Punkty D i E leżą na okręgu opisanym na trójkącie równobocznym ABC (zobacz rysunek). Odcinek CD jest średnicą tego okręgu. Kąt wpisany DEB ma miarę alpha. style="width: 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s1lhFBptY2EVhxR5VotRJzXoTb+R4X1+KosTk2Xuh7Ml5t6yFBRr4iqFproRZVx00YWMogvACxc3zWbuUWi0jc/ApKRoR3NhtFSuOWCoWI+vllEzZXPDTyR33zLj7x3tZHtXPKBYE1coZIJCqnvSpLNTkxRFujDw+pZqKrPj59femOV6Ng8BIcVRSLSN7Ij5uYgMa2vlqAHTxOoDd9ZiNN1H/I8XsR2pCcWalAQisjl1v3UUSWMyoqO7ePD6umEqswP/Ls1m3lDIYjZKor3lvio5IMMGPkimr3lNao4wbm1BE5UrpNefnfxsPGhr/ElIQWBCR4SHyR0TkJ1QY7LH5PN4csJHTRVRGoW6OOABUF/niy+60LXXE/+OGqHj/6dG8qRwkEHCa7v69b/mzYIgCofhD+WOQvZ3B49meXFBxn4tkd7jZIQT8W3eJu/ICKmkUH8FI2tSEE5r0pj4ER3QMOYOeN0xgVtfcyyCZtxZ6/riR2c2w2KLJQt3wSIXWSlrJkMHXnd8lkJXjmipl3M7T5TMduCLnLUNXfe41LzQW26achyPzzSgWBNHQCzQClSdxFUgINx25T5+tgal2cxf8Jmqq/td3ig6dKLdcKl0HX13Mr42ybNli+SEaXCSE4g0Ii1sFcol1BBpiAdS3RRqd0EEpgo1TGVeuYchzKogQMDDnZINLvi8wMiH7EUuIcbnDyZAfB7D8F4sXTTXItRgrIwZ4YZQ48jMRfI3+8ReJGFkTbQUEkmjMxPbU3oD0t5emsrswP+PZrPyEI1IO+3mzmgH7mjLVn5akhF77yt6yfOv1UicStqMrEkGmCjS5hbnkTSF2jvQ/U31BmCC9lKoAf59mNes4PeAyY14ixlpo+zgNNLOt6j2nS0vyx+tQp1k0EnDSxZqaVkqN/74bjnswtNjJdSAkTVJYU7E+YxjrEn7ByZg1Kqt7wdedyyQvBZrE5rNggFKIflc+RB2LLCCkPlorquWrpOt3cD7yPXLN8gNg43bomiS+nMHysTHhstv331Kzo5ZpxSKNUmlvH9+7S9yulIp0v7jp6nMDprNggMWTU7S4241ySmeZqmr7ioZWt37anll881S/HEc5tnWy0Umz5UPZ1fHziXONHiMMdNoSHnbCTWNY+VBZypDkwy/W1LSbBYc8PlzYkTD2MECq2zvUfN8edwq1GDYMXK0cVk4SaG+b4KcmBTqFuki508+KZbbuRhZxxAnKW+zZsl6tP/gPdGZyspl7gra70PSOM2IQeD9fJ/W1h4lAzKcZSKDpq+R14ppRbZznTx0wYly0aON6VO7+lwvyzfcICVl00MKI+uYgQ94vq5jWLVjIqZQlwc7U1m5hBHCPK3mcuMuDX4/ms3KC7IsKEcg5W3nYUB2BlH2PTP9ea92rrxFzrtOcZYl2fz3bZYjMvPRIs0bX5GHrhwth/Q4XM43hTrJoB+fEUuhBoysY4KTrVisS5cfnakMIo3Fk92E7Bc0mwUb3RnnVvA+fbXVq6VZGt9eJ6+taZRPk9/r2meoHP3NCulSaH75y0/lpafmy6ZNS+TZhXNlXsPbstP4ViYdZeCEK2XK5IGyr/FIJv+Q1c++Jm9tXCIvrdggjR/qpP14+fXGl+WSQ4zbmEGxjjhmBJQr5Q2Rxoc4Uqf9hJQgmMrsoNks+GAxtTy5MLd1ju/+XPp13inLVm6QzZ8Yj5l0PFgmXveQ3D31BOnlVLR3vCeXXHGd7DJuPaXf2TL9yqrYHpdJsY4w+WpamGiRQqNIB4OG519M7XG3gvdmxp23Gnflh8dohgMszKfX3pH5Xn35ifxz0xvy3idfGg/o2bPP+fL04lnynR7GAyQQUKwjCD6omFQx+etAOhXmseoJ48qeWiVp8J7pOoYFzYWP37McHdVIcbQu2DfJ+2+tlXc/dTbdJyqny19frpEj42i7Dig0mEUMrKQxmdoJdXorVrrrGCfX4ABTmZoBQWkiaPVgjBmd2QxRHAkepgltyvEJec+hUIOW5dfJZQ9vMu5IEKBYRwRMmEihIqK2Rj0m6Un2Cu6XDiAQaTS7sIISxeSAuvGR8lbHEBaJucyLpJwkRXfVCikshdoiz986WzLdE6ScUKwjQK5oGiKNyRVpSm7FCia6BdYvb7o+0JmPm266zrhq5drk8yABpOVV+fNi47oQNr4ky7cY16TsUKxDDCZ4TPR20TSiH5h/8MWUdzDBAisIncoKBWNLNZUhslbNZyQAbNgo64zLwnhXPvzIuCRlh2IdUszmJnaTIyZSpLzp9A4uWGDdqzQWwaLqIuW0q6Ci1q4Ba9cBpGdPOdC4LIwt8tcn2PgmKFCsQwYmeOyhtOvnjcme0XQ4gKlMrfMG0VRmhznWrJjZHhIguvSVAcWcTdluL1n51P3BPIIzhlCsQwQ+MJgI7boUwemNTlfc8xp8wmYqs4NmszBwnHzv/D7GtXP2/EY36Zj8E+8lBJsljvJCsQ4JSHuju5Wdicx0emPCJ8EH2RHVZ5Crx3OQqUn+3iq1TIcHisH/9T/ys+7GjRPad5P9ukGqW0GgkO9MbeIdFOuAY6a9sS1LndyBGU3T6R0esOBSF13wFoTVXwAznPq7wzSnW1iSMpGokuvq75R99jDuc9F2L9n/kINl7/bGvQVk9RBl60pwxFso1gHGrP/ZnZAFgWY0HS7wPobZVGaHWrsGrF0Hi1WfHSUVffvLfnvvKW2MxzJpL3vs3UsO7tdfunVI/8Ree+2V+tMK0uIwt3Ix5i/tbkhiXJMAgbT3lIunyqrVa4xHWkGN8Npr/1MmTzrHeISEhVkPzZY//vE54y7NBRf8QE4+aYxxF04SiYRUVOyfMYF//vnnqQisqoo7EoLAnTN+I3/f/K58fZ/95BtdOku3vTvJ+OqJMmTIEBl/wY1yyqnV0vjmKtmzXauU337bdPnss8/k7b+/YzySBu9tahwnfxTZPeI97A0eQBBJ46Qsu2gafb3p9A4fEC5EJNb3FVmRIBx/6RY4lUtNkaLdJbM/5QVjTu09j9KF9ZAY/Myw4aONuzTwUWDOwZxkV69G8IAMH+ckb2EaPEDgw2KaOFShxgcBH6ywmpBItExldqDzmgrT4eUHmTp1EVVdnblrBONQHYvLlqUb9kCw7c4uR1ocHRTx/yDeQbEOCBjwcHvrtkfgAwKhZoOT8BI1U5kdNJsFk/r6zHkFoqwTXvUxqwDjexBs3dZQLELR+8FuWykpHYp1ADC3Zen2ppqnZAW9/SSxBxNZFE1ldtBsFjzUuQXzia40UTkkc57B2FUjcry/yAjpQPbILl1OSoNiXWawEtVty8Jkjg8Ea0HhJ+ydygrFHLtWML45iZcHZDVUwR0yRG8K041JXVbETIvrBB9zGrZ3qXMaKQ2KdZkwJy9dHROTHVav+ECQcINJMgqdygoFY1edyDGJq6JBvMesO1uxK7/oMnjr1um70UHYYY7UucGxOIWhTZctJMVBsS4DEGdz/7SK+QFgfToa6BZjcXHz02wWDHReCTt3Psal+r1cfgP8PLJ/usACCzNE2PQruAPF2mfMFaduAJv1absPEgkXeI91E2VcerfTbFZ+8Fqr2Yx+/XOXX9T3DItNdcGpgrKHnQcDZb57ZvL0rlKhWPsInN4wkulSgViZzrizNhYRVxzA5BYnU5kdNJuVF10aemKexaKunr1u/VvGlT0XT7kwGWzMNO4ywWcBcx8pHoq1TyDljbN+dStUrErxRaGODjpTWfWEcZE1ldmhW6DgM8BIyx/ULVu5UuAmurr1eoe1Z/xdO+MZsipIi5PioFj7ACYmGsnig52pDLXqOIKIS528EWnRbOYtxaTAAeYlNXDQmdTsMH03uoUpFrB0ihcHxdpDMCCR8lPToQCTF4SaZ09HD12r2Li3iKXZzH+KSYGbqEJbaHcyjHVE2Gr9G+D3Qscz3e9H7KFYe4Qp1LqOZBBoOr6jCaIZ9T3H+xz3RRnNZv6jpsAhwPlS4CZOmqM4AZ0XdXVs/Ht2jaCIHoq1B5hCrZuIkPKeVnN5rKOsqIL3XWcqm8TT0VLQbOYfEEFVXEcVcPqZLoVd7MIKCzU7wUZKnD3FnUGxdhl8QOy2ZqWFmkayqGJnKtMZduIIxj3NZv6gm3+cpsCBbszaNUdxgmk804Ge4roMJMmEYu0imKh/mBx4unQRJim1BSOJDnjPaSrLD81m/lBKChxgYaX+fKklC/wOEGxdsIIMi65JFGmFYu0SEGq7PdQQaUxSJLroTGWTJ53DLIoGndmMfcPdo9QUuInqMcD4Vsd4oUCw4dfRLRwwBphlsYdi7QKmUKsDGRM1t2ZFH0QcahoP3ej4vuvRmc3wGpYauZE0pabATYptjpIPCLXd1i5kWSjYeijWJZJPqLk1K9rgfdeZyuLWqaxQaDbzjlJT4Ca6urXT5ij5wGcErZUp2M6hWJeAnVBjAGIgcmtW9KmfNz81DqzQVJYf3YIGnyNO0qXhVgoc4D3Cl5VCmqPkwxRsXUBDwc6GYl0kuYQaewt1K0YSLTApolZtBRMQTWXO0JnNYNKj2ax43EqBm6jzmNvbrPB5sctAUrAzoVgXQT6hLiblRMIHO5WVjrpDAq8nzWbF41YK3MSt5ij5gGDrzsWmYLdCsS4QCjUBiDBoKisdlIpoNnMHN1PgJroMoVfvDVLiFGx7KNYFYCfUEGgKdXzA+48JRIWmsuKg2cwddCJaqm/G7eYo+aBg20OxdoidUCPl+dCsmRTqGAFTGfpaW0FETVNZceAzRLNZ6TzfkCnWiIp1kXEh4L1R5zavsx65BDvOnc4o1g5AamnqZVdphRoDi0IdH1IiokTVGAc0lZXG5ORiR/0c0WzmHAQT+LJSagrcRI3O8RlQ50K3sRNsuzMX4gDFOg8YlLoWopigkb4rdeVKwgVNZd6A149ms+LRCZhO7IrBq+Yo+bATbARO6sIkDlCsc4DJAqlvO6HmPup4AVOZ2r8Ykwn2VZPSodmseJYvy9xShSDCrbKMl81R8jHjzlptQIR5OW6CTbG2AUKNlIs6INIRwOUU6hhiZypjVO0eusNuGF3nBnOU6qGodNE/gfGtjnE3m6PkAv9fRNiqYGN+1pUmowzF2ga72giEmi1E4wciaprKvAd1a3X7GzJbPJHJnuWaRiVVVSONK3dQx7mfZ1DbCTbGBSLsuECx1oCVvF6or6BQxxCs3mkq8w+8rqrZDK8/zWZ6GjQucLcXkf36Z0e2fr4f+Lxhe6wa4SOrEBfBplgrYAWvW8Vjtc+GF/GEpjJ/wetKs5kzvE6Bm+jqxn57CbCAQ4Stfu7w/OMwNijWFrCHT42gAERaV0sj0YemsvIAT4jqBIY4+Jl+DQN+pMCBLlL3sjmKHVg0QLBV8BmN+h5sirUBVqjTa+/IiqAo1PGGprLyoe9s9gvjigA1BY7o0wsfBca7Gl2Xy6WfFuyZxl0rUd+DTbFOAoG+NvlGq0KN+jTrkvEFq3WaysoHzWa5wWuhjk8vd6mo6XXMl+qc6Rf4DOoEO8p7sGMv1hhsui1aWL3B+c0IKp5gXNBUVn5oNrNHF0V6kQI3KVdzFDsg2LrsS1T3YMderPHBVwc9JmWd85DEB52pbNKkszkmfAavN81metS9znitvMz66P5tNbL3G2Q/1R06GB9R3IMda7FGOk1NqWHAY7WmruZJfEgffznfuEuDTAv6VxP/sTObRTXd6QQIkRpkeG16xNyozovry2AyU9G1fUbmZeplNcZdNIitWOODrnN+I+3G7mTxBqYydVVek4zuGFWXD126E9FTXFEXk0CXpnYbddEUFHc+HOLqQgJRP0qcUSGWYm2XJoGZRTW0kHihM5WlIzuaysqJndksrkcm6lLgfgQZPSsyBRFzaBD8A3j+KF2qYHxEZYzETqwxuLDaUgcYVow0D8UbjA2dqYxb94KBzmyG7ZZxM5thnKoRrV/7/tV0MwjKdin8bjrB1hmIw0jsxFpnKMMEgNNdmOaMN3amMlUgSHnQLZzwfsXNbIYUuDpO/UiBA12GqRzNUexAdkHXEhoOcfU1CxuxEmukQ/SGsusp1DFHZyqDSNNUFiwwGavRXdzMZn67wK3g/6V7/YME/A1qbR1CHXbDWWzEGh9mpMxUsJea9UiiM5VxERdMdKnOuJjNMEbVFDgWMH6O0yA1R7EDmVI1IwYvyj0zs03FYSEWYo2BpOtQBsMKT9EiNJWFC0zC6uc2LmYzCLU6j1VV+bt7JWjNUXRg8aJb1GFRHrRMgFNiIdaoRappMqRyaCgjmPh0pjL0/ybBBRkxNXKKg9msvj5zQYKx6veiUvf/K3dzFB25DGdhHCeRF2u7xic33XSdr6kjEkzmJMdGVsZl0tlZdTkSLPDZ1ZnN1IVXlMDzU1PgEE6/5zH8/9SFUhCao+hAhgxfVvA6hnH/daTF2q7xia7jDYkfGB91dZkLOZrKwoPObIZUeFTNZroUeHV1ecp4QW2OokM33yMToAZxQSeyYo1BbVenVldaJJ7Uao5ERbTGjEt4iJPZLAgpcJOgNkfRgddJN06w5S9MC7vIirVuIzwbnxATmEx0pjIu5MJFXMxmEMMgpMBNdJnJIBu3ME7CvrCLpFgjvaEOHAxqpEMYNRFMfGojDYwLmsrCiZ3ZTM2ahJkgpcCBLqIPUnMUHbrFOBZ2YWmqEzmxxoC2q1OrH2gST2AqU1N2NJWFFyy01IxZekGW3VchrAQpBQ7w/1c/L2HYEoXoWv2901s3g1tzN4mcWOtW1KxTExOINE1l0QOpcHUSjorZDPNZkFLgJmFojqLDLh0e9N89UmKNlZ1aq8IHmHVqYgIvg/qhpKksGugmYZhMw07QUuAmYWiOogOLc/UEN7y+Qd/OFRmx1r3YmIB5DjExoaks2mASVs1miKzDbjYLWgrcRPc7BLE5ig4s0HVp/CCn8iMj1qhTq6tPRNRBGNSk/GBs0FQWfWA2UxfnYTab4fcOYgoc4HdQfUBBbY6iA4GcCgK+oG5Bi4RYYzWkbnBHtKSmOkh8oaksHkBAINhW0gu1cJrNgpoCNwlTcxQVLHrClA4PvVjjxUVzdiuMmIgVmsriRZTMZkFNgZuEqTmKDmRf1ewAUvlBTIeHXqyR/lY/hIyYiBWdqQwf0iCkEok3oPe/StjMZhiz2Y2dik+B499C5Lti5Wvy3ntNxqOloZtng1z3VcFriaNwVYKYDm93QxLjOnRgUNTempnewirp5uQHNZFIGI+QOIMxMuvB/zXu0qBEctnUnxp3JIp84xvdUpPteovY/fP996UiGQmGZSG/eMlSefzxp4y7NJdd9lM5+OCDjLv8rFm9Wp58aq488n+PyvKkUK9evVZWrVotLyf/7T+//Iq89dYmqejVUzrttZfxN1qZM7tOFjyzUP7858Xy0stLUj+z//77Gd9Ng9d51oOzjbs03+jWzfdjO0uhIqkZWBitWr3GeETk888/T46dtwJVcghtZK1LfwOskhgxEaAbIxgbLJHEAzuzWVjQpcCdLjRWJ0X65puny4MPPyLr39wo++zTRU444dvyvVMnyMknfUf26dxJPvtkp7zz97flD08/Y/ytVp5//oWkeK2WpqbtyUVOs0ibdtK37yHGd1vR/U5hiqxNwpAOD61YwzCkpohQq6L7m5joxghLJPEBQqIzmwXVQKSiS4GrgqKC5zd79uykSNclRfYDade+vQwYOECuvOJncurECTJixHAZO/Y7csP1P5dvHXes7Nq1SzZv3iIv/nmJ8S+k/43nnvuT/PuL3dKmTRtJJDrI+FPGZC18TMLaHMUKnttDs2Yad63oSmjlIpRirTMM6T6YJL7QVEZAWM1miOjUmqmuCYnK/87+P1mxcrV8+eWXsjt5f9xx35IfnX+uVmjPPOM0qajoLu3atskQpMcfe0w+a/lcvty9O/VvHHZYXxl05ID0NzWEtTmKCuYHNeuG1yUoi7tQijX2y6qrHV3Ki8QX3RihqSye6MxmOB41yCxblt1cJF/znltu+ZVs2rRJ2iTFd889O8g53z9TTjv1u8Z39YwefaLs3PmxvLlhY+p+1eur5K0NbyeFOikObdvJPp27yEljT0x9zw5dNjMszVFULp6SnQ7HwikI6fDQibXuhcMgVjsXkfjCMUKsILJW3/ugbs8x0Y1fuxQ4FqUz7rxb/rH9g1RE3aZNu5SAfkvZA63jkEMOka99rYM0v/+BNDU1yTPPLJBPW1pEklF1mzZtZfi3j5P99+th/LQeLIDV3y1MzVFUdO7wIJzMFSqxxqCkYYjkgmOE6NCVyIJau4ZQqynwfv3tfRbz5v1BNm/dmrxqk/rq+PWO0v+bh6e+l4+99tpLOnZIJMX5C3ns8SeSgt+cvE7+O23byv7795ATq0YaP5mbMDdHUcFCR81i4P0od9vaUIk1DUMkH3rj4TiOkZiDBRuOybWChV0QzzLW1dMn2mSFNm16W157HTVqRMJJqU7+Z98e3WXfbl2Nn8jPXnt1TG1VevvvW1J1avw7HTp8PRV1OyXszVFU1LECyr2TIDRijQFMwxDJhZ2pDLVqQnRmM7QpDpqoqFu2cqXAn05G1bv+/UWqxoyvpNbKfvvtl/za1/iJ/KDG/cUXXyS/vkz9G8kH5Pih38pb77aiRtYgyGWGfOiycViAlDO6Do1YwxCCF8sKDUPECk1lJB92hzcEBaSPnabA/7L0L/LuP7bLHnvsIXvuuUeqEVSXbt1k+LBvGT/hjM8/3yXt26f/jQ4dEnLooX3l8P79jO86o3+/Q42rVnQmuTCBQFBdJJUzug6FWGOFproLsZKjYYiYYIyoK3mOEaKiq0cGyWymc1HbpcAXL1kin7fskn/vSn99+WW6G1fPnpldxnKxbds2adreLC0tLal/o13b9jJ2zGjp2/dg4yecgQWxmrUIc90a4DmpWblylk4CL9Z4cXSdymgYIia6MaJLYxECdPXIoETXagocAqhLgcO5jaYnqbR1chqHc1va7JbBxxyZ+r5Tnnzq97Jr17+TV22lXTK6PuboQdLnkMKE2iQKzVFUsNhXX/9ylU4CL9b18+ZnGS6wMtbt7SPxxM5UxjFCdGAhF0SzGcawKgKjbHpsv/G3v8muz3elBDr91Va6dOkqRx81yPiJ/Cxa1CCNjdtSpjLw9Y4d5fjhQ1PXxRCV5igq0wJSOgm0WOMDhFO1rDBiIlZ0pjJd+ooQK0GKmEx0qXi7FPjGTW/Lv2EIS4bWqa/dX0j3bt2M7+YHc+uSV16RTz9D+hxiLzJmdFXePdW50C2Ow9ocxQqCwyCUTgIt1oiY1DQKt+EQK1jMqWOEpjLiBLujEcuF0xQ4aHr3XUEz0PTOapFu3bpL30P7pL7nhMcee1w++OBf6b+f/E/P/feX4cOPS3+zSPCZU3/fMDdHsRKE6DqwYs2IieQDK1t1KwVMZZO4nY84IEhms0JS4GDX7uTUjeYlSfbYY08ZdtwQqRo5PHWfj+cbGmTt2nWy2/j7qHd/9JE79eUoNUexgkWIalbF6+XnVq7AivWcut9mDR40QGHERADGBo2HpFSCYjYrJAUOUmXqZEiMr13/3pUU7i+N7+Tmvffek4XP/imp8/i7baVtu3ayR/v20r1HD9m581Pjp1r588tLCioNRK05ihVdFzw/t3IFUqzx5sJYZgUrGzZAISbabnbJ8UFTGSkELP7VFCcE5p6Z2QtBLykkBQ7aYeZO5bCTX0nh/iJtC88JntdDD8+Wz3d9mWqe0uFrHeSA3r1lzw4dZJ8u+2Q1Ulm9eo28snhxzt9DRbfAKEemwgswVsrZKCWQYs06JMkFSyTETbDIUwUJWRu/IsJCU+Cg2ze6ptqV7U5+tU0q94cffWR8R8+OHTtk9sMPS1PTP+XLZBSOvzdk8GD5RrdO0mHPZGTdtYvxk2kw//5h7lzp2Gmf5N/daTyaH52wh705ihVdoxTVBO0VgRNrDFxdHZLNLYgJF3PEbcppNis0BQ76JSPvtpi9k6KLk7bWrH0j/Q0N+Kw8+OBDsuHtzal71KqPPbZSvve970rbZGS+4+OP5MWXXpZHH5+b+v7Kla/JjLvukV1t9khtx0Lv8EKIat0a6IKCdCbY++g6cGKtRkyAdUhiQlMZ8YJyms0KTYGDyspK6ZQS0aTaJgUbB3GsWZMt2G+++Zb89/RbZdPbW5I/2lb23HNPOfvM0+Q/zjkz9f3OXb4hn+/6Qj777BN55ZVX5Kqaa+S3jz4hHyWj6e+OGyvfPLywtqOgn9J6FIsFdXEdZnTb/vyIrgMl1lihqB8ONkAhJvjA01RGvKIcZrNiUuAAEd6ZZ54ue3fqmCpbf/bJJzLrof+VG2/+72SUvDj1dct/3yr/88BD8sknLUmRTsiAgUfKlVdOlaFDj03/I0kGH3N08u9/aZS/d8u//71LEokOUjl4sBxz9FEFR9Ugqs1RrKg+Bz+i60CJ9dzkk1VXYJMmnWNckbij62ZHUxlxCwigzkDkpdlMF7mrEb4d3/zmETJt2v+TY445Utq3T0rt7i/l/X++L0/9fm7qq6npH8nntJeccMIIOefsM+SC8/5Deuzb3fjbaXBC19iTTpL2e+wh7dq3l969D5AzTquWM0+vNn6icHSfxyg0R7GC90iNrr12hrfZDadBAMCHYuzJEzPEGunNB2fda9yROIOV6+lnTsoYH5hcFz4zN/UnIW4x9uTqrGh34TP1eVPTxXBGckxbF6BIgT/+WJ1xVxg4lKMx9Xu3kXbt2knnzp2lzyEHpb/pM+prCHGbceetxl00QCStZl6QnfHKXxWYyFrXrQz7qgkBNJURv9CZzbzoGw6RVjNFTlLgdvTs2TMV4CCyTR/IUR6hBlE2mZnoatdeRteBEGtMwqqxDCtMp+kgEm3sTGVoPUuI2+jMZhiDbpvNdP+eKnJhZciQzFQ45ng1WxEFVGc4nqdXtetAiDWjamKHbiEHUFtkVE28wg+z2fJlmdEmApSo+C90gZbbi50ggOepzkNeRddlF+vUSkTZuoDUAqNqAmAqU80pNJURr8EE7KXZDOlvdVyXkgIPGnj9VBGLUnMUEzxHNcPnVXRddrHGZKymR6qrx2e90SR+YFyo+xcxLtipjPjBxVMuzKpJIsvjRjp3uaaGG5UUuAkyBVaiWLcGuvnIi33XZRdrHNhhBZMxe4ATQFMZKTeq2Qzj0Q2zWUNDZko4Silwk6g3RzFJR9eZDnAs6NyOrssq1qhhqKtUnqxFAFbh6mDHhEZTGfETL8xmuhR4ZQTLOnFojmKCbLBKfX3mYVSlUlaxVmvVgLVqgtW3rlNZTc0VXMgR39GZzUqJrnUp8KqqkcZVdNBlCqLWHMUEz1UtmeC5ulEyMSmbWGN1qa5OUbNR6xwkftBURoIEFoiq2QyTcN0j2bsUnKCmwDHJR3Fs43VTBWz9usx95VHC69p12cRal0bidi2CqJqmMhI0dGYzjNNCIyf8vLoQPfTQvqltYVGs56qZ0qiazACeqzpGSimXqJRFrDEo2QSF6NCZyuhjIEFAPbwB47TQdLhu8n57099T/gy0W/aqoUa56N8/M1OK18zN1HCQwBylahier1vvaVnEGgNWNyGTeINVt5paxCKOuwNIEMBErE7GmMsKiRbVvcY4snLzli2pa8yJiLDRLzwqoq0LwNyMNoOGl6nwsoi16pLTrUhI/KCpjAQdfWezXxhXuYEYq0L1nROrsrb9wM8D0R42fHQqclf7hwcd/L5YdOM5IFugEsXmKCaYq1TfFTIJbmQTfBdr3bYFbMfhhBxv8OFWxwUWcDSVkSCBeapYsxmMkypjxoxOLQDwpdY7Ie74dxFpn3/BRanuaWpGMgjg+WMRYmYF8IVFBrIDut83ynVroMsSuxFd+35EJgacGkE9OGsmJ+UYgw+0ejwqJsUnHqvLmsAIKTcYpziu1RotORmvUy+7KiOyxt9Z8vIi4y4Nvo8trblSxdg1g4Yj2O5Vkfz/+fkZQbCF540/0dscfxazgMDzjnKAph4RqnuvC8VXsdZNykgZFHt+K4kGWIWrkQmiFzhwCQkiEFOIrxVkguzObNbNfdiOqJrWTCCCEG0nETuAgEO0e1bsbwh4z9SfVnSibv4+6XOw01EyHvv44x2p+8bGbalrU6Ctv38uIE6Y2yuHHCPt27WTu3890/hOmqgHaLqgFNmTUs669lWsdQOck3K8QUrs/AumGHdpMKkgSonyypuEHzVSBnYiBNFVneMQdideHfw/sDfbLdMZPledOu2VEmGn4psPqzin+2Uc+tXnF/8P1N+tRH3e1z1nvC4PzrrXuCscX8ValwZiqjPeoBan1qpZFiFhANEm0p1WMJctfKbeuGtFN/ctfGbuV4LmFPwbZgpa/dz4hSnMSMVXVPRMtUpFFJ/ruahp4VxZiKiAGr66wMLYKFbvfBNrrDTUNFAc3jBijy7a4JggYUJXwlHTnbq5D9/XOcsLxZqeRiobIt64bVuGMBYLxNesieMLe6b7JUU6nzDrUF8n/P1Sa7hBBwsrNZOMsgfKH8Xgm1iXkgYi0UM3geEDjDSRuvWBkKCC8ZvPbKabtP2Y+8zfCSJu/ZzpMMUX6fG9k9f4s1BBzgUiTESaVkqJMsOCmlHA89VlXpzg29YtdW8dfmkKdXyx61RGoSZhAoKWr7OZemAR/o4fZR7MsfjC/wtzba4v/Ay+8PnD33FTqAH+HyrWskBUUZ83hLvYrIcvYo1fTn1jdEeKkXgAU5m65xQTBDuVkTCSFrvM4yDN2jKEW91XDFF0WwyDDp6v+pyj3BzFZPKkc4yrVopdpPgi1uovhzeNE3N8wZYGNapGdBK3CYxEB139GalvCLU61uMaqKhZs6g3RwFmdsNKsQ1S/BFr5Ui4OK4sSRp4F3SdynRpMkLCAiZk1TiEjOLM+x4w7tJg3sP8F0fgHreCRYy6kIki6uIMz7mYVLjnYo1UUNbkXMWJOY5gkKqrSkxeavtGQsIIDnFQo6h1yvnNcQ5UhgzJLBWAdevfMq6iiy6LXEx07blY6/Lzan2HxAOaykiUgQirZjN1s02cvTq6jEK59or7CcaFuogrpm7tuVg/r6TATbchiRc0lZE4oDObmcQ5BQ50orVeyTxEFfXoTAQthdbsPRVrpMDxZWUUU+CxhKYyEhfsmp3Qq5O9lSkOJjOg8+QUmlXwVKyXa94IpsDjB01lJE4gejzhhG8bd63sv/9+xlV8QRc0K8WarcKGLqtQV+fskBYTT8Va1wglzmmgOEJTGYkju7/80rhqBWWgOAhTLnQL9GL3HYeNUl3hnom1LifPSCp+zElG1Wr6m6YyEmUw3l99bZVx18qOHTuK3mMbFbBQV0sBcWiOAnT+nEIWKp6JNYRanaR11n0SXeBXUFM9NJWRqKOb+0zQI1v18cSNODZHAbpUeCELFc/EWm2Egl+UKfB4UVt7R9akBVekurImJEqovcBV1EM94kZcm6MANbuMyNrpc/cwss5cMdAJGS8wCHWmMuvRgYREDUy8auS8/36ZxjLUKdVzjuNEXJujAN1zd5oK90SsMVjVwjm7lsUHTFjqcahYqNFURqIOUrrq3Dd16sVZ6c/pmqxTXNBlWOPQHAXogtZly5yVATwRa27ZijcwlakTFk1lJA7ojsM8+qhBNsdo3mHcxQu8JuriJS7NUfDcdalwJ3gi1mrRnF3L4gNEmqYyElfUFDgiKYx/TNDqYjXOZjNVsOJiMgNDhmRmFrBwU4MbHa6LNf7H6gvPrmXx4efX3piV3qOpjMQBREjqpGutUc6481bjqpVrk5+XOBLX5ihAXagAJ9G162Kt27bA9Gc8oKmMxBndNhzrxIwIW/0sILKOo9msWMGKAroygJMtXK6LNbdsxRMs0ND/2wree5rKSFxQxQaCpE7K02ouz3osjrVrzA1qti0uzVGAulhxUgbwILLOrlerbwqJHjCVqfW36gnjmFUhsUCXAu+npHoB5kLdCUwoH8UNdW6IV90603DtpAzgqljrtmypG+BJ9MB7rjOVqZMSIVFFZxSbaFP+QSqcZrN4N0fRZZvzlQFcFWvtli22GI08NJWRuKNu2dKlwK3QbKbXhrg0R8HcmJVZyFMGcFWs1f8ZfiHWq6ONzlSGPfU0lZG4gPStkxS4FQi5zmwWF5MV0GlDXJqjgErl+ecrA7ieBreCN4PRVXRBNE1TGYk7OoGxS4FbgdlMnR/jVLvGc1ezD3FpjgIKrVu7Jta6/1G+1SUJN3amMmZTSJxQU+BIb+ZKgZtArCDYVjCPxkmwi3FFR4VC69auibWu1kAncHTRmcow+dBURuIEFqtqkFJIEyg7s1muCCtKxLk5ii6zkKtu7ZpYr1ciLPwijLCiCw7qwAfLCk1lJG7oIiEnKXArN910nXHVSlyi6zg3RwGFZBZcE2t1RVCRXDFw4o4m+DCpHyiYyiax/zeJGcWmwK3g76hmM9TB4yBa0AhVJ+LUHEVXt1aDIBMX0+CZkbXqdCPRAANJNZUBmspI3Cg1BW4lzmYztQwQ97q13fY1V8QaA1YdtGotgkQDnakMETVLHiRuuJECN4FQ68xm6rnwUaRScwqVXXQZNXSZBbWkbOKKWKuTN+D51dEDCzKayghJ40YK3IrObFanORs+aqjPGcSlOQrIyizYlAFcEWv18A5QyqAlwYSmMkLSuJkCtxJHs5kuKxen5ihq21W7MoArYq2+sLqVEgk3NJUR0oqbKXArmDvjZjbDYl8N7uLeHEVXBnBFrD/+eIdxlaYfxTpSYODQVEZIK26nwK2otWsQ9eiazVEyadSUPkoWa6SC1FXAEMUwQMINTWWEtOJVCtwEkeYvlXQ45th7ZmYvmKNCoa03owTeb7WUqDsUq2Sx1q0AWMOMDvjA0FRGSCu6lLSuuUcp6MxmyG5FVcB0C/8op/5V1Pe6sXGbcdVKyWKts5mzZh0d7klOEGrmhKYyEmeeVwy1mO+8mPNqaq4wrlqJajpcF13GqTmKajJbr3HDlx5ZKysADFo6waMBVrboU2wlffzlOOOOkHiBFLhaEnIzBW4F0WZ2LTe6ZjN1wROrurVSBlDHGHClZm2FQh0NcpnKGFWTuKITSi97Sqi1axDV6DrOzVHUhYquZl+yWKsrAB6LGQ1oKiMkm+XLMqM9TLJefiawMJ6mpMMxkUfRbKYrJcSlOUqnTnsZV62ofjDXI2vdC07CBU1lhGSDxavaU8KrFLgVLJLVjGUUzWa6RU9cmqPoavaqH6wksdYNFqbBw4/OVDZp0tlZg4mQOKHbTuNXW+Vf3nS9cdVK1NLhmF9U/YhTcxQ10P1ImYNLEmvdtq29OaGHGp2pDINoMjuVkZijtlX2OgVuJS5mszg3R8lyhCsLlZLEWg3TsSpiZB1eEE3rTGXYQsKomsQZXQrc72OA42A2i3VzlL0z51jVM1RaZK1s26ro2dO4ImGkft78rAGClS5NZSTu6FLgVVUjjSt/wII56mYz3VwT1a1qKmoaXG3j7WrNmlF1eMF7iVq1Fd3kQEgcUVPgmOvKsYiNutkMc46axYtLcxT1eWMhZvUOlSTWahSms5+TcGBnKuMCjMQdCKGaAne7vWgh6MxmOL42KqgRZlzq1hWauda6da0ksSbRAB8GmsoI0aNLw/qdAreiM5vhd4xKujiuzVF0wa7VF1a0WGO1qaZe+rMhSujAh4CmMkLsUdOw+FyU28cRZbOZGlmDODRH0ZUArNu3ihZrdQ8Y4OQePmAq06X4aCojJL2YVSPWIPTGx1yrnieP3zUKZjPd3BOX5igq1u1bJUXWKhTrcJH6cNNURogtWMyqqNuLysXFUy7M8pSg82DYzWaYg9TnFZfmKLkc4a6Kta5AToILTWWE5EaXAi+nuUxFNZvh8xwFs5n6GsfFZKbWrRu3tW6PdtVgxkk+PGDw1z2S2f8b7x9NZYSkgfCpIhG042GjajaLa3MUVUNdiazXKWkJCnW40JnKsEpnKYOQNEiBq5mnoKTArejMZmGPrnV166i43XOhdjGzjr+ixVodxOwJHh4QUdNURkhugugC14HfSzWbIQpVM2dhAs9JDRzi0BxFV0o2tbYEsc5shcaILBzgjdeZytQPOyFxBp8TXQo8qPOczmyGz3mYU8fqwigOdWvd+DIPzCparK2Fb8A0eDiwM5Xp9jYSElcgDOrnJIgpcCtRM5v1U/p24Pmo70nU0Im1GRi7ZjBjq9HgQ1MZIc6or8/s6IdJNOhlIvx+OrNZWCPSODZH6a8ck2mlaLFW0ytqYZwED52pDHuqg5raI6QcIHpTBQ5CGIbPib6z2S+Mq3ChWxzFsTnKNiOLXZRYc491+LAzlakrcULiji4FXl093rgKNlhQRMVshueiRtdRb46C56wuCktKg5sFbythWHXGFUw8NJUR4owwpsCtRMlsVqm87mFN6ReCXeBblFjrivw0mAUXmsoIcUaYU+BW1JbBeF5hNJvpmqOoRzNHHfMcDtcMZtxnHUww8dBURogzwpwCt6IrccFsFjah02U0lscgutbhmliTYEJTGSHOCXsK3IrObDb1squMq3CA11/N2sahOYqVjz9yObLm1q3gQVMZIc6JSgrcBL+3zmxWPy9zQRJ0hlRmpsLjULe24sE+a0ZqQQITD01lhDgnKilwKyh3qZHp9No7QmU261mR+fvjPVLfpyhjPldXxJpCHTxoKiOkMKKUAjfBcwi72Uw3Z8UtugZFiXWcVjVhBANZPTSfpjJC7MGcFqUUuJWwm810C6YoO8LtxlxRYq0ej0mCBUxl6oLq4osuZAaEEBuimAK3okbXICxmM8xbcWuOosO1mjUJBnamsuoJ0Zl4CHGbKKbArSCzNknJrIXJbBan5ih2Zm2KdYRAZEBTGSGFgc+NmlaNSgrcCrJrYTWbxak5it24o1hHiDnJqFpN5dFURkhuEKWpghWlFLgJREBnNlMX+EFEl+WIanMURtYRB6vMujp2KiOkUHQp8KgucFESU/ctIxUe9CgV74maFYhbcxSKdUSorb0jK6qmqYyQ/OhS4KowRImwdjaLe3MUinUESB8wT1MZIYWCz46aAlfro1EjrGazuDRHMTuWqVCsQw4Gq9rgANE0TWWE5EeXSlX3JEcRO7NZkMUv7s1RKNYhB6ayLHPMhHE0lRHiAETWViDUUU6Bm9iZzSDYQSUuzVHsFkwU6xBjZyrDqpkQkps4psCthM1spjP+xak5CsU6xNBURkjx6EQpDilwKzqz2bXX3mhcBY84NEdxtWbdae9MMQhynSOq6ExlWCXTVEaIM9QtW3FJgVvB81XnDCxigmo2i0NzFM/T4BRs/8BrTVMZIcWDCV5NgffrH0+fx7Say0NjNotTcxQTM1NalFjvzTRrWbEzlekGMiEkG9VYBibGNCsVJrMZfld1YRH15ihmR7Pi0uCadmh2eXbiLhBp1VSGAUxTGSHOUVPgMC7FLQVuBSUA1bwVVLNZXJujFCnW2ZH1R0yD+8LPr70xKz1FUxkhztGlwEdVxctYpmPGnbcaV60E0WwWl+YoJqZHzLWaNfEeO1OZ2o2IEGIPU+B6wmI2i1tzFLPsXJRY69JFTIN7C1aO92pOx6GpjJDCYArcHjuzWZCIenMUNUtdUs26QivWTIN7CUxl6oBERE1TGSHOYQo8N3ZmM5TfggJ+xyg3R1HHp4lrNWuKtXfQVEaIOzAFnp8wmM2i2hxFJ9Sm3hZds1YFm2lw78CeanUxRFMZIYXDFLgzdGYzdEwMClFtjqIzapcs1rpUOHEfRAJqNEBTGSGFwxS4c3RmM5hbdZmJchDV5ii5gl7XImtu3XIfrBZpKiPEHZgCLwyd2SwotWvoj/q7RaE5yrZt24yrVszAuGix7tfvUOMqzbZGfVGcFA9NZYS4x/MNmWLNFHhuIIiqLwYBhNrquFxEsTmKJ5G1Cg1m7kJTGSHugUWvuvBlCjw/SIWrZrM6TbvjcqBrjhKE36sUGhuzI2tzQVl8Glw5eSvsL1LQoKmMEPfQpcDjdhxmsejMZkFIh6uRNVCbRoUNVUetmZ+ixVpdbTVSrF3DzlSGwzoIIYWjS4GrcxjRA8EIotmsv1KKBVHTIeuhWUyDBwy8jnamMkbVhBQOU+ClA7OZOv+UO7rG76MuuMLeHEUdp9bX3LXIGjAVXjo0lRHiLroIUJdCJfZANCDYVhBYlNtsFtXmKCZWI3fxNWvNMZlMhZcGFjs0lRHiLsuXZU7gCDS4+C2cIJrNotYcRX0tKyp6GlcliXV2SnZ9iF+kIHDPvfdnlRMmTTpb+1oTQvKDiVs1HTEFXjw33XSdcdVKOdPhUWqOolv0uGIwA6qI6GznxBlI1alH0WEVO5mdyggpGt3EzRR48WBOCpLZDBqk7pUPa3MUXWMxayajJLFWW46yZl0cdqaymporGFUTUgINGhc4U+ClETSzWVSao+Q7X8PVyDrKB4B7ic5Uhj2gnFQIKR5dClw1JJHCwbyvM5vdMzM74PCDqDRHUcvIyBi4lgZXW46q9VaSHwwqnalMPVOWEFIYuhR4VdVI44qUgs5shuxgOURS1989jM1R1inbzip6tprLQElirTrxAFPhhWFnKlPrMISQwlBT4PhMMVvlHkExm+nmyjDuTFJ1QH1eJYm1urIC3L7lHJ2pDG8QTWWElAaCBjW6YntRdwmS2UytW4exOYpaClW3R5dYs87ea83tW87AKkpnKvvlTddneQEIIYWhEwymwN1HrV2DckTXakk2jP4pNSutZq5LNpip0TXPtXYGTWWEeIe6fQdzFT9b7oPX9ZdKOhyBiN9ms7A3R9GVj11NgwPVXRn23qx+gDeGpjJCvAETtRpZ8xAc7wiC2Uy3EAtTcxSdIc56iAcoWazVozK5fSs/NJUR4h318+YbV63ozLDEPdATQsXPvuEIdtT5M0zNUVSvFxY/rkfW6ooKIuTniips0FRGiLfoUuA0l3kLIlv1NcZc56fZLMzNUdSMtC5wc12sQRj3uPkBFjI0lRHiHfiMqZM0U+D+oNaugZ9ms/79wxs4qvX1fspzAaWnwXn6lmOQnqOpjBDvwGdMLTExBe4POt8N3gu/zGa6RVkYAkcsKNRFhS4IdkGsO2VFhTSZZYM3A7VqK3jdLuLxl4S4Bl3g5QVn76spXJhp/YhwdVoUhsBR51r3RKyB+g/TZJaNnalM96YQQgrHLgWuTuDEW1DWs4L3xS+zmTqfhiFwVBcyWOx4UrMGlUMyV654c1RhijOYQGgqI8Rb8DlT5x2mwP2nnGazMDZHUbNBdgGcJ5E1WLf+LeMq3mDy0JnKUNvhip8Q96ivz1wQMwVePnRmMz+i6zA2R1F/P11UDVwRa90Hgm1H08DwoutRzK0khLgHJmU1isK8xAVxecDrrprNkO6teySzGZTb6LQoyM1RMG7VNLhdNsgVsU6vYJU9biHakO4VeCNoKiPEe3Qp8Orq7KMTiX/ozGaYD700m2F+Vf+fQdYiXQba0zQ4iEIjdbehqYwQf2AKPJiUw2ymZi2DrEVqBlq32DBxTax1tQI/7PpBBQNETfnQVEaI+2CuYQo8mOB90JnNvBTQMDVHUaP+XAtM98Ra8z/xs9Vc0KCpjBB/wMSvZrCYAg8O+s5mvzCu3EfnBwpqcxQnnctMXBNriJAqROti2hwFETVNZYT4A1PgwQbvh+rT8dJsptOiIDZHgVBnmcsU75cV18QaqLXYOEbWWOHTVEaIPzAFHg4unnKhr2YzVYuC2BxFdaljzPZXvF9WXBVr1WQW5FqBV9BURoh/MAUeHvw0m4XB8KxrhpJrkemqWOv2h8UpusaAoKmMEP9gCjw84H3xy2wWhuYoWfXqHFE1cFesNR+SONWtdaayiy+6kCk5QjwAEzBT4OHCL7OZTouC1BxFW6+2aYZi4qpYp1e1mf/DuETWdqay6glMyRHiBUyBhw9ohB9mM/x/gtwcRbdwyJcRclWsge5Qj6jXrfEcaSojxF+YAg8nfpnN1JR7kOrWhdargetiravPhuEA8FKgqYwQf8HnTa35MQUeHvwwmwW5OYo6disdLDJdF2t9+iE4Kxq3wWoNh3VYoamMEG/B506deJkCDw9YWOnMZm6awHR9LYIQOBZTrwauizWIU90apjI1qqapjBBv0aXAmckKFzqz2dTLrjKuSgdjQp2Hg9AcRdVD/I5OyjfeiHVM6tY0lRFSHnQpcDWjR4INREpnNqufl7kQKwV1AReE5ijPN2SKtdPyjSdiHdT0g5tgAaIzlU2adI5xRwjxAkQmxaQRSfDQmc2m197hWnAXtOYoWGSqC81c/cCteCLWEC11pRC1urXOVFY9YZyjdAYhpHh0W3B0AQIJBzjgyArmVbfMZkFrjqLbsjXRYSbWE7EGavohSnVrO1MZatWEEG9R5xIINVPg4QXvn7rYwnvshqjqgqdyNkfRbdlyOnY9E+vq6nHGVRqsaKIi2DpT2eRJ5ziqOxBCiocp8GjildkMc7IqhuVqjgLNUNPwTrZsmXgm1rq0VINSWA8jOlMZ3O+TuFWLEM/RRVtMgYcfiKpXZjN1fJSrbo3/rxrkFbLQ9Eys8eLrUhthBi80O5URUj7ULVuYY5gCjwboTaG+l26YzYLSHKXUjnueiTWoqsoUa7xIbtry/WZOMqpWV0Y0lRHiD4iq1UnWqZOWBB+Il85spgZIhaLLvJRjd5KaFXK6ZcvEW7HWvUghdYXjha6ry2w2jxeapjJC/EGXmXPqpCXhAJqh6gYCvFLMZpinVVH0uzmKzmuhBrP58FSs8QKpDULCmgqvrb0jK6pmpzJC/ENNIxbipCXhQY2uQalms3I3R9GZ2tROn/nwVKyBLhVe7o3phYIFBk1lhJQPXQp8VIGRCQkHWICpcyve+1JKqOVsjgLNU4PUYrwWnou1Li8fpm5meKF1G/RpKiPEP5gCjxfIWurMZmp20ynlbI6ChYG60Cxmu6HnYg2hVmsQau03yMBUpr7QWPXRVEaIfzAFHi+gG/rOZncYd4Whm6/9ao6ic4Hr/Fz58FysQVhT4RBpmsoIKS9MgccTCJpa1y3WbIZ5W13c+dEcBeNW1TosHIpZaPoj1pr8vLraCCI/v/bGrLQLTWWE+AtT4PFF19ns2uS8XAxqNOtHwIixq2pIseeu+yLWQH2hsEJSV8tBws5Uhn3VhBD/YAo8vuB9Vs1miKyLMZuVozmK2rUTgV6xJVTfxFq3mtCtmINAujaiN5UxqibEP5gCJ3Zms0LR1Ym9NDtj7GYHfIU1QrHim1jrVsOldqbxCprKCAkGTIETiJvObIYyZSHg31GF0svmKLqxW2wKHPgm1kBd2eAFD5rRDCJNUxkhweB5JY3IFHg8gXa4YTbzszmKOnahI6UEfL6KtU7wgmY0o6mMkGCAiVidjJkCjy9umM38ao6CqFodu/A7laIjvoo1flF1VRykujV+F5rKCAkGurlBV3ck8QDaobavhiAWYjbzqzmKLgitqhppXBWHr2IN1OgaL1Yxzj63we9xr6aGTlMZIeVBlwJX05gkXkyrubwks5kuDe12cxSUUtWFJsZtqZ4n38VatzKur59vXJUPmMrUFRZNZYSUB3wW1c8jU+AEgVMpZjNddtft5ihzNcGnG2PXd7HGi6WmMpB69nq/Wy5oKiMkWOhS4KrBiMQTBHxqhqUQs5kaMLpZt05lijXtRScre8WLwXexBjoRnFP3W+PKf7CnGi+ylUmTzk69yIQQ/1munHvvRhqRRIcZd95qXLWCY4yd4GVzFCwy1X8LiwM3tKQsYo00hJqKqJ9XnlQ4XlxdfcGNlRAhpHAQIalGT6bAiRWd2QxjRpeRUdGVYtXxViy6km4pe6utlEWsQRCMZvh/6kxlNTVXMKompEzoDD9MgRMVndnMSe0ac7s6v7vRHAXpdN1uIrcyQmUTa6yK1Bfa745mOlMZVl1MtxFSPtR+ykyBEx0QXP0xmtmtolXUmrcbzVF027Wqq93b9ls2sQZqOgK5fqcmgVKxM5Wpbz4hxD90KfBKCjWxARqiCm+dpl20SuWQzDFVqskMiwQ1BQ890aXci6WsYq0zmunS0l5gZypTo31CiH/oUuClNpMg0UZnNsuXDlcFHlpQSqCILK1OT9R0eymUVazxRFSTgM5N5zY6UxlEmqYyQsqLmgLH55IpcJILjJFCzWa6MVVscxSItG67ltsHzpRVrIEuuvaydo0XVhe9//Km611dBRFCCgOLdDUF7mYakUSXQs1mmOvVny+2OQpS6GqAiXGr/vulUnaxxhNSP5BwhXsVXdNURkgw0UVCTIETJ0B8dTuM7plpH/ipulNs3Vr1PgGkwN2m7GIN0H9bxYvoGgsAnalM9/8nhPiLGtngs8lFNHEKUuFqLRpZVLvAT3eoR6FBos4QiUWA+nu4QSDEGk9MfXJe1K6xANCZALx4YQkhzsHnUo2sedodKZRCzGa6haAqvPnQR9XnGFfuEgixBmp0iw+vriF6sWAiUJuuIAVPUxkh5UfXwVCNfAjJB+Z0p2YzZG7wZaWQ5igIJtV/18uSamDEGk9SLcjrVi3FAOHXmcqwp1p9swgh/qNLgas1RUKcALOZOq/bRddqVrWQ5ig4zyI7U+tNVA0CI9ZAZxDABvdSsTOVcTIgpPzgc66ae5gCJ8UCoYZgW8EY05nNim2OgqhazQZ5GVWDQIm1Fy1I8aLSVEZIcMGkp0YoTIGTUnBqNlN/BuPQSXMUlGitY9YPTQmUWINC7ff5oKmMkGBDFzjxgptuus64akVNh+vGWb7mKLoAEJkgrzUlcGKti67xwqgrIifQVEZIsMFCWpcCV2uOhBQKxDOf2QzjTNWbfM1R1AAQ/8ZkD2vVJoETa6CNrgtMh+Pv0FRGSLCBUKuZL6bAiVs4MZup3qVcdWt8Tw0A8fdVwfeCQIq1LrrGC1RIo3XUwWgqIyTY6HoqMwVO3ALjKZ/ZrJDmKLoA0ItuZToCKdZAd1Rlbe0dxlVu8EKrkTjeNJrKCAkOmBTVKAZCzcwXcZN8ZjPd4lDXHAXpc7+6lekIrFjrXgS7ze0qNJUREnx0KfDqandPKiIE6MxmOCYZYHGoLhDV5igYp/qo2vtatUlgxRrUaKJr8wW2Q1dToKmMkODBFDjxC53ZDIGfGfypgZzaHMWurOrneA20WOOFUGvMSF2oYmxit/qBYY2pNUKCA1PgxG/U2jUwzWa5mqNgrAahrBposQa62vV0m9o1Vj+6moK6oiKElBemwInfQGB/qaTDU0I88/6vIuvdX3wuLZ/8Sxq3bpYZd82WVxub5aFHfpc1VstRVg28WCOFrYqt+QJbCcrqhxCSH6bASTnQmc3Qx2Pf9lvln39fJW+sfV3e2vCWbH5ng1w29QdyTK+ucvnl18g/d34uu42fx98vR1m1ze4kxnVggRAPGz7auBP58vMd0rLzQ+nTva2sf7+dyF59ZJ/9u8vHWzfI1/dsXX9AqC+eQrEmJEjg8zz25IkZ0QoyYLrjDQlxG2R1zr9ginGX1JNP35Xmv2+Vd3cZD2hpI4lvHCYH99xbZs+aWZaFZeAja4BVdyodvvtz+fjdNbJu3Ruyccs2eXblVnnnnXfknbUN8vqfHpVN616VDY3N8nly+UFTGSHBhClwUk4yvFCfNcnbG/IJNdgtLf98Uz7Y+5tyZJkyQKEQazDp9G/Kl+++Ie9s/1S+NB7L5kv57P0N8taGd+WUH9FURkgQYQqclJt07XqX/Ou9LfKp49zybvnHX9fJw5uMW58JiVi3yNIbvyd/++fnxn1udn+6VW5+8evJv0UICRKIqOkCJ+Umla0972j54KMCq8Cf/0VunZ27d7hXhEOstzwi19+20bhxxva7r5MHyrQCIoToYQqcBIUzDvhEPjGuC2HjS8tli3HtJ2U2mDXJc9Pvk8+/f52M6208pGHLfVVywJTnjTvndBn0XRl92N7GHSGk3Gxt3CY7duww7pLRQtu20qfPwdKubTvjEUL84aP1C+TZVc3GXQEMmi5rXquRI4xbvyirWK+9Y4gMvmKX3LjmNanJ8cwbLu0qo+8u4kXtcqgM6L2PcUMIIYSk+aL5LXljy7+MuwKovF3WLbtc+hm3flG2NHjLqlo577+WS4v0lz59jQdt+PhfRQg1IYQQYkO7xNdkD+O6ELoMHeS7UIPyiHXLKrnt3GmyPOUA21PaJ1KP2tJ3wCDjqjD22KO9cUUIIYRY+HoX6bKnce2YPnLpD6qMa38pQxq8RZZec4QMvcUwjB1xs7y+5mo5Mn2np+FS6Tr6biksvu4gA0+9SEYdwFoYIUFgySt/kc8++8y4E+n+jW/IwIF+V/4IaeWLLQ3y4FMr5VPjPh/dJ8+V1bOrpYdx7ye+i3Xzgh9Jv3GzZLtx76xYv1buGDJYrkiH4s7oc70s33CDZB4rTggpBzjdaOplVxl3adDoaBIbF5Gy0iKvzDhFRl3WkHerb8dht8uShsvlyDyZYK/wV6yb6uXcgRNlzldKnSS5UtmdXKnkAzXu4ceaqfM8tO0m019tlJpyvaqEkAxwtG3dI78z7tIsfKY+1WmQkHIyvbZWHvqfu2Xb5kb5eJdGDhMVMu7GR2Tm1BOkV4akbJL6a/9b5jcZt4WwV18ZNuwI6TfgKOl/cIV0cSBVPop1kzx59uFy+qNKMtuhWIOdK2tlzIhpsmSn8YCOtnvJvgf3ldt+MY2rdkICwtiTq1PH25qwFzgJApl9wr+Uzz/5SHa17JTKocNln8795ajqk+SUkUPloI7Gj1j5+G+yaOHfpHnHJlny7NPy2FN/lsasYLK7HHfORBkzfIwM3Bf3O2TTkiWy+JW5smjpdklJWaKzDD7jarnhmktkfH/d/yiNb2LdVFctB06el5VqGDR9jbyWa9+Wys518th1l8h/3tcgb1tFu21COnbrJT17dJWEYZt7/LE6348xI4RkwhQ4CSJoznP+BRfJuvVvGo+kKXZstiy9Ro4YeotktO/KUeZt2fqizLjgDJn2rJlq7igDp/yvPHnnaXKoJtL2xw2+9g4Z/6OkUPfpI32Mh0wKdmx37C9n3rZINu34TD7Y+k76II+tH8gvf3WLHLx/q1ADdYIghPiPOhmCrw5SIKRMzHnkd1ljE+Oy2EVk4rhjZZhxbdJ73AhbP1ai1wlSM+9PMr3SVOadsnrm6TJweK2s0pR7vRfrllVSe95/yfKWQXLzY7dIpfGwyeGHFLtjLSFdKg6QAw5IflV0kUsvujCr/oW0G2plhJDyoR7cgQmRtWpSTiDSOMfaylenOxZLy78l8/SKhIw5/jjj2obEkVLz6G1yvHELWpZPkxOvyja8eSzWLbLqtnNl2nKRyumz5crE32Wd8Z00XWQfl/r344V+aNZM464VmFp0K3tCiPfgs2etVYN+/VmaIuUD6e/a2juyetTjJK6SFpGvrpQlxmWasTJyqHGZi0MmyORRxrWB7mwLT8W6ZemN8r1rXpdE5a/k4ZojJfHFv+XfxvfSHCC9XNywhhdal8JAOlydMAgh3oN6tcrECTy4g5SP6UmhXrY88+Qs6EappZktr7+SecDHqFPkhC7GdU56y6ED1B9cLE8+l3lciHdi3bxALplwi2xMjJIZj16eztu/vU7Wpr5p0lU6u3zOBtIYqqkMQv3za2807gghfqGmwPHZZAqclAtkWuvnZY5JjMeLL7rQuCuWZnlxQeZhU4NOGp6UYWf06HWAcdXKBx9+ZFyl8Uism6R+6nkya3sXOeuR38pPDkk/2vzxh+mLr+gl+zl9NgXw4Kx7jatWsJJS93kSQrxDlwIfVUVjGSkPGIv33Hu/cZcG5dNf3nR96eept7wkzy40rlP0lnEjnO9yatq62biyxxOxbnpyqvxwznbpPvkhmXFaa55727Z3jCuD3r09aduGF/5BTf0aZjPWrwnxB6bASVBAfRrZ1ayz1CeMkyGVxxh3JbB4kTxtdYQlRsqxRxvXedkib63JbqZ9YM+exlUa98W6qU5+/B+PSnP3yXL/rZk9VLNWD107i0v+sizwBlRrJgZu5yLEH5gCJ0EB27TUOjXGY+np7zRLF83NPLti7BgZ4bSBZvNiWZjpTEsySk5RCt4ui/VauWP8j2ReS3f52e/ul2olbM466vLAnpK5dnAXuPt09WsKNiHewhQ4CQroUqbbpnVTUh9KTn+nWCsvzc80g4065QRx5C1Lsvb+/5bfK/u0uv/s53KeUiJ2UaxbZFXtefJfy1ukz9Xz5NYqdVmxXja9YVyadO7k+AkVC+rX6huC9JxqMiCEuAdT4CQImMGZmv5GRK0GckWz5WX54+vGdYpBctJwZ2YsnHlx3nUZfxlHe8n911SJqqCuiXXLqtvk3PSGannquuOy/kci/5Zdu4xLgyP6H2xceQeEWteDGPUL1q8J8QamwEm5gUDDp5Rdpx7vaqvb5hcXSIYPvMsIqXTgLWvZ+qRceKJyOFX3MTLzT9lZaeCOWLcslRu/d428nqiUG2dNtTlCbIOsURYQ7dv7c9Y06te6Nwd9YdU3khBSGkyBkyAA57ea4cGCcVrN5cadG7TIS5k2cEmMH53RkSybFtn6Yq1MOOb0jBMoOw67Xl5YOU9+YnNapAti3SwLLpkgt2xMSOWvHi7oWMoj+zm3tpcK9l8Pqcw83RpCPfWyGuOOEOIGTIGTcoMyp7pVF1lWV7ZpZbBYFmXYwEWOH9JHmjZvls3q17pXZP49V8roQ7pJ75HTJH1+R0I6D54kv/7T29K0+AY5IfMMzgxKFuum+qly3qztkpjwgDx9eQ7xXbteVhmX5WLGnbVZqTg4BNk/nBD3eL4hU6yZAid+gswOupSpoE7tyjYtK0sXyVzFN91w6UA58MADs78OHybjL7ldGt4W6X5Elfx4+mOy5O335V/L58glow8S+8Mx05R2RGbTk3L24afLo82dZODEs+W47sbjOppXyhNPrLDY2wfJ9DWvSSGnY7pB5vmlraCuzZOACCkNTJRnnDnJuEtzUXKSvHiKO1tkCMkFsqWnJ8efWoZBGbSkQzpsWFt7lAyYZqnvJkbJNXUXy1HGreCs6yWL5ZUFL8qrjR8ah3Mgmj5Drr7hGrlkfP+8Im1Sglg3SV31gTJ5nuI5d0yl3L5umVxe7KFbJYA0nW77Fs+/JqQ07pl5v9yrdIni54r4AYQaxmG1DIOxp9sVVDpb5L6qA2SK1V02YY58UD9Ju8tp598XyW9+co7l/GqRjgOvkMcX3CIn50h/mxQt1mvvGCKDr1gue59aK/d8P7+r+6PnbpAL/sfaGXyyzN09W6qNO7/Bm6pu38KbufCZuR68qYTEA5g2rc0nMFFCrAnxGpQz1To1yi84jdGTMkxznVR3nSzzjFswauZmafhJrm1bTVJ/7kCZmOksk9uXNMjlefxeRYk19oYNP3aaLN/7Z7Joy12StaVaQ3a64AKZ/9kDcopxWw7UiQXAhKbrLU4IyQ1T4KRcQKRV7xGCLpQ3Xa9TG7TUnyudJ84xUtvAYWm3KSnyByZFPmPLVjJ4XZ0MXnP03y7cYNaySm47F3vD+sjV8251JNQgq9Vo/8PkQOOyXNgZztjhjJDC0bnA1R0YhLgNFonqAR0AW7S8EmqweNHTFqFO0nucODq7o8cZ8tPzlUT59jnyw6vqM1uWKhQo1i2y9MbvyTWvJ6Ry+lNy3XEOlTpJVqvRrp3F5dMxC8Zcealg0mGHM0IKY/mylcZVGqTAvZwsCYGRTNcvA4Yy3dkQ7rFUFik28C4TR8txxnVuEvKd8d/LahzWPGeGPJbZtTSDgsS6ecElMuGWjZKovFFmTT1S06XMDk2r0V77OT7r00vS5oPsE7p0RgVCiB5EN2pJiY1QiJdgzOlaiXrl/M5g7UuitAOXMSfkboWSwYGHSX/jspXnZXHmejcD52LdVC9Tz5sl2xOV8quHa2y6lNmR3Wq0d28vDscsDrsOZxgIFGxC8rN8efYswxQ48QoI9LWaltEYc26dpJWLLS//UTIbco6SUccWIIp9+2jEWmTVeqsJOxNnYt2ySmrHnyVztneRsx55WnL1PtGT3Wq0a+dgOa6xEtPts4ZgY282IcSeBk0jFKbAiReYW7RUocaYgw/J+908zfLigoxu4CKDThKHZ3ekSbSXPY1LK3vs0d64ysaBWDdJ/YUnyrTlLZKYcJfMOK2IiHjLe7LVuDTp36evcRUcdEdqAgi2OjAIIWl0KfBKCjXxCF2JEkZh+I982Xbb8pIo7cCl97gRUlAMq+3omZBB/ewbj+QRaxx7OV7OSu0J6yLn//QMKSp5/dZaec24NNmzfUF5dF/AG41tW6pDHCs5HvpBiB5dCryqaqRxRYh7YHuWKtSYt9Hz25O91DoWL5LMduBdZOJoZ9ayr2jaKsr+qCTDZMhA41JDDrFOCvV9E+TEacsNe/oBclDPYgS2RZ57oi7Lkv7CX5caV8HCziEOoUYbOwo2IZmoKXBMmkyBE7fBXmr94RzX+Treli6am6lnifEyugBvGVjx0oLsbVrHnybfyZFK14v1znXy2I8GybFTnpXWPiuvy/89sVJ2GnfO2CnrHjpH/uPerF9Lttz2M7nmxa3GQiBY2DnEzW0ChJA0+EyoKXD22Cduo2t6AmAm83e8rZWXVBv42DEyopA4tmWpPFW30bgxScipP/2+HGLc6cgQ6+UP/Fiqh/aSfbodLmfNWp8lpK/fMFh67DtUqi95WF41HstmuTzw4x/Lj78/Wgbs20MOP//3FsG30LJcbhnZV3r0GiCjv5/8+RvnS44tZr6DlZouwkZ9joJNSBrdbgmmwImb2Ak1dvDodvF4yqYXZJ5ilh51ygnaXuB2ND3+K7lN0epE5a/kprNz/yuWdqPNsmrhInnTSZa302EyeuyR+l+weZUsXPSmFJws7jlYTh+Wv8e439gNFLYlJSR7eyNS4AufqTfuCCkNNKfCcZdq+dGXvdQaNv1muPT56WLjDhR2euRXrbqtkXCiUqb/9WWp8aI3eNzQnSQEKNgkzmACHTZ8tHGXplyTKIkedkKdLlN6cYpWPtZK7VEDxHrEhfS+Wl7ZfLOjzmUtb9XJOcdPlt9bU82JCrng0RXyQK6m4AYOtm4RHESga12HWp0u6iYkDtTPm29ctTJkCBuhkNIJnlAnxbbhPvn/lBR4YuSxcrRxbc9OWffYj2TQQEWoOw6T6//kTKgBxdohcBzqBBtpckTehMSNZcsyjWWYQGkuI6ViJ9S+7qVW2LnuITnn7Luz/Fdjx4ywb7vd0iwbX3lILjqyhxx+1ixZb6a+k9H0t694VN5oWiw3DHe+GZpp8ALRnYMNkPrz3exASJnARDr25IkZEypT4KRU0C1S1+8bQu3ZudRamqXhtmnyuxUbZclLK2RD44c2O5cS0rliP9lnnz4ybFgf2Sv12A7ZuOQlWbGhUT40/1LH7nLEt06Vc6ecJ2eeMlQO6mg8XgAU6yKgYJO4ozNeIuphZE2KxdxpU36hBlvlL3OXypZ/G7dF8LWKATKw4uvJi25yQPci1FmBYl0kFGwSZ1QXOFKTC5+ZW5YUJQk/wYmogwtr1kViV8NGtIGog5CogglVPdymesI4CjUpCgq1MyjWJZBLsBF5ExJFMLmqEytd4KQYENhQqJ1BsS4RO8FGipydzkgUqa/PLP8gomYvcFIoqZ00995PoXYIxdoF7AQb+7DP4OEfJEJgLKspcAg1U+CkEEyDIoXaORRrl7ATbDuHIyFhRJcCr67OHveE2IG+FLpmUhTq3FCsXQSCfdFFFxp3rUCwcbwm/iQkzDAFTkoBXh5d62Z0JqNQ54Zi7TJoTaoTbPN4TQo2CStMgZNiwdix2+5qnrFAoc4NxdoDINi687AxYCnYJKwwBU6KIZdQo4nOjDtrueBzAMXaIxBx2Ak2TGfci03CBlPgpFAQmECodeeeo3kUSocUamdQrD0EE9njj9VpByMMFthfSEgYwCKTKXBSCBBoZBJ1Qo1SIbo9cvw4h2LtMTBOPJEUbPypgkHMrV0kDDAFTgoBmUNE1OqYgTgjmkapkBQGxdoHYJyAgUIn2EgT4fQi1rFJkGEKnDgB4gyR1u2hNoVat8WV5Idi7RMYqEiJ604lwqBGhK2mGQkJAhifTIGTfJhCrTOSmULNU9mKh2LtMzhGULe1C5x/wRQaz0jgYAqc5AOZQfSS0NWnzVIghbo0KNZlwG5rF0D6SNfdh5BywRQ4yQUWczCSoZeEChzf3EPtDhTrMmE6xXWDGNE1W5SSIIAxqPopmAInJpirdKdmYXzA7U3Ht3tQrMuImR5CBx8VHAJC4xkpN4ia1IiJKXBi1qdzGckQVRP3oFiXGQxspIl0AxsfAjZQIeWkoSGzBonxqtvVQOIDAghk/nRGMtanvYNiHRDMlJEOrF6xiiXEb5DhsYIUOOuP8cVsdKLL+LHHt7dQrAMEomu7OjZWsYiydSYOQrwAE7M63qqqGDHFEWT5EDTo6tMAcxd7fHsLxTpg5KpjYzU79uRqbfqJELdZtiwzqga6cUmiDXwL2JalK8dBnLEdlUYy72mzO4lxTQIGDmnXnf0KIOr4kDDlRLwCC0NrZJ0+IelW445EHUTQ9yTnn/p587XRNBZuMJJxDvIHRtYBxtyPrVuxIsr+4QVT6BYnnqBLgQ8Zwqg6LmBegU8G0XSutDeF2j8o1gEHhp6Fz8zVOnAxmaKOzSYqxG10i0A6fOMBymx2p2UhcEA0zbS3/1CsQwA+FDCe2e1bxOoXos0om7iF2rUMQs0oKtoggkY0jS9dNI2AAW5vHsRRHijWIQKrWbuaIYSaUTZxA4wlNQXerz/3VkcZ00RmZ16FQNudHEj8gWIdMhDhIMq2+9Awyialokt/TmQ0FUkQQWOBj0OE1AUaMNPe+GLau7xQrEMIhBqCbXd6lxlls/MZKQY1BY7xxhR49Mi1JQvA7Y1tpEx7BwOKdYiBW9yuiQpIr5j1p+EQokOXAh/FRiiRwqxN54um2Y0sWFCsQw6inoXP1Nuaz9IHglQzyiaOYAo82qAmjQOC7GrTjKaDC5uiRAhERWgHaBdJQ9hvSq6Y7erdhKiNUMySCwk3ZjStW4wBRNMXX3Sh7aKflB9G1hEiX5Rt1rKRHtdtzSDxhinw6IHPuRlN2wk1omm7k/9IcGBkHVHyRdkAdSmmu4iJrr0tFn+sW4YTGMhqkwtzzAU6zGi6esI4Or1DAMU64qBWnWvvNaJx9hgngCnwaJBPpAG2gKJvAz/34YFiHQPSeynvsDWVAHx4q6vHs6VkTDFLJFawNRA7Dkg4wOccB2/kMpMi5V1Tczl9KyGEYh0jULNClJ0rNY60OFJjXHHHC6bAwwtEek5SoOvq9IduAKa8ww/FOobkS40DmE2QJiPxQO16xxR4OHCS8sYCfFoymqZIhxuKdUxxkhrHhD1p0tk0oUUcpsDDB0QamRD0UbCDKe9oQbGOOZior732xpwrc3zYa5JRNo7rJNFDlwJHVM1JPnhApOvqfmu7DQsw5R1NKNYkBSJsmFNy1bPpII0maElrjdCYAg8epnmsft581qVjCsWaZOCknk3neHRgCjzYYPE8JxlJU6QJxZpk4aSeDVjTDj+6FPiDs2ay5FFmkO7G6WdId9uJNGC2Kz5QrIktiLqwHYSiHV2YAg8WEOmGhhdyRtKA5rH4QbEmeaFoRxOmwIODky1YABH05EnnMOUdQyjWxDGFiDYOgOCkH2x0/gSmwP0DkbO5BSufSCOSrkp+pijS8YViTQoGppe0MzW3aAM0V0EkwJpa8GAKvDxApNFxDDXpXLsvAEQa2SosoCjS8YZiTYrGqRENwAiDFCtrbMEAIoGDO6ywa523mCKdqy2oCUQanxdmOYgJxZqUjNP0OGBdOxgwBe4fTk1jgCJN7KBYE9coRLQBIjns12a07T9MgXuLGUU/3/Bi3no0oEiTfFCsiScgckMzh3w1OcBo21+YAveOQqJo1KAx7lEi4oKV5INiTTwFTR0aktEFo+3gwBS4uxQTRdPZTQqFYk18odAUOcQaog3xJu4y9bKrMg6CgFMfZ1cT50CgEUXD0Y0/nUTRGNNsZEKKhWJNfKeQFDmAYFdVjUxOcocyEikRiMqw4aONuzRMgTsDr9269W85agNqYqa6J04Yz+2LpCQo1qRsYMIzJz6noL6XTiGyvl0MuhT4jDtv5aEsNpgC7bQObcJUN3EbijUpO5gAMREWEm0DCnfhqClwCMmSlxcZdwQUK9B4LTEmEUkz1U3chmJNAkUhblorFO784PUce/LEjNeVKfBWihl7EOi0v2JcagwyiiZeQbEmgQURYCFOchNTuDl5ZsIUeCYQZETQ2G/u1MkNKNCkHFCsSSgoVrhRO6wcckzqz7hvTdKlwBc+MzdWYgOBTkfQyfGUfC0YQZOwQLEmoaNY4QaYaPv1Pyx24g1RimMKHNEyfBDLlq2Q5UmRdho9Awo0CRIUaxJqShFuEBfxxuuEyNpKFFPgEGOIMsYErp1GziYUaBJUKNYkMpQq3AATNPbDYl93lMQ7iilwCLFZc16+LB01FyrOgAJNwgDFmkQSCFMqykpO4tYDKwoFwo2ou38y+q5Mijcm9bChS4FDlBBZhwX87qg1m+9pWqidp7RV8D7i/WSzHRIWKNYkFrgl3sCMviHgPXv2DGQE3tK8Rp67/0H5v4XPSsPaf8oHzTulw977SNeu3WWvDu3lroCmwCHCjdvelfXJ92rdunRKG/fWhUYxQIzxPg0ZMji0iy4SbyjWJJa4Kd4gJd5JAYAo9KxIR+MVycf8bzG5U1b+5iyZcOV8aWwxHsqgjezZ5RD5w7JXZUyf8kaTMH7hPTANYPjTDWEGZuSMBVW/5DXFmYQdijUhSZBiRTQH0cC1G4Jhogp5WsR7eiDmTfLcpSfId+9eL1qdttJ9ssxdPVuqexj3LmO+fhBfiHBKiBu3JV/jt76Knt16jfG6psTZ2KLHtDaJIhRrQjRASKw1Ujei71xAtCuSAt6p014Zoo5rfDkR9qa6ajlw8rz8Qm2QGDVT/tbwEznEuLfDFNWPP94hHxnXEF88jscgwvjTfMxNIdaB1wMpbbj4kco3XydCogzFmhCHIHUOQUItFX96LeB2qMIOOnX6hzx3029k0Y7UrUM6yMBTL5JRB7RLiS2AyJqCjMe8FF0nmFkJc3sdnjNT2iSOUKwJKYGUeMMMZUTgjdu2pR7znR2b5Y1NTfKFceuUNl0PkyN6dTbuyoM1c5BaiFT0TNWbGTET0grFmhAPQBRupoS3NaZrtsArMd/1/npZ3/iRcVcAHXrJoYftLwnj1gsguIiIkQ3o1+/QlBjD9JV+jIJMiBMo1oSUATMiVwW9WDFv2b5W3nr3E+OuAFwQa1OM907+aY2OKciEuAfFmpCAAtFG/dgUb7N+bDV6ffxR2uT18euPyl1/+FvqsYLoOUwmHH+wdDMEF5jim7reu1NKhFPXycfS32sVZ/MxQoi3UKwJiQJb7pOqA6bI88atU47/9UZ5+ZJ8fnBCSLlpa/xJCAkzvc+U/3dBd+PGIYlT5affp1ATEgYo1oREgi5yys33y2THet1dJj96r5zdxbglhAQaijUhUaFHtdy/8gm5oCKPXSxRIWfNWSz3e9W+jBDiOhRrQiJEotdp8sDGDfLCryfJ4M6KaCc6y+BJv5YXNmyU30061NPtWoQQd6HBjJAIs3P7Znn/U1x9Tbod0F06ph4lhIQNijUhhBAScJgGJ4QQQgIOxZoQQggJOBRrQgghJOBQrAkhhJCAQ7EmhBBCAg7FmhBCCAk43LpFSERoXrVQFr2ZPo2rML4mFQMGSsXX20mnHhXShd1SCAkcFGtCIsGH8tJdV0ndmh2yccmf5C9rt8tO4ztWuh93jkwcmD7+8it2bJQlS9bL1vca5cMWNDqrkL6DR8hpp/1IzjjneBlA9Sak7FCsCYkgTfXnysCJc2S7cZ9mkExf85rUHGHcZrFTtr/6vDx0+w1yy+MrUsIt0lEOnnidPHT3VDmhF0WbkHLBmjUhEaRH9XnZJ2r1HicjbIUadJTuR4+XmjnLpWnDC3L9MDQn3Slvz50mI/v2kfG/WamN1gkh3kOxJiSSfCaffGJcGnSZOFqOM67zkeh1gtzQsE6eMM/cbGmU+T8dJoMvfU6a0o8QQnyEYk1IFNmyRTal0titfPvYo40rhyR6yWn3/0mmV5rp7xZZf/d3ZXztquQVIcRPKNaERJG31sprxmWaUXLKCWpe3AGJI2XqrOtkkHELwV4+7US5ZEGzcU8I8QOKNSERZOmiuZIhp4NOkuG9jesCSRx5kfznqVZz2XaZdd710sDwmhDfoFgTEjnWykvztxjXaXqPGyE5vWU56SKn/uBMyfCCb79brntgk3FDCPEaijUhUWPLy/LH143rFAkZc7xTa5mexEnVMtG4Nll8x2xZYVwTQryFYk1IxGh+cYE8b1ynGSsjhxqXxZIYIN+qNK5NNt4l/9tgXBNCPIViTUikaJGXnl1oXBuMOkWK8ZZl0k8OOdy4/IpmmbtoqXFNCPESijUhkWKxLHo60/k16KThUqS3LIOD+2dXvbe88rpkVscJIV5AsSYkSqxaKg0ZNvDeMi532zLHtGvf3riysGGzNBqXhBDvoFgTEiG2vPInWWtcp0iMlEJ7oRTEli3saEaID1CsCYkMzfLigkxrmYwdIyN4/gYhoYdiTUhUaHlJsr1lJ0jJ3jJCSNmhWBMSFRYvkkxv2SA5qdi2ZRreeXOdcWXhiP5ysHFJCPEOijUhESGrxWiXEVLpjrcsSbN8sF3TX7TPAa44zQkhuaFYExIJsluMJsaPluON69LZIps3GpcWeg/oyzQ7IT5AsSYkCmS1GIW3bERmP+9SaF4lf8mwmYOEjPTUak4IMaFYExIBsluMFnkkph2v/lX+bFx+ReIUOYVWc0J8gWJNSOjRtBgt4UhMHVn18CSJU86UscyBE+ILFGtCQk92i9EuIypLOBJTZYX88VG1qWgXOf+iU1mvJsQnKNaEhJ2li2RuRtibkPGj3bOWyYo/SJ1qLutzqVzwHabACfELijUhIWftS/OVwzTGyhjXasnNUj/jLsnU6oSc+supMti4I4R4D8WakFCzRV5WbeCuHIlpsPZ+uX5OZrU6UfkruelsJsAJ8ROKNSFhpvlFUduBH3HiUJcalTRJ3dXXScZSIFEpv3r4chfr4YQQJ1CsCQkxLS89K5k+8C5SddyRxnVpNNVfJVfMsxrXusvkR5+Wy6nUhPgOxZqQELN40dOS4QNPjBdXvGVN9XLVhXNku3EriQq5YO5qmV3dw3iAEOInFGtCQstSWZRpA3fnSMydK+WW8WfJHFOpE/3kZ39YIQ9QqAkpGxRrQsLK0j/IHGX7c8lHYja9LNeMHCbXLE/H64mKpGivfl3u+g6FmpByQrEmJJS0yHOz71W2bB0hJw4t1lrWIltfrJWxA78tt6SEOiEVZz0or63/nUw6lPupCSk3FGtCwkjT4/LrB9UGoMfIEQV7y1qkec3TcsP4PtJ35DR5djui6XEy/YUNsvF3P5T+HY0fI4SUFYo1IWGj5S2pu+gKyTBqp/iHfNBkXOaipVkaX22Qh2t/IqMP6SZdB35XfjG/UdofXCVXPLpa3t34tNSc0Mu9E7sIISXTZncS45oQElDeXvKErNj2D1n97EKZ/9hCWfFhllKnSFR8W35w6fnynUP2Mh5JsmOTLFmyQXY0rZZnV7wh7zV+aDjIE9K54mg54YLJMvWMc+T4AV0o0IQEFIo1IYFnnTxec7s89y/jtmj2l6PGDJR9pav0ObafHNSjQrpQnQkJBRRrQgghJOCwZk0IIYQEHIo1IYQQEmhE/n/JUxyBdv9ebwAAAABJRU5ErkJggg==" data-filename="maj19 13.png">

Zadanie 1896

Ekspresowy Kurs Maturalny z matematyki

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Punkty D  i  E  leżą  na  okręgu  opisanym  na  trójkącie  równobocznym  ABC (zobacz  rysunek).  Odcinek CD jest średnicą tego okręgu. Kąt wpisany DEB ma miarę \alpha.


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