uDYQuctJTYk1tgSROPxrVFcwBOjAVb/yUbno/RdrjWeW8Rt+JQUJasTyFE7kMMGlc6skYMOVXXKaxzwn248BnfiQFDUhl6SLtkOqeR9IpBW1JLPqHKMfz+FkWajiu4tvv162dp6MQlSOYhvkCcARcI9XElfUEi8yE+TLnFXnvtZafGYcOGmZCmCtzauLcpeyCTktOxEEJsCfqAk5yGrBErTmWJaAgdzrCeKSGjXIseEsSqSWDjukmeVklIqHIMv7+JSCO2WMTEnZlcQh9TnjScKkKRNxftJk2amNlPUgHxBi6wFI+TaKSVG4sOPnhOCGtwUqSHNrGXwu5b1kVZF7WUlDyQmEFTgptvvtneV4XdX0tLSytceOAIjzH4h6RT4uQM9SjsvmVZaByL6xI10xwOsJ5pgMJ1kjwadJLrGBUqL730UrFbiwayHMXvbyLSxBupdaM5OnWq1apVM4HmwknNKmU4BMyxqDm50BGKJuuY+gTRtXJnEdYIS6/IOyC0Qb10Yfct68Izw+PzRsd9hLeG1n56X2lpaW1pIdDksXDtIFyGNhV2v2Qtrksk1NLzG68fRgyxabLLEWqMWa5njPEkrwZRx/jdnMc5kOUofn8TkSZDDQuK4DtPyt1Y/D8XUBZmPSeW8DYtLS0tLS2tTRcGLWE8JnThdS6qXMvfd1P8fqEiTQYb3VYY40XSECcUTPjQkiaphzR0XJKUX9FNpm7duq5OnTpaObY4MfJvy+L/C7tPslbB50rH82lpaeXGSud1Kr7i162CrwNLGy8hGklXNpLKikqwDmQ5it/fRKTJ5CYzjcA7mbUEwBs1amTubn4Ecx5rGhc3XVcoyeJ0sGTJEiv61tLS0tLS0nrd4tgYvfPnzzedZBBIUdUqCVWO4fc3Eek4JJCR3k4dND74MDiOH56JIc8884wFxoUQQghROgJZjuL3tyjSENZJUxJD0TZBelzeLJJ7KM/CotaEIiGEEKLkBLIcxe8XS6RDVq1aZWntlGXhAuchWGTiquOYEEIIUTpMlOP4/RKJdAhtGnGBU0NLbJohCL169Ur5dCQhhBAiFwlkOYrfL5VIA31M6VM6ceJEKxwnySyV3aiEEEKIXCWQ5Sh+v9QiHUIf0++//97GgvnHCnaFEEIIUVwCWY7i98ss0kIIIYQoG4EsR/H7EmkhhBCinAlkOYrfl0gLIYQQ5Uwgy1H8vkRaCCGEKFec+/9f6Wi6zg095AAAAABJRU5ErkJggg==)
MathematicsGrade-8
Mathematics
Find the measure of all the angles of the triangle.
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)
Find the measure of all the angles of the triangle.
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)
MathematicsGrade-8
Mathematics
If
, find the measure of angles 1, 2, and 3 and name the triangle based on its angles.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAOQAAAEACAMAAACUKyqfAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAL0UExURf////39/fn5+fb29vPz8/Ly8vX19fz8/NfX156enm1tbV5eXlZWVlhYWMDAwPj4+Le3t09PTwoKChsbGzIyMiwsLCEhIV9fX+fn59zc3Ly8vLS0tMHBwd/f30tLSyAgIHh4eMrKym5ubikpKTk5OZWVlevr68/Pz3x8fDc3NygoKENDQ4qKit3d3VJSUjU1NaqqqtHR0WZmZkVFRe7u7q+vr11dXUFBQWtra1lZWZOTk9LS0vr6+p+fn8zMzGdnZx8fH2NjY+np6fv7+7q6ukdHR97e3sjIyISEhIWFhb+/v/f3952dnZmZmUJCQtPT0/7+/nZ2dhkZGdjY2La2ti0tLb6+vklJSTAwMKenpzMzM7KysvDw8IODg2JiYsTExDQ0NC8vL7CwsOzs7GxsbC4uLrm5uWVlZSoqKqWlpSYmJj09PcvLy2lpaXp6etbW1uLi4hwcHFNTU+Hh4XFxcc7Ozo2NjTY2No+Pj5GRkZaWluTk5EhISBoaGomJibOzswgICEBAQOXl5RERESsrK6SkpOjo6K6urqampjw8PDExMaCgoGFhYRcXF35+fsfHx8LCwsPDw+3t7XV1dWpqavT09Orq6o6OjtXV1ePj4729vVFRUYeHh5qamqurq1VVVWBgYJCQkEpKShYWFh0dHZubm7GxsbW1tbi4uLu7u6GhoQkJCQAAAAMDAxgYGCcnJyIiIouLiz8/PwYGBnJycn19fXR0dHBwcG9vb6Ojozs7O4KCggUFBXl5eZKSkk5OTh4eHs3NzVtbW6KiolRUVHNzc0RERNnZ2e/v739/f6ioqFdXVzo6Otra2vHx8YiIiJycnHd3d1paWtvb25iYmKmpqXt7e0ZGRpeXl62trQ4ODj4+PsbGxlBQUICAgE1NTQwMDGhoaNDQ0ODg4IGBgcXFxSMjIyUlJebm5oyMjFxcXA8PD5SUlKysrGRkZBMTE8nJyUxMTNTU1Dg4OIaGhg0NDSQkJAcHBwEBARQUFAICAgAAABKld/0AAAD8dFJOU///////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////ANR6x34AAAAJcEhZcwAAFxEAABcRAcom8z8AAAxISURBVHhe7Z1bjuMqEIZ7Q0gI8cwO2ADbYSE8I/mBVfCK2NGpwjhxEifx3cWcfNOadnpa0/m7MPxVXPz348ePHz9+/NiCLH/+ZZgWzrnohK9f+BfhrrPGmBCEbyiazHvPFauvvsJjyEopL4LRzahUGaISYpqr0jvD8TMDleWCPpILI0SG20yr+qXPSB+rNiWCaCOUPvbvVKU0syOBSOr+Sgcz7xdzMSxb17dTpuZFBSNZRfpGRPKh7c3nHklvDG+gvcpk3MJgjCMJIvsr0khh8uyxozKOZGjBEEgBY169nsm9d4WOJ7ZwT26KJEtDp0UbmY1YG0m4n9uwPFKbuPS2ApEJchCmjV3cCq7BR5vq5Uwkj52BNMQtcIIXA/dVKI2P8Zm2DrxuhCTEhFj72AZgwhoNaUgSeWbmJCWkIJCGzHRIFJAsQw4SAnRA7bzp5UCmD8yN448fbSCZ/OebtOQ5sX9bJfPJxdSCH1+NZNqZpkqQy5E+zy50keVzhKRP0VqnPafH3Pfkv7lWJWzXdWCKijVqlS+JCEsxdDbmlAFB6SNHG/DT+GuvH+X7ui5XOW+A9upc9gQTKw6p7QxYcuGbSOhcVYoxketcpZ6V70FTzCJ8EwkoGCYdtWqHym5GTVSJKLwPor78iMpBEGuxPn+fJJVexKz+Zor8g1SZViRh+M7fRErvUONskeSQXHwzmhKcWqksNyvyT38TCb+G2JcU240kiPzYS0Acne6/o12RX+5JyCoGjQ03V+hdPzRXGEXdbWqxXZFKfBgnVY6C31pzOyLl0x3I8jCL+IrKxo0S4GZESn+PTI82+c3QzcRjkk9VpIQcsH+bKmWsDUOWgCJVErn2J7wOEC/0NmcEUZHSx1BzAh4gnQUiRhIzv1B7FJbF1KoFsHK9BbhDVKRyna0Zge7na4qtlNklr2HswH+SPE7MA8PQ8RRHqiLhndpQRXJ7XxUlBc7h89pgpTMvIyVYgNdWTFKkTDmZQaQO7i4yo2CV6l2p3XPMMI6vOSFFkVKJrMT9nrw3SogkxE4PXQ8mxA+K2NgC3KEoUkGmKMUtktYkrfu+FhpjTkmkYXzwMY41qTSpkaJIUAKj/C2SPhroUfvOFd0arrUt/wBgwni/LdECTGkkKBLSC4whRJL1ParnOsHI0b9/xpMejfMyGTGYOxg6xjZnBKcmUioYITnn0Yp8SyNAgbOTa+SwhZbSsQS76t6kJeQiyXSwOPbbzsIocu9yUngdLxDofMqaKy8eutqHzQDkREqvSyHbYEV7JIsHO510SO6ig95oNO0Gd7Vw0EPXlyR714KwfY4hWZkXZdm+XVmlMgTe3OsEIDsEY8FE1GgSFtn3rj4VE4cr/G8qnlHCjtdCwhCkvdI2DLqJimTJdmXxHtrtiMvkwXTXuLyADXZc71EaYy7FrasiKlJBg+tDx7Qw0PheTPcdxh8tQQX8+9DAiYqUquYdoEHhPOT7rSvQvU5aAKlh2Owvyd6TM5HFytUXD4AxHGY2WhfpBViAyZvVh8H90nM8y1Aivlkzd98P0ngk7xMBL0g06/W6bZEwdLzpdKUe7yVrWCRWAd5MhzBcIl+vgXZFftAo9W2PTqFZkaBxOkMucbx1rIVWRaLGeyL2iDddF0tFuhbd2xQpweZMVpYL3gTckQxmsDbnNkWqp8mORyRuSC7U1astisTM5I3NmaZBx4PVnPc5yRTtRbJft7Igjg2KxAx5WRzbE8l0XL5NrDGRqzQ2JhKGx4lJq680JRKrAEuGjoGGRErIkFdpbEik9Lhupb5YRjsiweYs3YI90Irjwd0pX9e3vqORSILNcev3UTUikte1SutoQiRmyMstwJ0WREq0ABs0tiASJztW2JwR9EW+m9BZAHWRkuW4ee8mcZG4e2XORp7P0BaJ1ZwdDnog7XgwjgsrHZNQjuTzWoDVEBa5m0bCIksVYBeNdEXuuTOVqEic7FhTzZmGqEjQ+H5CZzEkRZaJgK02ZwRJkQqP4ajXe0BQJA4d+55nRc/x9DanvtgHcpGU3o2Wru4DNZH72ZwRtETi0T/7DY83aIlEC7B7HImJfLdDZyuEROLS1WMeB0BIZDmLpF7vCxmRODwepJGMyLJ0dV8LcIeI4zlUI5FIggXYNNnxBRIiIY5HaiQhEofHnao50xAQCTbn4OPGrxd5lM0Z4eecdnYk5byVozTWZa/JRs41kPhhPfgHpH+/SXc7LOGZ7c4ZGyJizBWnS/c257CfW/buGVMOiiysX0CyHhgen88i2RWlcwK0sFFzjQeE7lo6mgVWAY7UeOPC3rVUAY4cHm9c17uep/GySEKGbOLmefKZXCUSqznPh14dhjdXiHy/SXdPZNkZ3ZuBcj6z5mcexqtwyePxvTm4qUKwtuxrsmHdouBVgM05Y1SWyoETMEVkr/asng5/tth1Yu49jKMV0DyDd/UcG+5ZccRDDs56BAA+NgLgAY8BOfEJEuU4spNzAXXyEMLAyp12Ywzwcx0PHqh3usZzzQAOjwdMWn3lVJFg5Y6udExypshyVNcFGk8UietWjprs+MJpInEX0tlDx8BZcyG4PPcqjWdFEjLk6zSeJLJUrE4fHm+cInLrDp2tnCESNZ5WBZjiBJHs3Ymkp3G8yLenrp7H0SLBAlz/dLWjRRaN9foyjhWJk1ZrNyLvyKGO50orN+bISGIVgILGI0VeUc2Z5jCRZenqxUPHwGEi8XD5CyodkxwkEnfoXG0B7hwkEisdZDQeI1Iq4S63OSOOEHlhNWeaI0TipBWJoWNgf8fD+PhweRLsHkk8dvTKKsAUe4tEm0PuAeQ7i8RKx/kTOt/YVyQeK0fF5ozYVSQtC3BnT5F4HBlFjTuKxAyZks0ZsZ/IA3fobGUvkWgBLpwI+MxOjgcnO6hZgDv7RBKGDsIa9xHZ25z6giB7iGTJjZ4yS5AdROLGBJLD443NIj8fLk+DzSJxky5xjVtF4noHqhbgzkaR6sI1HfPZJBIPlydW6Zhki+MpO3QoDx0DGyJ50BkWB7BeJE52tKFxtUgYHqlbgDtrRZKa0PnGOpE4EXDN0tWZsJyFyEMUVomUMDzeN+nWB5pSAh86hY9QrSpXifTjI9ekprDA4wGZXOaei+D6na8rRD6et8JS6AK1u1OXR6p7yORXigSNo6FDiWC70zZCzqW20uFhcIsdD7TOkQVgOUQ3eggiKVKIfee4NJJPz5dhWfDpx+tfC8OzE26rTxaKLJMdY5sj2R8+XLe+IgOH3tXe3ukykZMWgBOMpNIpJyHqc8kXiUS7+qoHIjl+2CMdvLGll10iUrLpyQ5UXi9pIaHnKSP4fJFlWedUu5x+4DUFfDDLRL6v5tCLJBjN8mlpJNHmpOnjQehFEuw5viHlwqJ7EpeuvsuQudt+oo6Ega03wMxvPwuAgbfOOcehyDbP8WA1Z1ojY/i44KTYxm3R3FUL5t0OZVyPB/GEWyFxViRfLMANVBi6DrzdtlFEwujd/w/wo7aLlKqcDzG85TkiWXp7siw+XgcPaNrsByB7q2b6gKPPvov8PNlR9vEX6hfWIVFbuTrCWnwXec6EDtxF10VSqnzG0lU5Enl+JM+a0LmJ9CDy3EhiFeCciQAYuHvb5KGTKxc78ulYDAnDo42pnNszD772w6doRfkvUgwCv/D8HUs/xiT7QSR3XWdDeQz54diuXnTW1qvdsN37sz+kSmCO8Gnyx+OCNeUiDhd7csHBg1NAx5PqxcHnoF4IE7bvb5Qwvdp/EOXsLZJ7PZ+IHP8zkdBc/+F7cohkEP+qSKlrRvovdzx/rFY9mLrgpNkfP378OA2m0/GVnROQHlOpnKdKqjKFztXabNMoUfPTCR8lRRcIbhJcjhKd45ynYF72AuAT57Kjtj5nDWCK0UrJGF6KVTJBNu0CjYR6E9Bc0SbKiSXW3jkvRfgHcvQaSRXDy83Hg2B/vIE19F+B9CZyzeHv50CyjDE+ogR6OrV3tXWNxAgvcF4VhhGIZ+NgJFNO+WVLgEwGa8pTMW6OoeTAQ62UDcg+xMZ27ZcHa+/6J91Tg1XB9kVZZ5ofKm/Fo2wf7j2WQuxF81inYdplKB5B63yIpHJDmQV/DY2318HxcPMYLx2GZY8y27pktFnAuxroXDN0pQ8jhTa31kt23dxsVC45SHiuAbJ7vUzusHToWiTzXOMDp5of8X/8+PHjx9X8/f0HS8iJ7CxFygIAAAAASUVORK5CYII=)
If
, find the measure of angles 1, 2, and 3 and name the triangle based on its angles.
![](data:image/png;base64,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)
MathematicsGrade-8
Mathematics
The measure of angles m, n are ____________ and ___________.
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)
The measure of angles m, n are ____________ and ___________.
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)
MathematicsGrade-8
Mathematics
Find the measure of angle p in the given figure.
![](data:image/png;base64,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)
Find the measure of angle p in the given figure.
![](data:image/png;base64,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)
MathematicsGrade-8
Mathematics
What must be the value of x if
is a right - angled at A?
![](data:image/png;base64,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)
What must be the value of x if
is a right - angled at A?
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)
MathematicsGrade-8
Mathematics
The measure of the exterior angle of a triangle is 107o . If one of the remote interior angles is 31o, find the measure of the other interior angle.
The measure of the exterior angle of a triangle is 107o . If one of the remote interior angles is 31o, find the measure of the other interior angle.
MathematicsGrade-8
Mathematics
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)
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)
MathematicsGrade-8
Mathematics
Find the measure of the missing angle x of the triangle.
![](data:image/png;base64,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)
Find the measure of the missing angle x of the triangle.
![](data:image/png;base64,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)
MathematicsGrade-8