{"id":639740,"date":"2023-06-26T06:55:57","date_gmt":"2023-06-26T01:25:57","guid":{"rendered":"https:\/\/infinitylearn.com\/surge\/question\/determine-graphically-the-vertices-of-a-triangle-the-equations-of-whose-sides-are-given-as-follows-2y-x8-5y-x14-and-2xy1\/"},"modified":"2025-06-26T12:47:25","modified_gmt":"2025-06-26T07:17:25","slug":"determine-graphically-the-vertices-of-a-triangle-the-equations-of-whose-sides-are-given-as-follows-2y-x8-5y-x14-and-2xy1","status":"publish","type":"questions","link":"https:\/\/infinitylearn.com\/surge\/question\/mathematics\/determine-graphically-the-vertices-of-a-triangle-the-equati\/","title":{"rendered":"Determine graphically the vertices of a triangle, the equations of whose sides are given as follows: 2y-x=8, 5y-x=14 and -2x+y=1."},"content":{"rendered":"","protected":false},"author":1,"template":"","meta":{"_yoast_wpseo_focuskw":"","_yoast_wpseo_title":"","_yoast_wpseo_metadesc":"Determine graphically the vertices of a triangle, the equations of whose sides are given as follows: 2y-x=8, 5y-x=14 and -2x+y=1.","custom_permalink":"question\/mathematics\/determine-graphically-the-vertices-of-a-triangle-the-equati\/"},"categories":[],"acf":{"question":"<p style=\"margin-top:0pt; margin-bottom:0pt; line-height:normal\"><span>Determine graphically the vertices of a triangle, the equations of whose sides are given as follows: 2y-x=8, 5y-x=14 and -2x+y=1.<\/span><\/p><br><pstyle=\"margin-top:0pt;margin-bottom:0pt;line-height:normal\"><spanstyle=\"-aw-import:ignore\"><p><\/p><pstyle=\"margin-top:0pt;margin-bottom:0pt;line-height:normal\"><spanstyle=\"-aw-import:ignore\"><p><\/p><\/spanstyle=\"-aw-import:ignore\"><\/pstyle=\"margin-top:0pt;margin-bottom:0pt;line-height:normal\"><\/spanstyle=\"-aw-import:ignore\"><\/pstyle=\"margin-top:0pt;margin-bottom:0pt;line-height:normal\">","options":[{"option":"(-4, 2), (1, 3) and (2, 5)","correct":true},{"option":"(-2, 4), (1, 3) and (2, 5)","correct":false},{"option":"(-4, 2), (-1, 3) and (2, 5)","correct":false},{"option":"None of these<span>&nbsp;<\/span>","correct":false}],"solution":"<span>Give pair of linear equations <\/span>\r\n<math>\r\n <m:semantics>\r\n  <m:mrow>\r\n   <m:mn>2<\/m:mn><m:mi>y<\/m:mi><m:mo>\u2212<\/m:mo><m:mi>x<\/m:mi><m:mo>=<\/m:mo><m:mn>8<\/m:mn><m:mtext>\u2003<\/m:mtext><m:mo>\u2026<\/m:mo><m:mo>\u2026<\/m:mo><m:mo>.<\/m:mo><m:mo stretchy=\"false\">(<\/m:mo><m:mn>1<\/m:mn><m:mo stretchy=\"false\">)<\/m:mo><m:mo>,<\/m:mo><m:mtext>\u2003<\/m:mtext><m:mn>5<\/m:mn><m:mi>y<\/m:mi><m:mo>\u2212<\/m:mo><m:mi>x<\/m:mi><m:mo>=<\/m:mo><m:mn>14<\/m:mn><m:mtext>\u2003<\/m:mtext><m:mo>\u2026<\/m:mo><m:mo>\u2026<\/m:mo><m:mo>.<\/m:mo><m:mo stretchy=\"false\">(<\/m:mo><m:mn>2<\/m:mn><m:mo stretchy=\"false\">)<\/m:mo><\/m:mrow>\r\n <\/m:semantics><\/math>&nbsp;<span> and <\/span>\r\n<math>\r\n <m:semantics>\r\n  <m:mrow>\r\n   <m:mo>\u2212<\/m:mo><m:mn>2<\/m:mn><m:mi>x<\/m:mi><m:mo>+<\/m:mo><m:mi>y<\/m:mi><m:mo>=<\/m:mo><m:mn>1<\/m:mn><\/m:mrow>\r\n <\/m:semantics><\/math>&nbsp;<span>.......... (3) <\/span><br><span>To find the vertices of a triangle graphically, we will solve the equations in any one variable and make the table for the values of coordinates.<\/span><br><span>Solving the equation (1), writing y in terms of x and making the table for the co-ordinates. <\/span><br><span>2y=8+x <\/span><br><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mo mathcolor=\"000000\">\u21d2<\/mo><mi mathcolor=\"000000\">y<\/mi><mo mathcolor=\"000000\">=<\/mo><mfrac><mrow><mn mathcolor=\"000000\">8<\/mn><mo mathcolor=\"000000\">+<\/mo><mi mathcolor=\"000000\">x<\/mi><\/mrow><mrow><mn mathcolor=\"000000\">2<\/mn><\/mrow><\/mfrac><\/math><br><table cellspacing=\"0\" cellpadding=\"0\" style=\"width:53.5pt; margin-left:1.5pt; border:1pt solid #000000; -aw-border-insideh:1pt single #000000; -aw-border-insidev:1pt single #000000; border-collapse:collapse\"><tbody><tr><td style=\"width:14.75pt; border-right-style:solid; border-right-width:1pt; border-bottom-style:solid; border-bottom-width:1pt; padding:5pt 4.5pt; vertical-align:top\"><p style=\"margin-top:0pt; margin-bottom:0pt; widows:0; orphans:0; font-size:12pt\"><span>x<\/span><\/p><\/td><td style=\"width:17.75pt; border-left-style:solid; border-left-width:1pt; border-bottom-style:solid; border-bottom-width:1pt; padding:5pt 4.5pt; vertical-align:top\"><p style=\"margin-top:0pt; margin-bottom:0pt; widows:0; orphans:0; font-size:12pt\"><span>y<\/span><\/p><\/td><\/tr><tr><td style=\"width:14.75pt; border-top-style:solid; border-top-width:1pt; border-right-style:solid; border-right-width:1pt; border-bottom-style:solid; border-bottom-width:1pt; padding:5pt 4.5pt; vertical-align:top\"><p style=\"margin-top:0pt; margin-bottom:0pt; widows:0; orphans:0; font-size:12pt\"><span>-4<\/span><\/p><\/td><td style=\"width:17.75pt; border-top-style:solid; border-top-width:1pt; border-left-style:solid; border-left-width:1pt; border-bottom-style:solid; border-bottom-width:1pt; padding:5pt 4.5pt; vertical-align:top\"><p style=\"margin-top:0pt; margin-bottom:0pt; widows:0; orphans:0; font-size:12pt\"><span>2<\/span><\/p><\/td><\/tr><tr><td style=\"width:14.75pt; border-top-style:solid; border-top-width:1pt; border-right-style:solid; border-right-width:1pt; padding:5pt 4.5pt; vertical-align:top\"><p style=\"margin-top:0pt; margin-bottom:0pt; widows:0; orphans:0; font-size:12pt\"><span>2<\/span><\/p><\/td><td style=\"width:17.75pt; border-top-style:solid; border-top-width:1pt; border-left-style:solid; border-left-width:1pt; padding:5pt 4.5pt; vertical-align:top\"><p style=\"margin-top:0pt; margin-bottom:0pt; widows:0; orphans:0; font-size:12pt\"><span>5<\/span><\/p><\/td><\/tr><\/tbody><\/table><span>Solving the equation (2), write in y terms and make the table for the co-ordinates. <\/span><br><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mo mathcolor=\"000000\">\u21d2<\/mo><mn mathcolor=\"000000\">5<\/mn><mi mathcolor=\"000000\">y<\/mi><mo mathcolor=\"000000\">-<\/mo><mi mathcolor=\"000000\">x<\/mi><mo mathcolor=\"000000\">=<\/mo><mn mathcolor=\"000000\">14<\/mn><\/math><br><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mo mathcolor=\"000000\">\u21d2<\/mo><mi mathcolor=\"000000\">y<\/mi><mo mathcolor=\"000000\">=<\/mo><mfrac><mrow><mn mathcolor=\"000000\">14<\/mn><mo mathcolor=\"000000\">+<\/mo><mi mathcolor=\"000000\">x<\/mi><\/mrow><mrow><mn mathcolor=\"000000\">5<\/mn><\/mrow><\/mfrac><\/math><br><table cellspacing=\"0\" cellpadding=\"0\" style=\"width:53.5pt; margin-left:1.5pt; border:1pt solid #000000; -aw-border-insideh:1pt single #000000; -aw-border-insidev:1pt single #000000; border-collapse:collapse\"><tbody><tr><td style=\"width:14.75pt; border-right-style:solid; border-right-width:1pt; border-bottom-style:solid; border-bottom-width:1pt; padding:5pt 4.5pt; vertical-align:top\"><p style=\"margin-top:0pt; margin-bottom:0pt; widows:0; orphans:0; font-size:12pt\"><span>x<\/span><\/p><\/td><td style=\"width:17.75pt; border-left-style:solid; border-left-width:1pt; border-bottom-style:solid; border-bottom-width:1pt; padding:5pt 4.5pt; vertical-align:top\"><p style=\"margin-top:0pt; margin-bottom:0pt; widows:0; orphans:0; font-size:12pt\"><span>y<\/span><\/p><\/td><\/tr><tr><td style=\"width:14.75pt; border-top-style:solid; border-top-width:1pt; border-right-style:solid; border-right-width:1pt; border-bottom-style:solid; border-bottom-width:1pt; padding:5pt 4.5pt; vertical-align:top\"><p style=\"margin-top:0pt; margin-bottom:0pt; widows:0; orphans:0; font-size:12pt\"><span>1<\/span><\/p><\/td><td style=\"width:17.75pt; border-top-style:solid; border-top-width:1pt; border-left-style:solid; border-left-width:1pt; border-bottom-style:solid; border-bottom-width:1pt; padding:5pt 4.5pt; vertical-align:top\"><p style=\"margin-top:0pt; margin-bottom:0pt; widows:0; orphans:0; font-size:12pt\"><span>3<\/span><\/p><\/td><\/tr><tr><td style=\"width:14.75pt; border-top-style:solid; border-top-width:1pt; border-right-style:solid; border-right-width:1pt; padding:5pt 4.5pt; vertical-align:top\"><p style=\"margin-top:0pt; margin-bottom:0pt; widows:0; orphans:0; font-size:12pt\"><span>-4<\/span><\/p><\/td><td style=\"width:17.75pt; border-top-style:solid; border-top-width:1pt; border-left-style:solid; border-left-width:1pt; padding:5pt 4.5pt; vertical-align:top\"><p style=\"margin-top:0pt; margin-bottom:0pt; widows:0; orphans:0; font-size:12pt\"><span>2<\/span><\/p><\/td><\/tr><\/tbody><\/table><span>Solving the equation (3), write in y terms and make the table for the co-ordinates. <\/span><br><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mo mathcolor=\"000000\">\u21d2<\/mo><mo mathcolor=\"000000\">-<\/mo><mn mathcolor=\"000000\">2<\/mn><mi mathcolor=\"000000\">x<\/mi><mo mathcolor=\"000000\">+<\/mo><mi mathcolor=\"000000\">y<\/mi><mo mathcolor=\"000000\">=<\/mo><mn mathcolor=\"000000\">1<\/mn><\/math><br><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mo mathcolor=\"000000\">\u21d2<\/mo><mi mathcolor=\"000000\">y<\/mi><mo mathcolor=\"000000\">=<\/mo><mn mathcolor=\"000000\">1<\/mn><mo mathcolor=\"000000\">+<\/mo><mn mathcolor=\"000000\">2<\/mn><mi mathcolor=\"000000\">x<\/mi><\/math><br><table cellspacing=\"0\" cellpadding=\"0\" style=\"width:53.5pt; margin-left:1.5pt; border:1pt solid #000000; -aw-border-insideh:1pt single #000000; -aw-border-insidev:1pt single #000000; border-collapse:collapse\"><tbody><tr><td style=\"width:14.75pt; border-right-style:solid; border-right-width:1pt; border-bottom-style:solid; border-bottom-width:1pt; padding:5pt 4.5pt; vertical-align:top\"><p style=\"margin-top:0pt; margin-bottom:0pt; widows:0; orphans:0; font-size:12pt\"><span>x<\/span><\/p><\/td><td style=\"width:17.75pt; border-left-style:solid; border-left-width:1pt; border-bottom-style:solid; border-bottom-width:1pt; padding:5pt 4.5pt; vertical-align:top\"><p style=\"margin-top:0pt; margin-bottom:0pt; widows:0; orphans:0; font-size:12pt\"><span>y<\/span><\/p><\/td><\/tr><tr><td style=\"width:14.75pt; border-top-style:solid; border-top-width:1pt; border-right-style:solid; border-right-width:1pt; border-bottom-style:solid; border-bottom-width:1pt; padding:5pt 4.5pt; vertical-align:top\"><p style=\"margin-top:0pt; margin-bottom:0pt; widows:0; orphans:0; font-size:12pt\"><span>1<\/span><\/p><\/td><td style=\"width:17.75pt; border-top-style:solid; border-top-width:1pt; border-left-style:solid; border-left-width:1pt; border-bottom-style:solid; border-bottom-width:1pt; padding:5pt 4.5pt; vertical-align:top\"><p style=\"margin-top:0pt; margin-bottom:0pt; widows:0; orphans:0; font-size:12pt\"><span>0<\/span><\/p><\/td><\/tr><tr><td style=\"width:14.75pt; border-top-style:solid; border-top-width:1pt; border-right-style:solid; border-right-width:1pt; padding:5pt 4.5pt; vertical-align:top\"><p style=\"margin-top:0pt; margin-bottom:0pt; widows:0; orphans:0; font-size:12pt\"><span>2<\/span><\/p><\/td><td style=\"width:17.75pt; border-top-style:solid; border-top-width:1pt; border-left-style:solid; border-left-width:1pt; padding:5pt 4.5pt; vertical-align:top\"><p style=\"margin-top:0pt; margin-bottom:0pt; widows:0; orphans:0; font-size:12pt\"><span>5<\/span><\/p><\/td><\/tr><\/tbody><\/table><span>Plotting all the points on the graph.<\/span><br><img src=\"data:image\/jpeg;base64,iVBORw0KGgoAAAANSUhEUgAAA+kAAAKFCAYAAACwfKjqAACAAElEQVR4XuzdB3RUZf74\/\/y\/+\/vud3dde9le3XVdXeu6ylrXVUF2V8UFBMUCKoqiItgQUBAQEKRKEUQUpRdBKQpKryEFAimkJyQhlfSewOd\/nxsmzNypSWYm907er3OeY7wzk6acw3s+9z43TAAAAGB6M2bMkEcffdR4GDClquhoSdX+f015+GF9VR8+bHwKADfCjAcAAABgPkQ6rCT3\/febAz179Gg51dhofAoAN4h0AAAACyDSYRVVBw8yRQfagEgHAACwACIdVpE7eTJTdKANiHQAAAALINJhBU7Xoh85YnwKAC+IdAAAAAsg0mEFTNGBtiPSAQAALIBIh9kxRQf8g0gHAACwACIdZucwRR8zhik60EpEOgAAgAUQ6TAzpuiA\/xDpAAAAFkCkw8y4Fh3wHyIdAADAAoh0mJU+RX\/sMabogJ8Q6QAAABZApMOsmKID\/kWkAwAAWACRDjNymqIfPmx8CoAWItIBAAAsgEiHGTFFB\/yPSAcAALAAIh1mwxQdCAwiHQAAwAKIdJhN7vvvM0UHAoBIBwAAsAAiHWZSdfCgwxS9iik64DdEOgAAgJ+VlJTI4MGDJT093eG4+vdu3bpJp06d9PX2229LTU2Nw3PcIdJhJlyLDgQOkQ4AAOBHKtD79esnd911l6SkpDQfV4F+3333yZYtW6SoqEhf7733nrz11ls+hTqRDrNgig4EFpEOAADgJ9HR0XLTTTdJ9+7d5cEHH3SI9DVr1shLL70k5eXlzcfi4uLkoYcekrS0tOZj7hDpMAum6EBgEekAAAB+oKbhw4YNk82bN8uhQ4f0ULePdPW4CvRTp041H1OPG5\/nDpEOM2CKDgQekQ4AAOAHKr5VhNfX1\/sc32q63qNHD\/3Ud1fUZN623nzzTX3qDrQnpuhA4BHpAAAAfuZLpKvwvv7662Xr1q1y8uRJ48O6kSNHyg033KCvq666Snr27Gl8ChA0TlP0mBjjUwD4AZEOAADgZ94iXQW6Cu8FCxbok3d31GS+sLBQXxMmTJA+ffoYnwIEjdMUvaHB+BQAfkCkAwAA+JmnSLcPdF92dbfhmnS0J6cpOteiAwFDpAMAAPiZu0i3BbraXK4lga4Q6WhPTlN0rkUHAoZIBwAA8DNXkW67T\/qmTZs8nuLuDpGO9sIUHQguIh0AAMDPXEX6Bx98IJdffrn87W9\/k5tvvtlhqQm7N0Q62kvulCnNgZ7DtehAwBHpAAAAftbY2CjFxcX6P20qKyuloKDA5fJlsk6koz0wRQeCj0gHAACwACId7YEpOhB8RDoAAIAFEOkItqroaEl9\/HGm6ECQEekAAAAWQKQj2JiiA+2DSAcAALAAIh3BpF+Lbj9Fj4kxPgVAgBDpAAAAFkCkI5iYogPth0gHAACwACIdwcIUHWhfRDoAAIAFEOkIFqboQPsi0gEAACyASEcwMEUH2h+RDgAAYAFEOoIhjyk60O6IdAAAAAsg0hFoTNEBcyDSAQAALIBIR6AxRQfMgUgHAACwACIdgcQUHTAPIh0AAMACiHQEElN0wDyIdAAAAAsg0hEoTNEBcyHSAQAALIBIR6BwX3TAXIh0AAAACyDSEQhOU\/RDh4xPMR31JkL5tm2S1r+\/JHbtqi\/1ccXu3SInTxqfDh\/VZWVJ6mOPSWVkpPEhBBmRDgAAYAFEOgLBalN09f3lz5kj8XfcoQdl0ZIl+lIfJ9x5pxR89JGcamw0vgxenKyqkqzhwyX2+uulYs8e48MIMiIdAADAAoh0+JuamlvtWvTquDg9xlVQ1uflycnqan2pj4+9+qoc7dxZapKSjC+DB42VlXL8vfck7qab5Mg11xDpJkCkAwAAWACRDn9zmKK\/847pp+hKybp1ekyWbdlifEjKvvtOjlx3nZxYudL4UMDUpqVJ8kMPSfHatcaHzO\/UKamOjZX0Z5+VhDvukORevYh0kyDSAQAALIBIhz9ZcYquqNOy63Nz5VRtrfEhPS5VZBYtXmx8qFl1QoIk9+ghGYMGSWNZWfNx9XmzR43SH1PP8VVNYqJ+6r2nr2mkgv7ovfdKxc6dxoekPidHP3W\/YP58PaIDqaG4WFKfeEIS\/vlP\/c0PdakAkW4ORDoAAIAFEOnwJ6dr0evrjU+xFi1o82bNktjrrpPy7duNjzZTcZ87darE3nBDU1irENZW8Rdf6BN6db27qzcA3GlNpKs3AeLvvFNyxo51un6+ZP16ie3UScpdBLyN2tjtaNeuHlf6M8\/oEe6Jevz4xIn6JQQntZ9Z\/QxEujkQ6QAAABZApMNf9Cn6E09YboruSU1ysh6n6tTzhoIC48MO6o8fl1Ttz9LRf\/1LP11dvTbxP\/+RNBW2Xl5r1JpIV1P7jBdekKQHH5T6\/Pzm46fq6iTrzTcluWdPaSgstHuFo+qjRyV75EiPS70RcbKiwvhSB6dOntTPJrC9UUCkmweRDgAAYAFEOvwl1KboatM4FdhxnTpJ2dat3m\/Dpj1evmuXxN96qxwbOlQyX35ZEu66SyoPHPB6irmaPqsptW1inXD33fp18PG33+4wyfZ4GzPta5xYsULfSV3dSs6mLjNTf+NAnRHg6WdQ\/70aS0s9r\/Jyrz+LEZFuHkQ6AACABRDp8IfKEJuiq2u40\/v3l\/hbbtGv9VbTaF80n\/Z+4436ae7qGnBf3qxQ02n1OtvEOnPQIIn9298ktU8fh0m2mnZ7UpeeLke7dHE45V2d6h5\/221SGR1teHZwEOnmQaQDAABYAJEOf1CBafYpevGXX0riv\/7lsLLffltO1tQ4PE\/dai1Fi+OE22+X4tWr9VuxtURlVJQexSrwPU6+7Z06pU+pbRNr9To1RVeRbz\/J9vZ7PXn61HZ1yntDfr7+s6lbyKk3HPQpuAdV2tc0\/n6MS+3Y3ujlmnQjIt08iHQAAAALINLRVk7Xomv\/bka2WLRfGQMHOkR4VXS0JP33v\/rp5qWbNjkFvDfqunB1qnvsTTfp69gbb+jHWqo116TblGzYIHE33KBvdFebmioJ99xzZjM7D\/Rr0t9+2+Py5Zp0IyLdPIh0AAAACyDS0VZWmKIrKi7rsrMdVkNRUXO8qmvHk+67T4527qzvgt6S3dh1tt3cO3WSgnnz9KU+Vse8BbJRWyJdXUuf3L27fsq7fls27eepTUoyPs0J16SHPiIdAADAAoh0tEXVwYOWmKJ7o8I2RftzoDZ6q9i92+dr0O017+b+5JP6bu5qqY\/VMfVYS7Ql0tW16MfHj9fPCEh\/\/nk59tpr+q3Q2guRbh5EOgAAgAUQ6WgLq0zRvSn45BOJ\/etfJalbN8mbOVPy581zWuoNCXdsp7mrnd3VDu+2+6Tb7\/bektPe1e9RbV7X2MJTy23Kd++WuL\/\/Xd+8Tm0c156IdPMg0gEAACyASEdrhcoUXV13rm6XpkIy9oYb9A3fXC11ezOX1Gnua9boQawm2PanyauP1TH1mHpOS08Vby11Szd1z\/bE++7TY789EenmQaQDAABYAJGO1gqVKboK54bCQqnLyvK4PE211WP6c0pLjQ\/px7y93t\/U11Q71OeMGyenGhqMDweV7XfT0k344H9EOgAAgAUQ6WgNq+zo3lFV7N0rR++5RyojIowPoQMj0gEAACyASEdrhMwUPYSoa95PLF8uuVOm6LvUZwwa1OLbpSG0EekAAAAWQKSjpZiim5M6nTxrxAj9+vm0p5+WWrWjfJCugYc1EOkAAAAWQKSjpRym6O+8wxTdLNS19UVFUnfsmNQXFOi3YgPsEekAAAAWQKSjJZym6B5uSwbAXIh0AAAACyDS0RJM0QHrItIBAAAsgEiHr\/Qpet++XIsOWBSRDgAAYAFEOnyVO20aU3TAosLTIoh0AAAAKyDS4Qum6IA1qTgfu26cPPvp80Q6AACAFRDp8AXXogPWYh\/nfeY+Lr3n9CHSAQAArIBIhzdM0QHrUHH+7rrx8uzCM3FuW0Q6AACABRDp8MZhij56NFN0wITs4\/xRQ5wPW\/WWrDu0nkgHAACwAiIdnjBFB8zNlzgvqjgh1fXVRDoAAIAVEOnwxH6Kns0UHTCNA1qcj1s\/XgYsHKjF+RNu4rxIquuqm19DpAMAAFgAkQ53nKboBw8anwIgyFoT5zZEOgAAgAUQ6XCHKTpgHm2JcxsiHQAAwAKIdLhSFRPDFB0wgQNpkVqcv+c2zr\/S4rzQS5zbEOkAAAB+VlZWJiNGjJDMzEyH4zU1NTJhwgTp0qWLvtTH6pgviHS44jBF577oQND5M85tiHQAAAA\/UoH+wgsvSOfOnSUlJcXhsfnz58uQIUMkLi5OX+pjdcwXRDqMmKID7cdTnA9vZZzbEOkAAAB+EqNF09133y3du3eXbt26OUS6mqqryI6IiJBTp07pS32sjhkn7q4Q6TBiig4EXyDj3IZIBwAA8AN12vqoUaNkzZo1snfvXj3U7SM9MjJSevToIYWFhc3HysvL5cUXX9Qf84ZIhz2m6EBwqTgfr8X5cy7iXD+t\/aAW5+WFUtWGOLch0gEAAPxATcbz8vKkurpaj3NjpK9du1YP8qqqquZj6rnqlHf1mCuHDx9uXsOHD5eHHnrI+BR0ULnTpjlO0evqjE8B4Afe4nydH+PchkgHAADwM1eRvnLlSj3IVZjb2CJdPebK2LFj5Y477tDX9ddfLz179jQ+BR0Q90UHAs\/XOG\/Lae3uEOkAAAB+5q9Iz8\/Pl+TkZH2pU+n79OljfAo6IKboQODocb5hojz32Qsu4nyEflp7gT45P3NWlL8R6QAAAH7mKtJ3794tD2tRVVJS0nzMFunqMW+4Jh2K0xQ9Otr4FACt4DHOVwcnzm2IdAAAAD9zFemJiYn6sfT09OZjGRkZ0rt3b\/0xb4h0KEzRAf8yU5zbEOkAAAB+5irS67SYGj16tH6deW1trb7Ux+qYeswbIh1qip7GFB3wi4j0SJmwYVJTnM9zFefrtDgvCGqc2xDpAAAAfuYq0pXs7Gz99PZ7771XX+pjdcwXRDqYogNtZ+Y4tyHSAQAA\/ExNxo8dO+Y0IT958qTk5uZKUlKSvtTH6pgviPSOzWmKzo7uQItYIc5tiHQAAAALINI7NqboQOtYKc5tiHQAAAALINI7rqqYGEnr148pOtACKs7f0+L8+c9edBHnb8mX0esk32RxbkOkAwAAWACR3nE5TNFHj2aKDnhg5Ti3IdIBAAAsgEjvmJiiA74JhTi3IdIBAAAsgEjvmHKnT+dadMCDiPQombjxfddxvkrF+VeSX5YvVbXmj3MbIh0AAMACiPSOx2mKzn3RgWahGOc2RDoAAIAFEOkdDzu6A85COc5tiHQAAAALINI7FqbogCMV55O+niwDP3\/JbZznaXFeaeE4tyHSAQAALIBI71jymKIDOq9xfjB04tyGSAcAALAAIr3jYIoO+BLn65ri3AK7tbcUkQ4AAGABRHrHwRQdHZkvca6uOQ\/FOLch0gEAACyASO8YmKKjo4rU43yKHuePzetriPMRslY\/rT0vpE5rd4dIBwAAsAAivWNgio6OxlucN11z3jHi3IZIBwAAsAAiPfQxRUdHQpy7R6QDAABYAJEe+vKmT2eKjpCn4vx9T3GubqVWquK80vjSDoNIBwAAsAAiPbQ5TdGjooxPASyNOPcdkQ4AAGABRHpoY4qOUEWctxyRDgAAYAFEeuhiio5QRJy3HpEOAABgAUR66HKaotfWGp8CWEZkerS8\/81UeeHzQS7jfK0W57mlucS5B0Q6AACABRDpoanq8GF2dEdIIM79h0gHAACwACI9NDlN0bkWHRaj4nwyce5XRDoAAIAFEOmhx3gteiVTdFhIZEa0TFFxvshdnH9JnLcSkQ4AAGABRHrocZiijxrFFB2WQJwHHpEOAABgAUR6aGGKDqshzoOHSAcAALAAIj20OF2Lzo7uMKkoFeebpsmLi152Gedror6U4yXHpYI49xsiHQAAwAKI9NChT9GffPLMFJ37osOEiPP2Q6QDAABYAJEeOpiiw8yI8\/ZHpAMAAFgAkR4amKLDrIhz8yDSAQAALIBIDw1M0WE2Ks6nbpruMs7f1ON87ek4rzC+FAFCpAMAAFgAkW59VYcPM0WHaXiPc9vknDgPNiIdAADAAoh062OKDjPwPc45rb29EOkAAAAWQKRbG1N0tLeojINanM+QlzzEeQ6Tc1Mg0gEAACyASLc2puhoL8S59RDpAAAAFkCkWxdTdLQH4ty6iHQAAAALINKty2GKPmoUU3QElIrzaZu1OF882EWcD9d3a88pyZGKGuLcrIh0AAAACyDSranaOEWPjDQ+BfAL4jx0EOkAAAAWQKRbE1N0BBpxHnqIdAAAAAsg0q2HKToCySHOPyLOQwmRDgAAYAFEuvXYT9FzRo2Sk0zR4QfRKs6\/\/UCP88c\/6ucY5yuHyxeRayW7mDi3MiIdAADAAoh0a2GKDn\/zGudRxHmoINIBAAAsgEi3Fqbo8BcV59OJ8w6FSAcAALAAIt06mKLDH6IzD8oMLc4HLR7iJs7XaHGeTZyHICIdAADAAoh068jT\/lsxRUdrEecg0gEAACyASLcGpuhoLeIcNkQ6AACABRDp1uAwRX\/nHabo8Io4hxGRDgAAYAFEuvlVHznCFB0+i848pMX5TI9xnqXFeTlx3uEQ6QAAABZApJsfU3T4oinOZxHncItIBwAACJLFixfLQw89pK9hw4ZJeXm58SluEenmxrXo8IY4h6+IdAAAgCDYunWr9O3bV7Zv3y7R0dEycuRImTJlitT6OG0l0s2NHd3hjorzD76bJS8vcY7zoVqcr47U4vxElhbnvr9ph9BGpAMAAASYCnEV5XPmzJGGhgb92NGjR6VPnz5y5MgRw7NdI9LNS5+iP\/XUmSl6RITxKeiAiHO0FpEOAAAQYNXV1TJkyBBZuXJl87Hi4mLp0aOHhIeH2z3TPSLdvJiiw563OP+iOc45rR2uEekAAAABdvLkSVmwYIEMGDCg+Tr0zZs365Gek5NjePYZKuptS722V69exqegnTFFh81BPc5na3H+iss4V5PzY0zO4QMiHQAAIAiKior00927d++ux7Y6\/T0mJqb59HdX3nrrLT3O1ercubP07NnT+BS0M\/speraaotfUGJ+CEEecw9+IdAAAgABT16Sr09XVioqK0teGDRv06I6LizM+vVlGRoYkJibqS0X9I488YnwK2hFT9I6NOEegEOkAAAABpjaHU5vEJSQkNB+rqKiQV155RebOnWv3TPe4Jt18mKJ3TMQ5Ao1IBwAACDC1OZy6\/lxtFmdv0qRJ+vIFkW4u1UeOMEXvYFScz3Qb58O0OP9Ci\/NjxDnajEgHAAAIsMLCQhk4cKB89tlnzcfi4+Pltttu0zeQ8wWRbi5M0TsO4hzBRqQDAAAEmNrdXZ3qPnToUOndu7e++vbtK19++WXzbu\/eEOnmwRS9YyDO0V6IdAAAgCBQoZ6amioRWtCppXZ2r2nB9JVINw+m6KHtYGaMzNwyRwYvedVtnGcWEecIHCIdAADAAoh0c3Caoh84YHwKLErF+SziHCZApAMAAFgAkW4OTNFDj32cP0GcwwSIdAAAAAsg0tsfU\/TQouJ8torzpSrOn3SK81URKs4zpYw4R5AR6QAAABZApLc\/puihgTiH2RHpAAAAFkCkty+m6NZHnMMqiHQAAAALINLbF1N06yLOYTVEOgAAgAUQ6e2HKbo1HTym4vxDGeI2zldLhorz6jLjS4F2RaQDAABYAJHefpiiWwtxDqsj0gEAACyASG8fTNGtQ4\/zrcQ5rI9IBwAAsAAivX3kffABU3STO6TF+Zytc7U4f80pzt9YMUxWqjgvzCDOYRlEOgAAgAUQ6cHHFN3cvMW5PjknzmFBRDoAAIAFEOnBxxTdnIhzhDoiHQAAwAKI9OBiim4+xDk6CiIdAADAAoj04Mpnim4aepxvm9cU5\/Ndx3k6cY4QQqQDAABYAJEePE5T9PBw41MQBMQ5OioiHQAAwAKI9OBhit6+iHN0dEQ6AACABRDpwaFP0Z9+mil6Ozh07LB8qMX5K8tedxHnb+q3UksvTCfOEfKIdAAAAAsg0oPDaYpeXW18CvyMOAccEekAAAAWQKQHHlP04CLOAdeIdAAAAAsg0gPP4b7oI0cyRQ8QFedzt3\/kIc5XSRpxjg6MSAcAALAAIj2wmKIHnn2c9yXOAbeIdAAAAAsg0gOLKXrgEOdAyxDpAAAAFkCkBw5T9MAgzoHWIdIBAAAsgEgPnLyZM5mi+1GMFufztDh\/1U2crzigxXlBmpQS54BLRDoAAIAFEOmBUR0b6zBFr9i\/3\/gU+Ig4B\/yDSAcAALAAIj0wuBa97YhzwL+IdAAAAAsg0v2PKXrbxGSpOJ8vry5\/Q4vzp1zE+UpJ1eO81PhSAB4Q6QAAABZApPufwxR91Cim6D4izoHAItIBAAAsgEj3L6boLUecA8FBpAMAAFgAke5fTNF9F5N1RD7a8bHbOF9+YJUW56nEOeAnRDoAAIAFEOn+Yz9Fzxo2TGqTk41PgXiPc7UhXFOcsyEc4E9EOgAAgAUEMtIrahtlTUS+DF54VHpNPyw9p8bIi58c1Y9V1500Pj0o0vKrZcjniZJReGbCXdtwStZFFcrABQn69\/iw9r2OWJ4iCTmVcuqU3Yu9sE3RVaBXHTwoBSU18sLpz2lcT34Y1\/w9nKiolzeXJktkWmhHKXEOtC8iHQAAwAICFekxGRXy+KxYuW3UAek7J1YmrE2X8drqOfWw3PL2ARnyWaIUaXEaTOqNgTeXJMvghYlSUdPYfGzcmjS5Wfue\/js5Rv8e39IC\/Y5REfKv8dGy+fAJw2dxzX6KXjB\/vpyqrZUjxyrkssG75c7RkfLE7FiH9fzHCZJRUKO\/trbhpExenyH958VJcWWD4TNbH3EOmAORDgAAYAGBiPTk3Cp5cPIhufmtA7Jqf54+kS4oq9PX4cwKmfRVulw+eI+MXpUa1In6d0dOaMEcIfuTz1zjvC2uWK58Za+8tihJYrTvTX2POcW1siX2hPzjnUh96l1Y7v3NhLyZM89sFrdrl6gR\/KaYIvnVwJ2yZE+uJGm\/E\/uVmlcttfVnfvak41XSZVyULNuT16LpvZnZ4vy15UOd4vz10xvCpeRzzTkQLEQ6AACABfg70lV4qlO3\/6RF+PJ9eVJjF6I2eaV10nd2rB7HexODE2jl1Q3y5JxYeeGTBIc3Bqasz5TLXt4ju4+W2D1bpKHxlLy7Jk1+o0W2fdS7Yj9FT3\/mGWkoKNCPT92YKVdoP6N6k8Kbeu3rjfkiTe6feEh\/o8DKiHPAnIh0AAAAC\/B3pB\/VgvS6N\/ZJ7xmHpaTK9anbalL8ZWSBXKs9b8nuXOPDAbFHi\/A\/D9kjayObAtpGTbRVoNtOf7c3b0u2XNx\/u2yN9XzKu\/0UXV2XfqqxUY98dT36P96JkPwy75N4Rb0ZcM3r+2TZ3jzjQ5ZAnAPmRqQDAABYgL8jXZ3e\/tNnd8i0jZkeT9tWAb8vqVSyT9QaH3Kw8VCR9Jp22OOa8GW6w6njRo2n1JQ6VW54c7+kFfh2S7T6hlPy8mdH5fcv7ZbodPfXSlfHxTncF11N1ZWy6ka5f+JBeWDSIfl0R44MmB+vf6+DPj2qRX+xNJx0\/uWoDeT+NSFantOe6+nnMZvDWpzP37HATZwPleXhKs5TpLSKOAfaE5EOAABgAf6O9FGrUvXp84boQuNDrfL1oUJ5fNYRj+u9rzxHenlNo\/x38iHpri31sS\/C1VT7jX3SY8ohKa50Pwm3n6Jnjxwpp+qaTlVXu8hfP3S\/fir9Ix8c0d9IUDvG\/3NMpNw2MkI+2Z7jFOqN2r+riL915AGvb16YAXEOWAuRDgAAYAH+jvRXFyX5dIq4r1QgGzddM66sEzVy0sPY3hbM6vZvKoS9Scmr1uNcXTO\/OabI7ec2TtEr9u1rfiwqrUy\/Hl29iRCeUia5pXVyvLhWdiaUyL3jovWpvqtr3ad\/nSm\/GbhLDqQ4P2YWKs4\/Js4ByyHSAQAALMDfkT50SbJfI90fDmWUyx8G7dY3cvMmPqdS+nxwRK56ba8s2nVcqmrdT96NU\/ST1WdOpS+tatCDPPF4lcNp\/2p6vjo8T349cKe+MZ2x\/1fuz5NLntmu70RvNnqc71ygh3g\/l3G+QpKJc8C0iHQAAAAL8Hekf3R6s7Vle\/2zIdzXh4qk9\/TDHpe3a9J3JhTr18mrjeDcUbEcmVomD06OkWtf3ycLd+RIebX7QLff0d04Rfcmo7BGrhu6T79\/vPH7\/vZwkf77+3zXcYfj7Yk4B0IDkQ4AAGAB\/o703Ykl8tsXdsmwZcn6hm3uFJbV6bdqW7jzuMd7pft0TbqXSFfXl6vJtbtIV9+m2sxNbdp24\/BwWbU\/X8qqXe9Mb+Npim5T13DK6bpzRV1v\/rfh+\/WJvfFnV9fyq0hXu9+3N+IcCC1EOgAAgAX4O9KLKurlgfcPys1vH5DUfOdwtfnmUJH8cdBuGbkyVb9dmTvqmnR1yrinlVXk+Zr0uKwK\/b7t6msZqZdtiimSO0dHyi3a97wuqkCq6txP0HXai0o3b5bMwYPdTtHVreV6TT8s0enlxockMq1MLtV\/9hSna+QX7jguP3lmh2yPb7\/T3b3G+QHiHLAiIh0AAMAC\/B3pKpbVqe6\/e3GXDPw4QQrKmnY7t6c2Zuv2\/iG5Ysge2RFfbHzY7\/JK6+T2URHy1Idx+nTbntp4rsu4aLlxWLh+an2Nh4m8vcbSUin95hvJnTJFTlZVGR\/W78f+i+d26tfo20\/L1cevL07Sr5HfFuf8s6s3EtT93OOyK40PBdzhrFhZsOsT\/Z7mTnG+fKgsU5PzvGQpIc4BSyLSAQAALMDfka4UV9TL2DVpcrkWm72mxciH32bpO5nvOloi76\/L0O8frkJ0zuYsjxuz+YsKc3WfcnX7MzXpt1ET\/He\/SJOfDdihn+o+77ss\/Vp041KTekWdUq9u99Z\/XrxkFFZLfW6u1MTHN38+ewXl9dJ3dqz+RsTw5Sn6z74l9oR+i7W\/vLpXRixLcbrmXU3wH55xWO7Tfj+ebvvmb8Q50DEQ6QAAABYQiEhX1PR6yZ5ceWzmEfnHO5F6IP9jdKTc8U6EPPtRvHwVWSAn7II50JbtzZNLX9ol4Xa3NlMh3GVclH4N+B9f3q3fps3V2pNYoj9fvaGgIlqdOh+bVSEnKyub74tupE6jT8ipkglr0+Wed6O0nz9KP6X+3xMO6m9aHDsd\/vZS8qr0rzdlQ6bTafCBQJwDHQuRDgAAYAGBinRFTYYTcir1W5FtPnxCX2qirE53r2vw7bRyf1E7qqs3C8avTWve0E59DyrAbd+bu1VU3vRmQmPjSf1nUaGtTpM\/Ve\/5TQb1VdTp\/uosgm+1z6NuqxaZVq7fns2Vxbtz5a9v7peYzArjQ37VFOefNsX5x67ifLkk6XHe9OYEgNBApAMAAATJ7t27pX\/\/\/voaOnSoHD\/u++27AhnpZlLfeEomr8+Qu8ZE6rurt8YpLdL3JZXq03T9tHkPm9W1VHl1gzyifd7XFyU57fjuL45x\/jRxDnQwRDoAAEAQrF69Wl588UVZt26dbNu2Td5\/\/30ZMWKEVFT4No3tKJGuqAn+f947KB9vy2lxX6tT2+vqT+r3ZFf3MHd1a7W2UJP2f46OlKi0MuNDbUacA1CIdAAAgABTE\/OHHnpIli5dKvWnT71OSkqSHj16SGxsrOHZrnWkSFdh\/UV4vvScGuPymnBPajMy5KT2+vjsSr9fS3+isl7feX725iyP93tvKW9xru5zTpwDHQeRDgAAEGAHDx6U+++\/X7KyspqPqViPjIyUkhLfwqsjRbqiTitXp6xX1Pi+q3x1XJxkjxwpxWvXSnVsrMtbrrWFCnN13bqr29W1xpHsWPlk10J5Y8Uwl3GuNoRLyktiQziggyHSAQAAAmz9+vXy3HPPSXR0tDzzzDP6evPNN71ek\/7JJ5\/op8Wr1bt3b+nVq5fxKbCTN3OmpDz8sKRrv+uCBQvkVIPrjd\/aG3EOwBMiHQAAIMBWrlwpt956q3z00UeydetWfU2aNEleeuklj6E+ceJEGT16tL7UqfE9e\/Y0PgWnqSl6Wv\/+eqSrVbFvn\/Ep7Y44B+ALIh0AACDAVKT36dNH4uPjm4+lp6fLU089JZ9\/\/rndMx2lpaU1LxXqjzzyiPEpOM02RVdLnfLu71Pd20KP891anK90jvPXTm8Il6jHuW+XPgAIbUQ6AABAgKlIHzJkiFRXVzcfa2xslDFjxugTdV90tGvSW8Jpir53r\/Ep7YI4B9AaRDoAAECARUVFyYABA6S09MxpzHV1dTJs2DBZuHCh3TPdI9LdM9sUnTgH0BZEOgAAQIBVVlbKSC0ely9f3nxs586d8sADD+gB7wsi3TUzTdGPZMfJp7s\/k6Fu4nzpfi3Oc4lzAJ4R6QAAAEGQkpKin9r+7LPP6qtfv36yatUqPeB9QaS7ZoYpOnEOwJ+IdAAAgCBRob5lyxZ97dmzx+dAV4h0Z+09RSfOAQQCkQ4AAGABRLqz9pqiE+cAAolIBwAAsAAi3VF1fHzQp+gqzhfqcT5cnnSK8ze0OF8mR3MTiXMAbUKkAwAAWACR7ihv1qwzU\/S33w7oFJ04BxBMRDoAAIAFEOlnBGuKTpwDaA9EOgAAgAUQ6WcEeooeq+J8z+du43zJ6TgvJs4BBACRDgAAYAFEehOnKfqePcantBpxDsAMiHQAAAALINKbBGKKTpwDMBMiHQAAwAKI9Kb7oqf7cYqu4vyzPYvkzVUj3MZ5wvGjxDmAoCLSAQAALIBI998U3THO+xPnAEyFSAcAALCAjh7p\/piie4tztVs7cQ6gPZVUNRDpAAAAVtDRI91hij5yZIum6L7GObdSAxBMKsjjsyvluyMnZPHu4zJlfYYMXZJMpAMAAFhBR450taN7a6bosdnx8vnexW7jfMm+05PzSuIcQGA5BnmuHuRvLk2WFz85Kv3mxMlD02Lk3xMOyt1jo4h0AAAAK+jIkW4\/Rc9S16JXVhqf4oA4B9CenIJ8g\/sgN64u46KJdAAAACvoqJHekik6cQ4g2Noa5P3mxMqwZcky\/etMWb43T3YklBDpAAAAVtBRIz3fhyl6bE5TnA9zEeev6ru1L5X44wlanBcbXwoAPrMF+ZbYE7JEC\/KpGzINQX5Y\/v2e+yDvq4J8aVOQL1NBHl8shzLKJSWvWnJL6qS8plFOnmJ3dwAAAEvoCJF+6NAhWbdunUyfPl2mTp0qK+fOlS+7d2+O9HLDFN3nOK8izgG0TLCC3BUiHQAAwAJCPdJVlN96663S6fa75bJO98kf\/36\/3HDNTXLdRRfJwCuvlLjXXmueohPnAPypPYPcFSIdAADAAkI50rt37y6\/\/cOf5EfX9pEL\/\/O+XPDgh3LBf+fKhf9+X876W3\/5yfk\/k7uvuEL2x4cT5wDaxGxB7gqRDgAAYAGhGumrV6+W\/z3rfDmvyzi5sM9qubj\/dod14eNfyfldJ8r3fniudHm4qzy5wBDny96Qxfu0OM\/hmnMAjkqbg7xYluzRgnxjph7YL7U0yLXXLdWCfLsW5Af1IK\/SgrzWL0HuCpEOAABgAaEY6eoa9KuvuVbOvvkFpzg3rh\/\/faD84Jwfyc1P30qcA3DiLshbPCEPcpC7QqQDAABYQChG+rx58+S831wtFz72lVOUG5d6zvd\/cYNccfuVxDnQwYVSkLtCpAMAAFhAKEb6c8+\/IGdfeZ9TkLtbZ934jPzuT38gzoEOxBbkW7UgX6oF+TQV5MtS5KVPj8qTH\/oW5Oqac\/W6pXvyZFucFuTp5ZKca44gd4VIBwAAsIBQjPR7\/\/2A\/Ojq3k4x7m6dc\/coOe+CC42fBkCI8BjkPk7IrRbkrhDpAAAAFhCKkX7XQ33kh3++3ynG3a0f3\/yi\/OWqq42fBoAFEeTuEekAAAAWEEqRvj4pU17bniKXPv2W\/N\/vb3GKcbfrqi7Sr9+Txk8HwOSMQa5uXza8lUG+5HSQR58O8uMWD3JXiHQAAAALCIVIt8X5P5cdlN99FCkXj98o3\/\/TzXL27W84B7lhqedc8NPfyK5du4yfFoCJBCPIT4VQkLtCpAMAAFiAlSO9Kc5Tm+P8p3Oi5OLZUXLhrCi56MVp8r1zfinn3TfDKcxt6\/xuc\/XnjBs3Xmpra42fHkA78RjkrdzUraMFuStEOgAAgAVYMdId4zzKIc5\/9uEBufqzeOm6Nk9u6vGa\/PD3t8s5nQbIuV3Gy3nd5mjrQzn33ony83telx\/96q\/y\/PPPS2FhofFLAAgSgjx4iHQAAAALsFKkr0\/OlNe9xPm\/1hVJz2\/Kpe92kXvH7JQ\/PzZDfnZTb\/nF9Q\/I+ZfdJuf+4Va5+s6HpFff52T27DmSlpZm\/DIAAkQFeUKOFuRaSC\/b2xTkI5anyKBPE\/Ug7+UtyGdrQb7Edsp6rmyLPRPktk3dCHL3iHQAAAALsEKke43zz8\/EeT8tztV6clGm3DomSm7T\/nJ\/06AV8vHHK+WLtV\/KF2vWytZtO+TQoUNSWVlp\/FIA\/MQfQT6UIPcrIh0AAMACzBzpnuL85\/ZxvqmiOc7VUlP0+ydFy81apN\/5bpQMmLpPKsqqjJ8egJ8EKsiTCHK\/ItIBAAAswIyRvkHF+Y40uctdnDef1u4Y566m6P8cFyXfbjtq\/BIAWskW5OrabxXkM2xBvjBRnmpBkE\/doAX57lzZGntCotKagvx4sRbk1QR5oBDpAAAAFmCmSG9rnLuaoj87jSk60FoEeWgh0gEAACzADJHeFOepbYrzM1P0DMcp+nam6IAvHIM8jyAPQUQ6AACABbRnpG9IPiZvqDhf7nyf8+Y4\/6pIethtCOdpNU3Ro85ci84UHXCpKcir9CBfrgX5B98ck7dWpMjLKsjnakE+3XOQP2EX5Iu1IN9yRAV5mSQeJ8jNjEgHAACwgPaIdF\/j3H63dl\/Wk4sNU3SuRQekhCDHaUQ6AACABQQz0lWcD3Ub5+FanMe1Ks7VYooOEOTwjEgHAACwgGBEun2c\/97PcW5bTNHR0RDkaCkiHQAAwAICGekbtTh\/00ucd\/2qsE1xrhZTdIQ6hyDf17ogf8MuyL\/Tgjwy1T7IGwjyDiDMeAAAAADmE4hID1ac29aTizPlttNT9LvGRcq32xKM3xJgGQQ5AiXMeAAAAADm489ID3acq2Wcoj8\/bS9TdFgGQY5gCjMeAAAAgPn4I9I3phyTYTtT5e4gxrltGafoW7bHG789wBTUbc+OakG+Pb5YVmhBPnPTMXl7RaoM1oL86bnx0ttbkM9qCvIpWpAv2pUr3x4+IRGngzxHC\/IyghxehBkPAAAAwHzaEulNcZ7iNs6vCWCcq+Vqil5ZVmn8NoGgI8hhRmHGAwAAADCf1kR6e8e5bRmn6FuZoqMdEOSwijDjAQAAAJhPSyLdLHGuFlN0tAeCHFYWZjwAAAAA8\/El0r\/W4nzELvdxHshrzt0t4xR9yzam6PAvxyDPl1lakI9UQf7ZmSD\/j7cgX5ykB\/nntiBPKdM\/J0GO9hBmPAAAAIDAqqyslOnTp0tKSorxIbc8Rbp9nF9qkjhXiyk6\/I0gR0cQZjwAAACAwFqzZo3ceOONEh4ebnzILVeRbtY4t62mKXokU3S0ii3IdxDk6GDCjAcAAAAQOKmpqfLss8+2KdKb4jxV7vEY5wXtFudqqSn6A8YpeilTdLimB\/nxpiBftV8L8s1akK9MlSFakPf3Mchf14J88notyHcel80xJ+SAHuSVBDksJ8x4AAAAAIGRn58vb7\/9tixYsEDuu+++Fkd654GD9cm5+ziPb\/c4ty2m6HCnKcgrCXLAjTDjAQAAAPhfXV2dzJ07VyZNmiSZmZnSo0cPnyNdTc7\/PX2F\/HbsCi3OI0wd57ZlP0UfyBS9wzIG+WyCHPAqzHgAAAAA\/rdv3z4ZMmSIJCUlSXFxsU+RPmnNRnluzT65deE+uXjyVjlv6h7Tx7laTzFF75BsQb4zvkRWhefLnM1ZMsoW5PPi5eHpRzwG+eN2Qf6ZFuSbYor0IE8gyNHBhBkPAAAAwL\/Uae6vvPKKbNiwQRobG71G+tcpWfL27hT585R1WpxvkfOn75NzpmprWrip49y2HpwUeWaKPpUpeijyGuQzWh7k4QQ5oAszHgAAAIB\/bdmyRd8obsCAAfLaa6\/JoEGD9H\/v16+fbNy4sfl5tji\/Z4W65jxCLpkdKRfNipQLZmr\/nL5TLpm0zdRxrpaaot\/OFD2kEORAcIUZDwAAAMC\/MjIy9Nuu2daiRYvkrrvuksmTJ0tsbKxTnDtfcx4nf9E+\/u3YrU5RbLbFFN3a\/B7khwlyoKXCjAcAAAAQWLbT3Wds3CIjtTjv7CHO1eS8xzdl0mlOvFw6eodTFJtpPbXEOEWPM\/7oMBEV5IkqyBNKZLUtyFelyiuftyzI31+fcWZCntwU5NkEOdBqYcYDAAAACKxVhxLk2lcnyd8\/3iV\/cIrz\/Q5xbgtgK0S6cYpewRTdNAhywDrCjAcAAAAQGN+kZOmT838uiZSfz9ihX3NuH+fX6HGe7xDntmX2SHeYor8bKdu3M0VvL82nrLcmyN8lyIH2FmY8AAAAAP\/6JjVL3jl9WrvT5HxO0+T83i\/zpaeLOLcts0e64xR9j1SVMUUPBmOQf\/it9v\/a6SB\/xkuQdz4d5K8t0oJ8XYYs3HFcvjlUJPuTSyU+WwvyE01BfpIgB4IqzHgAAAAA\/tEU58ltinPbMnOkP7XkmNw+JuLMFJ1r0QNCD\/IcghwIdWHGAwAAAGgbxzg\/0KY4ty0zR7r9FP0Fpuh+QZADHVeY8QAAAABaZ5MW56P3pEgXL3Hu6ppzb8uskc4Uve1sp6zv0oL8iwP5MvfbbBm92vcgf+x0kE86HeRfE+SApYUZDwAAAKBlAhnntmXWSGeK3jIEOQBvwowHAAAA4JtgxLltmTHSmaJ7RpADaI0w4wEAAAB41hTnyXqc\/zHAcW5bZox0puhnEOQA\/CXMeAAAAACuqTgfE+Q4ty2zRXrTfdE75hRdBXni8aozQf5dU5C\/+nmSPPNRy4L80+3HZePBItmX1BTkWVqQq89PkAMdV5jxAAAAABy1Z5zbltki\/b+TIpqn6C+qKXppaE7RCXIAwRZmPAAAgFWcPHVKlu7JlUGfHtX\/qf69PcVmVcjk9Rn6X7pbqriyQcZ\/mS7L9+UZH2qx7OJa\/XZNry5K1H83w5cly7qoQqmtP9n8HPW7WhWeL19oq5FCcMtznO8LSpzblpki3XmKHmv81VkSQQ7ADMKMBwAAsIqiinr593vR8rsXd0mXcVGSW1prfErQqMhWQaz+Ql9V12h82CMVyeoa1D8M2q2FdZLx4RZRbxQ8PTdObh0ZIc9qUTF0SZL0mhYjd42JlIlfZejXtSoqFDZEF0r3KTESlxWaE9C22KzF+VgV5yvdxPnCOOnyZZ70+DrwcW5bZop0+ym6fi16aYXxV2h6tiDffbRE1hwokHlakI9Znab\/GVR\/dh7Rgvw+L0GunquC\/BM9yAv1II8jyAG0UZjxAAAAVvHdkRNy+ZA9+l+oL31pt2yKKTI+JSjUAH\/53jzpOj5ajhxreazEZJTLHe9EyMX9t7cp0qvqTuqvv27ofpm\/NadpeldUI+HJpfLG4iS58pW9+kTdRkWE+t0NW5qsvxan43yv6zj\/hR7n8UGPc9syS6Q77+hu\/im6P4O8aULuHOTtfCIPgBASZjwAAIAVNDSekmHLkuXGYeGyJfaE3Dg8XIZ8lig1dqd0B0t+aZ08+P4h\/S\/9dQ0t+\/olVU0TeDXpvmzwnjZF+jEtyG8fFSFPzI6VqlrHab6asF\/16j79a9l\/jxu02Og04oCEp5TZPbvjcYjz+a7j\/N52inPbMkukO1+L3vI3pgIp0EFeRpADCLAw4wEAAKwgvaBabhl5QJ78ME7\/S\/nAjxPkuqH79L9IB9uaA\/lyzet7ZU9iqfEhj9Rp7ot2Hden6Op0d\/VGQ1siXf0evowskPBk5+AuKKuTm986IA\/POOwQ8Or4v7VgeWNJUru8wdHeNqdmy7tanN\/rMs73myLObcsMke40Rd\/avlN0hyCP0IJ8S7aM\/SJNvy7cpyCfeTrIv1KnrOfoQb5X+3Mcm0WQA2g\/YcYDAABYwYp9efKbF3bJ4t25+r+v3J8vv3x+p8zcdMynv1SrabL6C\/3LCxM9rh0JJcaXOlBhq94guHd8lB68LaHeULh7bKQeFepNBxXRbYl0Tw4fq5DLB++RgQsSpL7xzC9IvVGgrqPvNCJcMgpr7F4R2hzjPNzUcW5bZoh0xyn6bqkM4hSdIAfQUYQZDwAAYHbVWhg\/Nz9ebnhzv6TkVevHVGCqyO32\/iF9EzdvVFyrOO0+5ZDH9VVUgfGlDnKKa+W2URHywicJ+in4vlIbuL3yeaI8MOmQpOZXN0+6AxHp6md9Z1Wq\/GrgTlmyp+lNDXtq+v7rgbva7Zr+YLJinNtWe0e6\/RT97ncjAjpF90uQf06QA7CmMOMBAADMTk2gr319nwzQQr3m9IZn9Q1q07REfQO5LUeKDa9wdvLkKTl6vFIiUss8rtwSzzvGR6WV6bvLq1uv+UrFgZr8q+n1Wi1A1A7QgYp09cbBsr15co32+3p05hHJK3We9tt+BnUNbqhScT7OU5zrt1IzZ5zbVjAj\/Ylv6+TfM3fLHW8vlRuenSh3jlwh\/3xhvvz1lQ36FP0lP07R\/R3kap8FghyAlYUZDwAAYGbqL9vqL\/Hq1HbjPcXVX85\/PXCnvpN5Szdwa61vDhXJJc9s12I73\/iQW8l5VXLv+Gj99mi2W6IFItLrG5ruI69ux6bOClBvOriSqn0\/KuJVFIVazHybli3j9zXF+WWGOP\/56TjXd2v\/ptQpVM22ghXpPZdnyLV935Gf33CPXHxdVzn3uu5yyd+6yYV\/uk0uvPJuufqRibJz2xHjr9on9kGu3qD6yC7IB6gg\/0AL8omeg\/wVLcjV7QQ\/2Zaj30ZQ7QWhB3lRDbusAwgJYcYDAACYmTqVvcfUGPnpszv0CdvgzxKb1+OzY+UXz+2Uv2uxm5bfdBq8O7Zr0u1f72rt9HJN+ue7juu3Ttsae8LhuHqd8XOpr1dcUS9vLk2Se96N0m+RZuPvSK+uO6nvan3ryAPSY0qMvju1u3s2q7MF1FT\/qQ\/jpC5ENo8LpTi3rWBE+r2Tv5Xf3NZNzr76ATn75hfl3HsnyPkPzpNzu06Sc+4cIf\/7s2vl7J\/+USaPn2j8lTshyAGgdcKMBwAAMDMVm38ctFtuGh7udP24WneOjtRD\/ZMdOR7\/Au+va9LV\/dFdRboKcnXcfqmd1fdr3\/+fh+zR72X+4idHmwNeXWP\/h5d2y81vH9D\/XZ0O31pqOj9lfYZ+zf6Tc+L03d7VBnHuHC+u1XeWV5cP2G8qZ0We43yfJePctgId6Q+tOCaXXNlJfnDFA3qYX9Rvk9P\/w+fd94H88Kqe8tvf\/lZiYmKaf+8EOQD4T5jxAAAAZnVS+1v6hC\/T9Q3Q5m3JkgMpZU5LXX99qRbxPafGeNxATr8mPafS6fXG5e2a9O+OFMlPntmhf117Cdrn\/mzncYel7ucel1Whn45vXOr+5er7vm1khP7vq8JbF+nqvuvj16brp6+r63nVru4e+lyXlFslf3ltr7y+2D9T\/PbwnRbnE7Q47+opztfmWjLObSvQkX59v3fkf39ypVzQe5lTnNuvCx9ZKd\/\/1U3SvVcfWb0vR+ZvzZF316Tp\/\/8MmJ\/QoiBfoAX5ej3ISyRW+3+VIAcAIh0AYCG5pXXaX\/Kj5PZREfqGUK4UV9brga6m7WrqHmgqgi8bvEfGaWHsC3UaugoR4zqUUS5\/G7Zfjxz17ycq6o0v9UpNyz\/WgunKV\/bq08uE7ErxpXX2JZXo1\/jP2pxlfMj0OkKc21agI\/28310tZ98x1CnKXa1z7hkjP\/jR2dJt1EaCHAD8LMx4AAAAs9occ0J+M3CnDF2S7Pa0bDU1nvddln7NujqdvSW3RWuNwvJ66To+Wp6aGye1bdisztM16erU9yGfJeqTf0\/UrdzU7eDU\/ePVz77mQL6+oZ392nW0RBoMo\/WFO3Lkt9prvF1\/byZNcZ7UIeLctgIZ6Y+sK5bvff9HckGvJU5B7mpd+PhX8j\/fP0uueXQKQQ4AfhZmPAAAgBmpa8jVfcVVTG72cj9vtSHb9UP365umpRd43kCurdSbAKNWpeqb1WUW1hgf9pmnSFfHVBgZr3s3Wh2eLz97dod+Tb76XOqMA+NSt6mrqWtsfo3aQO+lT49K1wnR+vdgdt+lZXW4OLctf0Z6700N8u+1NfKP5VVy0+JKuWJitISFhclFfTc6Bbm79X\/n\/0ru6\/+OLNhOkAOAP4UZDwAAYEZqcr5Ji3N17bc6pd0TFfTrogr0248VteK08ZZScaKuAVeR3Frqfu9qwy1Xp+ir6XeXd6P0f3qi3pxYuOO4x\/XdkRMOZxekFVTLLW8fkA++OeZxc7n2tiUtW97blyz\/6oBxblutjfRe39gHeZVc+3mVXL6gUn7zYZn85IMSuXB6iZwzJkn+v\/\/5f3LBIyucYtzVuujxdfL\/fnCOzJn\/GUEOAH4WZjwAAABapqKmUZ6eG6\/fwqyy5syU2l\/U2QC9ph2WhJwq40NtosLq0x05cseoSDnq58\/tL\/Zx\/qcOGue25UukqyD\/l12QX6cF+Z8+tgV5qR7k504r1dd500vlfG1dMEMdL5bvXXypnH3XSKcgd7XO7TpRn7zHxcUZ\/5MBANoozHgAAAC03JbYYv32b7v8fF23Cml1RsA7q1L1NwP8Kb+0Tr\/n\/NQNmfpp72ZCnDsvY6TrQb7GfkJerQf5r70F+en1hw9L5O8LS6TH6jIZ8l2l9Bn4mvy\/S65wCnJX639\/drX07NlTqqsDezkJAHREYcYDAACg5SprG2XC2nR5eWGifp9yf4rJLNdvk+ZP6nZ26vT3J2bHSkYbrqX3t61anE\/cnyz\/dhPnV9ni\/OuOE+dqqSD\/y4xE+dmYg2eCfEHLg7z76SCfFV0rKxJq5ZuUWonIqZf0kkaJTTgq1\/\/1Bjm\/0zNy0RMbnMJcLXXN+jk3PiUXXnSxw33SAQD+E2Y8AAAAWkdtmLXxYKF+mzWzU5efhyeXSnhKqdf7qAfD1nTi3LYeOj0hv8N+Qq4F+YWTj8tZE7LlglYG+Sa7IK91c1LG5s3fSu9Ot8sP\/thZzukyXs677wO54KHP5fxuH8q5906SH195v1xx7Y2yaPES40sBAH4SZjwAAAAQLCrOJ6k4X+UqzveeOa09RONcBXlXF0Fum5DbB\/lZ7xfKDyfmuQ\/yLS0LcldqkpLk2x495Jk\/\/1k6XXGr\/PLarvL939wsv7rhAbmj29PyRN++8uVXXxlfBgDwozDjAQAAgEDbpuI8PEmP88s\/3u8Q5784fc1557XHQyrOm4N8RbUW5NVy3aJqucwW5DNVkDfFuLsJ+U8mHZOfjopunpDPVEEe33TK+oFWBLkr+XPnSsrDD8v+Bx+U1f37y5Ily2T27NmyZNkK2bZtm8THxxtfAgDwszDjAQAAgECxxfl\/PMR5lxCI8556kNc6BrltUzcfgtzVKetPTl0rdw8Y67cgN1JT9PQBA\/RIV6tMi3IAQPCFGQ8AAAD4m89xbsHd2t0F+a+0IL+klUHuakI+Y8YMefTRR42\/Wr+xTdHVyho+XBrLyoxPAQAEQZjxAAAAgL9sS88KqThXQX6vFuS3qyBfUi3XLqppcZDfbHfbs1kHXQe5K4GMdKboAGAeYcYDAAAAbbVdi\/PJepxHu41z\/Zpzk8Z53+2ng3ythyCf4TnIL1UT8k8dJ+TLbUGe7TnIXQlkpDNFBwDzCDMeAAAAaC1bnN9noTjvu02078f\/Qb7MLsgzWhjkrgQq0muSk5miA4CJhBkPAAAAtJRV4lwP8q\/PBPmNp4P8jyYLclcCFekOU\/QRI5iiA0A7CzMeAAAA8NWOjGwf4jynXeL8iW0qyBv1a8j1Td08TMjPMQS5LcovnXMmyAefvu2ZCvKvk2slvBWnrLdFICKdKToAmE+Y8QAAAIA3Ks6naHF+v0ni3BbkXew2dbvGNiGf0\/Igt92HfFlc+wS5K4GIdK5FBwDzCTMeAAAAcKc5zldHy5+d4nxvUOJcBXn3AAa57ZT1unYMclf8HelM0QHAnMKMBwAAAIx2anE+9YAtzvc5xflVKs7XqDgvcYrqtixbkDff9mxp64K8kwryVWUy+FstyKNqZakW5BvtJuRmC3JX\/B3pTNEBwJzCjAcAAABsghnnj2+zn5DXuA3yc6aVeQ9y2zXkFg1yV\/wZ6UzRAcC8wowHAAAAAh3nxiC\/UQvyq08H+S99DPLf20\/IT5+yHipB7oo\/I50pOgCYF5EOAACaBSLOVZD\/Vw\/yOrdBfn4rgnyJXZCb8Rpyf\/NXpLd1ir4nsUSGLkl2ud77Kl2+PXxCautPGl8WFAnZlTJr0zEpq24wPqQrKKuTCWvTJfF4lfGhFiurbpSvIgtk1MpU\/WeftC5DDqSUSUPjKYfnHS+plakbMyWnuNbhOAC4Q6QDAADZlZkl07Q4f8BNnF\/9WWxTnH\/tOc4f2+oY5OqU9asX1TYF+YflPgf5TVqQ\/\/d0kH+ggjy2VjboQV4XchNyX\/kr0ts6RZ+3JVsu7r9dbn8nQrpNOti8\/vPeQfnbsHDpMi5a5m\/NDnqol1Q1yKufJ8nbK1Kk0sU2\/Or7mfF1pvzuxV2yNfaE8eEWKdW+lor9e7Wf9ZEZh2XwZ4nSa\/ph6T4lRtZG5EvjyTOhXlRRL8\/Mi5epGzKlriG4vxMA1kSkAwAQYk6cOCHHjh2TxkbnUDFqS5wHIsj1CTlB7pI\/Ir3WOEXfutX4FK9ska4m1vuSSpvX7qMlsnRPrtw3sSnWD6aXG18aMKe0Jl4dni9dx0fLoUznr1tdd1I+35Urf31zv\/69tyXS1ddauT9Prnptr7y5NFmfnmcUVsvO+GJ5aNphuXtslCTlOk7qNx4slHvejZLoIP5OAFgXkQ4AQAhQYT5\/\/nx5Y+ib8sQTT0ivXr3kxZdeksmTp0h4eLjx6S2O80e1lnvQIchr\/Brk+wlyr\/wR6W2doiu2SHcVumqA\/Mn2HLnkme2yeHeu8eGAUaex95gSo596Xms3rVZBnV5QLRO\/SpfbR0XI9UPbHulqIq8m57dpn8942rz6mX\/67A4t4vMdjpdUNsjDMw7rUa\/eMAAAT4h0AAAsLiIiQvr27SvXdLpbzr3yX\/Kjax6Ws258Vs76y3\/l1zd2k3vuuUc+\/fRT\/bm7M7NlekSSdPMQ53euzpZ7vihyCvI\/tCLIHzx927MPomplsRbk65O0IM+q6xDXkBtVVVXJxx9\/LGPGjNGX+lgd81VbI702JaXNU3TFU6QrXx8s1B\/\/bOdx40MB82VkgVzz+l7ZdbTE4XhFTaO8sThJrntjvx7Iry9O9vi9+6K+8ZRs0V6vpuPG09fXHCjQP\/+yvc5vUKjfh5rkM00H4A2RDgCAhcXExEjnzp3l+7\/4q1zcdZyc332BXPjYl3Lxk9\/KBQ8vl\/O6zZEfXtFNLrvsMhmzdI0e51fYxfkFsw5q\/zwov\/gwWX4\/N0X+vCDXIcgvJsj9QsX47NmzZdy4cbJw4UJ9qY\/VMV9Dva2Rnj9vXpun6Iq7SFdTa7VJ2qCFR7Vg3ieRaZ5jVAXupztyZJgWz57WnsRS40sdqMn2i58clc7joiS\/rM7hscLyenl6bpzM3JQlWSdq3H7vbaWuQY\/JrJDHZsbKDcPCJfZYhfEpcvR4lX6K\/PSvM\/XfFQC4Q6QDAGBR1dXV8thjj8v3zvmFnHf\/TD0+XK0LHl4hP7q2j5x35XVywdjNct7sJDl7Vpr8eGa6\/PiDLC3Cs7QYL\/QpyH9nF+Qvf9t0H3KC3LvExETp0aOH\/qaKjfpYHVOP+aItke6vKbpiC93HZx1xiGk1qX72o3i5a2yULNiWI1Ve\/keo0eJ65MoUeWDSQY9LTck9OV5SJ3eMipCBCxKcdlavqTupXzNedXojuUBEuvpcalrfa9ph6TTigCzadVz\/2YzUZnP3vXdQ+nxwRPt+nB8HABsiHQAAi9q7d6+cf+FF8uNbhziFuXFd+PhX8v1f3STf7zlG\/u+DE\/KDGcVy1vRi+fF0FeW+B\/kiuyBX15DXe+4wnJaXlycbN26U2tozt+EqLi7WI93VngGutCXS\/TVFV5p3d9fC2D6m1YZxaoJ+1Wv75N0v0iSv1HGqbaSmz7FZFbI3qdTj8nbrsuj0Mvn9S7vl\/fUZxoecBCLSl+\/NlSGfJeo7u6vT6tUbD+qMAiP1BsLzHyfIjcPDJbOwxvgwADQj0gEAsKjp06fLjy7+nVz0+DqnKHe1zur0vPzPX7rK2TPK5dzTMW4f5Dd+UiLdTge5OmVdBfk6Lcj3EeQBoSboXbt2ldjYWONDzTIyMpqXuo69d+\/exqd45c8pumIL3ZmbjsnexJLmpXZ3XxWerwfrX17dK9M2BueWY5tiivSN6r444LhZmyuBiPSsohrJ0KI7PLlURq1KlSuG7NE3qnN1C7rRq1Pl8sF7JC7L+XR4ALAh0gEAsJiyqgZJyauS\/\/Z+XM66rLNTjLtb59w1Sv7n\/F86BPkggrxdFBYWyvDhw+Wtt96S0lL311x\/9NFH8sILL+hLBX3Pnj2NT\/HKYYo+bFibpuiKt9BNOl4ld7wTIbeOjJBjRe4nxirgF+44LsOWJXtcapruyaJduR6\/H3vevve2yj5Ro987\/ea3Dkimi59dvbHxy+d36resAwB3iHQAAEzMFuRqSrchulDfIXriVxl6vPyh0\/3ygz\/9yynG3a1z7n5Hzr3opw5BnqaC3HnghwBSgT527Fh5\/vnnJTk52fiwg927d+s786v11FNPycNaaLeEv6foirfQVad1D5if4DVG\/XVN+rI95ol0dQq\/2sTuT4P36KfyG33wzTH5zcBdciDF\/e8FAIh0AABMojnItb\/Aq9s7fa4F+SQtyIdrQf7CggR95+j7Jx2Su8dGyW2j9srP73hS\/veSPznFuLv145sHyS233Wn8sggi+0CPjIw0PuxRa65JL\/DzFF3xFrpqQt5\/Xpz87sVdEpXm\/uvZrknfk1jicWWfcL6+2963h4vkJ8\/skBX78owPOfH2vftC7Rg\/a9MxWR2eLycN27TbfvarX9+n\/1k2GrkyVS4fslfisyuNDwFAMyIdAIB2oHZ69jXI7ZeK8xuHb5Xrh62UPz78kvzP\/\/1IzrlrpFOQG9dFT26WH\/36RnnnndHGbwVBYgv0ESNGtDjQlZZGeiCm6Iq30D1yrEI6jQiXf4yOlFwXG6j5W0xmufzx5d0y\/st040NOvH3vvijSIr37lEPS+d0oyTK8gXBY+15uGh6u7+BeWt3g8Jgt4NWp8N7eeADQsRHpAAAEmKsgV6esewtyte7RQuAR7S\/8j83aKw9OXSV3j5+mrdHS+b03pPPop+Unf\/6ZfO\/838sFD33uFOb26+xOA+SWO+6ShIQE47eHIFD3Qp86daoe6ElJScaHfdLSSA\/EFF2xha6KYnUJhv1Sjz0+K1YufWm3zPk2SwvTwN8QvKCsTrqMi5L+c+O8blTnKdLVGwrvrknTLynx9HnUGQDq\/u5XvLJXBn2aqG9cpybjX0YUyBOzjsgNw\/brf85PGn70Qu37vHtspPSbE+vyFm0AYEOkAwDgR05Bvuu4TFqngjxFC\/KjPgX5oE+Pytgv0uRDLXLeW7dPXlu6RJ6aP0EemfOq9PjgSek9p4++Bi0ZIuMWTJCrr75a\/u93t8u5XSbIhX1WOUzPz+\/+sfz4+sfk7Et+K5u\/3WL8dhEk6jZrN998s\/Tt21feffddh3Xo0CHj011qSaQ7TdG3+O+\/vS10\/zYsXP45JtJhqQm6uhXb5PUZku\/lFmz+oq6Bf2tFitzy9gGPG9UpniJdnXqvriV\/eMbh5vuqu6NOeZ\/xdab8572mW889OvOI9nG0PDz9sCzdkyuVNc6vV7eKu3zIHn2zPADwhEgHAKCV\/B3kq\/bn6fEQnV4u38XGyZJ96+TddRNkwMKBzWFui\/OPdnws+1PDpaC8UNatWydPP\/20XHL5LfKDP94jZ\/\/1CTn3loHywyu6yfd\/\/Xf5xz\/vkdlzPjR++wgiNT3\/5JNPXC5fJ+stiXSHKbq6L7qHHeRb6vCxCv3\/V1dr4Y4c2ZVQov\/ZCKad2tdU92hf4+U2bLbv3VXMF1XU67dQ83XSXV7ToP95XbAtR\/+cagIfkVom9S7OHlDXrs\/4JlN\/IyE1v9r4MAA4INIBAPCBQ5Af8m+QpxfUSEllg6g9qFLyU2Xj4a9l3HrvcW4vNTVVC\/E5MnjwYOnzeD\/p8Ug\/GThwoH5v7W3btjk8F9bka6Q7TdH9dC26mZVXN2hxHSfPzIuXSi9TcHfURP6jrdn65m7qlHZ\/yi+rk\/9MPCjj16YH5RIAANZGpAMAYOA1yGf5J8jttTbO7dXX10teXp7ExcVJVFSUZGVlSXU1U7tQ4WukB3KKbmabY07InaMj9R3hWyOvpE5eXnhUn8r7k\/qzrnaeV9fNJ+SwqzsA74h0AECHVlbdIKl51XIgpUy+PlQki3blyvtakI9YnqLf79hrkM9oeZDbU3H+9eFvtDh\/zznOF6s4ny\/7UvZ7jHN0DL5Eem1qqqQ\/91xArkU3u4qaRhmzOk1eXZQk5S6uCfdG\/Vn97sgJr9ejt5TakO6xmUdk\/tZsfVoPAN4Q6QCADqO9g9wecY6W8iXSCz76yHFH9w4yRbfJKKyRNQcK\/B7abaGudV++N0\/fbA4AfEGkAwBCkpmC3B5xjtbyFukdeYoOAKGESAcAWJ4xyBfv1oJ8\/ZkgV\/dt9hbkL2lBrk6VVfd2XqkF+ZYjp4M8v7opyI1ftIVSCprifLwW58+5iPN5221xXmB8KaDzFukdfYoOAKGCSAcAWIoVgtwecQ5\/8RTpTNEB4P9v7z68ozjTBY37n9izd8+ezTt37927Ozt3PJ6ZO3PxHY9nnMZxbGycPcaAydEmGTDZFpicg03OOUcRRBI55yCBEEGBaDJ+t95PtOiuDmpJHarqe34+dQStllGru0v19FtVHRxEOgDAs\/wW5OGIc6RaokiPOKM7U3QA8DUiHQDgCSbInXDefuqarNhXEeTfOUHeJekg32+CvMfcUzJy1Tnzlkd6puZdp6\/JaRPk99IW5OFOXT4tKw6scuI8J0actzZxvuXkVuIc1RYv0s0UPfx90ZmiA4CvVSvSNxwul26zT8VcFu\/iBDfh9AyeA5YWyIkLP7o\/FeXBw59kye4SGbrirNyswVuGAIDfBCXIw0XGeTPiHCkXL9I5Fh0AgiXpSH\/400\/SacYJ+S\/N8uTFvrvllZw9EcsQJzBR4c79hzJi5Vn5783zzJmAq3Lo3E2z0fm7Ltvl8rW77k8DgK8FMcjDEefIlFiRzhQdAIIn6Ui\/dfeBvD\/0gLzQZ7c5ni\/v6JWI5Vhx1RNjG9y+91Cmb7koT3XKl3\/XYH2VkX71x\/vSbsox+btGG4h0AL4X9CAPR5wj02JFOlN0AAiepCO9+ModefrrHdJu8jGzezYi6XvlFpbcloFLC+UPPXbKL9pvqzLS9eeoJzGq4\/xcf+1EPZEOwE9CQb7jUZBPc4J8wJJCE+QtHgX5a0kG+QgnyGd6OMjDheL8m6VOnE+KE+cniHOknjvSOaM7AART0pG+r\/CG\/KzVJnN23ES2nbgqX88+ZXbhdiu7cc9E7Kr9ZSZqU+Fc2W35ZuEZGbu2SH688\/h4bt3lXDcY9XN6nXS7cfuBdJ5xQn7ZYZuZjLebfLzKSD9y\/qY5VKDb7JPy2ehDRDoAz6ptkL\/r0yAPR5wj29yRzhQdAIIp6UhftqdU\/mPjDTJ6TZFM3FAsPZ0Nrd7zT5tdEcudjauQtU6U\/vcWedJvcYE5jj1c7sFyE\/pTnI27VLlw5a7ZOPw\/7bbIKmfDUf9JXTYeuWJ2Odf41evEc\/Lij+ZFhUTLsCRO6KYnivt01CHzIoRO1MesLUoY6Rr1HaefMJGuJ5drN+U4kQ7AE+IG+ayaB\/lqnwV5OOIcXhEe6UzRASC4ko50jc+\/a7Re3hywT5p9f8RsgL3ef4\/8oftOMwkOhbBG5gt6Yrl+eyLi\/f6Dn8xZ4J\/suE2OJ3HG8+rIc4L8Vx3z5Z1B+833UVx+Vz4YdkB+33W75J+85r56BN0IffnbPQmXhmMOO7flvvtLI9y6+1C2HL8qNx9N8xNFur54MX\/7JfP9zcm\/JHr0AJEOIBs0yDWcdV240gny6ZudIHfW9101yJ31\/EcjkghyJ9y7zzklw1c6Qb7lgqzeXyY7nSDX0NffA34K8nAa5ysPrI4b56PXjZXNJ7YQ58iY8EiPmKJ37MgUHQACJKlI18DWY9H\/Z8tNZkNs87ErZuNr45Fys1u3Tsf1xEC6i7keZ913wRn5H8518088\/oVx8epdZ4Nup7R0Nvr05GqpdMf5\/w1ZftZ8H4OXFUrOogL53223yDgnlO\/eT7x5qLvg6+1ItGx3Qr+q\/49bokg\/ffmWif82k47J9VsV8U+kA0i3UJDvJMgTIs7hVaFIv3P6dOQUfc0a91UBAD6WXKQ74a1ndJ+w\/nxUROqG2Qt9Kt4+rLC04tjvbcevyt87wdw\/bJd33Q3+H9psTtv7qYd2e9dJ\/S\/ab5Um449Efa+ZFC\/Sf7z7wGzgPuds8B44e6PyciIdQCqlLchPBSvIwxHn8LpQpDNFB4BgSyrSE9FdtXvOOyX\/qclGE+dK31bsrYH7Knd5v3f\/oXw186Q802NnlSdx0+m7bhSGL3o8pP4\/qrJw52X5z03zzLJ8T3IvBugx6e5\/z70MX1n1MelusSJdX69YsrtE\/qVLvkzaWBxxlnwiHUBNEeS1Ex7nTYhzeJhGesu6dZmiA0DAJR3pGph344TykOWF8u8bbpD1h8vN37U9NWx193ONbg1zffs23QC89yDxpl4obsMX3YAMP3N7LLqrvW6U\/rfmefJfm+VV7n5flYpj0ncnXBokcUy6W6xI15PF6bHy+v3pbv96UqXQoi9g\/H2rzdJh2nEZ4Wwkh45tB4BwJsgvVwT5qv0VQa7nDNFzg+h65eMkglzfrzz0AuQMJ8j1\/2NLkIc77cT5qoMa5\/2i4rwFcQ4P0kgf\/txznNEdAAIuqUg3b522rNCc1d090dbj1b+Yclz+V+vNcjBs9+39hTfk\/3251ezyvmJvqTn7up7grSp7C66b48vDl0U7LyeM+\/CzuX868pBZ9M96WVVv9VZ6vepj0vXkc6k4Jl03rvWs+M2+Pxq1\/Par7eas+A1GHzLX0esCsJs7yGcQ5CkRivNviXP4zLgePWTR73\/PGd0BIOCSinR9e7GXvtltdtM+dO5xiCv9+7922242BnU395Bbdx6atz971dmAbDv5mLzef6+UhZ3tPZVCZ3PX3cV1Mq6L\/lkv089lQ6xI193bz5XeNrulupdGYw\/LrzpuMxvPep3wXeEBBB9Bnn7EOfxu4aefyurf\/pYpOgAEXFKRrsE4PrfInAyu8bgj5iRyR8\/flKW7S+SzUYfMydoW7bpsdnMPN3XTBfmH1pvlF+23mYm4+\/OpoLu0D1pWaHat1w1TnXjrEtrdXj+XzG7vqRYr0hPhmHTAHhrkZ5wg1\/cNN0G+5aLZW6kmQT7MWddN33zR\/H\/0BcpTFwlyt9OXzzhxviZunI9aN0Y2Hd8sl64R5\/AuPaP7hpdeqox0jkUHgOBKKtKVxqMG7xv995qp+CcjD8qr\/fZI3YH7zEnQ9HhrN53e\/KZzvvxT2y2yr\/C6+9O1pruy5x3V90jf9ug90u9Ufk7\/rJfp5\/Q6Ve32nmpEOgBFkGdP0nHO5Bw+cHncONny7LMm0jmjOwAEW9KRrvQM5xsOl8uo1edk8PJCM13fduJq3OO1r\/x4X17qu1s+cTZC03UitD0F1833svlY9C8rvUw\/p9fJND22Xv\/twpLEZ7MPyT1YLpM3Fld5gjwA3kWQewNxjqAJvS96KNKZogNAsFUr0qtrX8EN+c1X+TJr60X3pwDA1yqC\/LYJcn27splOkOveRl\/PPpV8kH9\/VL7WIF+hQX7BvH3ajpPX5CRBXiMa56sPrZGcZf2JcwSKTtF1F3eN9Jn\/9m\/y4ErVJ+IFAPhXyiNd36Zt09Er5j3LG487LC9+s1vOlz\/eDR0A\/IYg9zbiHEEWmqKHIr3HK6+4rwIACJiUR\/qPdx5Kx+kn5A\/dd5j3RtcpOmcqB+AXUUG+lSD3qoo4X0ucI9BCU3Rd1vz1r9LA+QgACLaUR7q+b\/ryPaXmbO4LdlxO27HoAFBbSQV5f4LcayLjvDlxjsAKn6LrMr1NG\/nggw\/cVwMABEzKIx0AvCgiyA+Umb189OSOGtitJh41J7hMFOT1nCBv9v0RE\/BDnSCftumCrKgM8h8J8gw4U5Iozls5cT5a8o5v4n3OERjhU3Q9o\/vInBwiHQAsQKQDCByCPFiqjvMxxDkC586ZMxFTdD2j+5AhQ4h0ALAAkQ7A19IV5NsJ8qwjzmEz9xRdz+hOpAOAHYh0AL4RCvLdTpCvqQzys+Z9xVtNPGaC\/PUqgrypE+TdnCAf4gT5VA3yvQS512icrzmUKznLnTifHB3nI3MrdmvnmHMEVdQUffVqczmRDgB2INIBeFJKg3w5Qe4HxDlQIdYUXRHpAGAHIh1A1qU9yG8Q5F5GnAOPxZuiKyIdAOxApAPIqOtOkBdokJ+5boJ89raLJqw1yFsnE+SDQ0F+0nzdlLwLstwJ8vyTVwlynzlTUiBrDudKv+XfRcf5lIo433gsTy5dI85hj4gpeocOlVN0RaQDgB2IdABpoxNyghxuGudriXMgSqIpuiLSAcAORDqAlIgV5KFd1glyqPA4b0qcA1ESTdEVkQ4AdiDSAVRbJoIcwUGcA1WraoquiHQAsAORDiAhE+QlFUG+1gnyObrL+oqz0mPu6YogH5lckHedddK8f7kJ8j0lkn\/iqpxwgryMIA+sglKN83VOnA9w4rxFRJw3d+J8RO4o4hx45PL48Qmn6IpIBwA7EOkAKsUM8uWPgnwSQY7khOK8P3EOJCWZKboi0gHADkQ6YCmCHKlGnAM1EzFFD3tfdDciHQDsQKQDFggF+Z4CJ8gPOkGef0mGhnZZd4L8b8kE+fhHQb6sUCZvLJZlTpBv0yC\/QJDbrqC0UHKriPMNxzY6cX7J\/aWA9e4UFCQ1RVdEOgDYgUgHAoYgR6YQ50DtJXMsegiRDgB2INIBHyPIkQ3EOZAa1ZmiKyIdAOxApAM+QZAj24hzILWqM0VXRDoA2IFIBzwoPMhznSCf+yjIezpB3ibJIG\/iBHkXJ8gHOUE+SYN8N0GOmjFxfmS9fLdiYMw4H752pGw4SpwD1VHdKboi0gHADkQ6kGUEObyqqjgfQZwDNVbdKboi0gHADkQ6kEHpDPLjBDlShDgH0qsmU3RFpAOAHYh0IE1iBfmwJINcl3cGVQT5VzNPysClhTJxQ7EsdYJ86\/HHQf7TT+5\/Fag5jfN1ceO8pdmtff3RDcQ5UEvhU\/SzHTrI\/fJy91ViItIBwA5EOpACBDn8jDgHMsc9Rb+6apX7KnER6QBghye2bdsmLCwsyS8btuyQFRt3y\/x1+2XamkMyfuVR+XbuEekw6YA0Grlb3u6fL3\/uvln+pePGmMuzX+XKK1+vknd6LZO\/9V0sTfvNl64jl8jgKStl8oJcWbYmL+rfZGFJx7Jq8yqZtXG29JjbSz4ZVV9e6f965fLOgHelyZBmkjOxnyxatTjqa1lYWGq2HMnJkX2vvmqWrR9+KJtXrIi6Trylffv28qrzde7LWVhYWFiCtTyhK\/xsLU2bNpUGDRpEXR7Uxabbq7dTb6\/7cr8tbTt0kRYdeknjjv3ks05D5ONOY+StDhPlL19MlWfazJDftpgt\/9RolvzD5wvlHxsvci0L5eefz5RfNZoov2s0Wv6t4WD5c4Mcea1xH3m3eQ\/5rFVXadGuc9S\/6dWldevW8vHHH0ddHsQl6M\/V1l+1lsbdm8jb3evJs53+LL\/r9LTU+eoPZnmm45\/kpTYvy7ut35PmXzSP+lq\/L0FZNyWz6PNVn7fuy4O2+Gnd9K3zva5+7jnZ8PTTZhn8\/vtR10m0vPDCC\/LrX\/866vIgLjxXg7f46bmaiqVVq1bW3N4mTZpI\/fr1oy4P4qK3U2+v+\/JUL0\/MnTtXsrXoyvell16Kujyoi023V2+n3l735V5efpgyUwaOnipdB0yQ5j3HygcdRsrLrcbI860nmiD\/1zYL5Ddtl8uTbddELP\/h3Ynyf5svk+e+3iDv9t8iTUfvkK5T9sqgBYdkxIJdMm7+Zpk0b41Mn7sk6t\/009K\/f3\/5x3\/8x6jLg7gE9bk6cMxAad6npbzZta683PNVeb7PS\/Jkm1\/L7zrWkQ+Gfiy95vaRH5ZPkBkLZkR9bVAWP66barro81Wft+7Lg7b4ad208LPPZIcT2rrsb9RIls2cGXWdRItG+s9\/\/vOoy4O48FwN3uKn52oqln79+llzexs3bizPP\/981OVBXPR26u11X57qJavHpNt2bJVNt1dvp95er7p++4EUltyWvQU3ZN2hcpm3\/ZIMX3lOes47LW0mH5e\/jTyU9DHk\/+lPLeXriZtlScCPIc\/Pz5ef\/exn7osDKWjP1UI95vzoBnPMebMpLSOOOf9926fl475\/s+aYc6+vm1JJn6\/6vA06v6yb7hYUSEGTJjU6Fj1EH79PPvmk++JA4rkaPH55rqaKTbc3aNtNiWRq3ZTVSB89erQ0bNjQfXFg2XR79Xbq7fWCVAZ56KRu4UH+z795Wnbs3On+ZwNnp3Mbf\/nLX7ovDqSgPFcLS8\/GjfPQCeHqtXpXBowc6P7SwPLSuind9Pmqz9ug88u6qeT772t0RvdwuuvsU0895b44kHiuBo9fnqupopFuy+0l0lMvq5G+Z88eWbZsmfviwLLp9urt1NubaeFBvt4J8vka5KvOSS8nyNsmGeSNNchnnJQBTpBPcIJ88a6KID9WHHtC\/r2z4XXhwoXICwNIb6PeVhv4\/bmqca6T8QErB8WN8\/VHKibn2XquZotNt5d1k3ekYoquOnXqZHYDtwHP1eDxw3M1lYqKiqy5vXqiszlz5rgvDiS9nXp70y2rkQ7URqwgH5HmIAe8rDpxDiBzUjFFVzZNqwDAZkQ6fIEgB+IjzgHvStUUXRHpAGAHIh2eo0F+1gnyfYWPgnzHZRPkvR8F+afJBPm4I9JZg3xJofyw\/rwJ8i0EOQLmrBPnG45ulIErB8eM82FrR8i6I+vlInEOZE3EFL19+xpP0RWRDgB2INKRVYmCvB1BDsREnAP+cLewUAoaN07JFF0R6QBgh6xGenl5uUyaNEmGDx9ullXOL6\/79+9HXOf8+fOVn9dF\/x4EW7ZskcOHD7svDtztvX37tixevNjc1+4gn5x7SrpP3S2tRufL3wZvlY+G7fN1kOtt1Nuqtzkevc7s2bPNRz\/Tx64+ht308vDHb6zHuN946bmaiTjPxu3KJvfvoVj3ddDoOkrXQ0G9b933aaxti0yJdSy6rlNC35veD4l+Z7jZEuleug8zSdc\/Qb6t7vs16OtbG36fxtv2DeJ9HW\/bN3ydnsr7OWuRrnfeoEGDpEePHjJw4ECzdO3a1ZzNM7Ry0uv07dtX2rVrZz6vH\/Xvfg+crVu3ynvvvWd+OYcL0u3VID9ZfE1GTl8pz3\/QTkYvOSAjV5+T3vPPmAn5O\/3z5ckWi+Sfmi6R\/9t8mfzD5wvlF61WyB977DBB\/nZYkH+3pEB+WHdeFu28LFuOVQR5aZaD3C30eNaNp3j3lz6uZ86cac7Me\/LkSfenfUNXUk2aNJF+\/fpFXd69e3fp06ePefzqR\/27n1fMXnmuni1z4vxYRZxrjIfHucb6sDW1j3OV6duVbfqLtGfPnpW\/h\/R3UPv27VP2C9arcnNzpU6dOoF8X+Zkti0yJdYUXdeHrVq1qlxPtmzZUhYtWpT092ZDpHvpPswkvd26\/mnTpo3cunXL\/Wnfs219a8Pv03jbvhrsY8aMqbztQbiv42376nZit27dJCcnp\/K26v2cituatUjftGmT1KtXT86cOVN5mf6iql+\/vly6VLGhuXTpUvnss8\/k3Llz5u\/6Uf+ul\/uRPmj1tP2NGjWS3\/\/+91Eb\/u6fiV9ur5mQl1ZMyDccLpeFOy7LkKWnpfHQPPn5R8PkZ++NlBd6bquciD\/Tfbv8fcN5Js41yjXIPxi4Xf75o8Hyxbh8zwe5mz5x9RfPG2+8IW+99VbcFfD+\/fvN4\/vFF1\/0ZaTrxtHq1avNilYfv+ErKv1caOUU2rjQj\/p3vdxvG1ZVPVcztW6qjPNV6Y3zEL+ug2pCH5M\/\/PCDvP3225X3Y1lZmbm97vs7SHTDQSNR37s3iJHufgwr97ZFprin6DeKi80Ll999913lelLXqfq9FRQUuL46Nhsi3Uv3YaaEXsTX7YggRrqN61v34zhov08Tbfvu3r3bPF9Db6Go97UGuz4G\/LY9mGjbV7cV9ffpuHHj5N69e+ayVD6usxbpBw8eNK+Khm6U0nB58803zUf9oegrE\/pKTDhdienlfruTlT5o9VXzUaNGyaeffhp1B+rf3StnfTC4X7XJplhBHj4h\/3TUIXm93x7559YrzXT8\/7VcIf\/tb7OkTpctlRPyd\/ptkZ9\/MFC+nn6wMsg3HCqR8TNXyKET5zwd5G76BP32229NjA4bNixqRRWiG8a6cda\/f\/\/Kx7jf6EakPj718duiRYuIx6U+j\/X5rM\/rcLEe036Q6LmaiXVTpuM8JNb95bV1UKpcv37dbETo\/RYuLy\/PLEEUmnroekj36AlipFe1bZEpsabo+ntAf0foC7Yh+lzTdY3u4pwMGyLdK\/dhJm3cuNFsR+geFu51cBDYuL4N8u\/TqrZ9x44daz4X\/hzW+7lp06bmseAnibZ99b6dPn165QtPIam6n7MW6bHoq066EtZfZKEntPsXl25U6OV+u5OV\/uLRB6neqXqHuyNdP6e71oZeUdcHvE7y3Cu1TEkmyN+IcQz5sz13yq+\/zJU3cnaaCfkvPhwknSftqQzyAZNWSL0G7WTLroOVx2\/ocSux4tbr9L6cP3++eeVMH5vuFZXSlZluGOv0RDfO\/LqhoSuh0IZTMiug8Ol6+IraDxI9V9O5bspWnId4bR2UTqFg0vtN95oI0nFzsYQmdfp8PHHiROVtt0H4tkWmuKfoeiz6gQMHYn4fui7Vjdpk2BDpsWTjPsyU0N4tOq2LFXZBYNv6VgX592mibd94gwzd7tV1l9+ew9Xd9g1N1923vyY8E+l6p+krLPoKv975emfH2ohwPxj8KNaGv9IHu975eizDiBEjZPDgwebv7ldo0uHGoyDfr0F+xAlyJ6ZHOUHeR4N8ynGpHyfIQ0voGPJOM05I\/yUF8v2jIJ+de0hefLuB7Nx\/vHJCrrf7lVdeMa8+DRgwwCxt27Y1t9fP92u8x6Ye\/6mvvun9GJRpQDIrKv0Fpbv86IaHX8V6rqZj3XS27JxsPJYng1YNiY7zyS1l6Jrhknt4XdriPCSb66BM0+egTpP1Nn7vBJWuh7p06SIdnKA6cuSI++q+py8Q6mNZdz+M9xgOIve2RSaYKXqM90WPt45IZn0aYmOkZ+M+zBTdoNd1UOi2BTXSbVvfKlt+n7rXa7G2m1QQtn+rWlfrCxR6aI7ugRna1b82PBHpugLu1KmTNGjQoPLBG28jwv1g8KN4D2BdUemr6brriK7A9KP+XU9KkErpCvLNx65EHUMe60mpt1tX1hqvIfpg1mN3\/HysTqzHpj62W7duXRmqsX4eflTVikofs\/qKsb5S7ueNjVjP1VSum6qK82EZivOQTK2DvECfg3p+iPDHqG5U6QuGemiK+0y1fqaPSb1NU6dONdOAeI\/hoIm1bZEJ8d4XPd46oqr1aTjbIj1b92GmhL+Ir4Ic6basb0Ns+X3qXq\/F2m5SQdj+TbSu1kBfvny5GU7NmzcvJXuQpiXS9YGprxrFWzRYQsdthq+AdVewEN1lVF+JcE\/h9MGgl9dml9JUq87tVbEewLqCCh2zHFqB6Uf9u0ZeTVdgqQ7yRn3nyov1u8uHrfpKqy79pWfO4Ijb6l75xHpSxvolpA9m3Q0z3oM\/0\/TnPXfu3Kj7Mnxx77LjXlEpva16FmXd1V2\/plevXubv+tErrx7r9zt58uSo2xda9HPV2agMBbp+Xn8Je0kqnqupWDdFxnmruHF+KUVxnszjWU9uk451UDYkc3v1LVPc6ya1cuXKqOexlyXz\/NVDM0LrHb1M10f6d\/3d615ne1l1nr\/xti3SLd4UXeneDPrYcv\/u0HVlsrtG2hTp2boPM0XXU7pu1V2iQ49h3WNA9zTUE2z5ZR2UjFjbgspv69tkpWub3ovc276h7Xk9mVo4ve\/ff\/\/9qPWfn8Tb9g0PdN1TJFUvsqUl0nVlqhsB8RadluqdqHdU586dzStp7hVwvDtZN5a9doxrsrc3JNaGf7zJhvvBn0h4kG90glyn26NWF5kg\/yLJIP9cg3z6Cem3uEDGrztvol4n5EfP\/yil1++Zk5u4b1\/4op8PF2vFrNdxnzwi3jEs2aL3kU6d3LcvfHG\/qh\/rvnL\/vL766itzdkj96H7MZ4uGtL666759oUU\/547teCuqbdu2mV9AQ4cOjfoaL0jFc7U266aKON8UN84f79Z+0f2ltZLM41mPw6\/tOsgrkrm9+\/btMy+quJ+HGnrJvtjiBck8f\/V5GX5Z7969zXpIf\/e619leluzzN9G2RbqVOHEVa4qu9PvS34fh31Mo1DRWkmFLpGfzPsyUWOspfUFC9zQcOXKkJ3+H1tTFixcDsb5NViq26f0i1m3SbXndpg8femzevDlq299vYm37hgJdtxUnTpyYskBXaYn0ZOid+c0335gVsDt2QnS\/fp3IhV510Y\/6d73cz2Jt+OtlenyOHrMSeoUtdKyS7grlvtPTFeSbwoI8FSdZjxXp+otH38pg3bp1lZfphEFfTfbTBqNbrBWVW6yfhx\/FWlHplEs3NsePHx\/1ePWrWM9VVd11U7bivDqquw7yO405Ddjw26vPXT1GUjeWE73Y4nfxNiCDIJlti3SJmqK7wjvWc0x\/D2qknD59OuK68dgQ6dm8D7Mt1p6GQWDb+jbWcz2ov09jbfvu2LHDTJVD72QRuq\/1MeDn+zrWtq+ef0mfswsXLkz5bctapOsr3k8++aR5pVRfMQxfQhu+GnO6u0joOvpR\/+73VxfjbfjrK4z6pNZjV\/T2hk6ssWzVOl8EeSzxolRjXB\/ooftcn7w5OTm+vm9jrajc4v08\/Ma9otJfPj169JCnn3668vEbWvTYHL\/u2hXvuZrsuin5OE\/Nbu21FW8d5OcXzxLRANDdD0O3VyfMQZ7chQQ50pPZtkiXRFP0EH1s6UZ66DGnL2zqoRnJbtzZEOnZvA+zLaiRrmxb39ry+zTWtq8+fvX8A7ptH35f+\/1FN\/e2r95mHdDoISq6bg5fV61Zs6bWb8mbtUh37wYcvoTfifrneJ\/zK\/1lrL+EYq2Ytu7YK6069ZZPWnaX1xt8JX0m5PomyGPRaNHdudzxosIfA7F2qfYbfWzqbU30yzXRz8NP9L4L\/0Wjt9m9215oqepn4mWJnquJ1k1+i\/Nw7l2KY932IHHfj0G\/vSr0fA3C71O3ZLctUq2qKXq48O+xuutHGyI9W\/ehF+j6x33YVZDYtr614fdpvG1f96FYQbjt7m1f920MX1LxPM5apKNil\/VzpbflwNnHE\/LRa4qk74JHQT666iBvNO6wdHwU5ONyz8uCHaEgvyklGQ5ywHbnys9J3vF4cd5Chq4eLmsP53oyzgHUXDJT9FSwIdIBAER6xhDkQHAR54C97p49m\/QUvbaIdACwA5GeBgQ5YIdz5UXEOWC5TE3RFZEOAHYg0mspPMjzjl6Rxbsuy5jqBvnYiiDPWVQgY3OLTJDr\/4sgB7xJ43zT8c0yePVQaREjzoesHkacAxbI5BRdEekAYAcivRoIcsBuxDmAcFFT9DSfFJRIBwA7EOlxEOQAQohzAG6ZnqIrIh0A7ECky6MgL7tTGeRLdpXImLVF8o0T5F9OPS6fjT4sb3yXRJBPqwhy\/dr5GuRHrsgRghzwraJHca4RHi\/O1xxaS5wDFiqZMOHxFP3LL9M+RVdEOgDYwbpIjxvkC2sW5GMJciBwiHMAiWRjiq6IdACwQ6AjPRNBDiA4TJyfIM4BJJaNKboi0gHADoGJdIIcQE1FxPlU4hxAfNmaoisiHQDs4MtIDwX5QSfIN2mQ7y4xUV3dIO\/gBPm3i85UHEO+\/RJBDlhG43zziS2P4rx1RJw3deJ88KqhFXF+9aL7SwFYKltTdEWkA4AdPB\/pBDmAVKsyzlcT5wCiZXOKroh0ALCDpyKdIAeQTknH+TXiHEC0iPdFz\/AUXRHpAGCHrEW6BnmRBvm5m7Lp2BVZqkGeW2Ti+supJ0yQ\/zVBkNcduF8ajnkU5E7Ej15TJPOcIN+oQV5EkAN4LBTnQ1cPjxvnqw+tIc4BxHX33LmsTtEVkQ4AdshIpKcqyNsT5ACqoSLOtxLnAGotm8eihxDpAGCHlEd6OoP8MEEOIAnEOYBU8sIUXRHpAGCHWkV6eJBvPnZVlu0pkXG5550gL5D21QxyPe7cBHk+QQ6gZorKz8uWk06cr4kT56uGyOqDxDmA6vHCFF0R6QBgh6QjnSAH4FVVx\/lQ4hxAjURN0VescF8lY4h0ALBDzEgnyAH4QfJxfsn9pQCQFK9M0RWRDgB2eCIdQT6XIAeQRsQ5gEzQKfoZj0zRFZEOAHZ4YrwT5Dka5NOSCfJ9Jsj1Pcv7Ljgjo1afkzlOkG84XP4oyO+6\/\/8AkDJFVzTOt5k4bzm1jSvOm8ugVUNk1cHV7NYOICW8NEVXRDoA2OEJd4gnHeTXCHIAmUGcA8g0r03RFZEOAHYwkU6QA\/AijfOtJs5HEOcAMsprU3RFpAOAHZ4YGRbkh5wgv0yQA8iy81eKTZwPW0ucA8g8L07RFZEOAHaIeXZ3AMgG4hyAF0RM0b\/4whNTdEWkA4AdiHQAWUecA\/AKr07RFZEOAHYg0gFkjcb5tlP5MnztSGk5zRXnk5rLwJWDZeWBVXLxKnEOIDNKJk705BRdEekAYAciHUDGEecAvOhuUVHkFH35cvdVsopIBwA7EOkAMoY4B+BlXp6iKyIdAOxApANIO+IcgNd5fYquiHQAsAORDiBtisPivJUrzpuExfkF4hxAlkVN0UtL3VfJOiIdAOxApANIOeIcgJ9ETdE9dEb3cEQ6ANiBSAeQMsQ5AD\/ywxRdEekAYAciHUCtaZznn9ouI3JHxYzzASsHyYoDK4lzAJ5jpuhNm3r6WPQQIh0A7ECkA6ixyDhvS5wD8J1MT9GvXr0qc+bMkQkTJphl48aNcv\/+fffVYiLSAcAORDqAaiPOAQRBpqfoGuijRo2Szp07S69evczSpUsXWbt2bVKhTqQDgB2IdABJI84BBEmmp+hbt26Vt99+W06dOlV52bx586RBgwZSUlISds3YiHQAsAORDqBKxVcvOHG+gzgHEBiZnqKrPXv2yPz58+XevXuVl508eVLefPNN87EqRDoA2IFIBxAXcQ4gqDI9RY9Hp+sa6UVFRe5PGXv37q1cdDf5d53vFwAQbEQ6gCgmzk8T5wCCKep90TMwRY\/l4sWL0rp1a+nTp4\/8+OOP7k8b+jmNc11ef\/11qVu3rvsqAICAIdIBVNI43+7E+UiN8+nuOG8m360YKMv3r3Di\/IL7SwHAN7wwRddA79mzp3z00UdSUFDg\/nSlhQsXykTn+9Wlfv36Uq9ePfdVAAABQ6QDIM4BWOPu+fNpmaKfOHFCJk2aFHfJy8urPIN7eKDrcerJ4ph0ALADkQ5Y7HGcj5bWxDkAC6Rriq6x3aNHj7iLnsVdTxgXCvSmTZtWK9AVkQ4AdiDSAQtpdO84s5M4B2CVe2maoidL3yd94MCB0sT5HhLt4h4PkQ4AdiDSAYuE4nwUcQ7AQiWTJj2eordrl7IperJWrVolTz31lPTq1UsmT54cseiEvSpEOgDYgUgHLECcA7Bdtqfoas2aNdK9e\/eYSzKTdSIdAOxApAMBRpwDQIVsT9FTgUgHADsQ6UAA6fuXmzhfNyZmnPdfMUCW7V9OnAOwQtQUfdky91V8gUgHADsQ6UCAEOcAEC0IU3RFpAOAHYh0IACIcwCILShTdEWkA4AdiHTAxzTOd1bGebuIOG+scb7cifN9y837oQOAjYIyRVdEOgDYgUgHfOjCNeIcAKqiU\/SCpk0DMUVXRDoA2IFIB3yEOAeA5AVpiq6IdACwA5EO+MBFE+e7ZPT6sTHjvN\/y72TpvmXEOQA8cq+4OFBTdEWkA4AdiHTAw4hzAKiZksmTAzVFV0Q6ANiBSAc8iDgHgJoL4hRdEekAYAciHfAQ4hwAai+IU3RFpAOAHYh0wAM0zncV7DZx3mb6F8Q5ANRQUKfoikgHADsQ6UAWEecAkFpRU\/SSEvdVfItIBwA7EOlAFhDnAJB6QZ6iKyIdAOxApAMZpHG+24nzMevHRcf5xKaSs6y\/LNm7VIqvFLu\/FABQhdIAT9EVkQ4AdiDSgQy4eO0ScQ4AaRT0Kboi0gHADkQ6kEbEOQBkRtCn6IpIBwA7EOlAGhDnAJA5NkzRFZEOAHYg0oEUumTifI+M3TCeOAeADCmdMuXxFL1t20BO0RWRDgB2INKBFCDOASA7bJmiKyIdAOxApAO1QJwDQHZFHIse4Cm6ItIBwA5EOlADJs4LK+K8bYw4\/9aJ88XEOQCk1b0LFyKn6EuXuq8SKEQ6ANiBSAeqgTgHAO+waYquiHQAsAORDiSBOAcAb7Ftiq6IdACwA5EOJHDp2mXZU7hXxsWI8881zpf2k8V7lsh54hwAMir8jO6FFkzRFZEOAHYg0oEYIuJ8BnEOAF7inqJfsWCKroh0ALADkQ6EIc4BwPtsnKIrIh0A7ECkA0KcA4Bf2DpFV0Q6ANiBSIfVTJyf3efE+fdOnH8ZFeffOHG+iDgHAM+wdYquiHQAsAORDisR5wDgPzZP0RWRDgB2INJhFeIcAPzL5im6ItIBwA5EOqxw+fpl2evE+fiN8eI8x4nzxcQ5AHiU7VN0RaQDgB2IdAQacQ4AwRAxRW\/TxropuiLSAcAORDoCiTgHgOBgil6BSAcAOxDpCJTL10tk39n9Tpz\/EDPO+zpxvpA4BwBfKZ061fopuiLSAcAORDoCITzO2xHnABAY9y5ejJyiL1nivoo1iHQAsAORDl8jzgEg2JiiP0akA4AdiHT4UijOvyfOASCwmKJHItIBwA5EOnylMs7zJsSI8ybSd8m3snD3IifOz7u\/FADgM1FT9MuX3VexCpEOAHYg0uELxDkA2IUpejQiHQDsQKTD04hzALATU\/RoRDoA2IFIhyeVOHG+\/9yjOJ\/ZPirO+zhxvoA4B4BAYooeG5EOAHYg0uEpxDkAIGKK3ro1U\/RHiHQAsAORDk8gzgEAiil6fEQ6ANiBSEdWldzQOD8gP+RNjIrzRibOv3HifKEUEecAYAWm6PER6QBgByIdWUGcAwDcmKInRqQDgB2IdGQUcQ4AiIcpemJEOgDYgUhHRhDnAIBEbJyiX79+XdavX28+JoNIBwA7EOlIK43zA+cOyg+bJsoXMztExvmEJtJ78Tcyf5cT5+XEOQDYzLYp+oMHD2Tp0qXy8ssvy8mTJ92fjolIBwA7EOlIC+IcAJCsqCn64sXuqwTOiRMnpFGjRvL8888T6QCACEQ6Uoo4BwBUl21T9JKSEunXr5907dpV3nzzTSIdABCBSEdKlNwolQNFB2VC3Djv68T5AuIcABDh3qVLVk3R7969Kz\/88IMJ9L1791YZ6bt375ZNmzaZ5YsvvpB3nZ8RACDYiHTUCnEOAKiN0mnTrJqib9++XT7\/\/HMT5rpUFendu3eXli1bmuWll16SunXruq8CAAgYIh01onF+kDgHANSCbVP00tJSad++vcyfP9\/8PZlIX7lyZeWioV6vXj33VQAAAUOko1qIcwBAqgRpil5YWCgLFy6Mu+zcudN8fPbZZ2Wac7v1z2PGjJE\/\/vGP5qN+fVU4Jh0A7ECkIymlJs4POXE+Wb6MEee9nDifR5wDAJIUtCl6fn6+tGnTJu4yZcoUWbRoUcRlDRs2lKeeesp81K+vCpEOAHYg0pFQKM4napzPIs4BAKkRMUVv1Uru+XiKXlPJ7O4ejkgHADsQ6YiJOAcApEvQpug1RaQDAGIh0hHBxPn5eHHeWHot6iPzds534rzI\/aUAACSFKXqFixcvysCBA83HZBDpAGAHIh0GcQ4AyASm6DVHpAOAHYh0yxHnAIBMYopec0Q6ANiBSLdU6Y0yOXT+sEzaHDvOezpxPpc4BwCkUNQUfdEi91WQAJEOAHYg0i1DnAMAsqV0+vTIKboT7UgekQ4AdiDSLUGcAwCyiSl67RHpAGAHIj3giHMAgBcwRa89Ih0A7ECkB9TjOJ\/ixHnHiDhvaOK8txPn8+QccQ4ASLP7ly8zRU8BIh0A7ECkBwxxDgDwGqboqUGkA4AdiPSAIM4BAF7EFD11iHQAsAOR7nNlN8vkcPERmRwnzns4cT6HOAcAZElZ+BS9ZUum6LVApAOAHYh0n6qM8y3EOQDAm5iipxaRDgB2INJ9hjgHAPgFU\/TUItIBwA5Euk88jvOp0n5Wp+g4X9hL5uyYS5wDADzBTNGbNWOKnkJEOgDYgUj3OI3zI8Q5AMBnmKKnHpEOAHYg0j2KOAcA+BXHoqcHkQ4AdiDSPabsZjlxDgDwNabo6UGkA4AdiHSPqIjzozJly7SYcd7difPZxDkAwOOipugLF7qvghoi0gHADkR6lhHnAIAgYYqePkQ6ANiBSM8S4hwAEDRM0dOLSAcAOxDpGVbuxPlRJ86nbp0mHaLi\/HMnzns6cT7HifNz7i8FAMDTymbMYIqeRkQ6ANiBSM8Q4hwAEGT3S0qYoqcZkQ4AdiDS04w4BwDYgCl6+hHpAGAHIj1NiHMAgC2YomcGkQ4AdiDSU8zE+YVjTpxPlw6zXXH+gxPnC5w43+7EeRlxDgAIhogpeosWTNHThEgHADsQ6SlCnAMAbMQUPXOIdACwA5FeS8Q5AMBmTNEzh0gHADsQ6TWkcX4sTpw3cOL86wU9ZNb22XKWOAcABJR7il6+YIH7KkghIh0A7ECkV1NFnB8nzgEA1gufohcwRU87Ih0A7ECkJykyzjsT5wAAqzFFzzwiHQDsQKRXofzHK3Ls4nGZtm2GdJhDnAMAoMpmzoycol+86L4KUoxIBwA7EOlxEOcAAMTGFD07iHQAsAOR7kKcAwCQGFP07CDSAcAORPojxDkAAFVjip49RDoA2MH6SNc4P54gzrvN7y4z82cR5wAACFP0bCLSAcAO1kZ6eJx3TEOc3753Ww6fPyIbjuVJ7uF15uOR4qNy5\/4d91WtpD8H\/XmEfj5bTm6Vc+VF8vCnh+6rAgA84n5pqRQ0a8YUPUuIdACwg3WRfiXNca6u374hi\/YskUYTmkjdEfXkg9Efm4+NJzWX5ftXyM07N91fYhUN9NWH1pqfh\/5c3hv1odQd\/q50X9hLDp0\/Ij\/99JP7SwAAHsAUPbuIdACwgzWRXhHnJ2TGtplpi3Olk+BVB1fLM9\/+WZpMbm5i\/UDRQfOx8aRm8mzO8y+anhMAABA8SURBVLLuyHqrQ3RXwS75y8DXpP73Dc3PZU\/hXhmzfpy8NPBVaTmttZTeKHN\/CQAgy5iiZx+RDgB2CHykZyrOQ27dvSWtprWRlwe9JgWlhRGfO3nplLw04BXn823N7vA2evjwofRe\/I3U6fMH2enEesiDhw9k9Lox8uTXv5b1RzeEfQUAwAsipujNmzNFzwIiHQDsENhIz3Sch+iu7INWDTHBeff+3YjPacA3ndxcXhv8VzMt1mOwdap++frliOuFrqvHaWvYp8q1W9ck79gmE8f3HtyrvFwDef+5A+Zzep100p9Ju5ntzYsVxVcuRHwu98g6+XmXX8rsHXMjLgcAZJdO0c8wRc86Ih0A7BC4SNc4P2HifJYT51+54ryRdJ3\/tczIn+nE+Vn3l6adfm8fj\/2b1BvxnvPnq7Js\/wr5VfffyvRtM6J2f993br888+2fZMKmSVGfq6kzJWecn8MH8sqg1+XQ+cOVl5+8dNIcF\/7+6I\/MdeIpu1ku645sSLjkn9ruhPjjFwDc9LaMXT9O6vR5xtz+2\/cqTqSnP5uBKwfJ73o\/bf4fAADvYIruDUQ6ANghMJFeGef53otzpXGad3yT1On7jHnPdZ0oF1+9IG8MrSvNprSUH+\/+WHldPa597Ibx8odvnjVniE8V\/R6W7lsuT\/f9o9mTQE9wd\/32dbP7uR5Dv+ZQbsIXBHae2WUm4IkW3UtBz5yfiL4ooMfrfzzuU5m3a4HZm0Bv75vD3na+l75pn+YDAJJnpujh74s+f777KsgQIh0A7OD7SPd6nKufnP\/0+PSmk1vIn\/u\/KFtObjOX33twX3o5UaqBfOzCscrrX3UiVU+q1mJq64h4TwX9\/\/Va1Kdykq0nbvvDN3+S71YMqvI4eX1RYe7OeQmX5ftXVvn\/uXHnhszaMcf8LN4Y+paZ4r\/w3V\/kgzGfyLZT+Wb3ewCANzBF9w4iHQDs4NtI90OcK51MF5QWSPcFPeXZnOdk3IbvTZyH6PuE\/6bH7yJ2ed9zdq88882fZd7O9EwrQru9vzPyPTPJ\/3R8A3N8fCbosfCL9iyW5\/q9KC2ntjHvkb7v7H5zP34w5mP5eOyncjhsV3wAQPYwRfcWIh0A7OC7SNdjuU9cOmmirlOsOJ\/3tTlZXLbjXOlu68cuHJev5nWTZ\/s9L8PXjoyaMpfdKDOT5NAu7zpFHrN+rLw44BU5fflMxHXdisrPmzOhhy96AriqJtH6YsCcnfPkya9\/I092\/40s2bfMfZWYym+WR\/177mX76R0Jj0nX7\/m1IX91bvNHES8M6Pe068wu+eO3fzYvsLhPugcAyLyyWbOYonsIkQ4AdvBNpPspzpWGsr4\/estpbZzgftmc7V3P2O6mIT9k9TATp7rLe9nNMvlw7CfSbUH3KkN16tbp5mzo4YuePT7WvxNOv7cle5fK73s\/Lf\/Sq46ZbFcV9kqPSdcXDxItVR2TrhGvb7M2IneU+1Ny++5tc0jAG0PeMiepAwBkD1N07yHSAcAOno90v8W50uDdVbDbBKueTE1jOlFw7zyzU\/61z7\/JdOd2aMT+4ds\/ydrDue6rRdHJdfMprSKWUetGJ\/y3lL6tW8XP8L1Hy\/tJvdWbHpOuE\/hEy3Jzxvb4x6Trmdv\/udtT8n3eBPenzM+t89yu8vqQN80eBgCA7GGK7j1EOgDYwbORftWJcz0L+Mzt0XH+mRPnXZw416gt9FCchxy\/eFw+Gvs3eWngqzJnx7yIY9BjuXH7hjSa0MRE9rA1w+XtEe\/KpWuX3FdLCT2be59HZ3PXs6rron\/Wy\/Rz6aYvBjzX\/0XpMLuTObt8uOIrxVJv1AfmxRf9mQAAsuN+WZkUMEVPm1OnTklubq5Zdu7cKffuxT9MLByRDgB28FykV8T5KV\/Gufrx7i3puai3\/KLrr6TX4j7mmHS9PeGLnuk9fPdyPR5b3w\/9T\/2eN2c7H7hysNkNPtX031y2f7k5s\/s3S3PMxFsX\/XPF2d6XJ7Xbe23ov9dnybfybM7zMmv7bDldckZKbpTK8YsnZGTuKPPe8LN3zEn4VnAAgPRiip4eDx48kEOHDkmvXr2kfv360rBhQ\/nss88kPz\/ffK4qRDoA2MEzkR4Z5118F+chxy4eN5NpPe5az5qub6PmXnos7B01tT5afNQcl\/4vvevIjjM7Iz6XKvrzfcf5edYdXi\/ipHT6Z71MP5fMbu+1da6sSNpMbyevDn5D2s\/uJEPXDJeW09qa3dz1BQM9cz8AIDuYoqfPpUuXTJwPHjxY7t6tODRt8uTJ0rhxYykvr\/pcLEQ6ANgh65EelDgPOVx8xJypPdGik3Z3pOvfPx73qXz6fUO5dutaxOdSQSfTumu7\/vt6orjwSbX+WS\/Tz+l1MjHFvnT9kozP+0HazWxv\/l09Fn3ZvuVy+94d91UBABnEFD191q9fL6+99poUFT1+d5Pi4mLp06eP+VgVIh0A7JC1SL96KxTns+PEeTfz3uF+ifPa0tv512Fvy+QtUzISyQAAuDFFT69JkyZJx44dpaCgQNatW2eWXbt2cUw6ACBCxiOdOH9Mj\/\/Ws9LrW6+NXDfa7O59pqTAfTUAADIiYorerBlT9BTr16+fNG\/eXGbPni0NGjQwix6TvmHDhrihfuTIkcqgb9Omjbz33nvuqwAAAiZjkU6cR9OTzA1aNUQaTvhcXvjuLzIqd0yVZ4IHACAdmKKnn0b6s88+K5s2baq8bMaMGfLWW2\/J8ePHw6752MCBA6Vu3bpmqVOnjvkIAAi2tEe6xvmpy6fMmbw7x4jzr5w4n2ZZnIfo+5nr+4XrMdnD1o5Iy7HoAAAkgyl67Vy4cMEccx5vOXz4sOTk5JhQD3f16lX58MMPzXQ9lmPHjlUu3bp1k3feecd9FQBAwKQt0q86wUmcAwDgfVFT9Hnz3FdBFfLy8syu6\/GWsWPHypgxY8zbr4W\/3drNmzfN2d2XLFkS9n+LjWPSAcAOKY\/0x3E+hzgHAMAHmKJnhk7T9bhyPXFcyL59+8zu7gcPHgy7ZmxEOgDYIWWRXhHnp2V2rDj\/3onzuV1l2tbpUlhKnAMA4BVmiu6EOVP09NP3Rh81apSZquvJ4nTp3LmzfP3113Ljxg331aMQ6QBgh1pHOnEOAIB\/lc2eHTlFv3DBfRWkkIa67vZev359s\/Tu3TupQFdEOgDYocaRTpwDAOBvTNH9hUgHADtUO9KJcwAAgoEpur8Q6QBgh6QjXd8e7LTG+Y650nludJx3duJ8KnEOAIAv3C8vZ4ruM0Q6ANihykgnzgEACB6m6P5DpAOAHeJGOnEOAEAwMUX3JyIdAOwQFekmzkvOyBwT511dcd7QBPvUrdOcOC90fykAAPCBiCl606ZM0X2CSAcAO1RGOnEOAEDwMUX3LyIdAOzwBHEOAIA9mKL7F5EOAHZ4Ys6OefLVvMg4r+\/Eeac5XWTKlmlSQJwDABAIZoruhHnlFH3uXPdV4GFEOgDY4QniHAAAOzBF9zciHQDsYCKdOAcAINiYovsfkQ4AdniCOAcAIPiYovsfkQ4AdniCOAcAINiYogcDkQ4Adoh6n3QAABAsZXPmMEUPACIdAOxApAMAEGBM0YODSAcAOxDpAAAEGFP04CDSAcAORDoAAAH14MoVpugBQqQDgB2IdAAAAooperAQ6QBgByIdAIAAYooePEQ6ANiBSAcAIIDKw6foTZowRQ8AIh0A7ECkAwAQMEzRg4lIBwA7EOkAAAQMU\/RgItIBwA5EOgAAAWKm6M2aPZ6iO8GOYCDSAcAORDoAAAGiu7YzRQ8mIh0A7ECkAwAQEEzRg41IBwA7EOkAAARE1BS9uNh9FfgYkQ4AdiDSAQAIAKbowUekA4AdiHQAAAKAKXrwEekAYAciHQAAn2OKbgciHQDsQKQDAOBz4VP0M40bM0UPKCIdAOxApAMA4GPuKXoZU\/TAItIBwA5EOgAAPsYU3R5EOgDYgUgHAMCnHly9GjlFnz3bfRUECJEOAHYg0gEA8Cmm6HYh0gHADkQ6AAA+ZKboTZsyRbcIkQ4AdiDSAQDwofJ585iiW4ZIBwA7EOkAAPgMU3Q7EekAYAciHQAAn2GKbiciHQDsQKQDAOAjTNHtRaQDgB2IdAAAfIQpur2IdACwA5EOAIBPMEW3G5EOAHYg0gEA8Amm6HYj0gHADkQ6AAA+wBQdRDoA2IFIBwDAByKm6J9\/zhTdQkQ6ANiBSAcAwOOYokMR6QBgByIdAACPK58\/nyk6iHQAsASRDgCAhz24di1yij5rlvsqsASRDgB2INIBAPAwpujB8vDhQzlz5ozs2rXLLPpnvSwZRDoA2IFIBwDAo5iiB8+pU6ekTZs2UrduXbPon\/WyZBDpAGAHIh0AAI+KmqKfP+++Cnzk\/v370q1bN+nTp4\/cuXPHLDk5OdK1a1e5ffu2++pRiHQAsAORDgCAB5kperNmTNEDpLy8XN566y3Jz8+vvOzkyZPy5ptvmo9VIdIBwA5EOgAAHsQUPXiuX78un3zyiSxdurTyOPTt27fLe++9J2fPnnVdu8KNGzcql\/79+5vrAgCCjUgHAMBjmKIH19SpU6VDhw6ydetW2b17t\/Tr108GDx5sdn2PZfny5TJlyhSzNGjQwBzHDgAINiIdAACPYYoeTHpM+rFjx8xu62+\/\/bZZ9M8HDx6Me0z68OHDK69bp04deeedd9xXAQAEDJEOAICHMEX3p9LSUjMZj7cUFBTI6dOn5f3335c1a9ZUfp3++S9\/+Yvs27cv7P8WG8ekA4AdiHQAADyEKbo\/5ebmVk68Yy26S\/v06dPNW67dunWr8uv0z3rZ7Nmzw\/5vsRHpAGAHIh0AAI9gih5sq1atkqZNm0pxcXHlZfrnRo0aybJly8KuGRuRDgB2INIBAPCIiCm6E25M0YNFz+7+5ZdfyqhRo2TPnj1m0T83bNhQioqK3FePQqQDgB2IdAAAPIApuh001Dt27GjO0q6L\/lkvSwaRDgB2INIBAPCA8gULIqbod5miw4VIBwA7EOkAAGTZg+vXpaBp08dT9Jkz3VcBiHQAsASRDgBAljFFRzKIdACwA5EOAEAWMUVHsoh0ALADkQ4AQBYxRUeyiHQAsAORDgBAljBFR3UQ6QBgByIdAIAsYYqO6iDSAcAORDoAAFnAFB3VRaQDgB2IdAAAsoApOqqLSAcAOxDpAABkGFN01ASRDgB2INIBAMiwKwsXPp6iN2zIFB1JIdIBwA5EOgAAGcQUHTVFpAOAHYh0AAAyiCk6aopIBwA7EOkAAGTIgxs3IqfoM2a4rwLERaQDgB2IdAAAMoQpOmqDSAcAOxDpAABkAFN01BaRDgB2INIBAMgApuioLSIdAOxApAMAkGZmit6sGVN01AqRDgB2INIBAEizqCl6UZH7KkCViHQAsAORDgBAGjFFR6oQ6QBgByIdAIA0YoqOVCHSAcAORDoAAGnykCk6UohIBwA7EOkAAKQJU3SkEpEOAHYg0gEASAOm6Eg1Ih0A7ECkAwCQBlcWLXo8RW\/QgCk6ao1IBwA7EOkAAKQYU3SkA5EOAHb4\/7d2LM0bXLz5AAAAAElFTkSuQmCC\" width=\"576\" height=\"371\" alt=\"\" class=\"image_resized\" style=\"width:576px;height:371px\"><span>From the graph, it is observed that the lines taken in pairs intersect each other at points A(-4,2), B(1,3) and C(2,5). <\/span><br><span>Hence, the vertices of the triangle ABC are A(-4,2), B(1,3) and C(2,5).<\/span><br><span>Hence, option (1) is correct.<\/span><br><span>&nbsp;<\/span>","subject":"Mathematics"},"yoast_head":"<!-- This site is optimized with the Yoast SEO plugin v17.9 - https:\/\/yoast.com\/wordpress\/plugins\/seo\/ -->\n<title>Determine graphically the vertices of a triangle, the equations of whose sides are given as follows: 2y-x=8, 5y-x=14 and -2x+y=1. - Infinity Learn by Sri Chaitanya<\/title>\n<meta name=\"description\" content=\"Determine graphically the vertices of a triangle, the equations of whose sides are given as follows: 2y-x=8, 5y-x=14 and -2x+y=1.\" \/>\n<meta name=\"robots\" content=\"index, follow, max-snippet:-1, max-image-preview:large, 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