Distance
Distance: A point in the decimal number plane can be specified by its x and y coordinates with respect to a fixed pair of rectangular axes, and the usual definition of the distance:
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LZZ7fvOaNbjz2RfvzqI8rXupbFbUjSdO1v1l0EJy89TfBT4MulJBA2T4i+icKi3l/LyzKag1TPn0L/jNhRNIdSzI1Do4tyOOoG9KJH6NTRVdVvw922LlGtbtPw/FE5vxd+rA626y829+RtaOTYXRbHaURL3a6hRG4uiXmGCdzwS8jjat2sEavjyaUMr1LqDz7IGTQePLvD4MTRmRWtcvnynIWhE3N3/4RWp9hwmZSRqbOL16hXUkR5C/joBKudMdFxuof5RyFJ1thstxsjN53sUrYq8DA0K8m1oXK55KAKSmxQft47sbXEqzWUbyLrRoGwV0W2NQu9AA/xGy6Dr6lBUpngHMJ6v9ffGF6253Nmqvx1Qcux5FL+ArkEX5UKbhMaVO7rrQnlAN9H/ljmFhKNNKL2SZSnRXlu52xCApsLORHs7XUOUvzISdSoWommJpXmem5QtyN8RnIXyMhaj/WhAF/yLUJLu/uSfRhiBtrqIn6NVRMchbAy6UIOWm5e2Bi2bH4amAh8gys25DUWj3oOiXg/lPHcpyv9oQ8nX+ZKe56B9eNrQNOWN6BgvzPNYiKaEGmk96hR1Ea2+zBDlm9Wi2nNYqS3If/z3QKuwcuvVBWihw/7kv9n81OC5j6FE8XqP+sups2HHP7eDswFNYa+k+rzLbnRf1N/QPyk+bhPRoG4c5Q/MBloErB1tKL0c1d0Myn/aDh2f52KPHY32CMtdSVxIsWNVTRvSgc7b8pzf74gG34+Qf8FOpWVrKe5s1U+4k+4laDqj1Hz6KKKLd6HRb2gCuhB2Bo8tdB5noKTWfdF+JaUiZl1oP6ZvEK0CKiSDoiJDgudtmfP3kWjK8D1oY7vVqFOxJvj3MtSZG0a0g3jS+lDD+kGyt1SYgKY1+9DnfTb2t8Vow8mx6JjFp6I6UcRvKdnLlh9BnaTtiO73txPKWcg3HfRHNCU4hCgKAxrx3YyiLn8jf8fjFyj37Vg0eo3Xk8lok9LL0IVuLUqkfwB1enOjFPugxv+i2O+GoBEoqDOSe7Ebiy78w6l+pdXLaBphLNEePJOJdtCvtSzVnMNK7Uj/4z8P1avl9K9XD6NzMyv4b7y83aghHYaiRk/H/jaEqFO4Bf2/6+FtbEbRf0pvGNEUcu6Uajl1tg3lZOZuRfG64HcXU913dwrKRTyS7E5CPl1E0c5xFI98dhPtJzaN2hYa7YnOY18NPxtRHmYSxqEZklHovHSga8DTaIAe5vh1os7Yg+RfsRwq91jNoLI2pJcoohVfWT0TbXQ6DEV5i+X3JnkebYAotKnp0Wi0Ft4Cow91to7I8xpHowvchuCxm2OP/yFRByzcIXhV8Pf4Y19DX7oPkH0xHo2SrcMw89YFPkcnSoJ/JafM99F/s7iO4LFLY4/tRV+uZ9EFAaLNCEtdkH5G/9FqUpuaXosiBmeg43A6WkV1NzpvxRJg56J9qB5E06BnouT2T5K/k3FEUOa70fG5BF1g8ulCdebSPK91ZPA6uxUpWxs6RouDMn4edWxvQDvI5+oJPsMSFGH9LOq0/ZzoGLehSMPLRFsGbA7+/5NBeR4jqqe9qDN4DdVNe89Eo+Xn0YKJK4i+H0mVpdJzWI5ws9zr0IaxFwdl/R46vr+geL2ah87TfcFzvo46fZeTXV8yaBpvGdHn70OdkwNQ5OJxso/BGjQVPR1Fk9fE/vYaOmbxKeNidXYLNJ15Djo3Z6NByxloR/LTqfwYTidaXRteYzYFxyH3GjAN5TKuIdrdPrzW3YU6raAB3xUourOZ6FoU/vdFdE6qmZ7uQtfQan/yRfvLkW9T0w50Z4LbUYf8PFQ/ZgO/R/XnI2hB0/vIP1iv5liV24bEdQZlXYKuTV9F0drH0UB7n4TKBi20qanVppod5JuhA1X4cr4oaZBEZyvXeBTF2Y3KGokeNAV3AKU7FcPRdg17lfEeU8h/gehE0YZy69NUFN6fT+m9lNpRdOtQlPPV7Mh2Bm2PcBBRBKseKjmHpYSdrSuJbqK+H9XVqwUoQlRLknmtCtXZNqIIexvqJB6G8tGaWd7BoNgO8mNRZyV+bexAC5oOoratKoqppg2Zjq5N81C0/jkUMJhY7EkVcmdrkGiVztZotBIwyUpeT/XobJklIbezZZa0Yp2tZim3DdkTRZFzUxZOQRGq3Nsx1aplOltp7iBYcuaiaclykxLNzMxC5bQh4b0Rt0HT+o+gacCpKMXlHrTAp9hecwNWs6cRrP5Got2ZrycdG4matbIRaJA6Eg9WbXAotw3pRH2KS1DuWC/K/Qtvyn4y/W8pNWi4szWwZdCKqcX030bAzMq3D0okPw+t/DoAjdy/ReX3HTRrFZW0Ic+iPdNWoBytE1HS+xqUL/vX+hUz/Twyq12hGx2nQS9a7ddqt2mJr4g0S4P7gBPQkvX16NrZhZb3N+pmvzZ4dAInoVWnf0e5wc2oZ5W0IZvQ4GNHtPDjJXQrplLbe1SqE+0FuTVajZnkzb7rxp2t2mwiSo5P6xRdq3W0QEuMv4mW+pulQbhHnFm9rUVTdrPRyuT1NHfn/ErakHCfrdwd7ZMUrpTdNvj/G9CiFTMzMzMzMzMzMzMzMzMzMzMzMzMzMzMzMxvI2tCtHZajvVn+DuzU1BKlzy7AE2hH5hXoeHkVsZlZC2nmctJW0kO0DHdntDR3VZ3fcwe0C+/fSH6fkrRoA96GjuV/AVehje+8b1FkHfAgcC0wCS2tvjb4r5mZtQCPkEtrBz4BvB8Yh/YcORHtllsvw4HPoJt6Tkf3lCqkA1gILECN8ePA7cFzWuUeVP+gPrcTSvOxKbdsrwC/R/XwEKr/zu4EfBj4M83bINHMbFDy7XpK2wR8HpgB/F+D3vNg4Eh0W5CxRR43CzWc/46mmv4CHATcAVwJzKlvMVMtzcem0WXrAD4LvAs4C9g+4dc3MzNLRDvwIxQReGsd32cicBOaPuoDziB/p3g88Bt036r434cD/xM89yHUSUyrdnQriJ+QbJQ1zcem2rK1A+ege/NVeqwywOno1jJ3ApMrLbSZmVXPka3K1PtefW3AfwCLiG53MIH85+koNMV0Fdn5O+vQXdYfRxGMkxl8uXlpPjbNKFsvimiNA/YCnk/odc3MrAzubKXLPGAPFMFYFvxuPP3PUwewN4qO3IxyfuJeRFNTAPsA3XUoa1ql+dg0u2wraX6umpnZoOME+fQYDpwCXI6S75cGvx+LGuncm4EODf47G3XIXoj9bTNRZ21M8NorS7x/Bq2AnE71nfBeYAmwmOaulkv62CQpzWUzM7M6aIXOVjdwEpr+6ENlfgjlrsQbqgxa2XUgmi4ZgXKs7gWOAN4MDAMeBS5FicmFTERJ6rsAo4P3uyipD1TAgUAncDVqdP8V/L4HNbprYo/dAHwV7bt0D9oeIq4NeF3w79XAa2W8/yjgNOBNwJDKiw/o/PwO+CTJ3YV9OvBuYCbah+tCtHpxG+C9wEh0ji9Dx6gex6aQaWiV6hTgGjQ1mBs5mgtsCdza4LLFX/NoYLfgtfuAL5K9mnYEStbfGp37seh78hpaIHI2joiZmQ1Y44HzgbcTdQxnoATyJ4HdY4/NoKXxF6PowAbUGJ8FfBB1mqYCv0XTNXvmeb92tK3DErR55DjU0TkEJXH/kfokyE9Aq9D2iP3uNNQwLkGNeiWmo9yfPpQHlNacrVIJ8ruh878n6lR9C+WyHQpcgPY8OwjtQ/aNMt8zqWMzBfgxMB84Bm3MenDOY8aiTtXTlJeMX6xs1SbIt6HO6rXoO/EysG3s71uguvcxFEEN7Q48BZxb4fuZmVmLORWNqK9F0yqhN6Jptj+hxiIuA3wZrbz6DYpoxR2FRuz/S3Yj0oYanPVomXxuA7MNagiT7mxlUCToTLIb17ejxnEZio5U4oPo8z+Byp1WxTpb01BHa3bsd/uhiM8/USenB0WM+oAflvmeSRybduBLwOHB/58UvOanyJ6C3QVFsW6mvPyrYmWrZTUiaLBxB/07W+9BHdjc/LEM+jw/qPL9zMwskPYE+U40rfF6FGEKPY6mOeahPYtyvYoaiHa0UWTc88HfZ6BpxdBOqHF5DHXEcjfYfBK4v4rPUMo8FLk5n+ypmuWo4S2111auWSgq9grwn+g4tZoMcDzwBxTZC3Wjc3o/8DCaNvwu2n3+q2W8blLHZjaKbN2OokH7EuWrxXPVdg7KfA+lp1Xrfd420z/vL4OmOGfQv3PXi6ZnVyRcDjOzQSftI9ZzUaPzFNm3rNmAGq92NL1UyAP0z3sJG5wOos+fQXkt44Eb0eg/n6STvsOk+F+hPKS4cCp0GFEeTykjUcRlPNrA8sYKyzMheK9aEuRfpPDxK1c7ysf7Q+x3GRSR6UIRmteC97sq+Cml1mMT1wn8GnWMpqFcwSfRHlbxz7A76uTcS/GcpyTLVoledCugTuC64OdalHf3Aooa3kHyO/ubmQ0qae9srUW3celG03+HoqjCKqJdsIslc6+m8N5Y8Q5FB5ryAU1RNSoZ+EDgLSgn7Cs5f2tHUz+9lBfZ6kAbV+6Dtha4rsKyjAF+jqbqanEV6jCsreE1NgC/yPldB8rhWgvcR2Ud31qPTa6Hgh/Qwo2pKDL5r9hjxqBo6bLYYxtRtkrdAHwdRQePCX4AHkGJ9OV0ZM3MrIi0d7a6UN7W51Aey+dQ/ks7unXOmxJ6n6FEU4obqf/mpaAoxjvRSsm78vx9CkrIn4MS9TMU7mC0Ae9DDeVx6P53lVqBks3Tajyacn0BTSOXK4ljU0gncBjqnN9AdgRoOhoYPED2qtlGla1cG1BU7SrU2dsbTX/OQys8v4A6Y16NaGZWpTTnbHWgC/1ZqGO1D1pJmJt3koT1RFNfI6h+64NyZdBS+0fQFFM+rxLly0woUqYwv+l44ASyG+zu4H16aixvGsxFt5lZDLyU87dCKwrrfWzGA29AU8CLcv72huA97iZ/vlZaztsuKF/sIbRQYz7a+uRDaJr0VAb3PTbNzGqW5s7WNmjJ+lKUBB2flsoQbQ4JigJ9EXWUqrEB5af0omhEvSN+89D0U25SfNw6og0tx1O4Q3EgWrl4Mkoaj5sQvE+rRyUyqBMwHHVe4h3urVH9yJe7V+9jMwlFHZ8gO08tzNfaROF8rTSctzYUWT2R7GvBcrS31mnomM+scznMzAa0NHe2pqER/ktEu6mHxqAOVqgDjcZriUhdhZLxdyV/4zI89p61vE83WvX4G/onxcdtIorgjCN/B3B31CH9NNqkckTw042iQEejCFkSm2M20n7AMygJvQd9nv1QJ+sxounUDJr6vJ/+0aNqjs10NHX2y+DfpXQEZXiZ7Cne8Wh7kkL5Wmk6b21of7Axef72DMp79IpEM7MapLmz9TjqbEwDtov9vgNFBB5HOTOTUWdkLWqMh6DGDrSyLrdjNBZ1XIajnLDQP4CPoIjZZ8mOlHSg6ZTtg+dWe0ubcCPMI8leXZlPF9HeTOPov0/Tdiih/VjUoK+J/awKXv+baKuLcpLJxwC3oXy1Wn6upvoII+j4vhWd92FB2fdH53EDOuehA1FkK/emztUem0OD55wAfIDSG56Gq2QnE20I2oU60/NQx/DFnOckfd7KNQzdJaCN7OnJIShqeDL9953bH01vFkvwNzOzFrc7moZ5Aa3W+wjaOfy9KPp0Jxp134giUp9CUYbNsZ+XUS7Kbqjx24AasV40TXcN2av95gS/uwX4OJqevBIlMl9O1KlYjRrMckxHG7CG792HIlffI/9mnreixrcv+Ax9KMpxF8qv6QAuoXTHZ30FZSQoSw9aBVnNTw+V7cheaFPTQ1AD/3l03s9De0F9Fa1E/CjabPMH9F+pWcux2QXdEuhFtBqyk9IOQ9s+/ATVs1+iOxz0AV8j+3jUUrZqNzUdjervGqJ6vwnV70koOf4mtCnspWhj39NQXb+A8iJ8ZmY2AMxGDfB+ZE93tKHOSVe+J9WoB63M2jv4dwY1xvuiqMV40h0ZbAXFdpDvRBGXHXP+NgtFoLalfsd/Brr9TzmdLVD92AfttzUOdes9xUYAABKkSURBVG7W0v/2PbWodQf5QiYRRXEno2nZvYmiw2ZmZtbCSt0bsVl2Q1PJxaJ0U1Dk7bicx81DU4F30P9WUrWoV2fLzMzqzJEZs2wZNH29iMKrAdtRR+tLKLcrvJVUR/D/w4K/La9rSc3MrCW4s2WWbVs0jVhsg9EMWrCwCOVlrUbRrZOBt6Fcv9/XtZRmZtYyPB1hFhmNbjX0c9SBKmQDmvo8Fa14PRjddmkbtG3DbfUtppmZtZJ675RuVkw78FOUI3U96uCcT+ltMeolE5Sp3LsUTAL+LXjOvcDfSP6mzVPRnlzdKHn9HrQy1jeHNjNrEY5sWTP1oe07Xoem71YS3aOyGXqp7HZQLwAX1qksoWFoO5Ie4Gm0/Ucj7t1pZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZm/9+QZhfAzBJ1JLCg2YUws1S7GHig2YUYTNqbXQAzS0Qb8Dlgd2AR0Nvc4phZim1udgHMzFrRLOAh4LhmF8TMzLJlml0AM6tZBngbsAz4fZPLYmZmZjbgTAPuB/692QUxM7P+HNlqngxwCvBhfB5q1QP8GNit2QVpggxwDLAOuKHEYycA/wVMqXehjDcDb0e5dOVoA+YCBwBbVfC8tOgA3ovKb8kabHVpQHIj3zwZYA9gT2o/DzsAN9EanY1u4ALg4yRX/0YAhwCzE3q9VjIBOBG4CFha5HGTgB8BTwIvNKBcg92fUWN3GqUbuwOAK4CPAYcC1wIPojrdCtfoDuBTwE7AnU0uy0A0mOqSWeLaUQN5GbWtCh0O/BJYDxybQLnq7T+ADcD5JLcadjLwDMpbGmxOAe4BJhZ5zAh0vM/Eo9xGmgXcRvFFCzugwUc82jgODZ6WAgvrVbiEZICTgOuB8U0uy0A2GOqSWV0k1dl6K5pC6gU+kEC56mk6sBjoA64BOhN63cHa2RqPRr0fofCoNQO8H7gFN4bNcAhwH5rOyZVB23W8CByd87cTSX5QUg/zUORk/2YXZBAY6HVpQHNYsbVNBE4N/j0ENaZpPaftwPvQtBfAGGBY84ozIBwGdKFpg0L7ak1DnfDzgZcaVC6L3IKmbj+CptvieoGXgZHo+xD3AopWTySZaORYYH5CrxXqRJ/rYeCOBF/X8ruFdNQlq0JaG2YrrQ1NyS0i2gl4Auk9p/NR0uYFwf+7s1WbsWj14eUUzsEKp3h6gd81qFyWbR2a5j8K2D7P33+MFnj8LOf3c9H34wFgUwLl2Ac4C9WbpOwKHIx2I38twde1/NJSl6wKaW2YrbR5KMH+HLS/EqQ3stWNprJ+DjyGGv8e3NmqxYGow3oZhaNar0O37/k9UR2xxrsLWAEcQf7vZ+5u3pOAd6Pvys/y/L0aGZKNarQBb0Ed/UUJvq4Vl4a6ZFXw/G1rGo4Soy8HniVahTYWhZc3NKlchRwFrAV+i1bIbEJJ26OaWKYMSiidTvUd1F5gCcpDa+TtcUajC+hVwD+KPG43YAZwO77INtNS1CE5FDib4qtGu9BChk7gBDRtlEbj0ZYEtwDLm1uUQWUg1qVBwZ2t1nQg+gJdjRrRfwW/70EdsTVNKlc+01AS/xloquFllD8wFEVemmUUWkr9Jqq/IXsfmp77JArxN8p+aFHAJRTuRGVQZ2st6gyWMh114GYCfwcuRB25bdD+SSOBe1EkLU31qxrDUeOzEHgF5bzdgSKw70JR46fR8U2igdqENp09En0fCjWQXcAXgTlo77THEnjvetkKrXq7l+Id+Wkoqj0FLYq5Ks/j5wJbAreSvoFiORr5GQdiXTKrq2pXI04ArkRTiKHTUMO/BH0B06INjaxOJ4oezUMdrg3A8Qm9z2BajdiN9s75OsWnhYajTU7vBLYo8Zq7oQT6PVGn6lsov+NQlGO3M3AQ8BzwjeqLngpjge8CJ6Po6hEoOnwS8AO0cms28Ae08iupFZwHAatQnmU+XeicXhh7z250Y/Ekpv+ORR3KpD7Pf6KO6l5FHjMF5RHNRw3+cpTjFTcWbV3yNIrCtppmfMZm1yWrQhrze6ywMOH5YfTlDS0FNqLI1ogmlKuQ3VAi54VE02xrgNWogzmuSeVqZQtRVOEXFI8odKPVRy+h6FYh4aj8a6gxXoP2TNoKOBc1JE8Cn0Gd2pG1Fb+pOoGPomnVn6LjcieKDJ+LInmXoUHA/iinMKnG6QUUlZhJ/+vucLSz/zq0cjRcNbojcDjVR17rpQ3t+/Qq2mogn3ZUr64H7kbXpW40dR///DOA1wNPoUFYK2nWZxxIdWnQ8DRia5mHog8fIruhXY46W0MpvdqoCzWkj1LflSkj0Zf9QqJpTtAFeiWathqHLhb58p3agK3RyPFpdKEaaHlHbeiclbuSawTwHpT79miJxw5Hx3cRxacaj0dRnCWx33eja8P9qGO/HkWDfku0mjRuEpomeSUoV7HOXTPtijpQ18V+NxQdqxXB7zejaaAu4Ebyr/TMoMbzpeB55ViFjsuWZNf54SgKcRCKpP0ENYjD0RTQ/5K+FWRt6HO8gupGPrPRd/e7KI90X6Icx/j3fWdU3+4heyp+JLredaA6lcZtS2r9jOC6NGi4s9U6wqT4X9E/KXoZmpYbRv48qNGoMZyHGuvRaOT+XL0Ki5LiX6X/lgPr0EUaFHnJ19k6AO0ftgxFWg5GnclPoQYwqWT0Ceh41ZIg/yLVjVYnoov0K+j+mOXkcewObAd8mdIXzU7UYViHppjzaUediT/EfpcBtg2eewfqCPaiDshVOc+fhkbRW6AGZhd0y5bvoc9Wbh5bFxr95+4dVI5eVI/Laaja0fcn3rmdgjqLD6LpRFCO2xl5njsXDVSORvX7JOD/yiznZtQx6Saqb+H9UU8lanTjNqBBRjlGAFNR5zGfKcFj5hDtdRfXhxrxf1L6+zUEfY4N6HuZTyfwa1S/pwELUIQ0fjufdlSnNxPlfnWhY7Ivyh0ci/aTuxl9/8vNocsE79tN5dGcPjQgfI7ix6Laz5j2umQ2oFSas3UUGv38A0V64j//RBeIzagzletNwLfRF/r3KFmynjcjnoYiKs/nKesz6ELRh3LPcneRr+aWE9XkbI1BHbcNNf5cTuVTt/ODz7MZXdDnlfGcLpSwfS7ldUrC3LjvUNlUWBe66K+h+K7g3ehei2+O/a4Ndb42os5Kue97CuoA9VXxsxmN2KvpqIE22t0EfLNEeccBX0X3nDsTDSTeUsH7TEHfu6tI7s4JoUxQrjUUrqeb0fHaWOQxj6HOWCnD0SDqAfJ33HK9I3j9H5N9rRuHIjDPoSh2Bi3GOIPs87kX+u7fTPmpB9uja0I1daoXRdNmlvlelXzG8HdprUtmA04lna3xaAS1e4G/T0EXhz7g0xSO1HQEr1PPzlaYFP+JAuVoRx2GPrRsvDv2t2pvOdFKCfJ7oUTs7dGtdvpQ41IqurYAjfQL1YFcc1ADdTaVdbamAY8HP8UWW+yOpoe/Q/YFfwYa3f8dRVrSrB111Cq9r+i7UNSukgZyGvAE+r5X2zGsRZIJ8p1okcYjFL8nZ/jYS1GH4oicv+2KIpI3oevAaHRNuJPsRPIOdK1M6/1fK/mMuVqxLlkVnCCffhm0U/gjKAydz6tE0ygTaG4S5BtRVCWeFB/XS5TDNRqNkuN/G+i3nLgd5dw9TLR1w7EUjxB0oovynUR3CyjlNZTXUek0ylzUeV1M/zyZ+HEPoyiTc36/Gp3DMWSf2zQai6Y9l6PzEZf0tXEomuZfSWP3ZKuHcJptGKUb+/HAG1BEPnfz0zeg+nk36nBsROdiIoqwhjaj6H2zt4sppJLPmISBVJcGDXe20m8eioacT+FE53Xoiwf64jerMxImxV9E4YTW3tjfRtN/F/nBdMuJa1EexRyyp+Ny7YjqwM8onJCcaw2KbI2j/NzMDJriHI4ah3ge2dYoDytcjfgIij6cQHYjMhEl7j5J+netn0W0r1g8Eb4L3dpmhwTfaxQ6rs/S+g3kZvQ5RlF6Cn0SqoNPkJ3bGOYybSLKZVqLIjzhAp5QF8pVXE15e8Y1WiWfMQkDqS4NGu5spVs3Sgr9DcV3Ct9E1IGppHEtpAv4PAp95+4ZU0gYgYPS9+ELt6roJv9WAoPllhPPovyooSjnI980QzvaT+cBCkc281mD6swECu/Uvx+afv016uB2B78L83fCC3kGrXC6n+yOVe55CMs6CuUIpmkp/0S0mnIJWh2WQfcL7EFTpvEVlOHS/SUkZxoaBD1B6zeQm9Ex66B0OkIHOpYvk/25x6Mo+DLgoTyvH7cAnavL0CAgbar5jLUYSHVp0HBnK73CzfKOpPSqwS6ihnoc+RvtSsxAK+T2Bb5EedtJnIo2vAxXRhaSQVNMQ4LnbVnGa9fjlhNjgNuoLoE2/nM11e9tthkl2L+MIkrz8zxmHkpUP4/KpiE2oqXmU8g/9dKOdvafhiKGvcH7DEHnL56HdSCKbF1F8Yv7W4F3og0vr6igrI3wRrS4YgQ6b9NR1OF59FnDa+FUlDR/IcluYfF6NN2fO13Zqh5Cg7ytSzzuKXT9mkw05diFBpHzUKe+0F5doO0VvokGBKeTzhte1/oZKzXQ6tKg4K0f0mc62rByPjo/Q9D+P2ejpPP4FNo0NGW3C2pEelEOyjNoKfuJVNc5eRGt/DkoKMNY8kcpOoH/Risgww7ex9EoNLeT2IH2gHknUedtGJpKeyH4bJflvH49bzmxAkVxRlDb7XrWUFuk7RHgj8BxwNtRBzDsrLajaOHfyF5OXo5eFAUYipLxc6dfNqF6tSB47U+h6M9JaHf1j6Go2Kzg8V8gmqrO53AUDf0QahjTNuJ+ECWIP4sGEbujadERqDH/ImrAtifaQT8pnej7/FeUezQQPIUif7uhgUChAdZz6HZW/4MWUzyBIothjuLd6LjnMwNtPvtHVLfSepuoWj5jpQZiXTKrq2pv11OLSlcjdqAlyqVGr/VQyS0nWmk1Yj6HoajVC6ixD22LcldyVziVK1zd9RMK17Hw4r1jzmNmodv1bEvpCPiRqHMe3kIqg85TTzWFrqMMqssLyY7+jkFRvb3ITswupNIVZDPRtNuHyy5p8pK+XU8GbfOxmPKuJT1oELYARd+vRJHDQmkKM9HO7B8iqpezac61qFyVfkZozbpkVfA0ohUzHHW4VjXhfQfTLSfuQPlQE1EEL4M6lO9Ae5PdWuXrrkSbeO5F4ena9Wjk/Reyo6ZPosjXYgpHqTKoo3UsyqkLo2+jUe5W2m7t04uS4W9DydahFSh6cjv1mabaL3jv6+vw2uXagM51UvmOvSiXtIvC90ecgiJSx6Go1C3An1DEZz6KNubLwZqFBnk/DH42obr2VrRQJk2q/YzVSkNdsip4GnFwGYIuWmFjXspc1BA1clXZYLzlxArgYhQNOgbtQzYSdWS+SLTjfjUuRw3B0cD3SW56L4NG499By92/HPy+E3Ua11BbudOsjfK/Q1ug6eHzSS7fsBrXoY5AkudkMaq370CNf7wD2446Ie9HUc8bgr93oAHUMJQPujznNcP7fm5Ekeq3oePcgyJbJyRY/lpV+xnjWrEumbWURk4j7oxC2vcT7Y/0KNpN/rgCzxmJlr/vVOeyxWVQ7la423Xuz3rUGcnV6tOIoPy7x9C5eS/qZN1E//3GqnEESpafncBrhXZFEcdCCwfybT7bykaj2xDdjnIaN6Hk+j+hvMV8iyQyKNn+Zsrbab0VTUGR2RNzft+BOmL3odtvgToUp6L8z3fRf2alB61kLlSn0rZRbjWfEVyXzBqqGTlb5cqgkVmhi0XaDITOVhu60PahhPgniLbSqFU7SnA/l/RvNDqQ7ICiSeXu+t+q9kMDg9x8qr1RZPUElLf0U9ShyHfLrVbVqM84WOqSWeLa0T0ALyV9nS1ordtATEaro9I0xVCNnYmiRfdQ/n3gyjECjaY/TTrr20AzBW1/cWSzC9IAGTTQuZT+CfiT0KDh3Wjxx0Cse/X+jIOpLpnVxcEo4dtq04VuZrxVswtSo06ifJX31eH1hwPHU/p+dla7Pcm/b9pAlUHRnD1KPdAqNtjqkplZ3b0J+ArJ5GqZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmZmRXw/wC0AUvN9/LUqwAAAABJRU5ErkJggg==" alt="" />