data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAKAAAAB4CAYAAAB1ovlvAAAAAXNSR0IArs4c6QAAFmVJREFUeF7tXQd4VNW2/tMgk4ROmoHQiwgBQ5VeQ1MsQS8iReCKogJXRECqlFBCR/CJz0t76IMr4qN90ruANBEBAwIJHSQkQEICIeV9/x7OZA4JyUzmzExmZq/vg8mZ2XXt/6y999prr+WWlZWVBUmSA3bigJsEoJ04L6sVHJAAlECwKwckAO3Kflm5BKDEgF05IAFoV/bLyiUAJQbsygEJQLuyX1YuASgxYFcOSADalf2ycglAiQG7ckAC0K7sl5VLAEoM2JUDuQJw69atOH36NNzc3EBbBVt9vvDCC4iIiLArQ2TltuVADgBevnzZti3IpbbQ0FC7t0E2wDYcUAFw06ZNoBQiVapUCRcvXhR/KxLwxo0b4vmHH37AkCFDDN9v3rwZnTp1Es+enp5IT09HxYoVERsbK747f/48qlatanKPKH27du1qcnqZ0HE5oAIgAUfAkCpXroxGjRrh9u3bePToEa5fv44JEyagb9++YlomQCMjI/Hjjz9i8eLFmD17NghgHx8fPH78GMWKFUONGjVw7tw5UUbRokVN5hLLZ/2SnJ8DKgBeuHDB0GNfX1/4+/sL8Li7uyMjIwMpKSl47rnnkJmZKaQcv6fEI7gePHggvi9RooShDAI3NTUVLMvcqb1KlSrOz33ZQ7U9IKfKwkLmTNmFpc2yHeZzQCUBOV0qNLVPO8xoqn+KK1IJSbog80vPI8cV9yC0vbcZ3pmpIpXPxDNQ1ph8rl69uqb1ycIKJwdUADx79qyhlfuHN8M/avng4jsbUbJkSbHuU8jXx8ekNR2n6Pg7dwybFSU/15l///23eDy4bT363V0GvxmXYVw/14+SnJ8DKgD++eefoscEyC+fNYdby0Fo071/Di7Mf7kuPqziaRJ3Qldfw+49e1CtWjWRnqCMiYkRa8jg4GCxxiyzfyYaRe2Ecf01a9Y0qXyZyLE5kAOAiuL5wIgWaDP/sKF33AHPnTsX9+/fx9ruYehWrojhN3dvXwSP+DeuTeqRgxvV1yeAahoFgAT3jh07RFm//vorVq1ahetXr2DCxEkCgEr9zz//vNmcXbFiBZo3b252PnMyFPHygltWBuL/vplntqzMTPiW8oeHhwdOnTqFbt26mVONy6RVAZD6N4UOjWqFVnMPqU5COBXfvXsX6/7xogqAzBMyflWeAOzcubPQB3KnvGvXLtStW1dUdeLECVHmyJEjxemLQoo+0tSRmD59Ol577TVTkxc4XVBgIDym14VeWZU3eX52AHHxySLRwYMH0a9fv/yyuNzvKgDyTVXo189bo8XsA4Znqlo4ZcbFxWF9j3AVAIu364mgoQtxrlvpfCUg1Tk7d+5UpUtMTMTnn38uJIVCtWvXNmswdu/ejVKlSj0zT7169YRa6ZdffhHqJBK/48ZLeVYyd+jQQZXOuNCQ4CB4z25o+MpnyCakLOgKeHgBGY/V9Q/dhQu39QAkKS+dWR1z8sQqAJ48edLQ3SNj2qLZzP0GCaj8wCkyfsdqBG5dYBJr/JdfEFOtoh+kFCVYjMsjAMeMGQPj+sPCwkwqX0l05MgRgxK9YcNsgPB35XTGuMAXX3wRv/32m/iKSnUuC9q0aYO0tDTDbpynOWXLlsWxY8cQFBSE9evXo2JoOXjPbmRUFGWhfoPmUakRMmKzly1ZQ3bg7I17hrQNGjQwq0+ukFgFwN9//93Q56Nj26Fp9L5cjRFK+uow+M0u0G+M+Z8yCOpPd88imP4/a8UUS8nH9Z+fn58KgCwhISEBY8eOhXH95kqLJUuWiJMXUunSpcXpDU9kWG/58uXF2vXevXsICAgAldwEmqL35AtQv359cXTITRLbw3Q3b94Ewcx0/I5UvUpl6OY2NgkbmYO3449Lt0Va5n/llVdMyudKiVQAVCQCGXB8fAc0npYtqYyZsqFXY0SGmna09vQmhCcjxhKQ5d65c0cc8xnXTwllLnFtaW3y8/PF82u6m1TNvSEHxRRP4gvFF0OSmgMqAB4/ftzw628TItBo6i6DBOTZLndyK1euxNZ3m6rWgP4DooCsTNxeMi4Hf58GII/s9u7da0jHKZ0A/OKLL2Bcf3h4eIHGatmyZThwIHvtWqBCNMzEdeaHH36oYYnOVZQKgEePHjX07veJnVB/8nbDc69evYThASXY9v7Nc+yCfRt0wIOj254JQAKY66ikpCTs2bNHlS4+Ph6TJ0+Gcf1yveRcQHtWb3IAUNHDEYDhk3ICigXtGNAiBwCfVcHTEpBrMWMJyHxURk+ZMkUAUKlfAjCbo1wbc/1qLTvJa9euCU0Ad/+2JhUADx8+bADAH5O7oN4XW3JtT2hQALIuZ+vsntVoXUA5xKVkCalH/R9Jp9PlCsCpU6fCuH6agkmCWJbQmsgcq/SgwAAkjqsNnWf+2sriYw/j0u37onxqIbp3N219q9XYqABIdYkigU5N6Yqw8T/nWs9/jxyE/l4X8MR0MM+2VFweIzYXihqGKpF9+/ap8vBcmIpk4/obNzZtp6kVIwprOT///LPYxZPq1KmDP/74w9BU7typInqaggMDUHRWtsrHb8pZJI+tAY+KDZERd0SV3O1fuxB7R28QQq1BQTZ/lvBOBUBq6xU6M/UV1B67yfDMXWrLli3Rrl077BvUrsBTMNd7pP3794tPHp1xbRkdHS1OCxR66aWXLOmX0+Q1BpiyLClSRH8MSlUSDwi8vb2F8fDAgQOFTrMCdZWzsnWhXo174fGvK+FeOhSZCeorF1lDduLczWxdJUFtS1IB0Hj3+Oe0bnhhzEZVW6hSoJnU/g/bqwBYsssAlHlnNC68k9OI9Ok1INd7TxMBOHPmTNXutWnTJ7ZgtuRGIaxrzZo1CAkJEVOkwhNu5ipUqCDOzqk853kzp2q+3LxQVrVyRSNluRv8pschZXZbZN65DGRlCI2FQpmDd+D0lXhRPgFNIWNLUgFQkUpswNkZr6HmqHWGtowfPx58A6mKOTi4owqAZd4eCTcPT8SvjMrRdgWANC6gBQyVu7kBcM6cOQapqEhGWzKisNbFMaEy3Rwq6umO2uvfMSlL1rD9OB4TK9JSwLz33nsm5dMqkQqAxmuzc9Gvo8bI/8u1nqPDu6FLgGlNCFoZJySbYg2jGJ22aNFCFMA6KQFpHWNcv/K7abU4dypqDXhfh5JQIWVTosUzd8Gc1nv27GlzRqoAaKyfOz8rEtU+Wys2JX/99ZcAkDk7MVPvE3PNMmvWLMyfP1+lH2zVqpXNmSErtD0HVABUjsjEVcpZkajy6RpxAP/RRx9h0aJFYvolSPMCB4E0dOhQQ09oYkXTqhkzZoAbC+M1RpMmTTBq1CgxxXz55ZeGIzrWLwFoezDYo0YVAHmWqkiui3PeRKVP/oOlS5eK4zceyF+6dEno8Hhoz7UJLUWoQmnfvj02btwoFslXr14ViuXly5eLbT2JUwfFPE25aGFCYlqCj+qXTz/9VADcuH4uriU5PwdUAKSdngLA2LlvQRfxCULCmoPm8YoZPSUgNfO0vaPFCUFDPRUBRsnFtRslKfV9BCHBRVUBQcsrnZxuqXpRwMfPao8v4KNFG4SdoFJ/27ZtnZ/7sofqa5n0eEB7PQLp0vweqFW1Ig5X7C0WqNyiP8tMnmoAKjCNz3KfxVsClMan06ZNE588AcmcWFNcStq+fbsAIM233nzzTTk8LsABlQTkWk8xa7+84G1xK+5Ghh9+yGiCoOJF4AY3ZCFLk88rSZm4lpyJ2aX0x31pI08YtPrr1q3DwoULXYD9sos5nBPRLIqbBbrGqGaGPxdLWJmQmIAjR/SWODwNYRskuQYHnukf0B4h5BS/NK7BetlLckA6qJQ4sCsHJADtyn5ZuUsC8Pz5JMTE3ENS0uMn/9KN/s77u5SUdM1QM29eQwwdav4FfM0aUAgKckkAirWH24p82U97R53OE97e7uJTp/OAt7eH6m/9s/K9/jcfH/2zj48+j5JX/7cHIiL0Vx2ysvrk2wZnT+CyAPTyWon09EzMnt0Aw4bVsuk4K+DXEoDWNts3l0Gmmvm7LABv3kxFcPAPdpFEWgOwIGb7phqLKOkCA/xxd3wdzc38XRaAxtOwlpLIFEmhNQCNzfbzqp8GrB9//LHwAkELat5wJBmb+T8rf1CAv8olie/kGDwYVxOKub9xPnPM/F0agL6+34Obin37OqF5cxMNHE1BWB5pRo48hujo01i8uAkGDtTGCaex2T6POml5RCfyyhGq0hxaUtNohEYhPD59/fXXQR88tDXkZbHk5GRh3s+bi8zLNDQWoeFIhfIhKpck3r2+xsOVH8B34hmkLnwFmbez3TubY+bv0gC0hxR0d18hXJpoKXWNzfYHDBgAmrnR6xgdy9+6dcvwOnz33XcYNGiQMBzZtm0b3njjDfEbTegGDx4sAEnQ/fTTTwgMDBQGJyyLVtJVKlWAbk72RTG/6ZeQurQvdL0WI3mc2pmoOWb+EoBPdsNaAiIvIan19Mu6CmK2b64gt5aZv8sDsHTp1UhMfKSpRLI1AFmftc329bOFPnKWQnk9m2rm7/IAVKbhBg3K4MgR6wfHoQQMDtbh+nVpbiZ4n2UPqwNz5b+V01tjWnxWk1nXihXN0bu3DMQjAfgEJUFB/8GtWw+tPg3PnHkaI0Ycs3o9Vn5fNS1eSsAn7KRkGj26DqKizPdLaOqIVK68FrGxyRKARgyTADQCIP+05m7YllO9qS+FvdNJAD4ZgdDQNbhyJcXqAGzcuCwOHepi73EvNPWbBUAe3fA4hxeXCkqFOc4GJdTVq90REuJT0O7lmY/lb9vWAe3bB1ulfEcs1CwAHjp0yCLwkUHBQUFwnxZWKONsKFNkixaByMjIEj4N6ZYlI4OfWU++y35OT2ca/ffZv+v/pqUNXSJm/5ap+QmIIwLu6TabBUBjL/a848ujHmPi3V9eQufxDe8RK/E3GEO4WbNm4vgn5LlgeBv5rmN+j5rtkBGzIyc/bRxno1rEHtBY1ZqUdfFlaxbvcGWbBUDje790D0ZfgXQqSdDRJOjhw4ciDAPdbxCMvLBOzwm8wE5iLI+KFcqrfNfxe/fS5bn6R2biVRUDbRlnwy0q79BbWo7swo7F8VED60zzWrbTFmWZBUBGGVKIEo3u1qjHJsBoQcEwBLSmoOSjGw8eiNPj0pkzZ4SPY/qAqV61CnRzTHO/a4s4G21WJmD3pTTRra09GUZBH/ekQyW9E8htsWnib35O2peM8S38DM//dSwFg+r7GJ6XnEhB/3o+qBfoiRO30lVlhBRzx7WkTER8r483Qsoao20IXFsARus6zALgt99+K4K8WEKFJc5G3N0MVFqU7SxzettiuXZr+oFkjGrql+tvey+noWVodtBG40TzDj/Avxr55ppv1M7sab53HR1WdMuOMm8Jbx0xr1kAZAdp3vPNN9/gypUrNumvNeJseE27ifQnTkIJAEqngtCxG+moH2xa2Nqny796PxMrT+kNQl1ZGpoNwIIMVGHJszbmISJ/vFug5lBKEazG1HJFAvb2UUc/evunu1h15mGB6qhexhNnPyhboLyOmsllAGjpJiOqde5TdG4DP2a3ZTvp4wPK4MUgL0fFlFntdnoAdo++gPOJ5vlYNouDVkx8Ypo2JvtWbKLFRTs9AMkhU+4AW8xJjQuw5pm0xk21qDiXAKCjgdBVwCfGRRqkWvQCy8wWckAC0EIGyuyWcUAC0DL+ydwWckAC0EIGyuyWcUAC0DL+ydwWckAC0EIGyuyWcUAC0DL+ydwWckBzADI4NQPVKG69lPZZ85kGsDK+sIVIsFN2TQG4efNmVNUitEPqfewY1QGe7nmHnC/qVxJNJm8WrGMYWEZgclXasmWLsLskWfNlz6v84sWLgxGuGIDSVNIMgLSMLlasmKHz5jpANE7/9YjemFZbH1k9P0r8+BckJSWJemlx/e677+aXxel+Zxw/a9GsQa+hoXf+1uLNBi+AZ2W9oTEDXA4bNsykJmkGwHHjxiEyMlJU+tZbb2HBggXo0aMHAgICREguxoQbPXo0fH19heV0ly5dxL0RuhZjaC5aUtN62t3dHUvG9MdUIwD6TjyNxweWI21LdI5OxQ/aK/KTTp48iT59XMvvMvnHEGrWCKXLl7rENx1R0ts0e8lLfX42tIMRUk0hzQA4b948wzqMVzdpkk8vnAxUGB0dLczxO3bsKAxZIyIixFTNaZPTBuPC8W/+oxRdOWmQSgK6FfGBe+UmcC9bCY/3/1vVrxv/3IGEBL2ZO4MdEuyuRFxzKwF+6MePUyD5TQeTjFbKSKacIXifh6FzGcm0c+fO4s4O/QASvBQWEydOxIQJEwT/OnXqBC6nSGWXvvwUAN3gNyUGjzZH5xiL82+vN7CewSrp/DI/0gyAvHzEkO+WTL3KW7xmzihEVTfN4vr2B3uEw0XFx5KrRVonUOhIksRbh5yJSJxJeK1UoRIlSmDSpEnCESVj8dGq/dSpU2LWqV69ugAk126cnXi5TFnHhXwfmQ1Ad1p/u8F31H64+ZZG8phqKnydfkPvc5vEUG/+/v754U9bYwR2ytI7I2wxL77XDw/Pt/GJdxNw/PgJkY5hY6dMmZJvHmdLMHz4cLz66qtWm4IrrXnb5Cn4t5e/M7TDVEGgmQQ0Hlhbe3xz9RhzfPGspYaqU6c2Avzz958dGxcnfE1z7LnuDwsLM+ldtwoATapZJtKcA7Z+8XPrgLnCQAJQcxjIAs3hgASgOdySaTXngASg5iyVBZrDAQlAc7gl02rOAZcD4KZNm1CrVi2D8lZzjlpYoKILPXv2rFAqe3k59/1glwKgFopyxky7PbY2/IqYdjxlLh5pfvHokwPCwRPBSCWxM5PLAJDaf0VJTnOx1q1b5xjXvn37Ch3WzJkzDb/Vr18fxrHY/MuUgu/C1vDu/TUerRkJ3fur8GjDFOj6L8OD8bXgM2w7HkxrAr8Zl/FgQi34fLpLPPP7lDntc/18tGESdP2XI3lkqKiXBhb0JkbasGGDUx8vugwAaQihGEswqhCNIXhGSo9fNWrUED4Nw8PDhZ9Dup7j0RVBkJaWJs6zaSyxfft2lAsOhO/8pvDutxRp6yagSNexeHxgGTyqNEXa1lnwmxaLB5PqwrvnIqQu/yf8Jsfg8eH/RfrxH+EZHpnrJzyLGvITdH+/vxuJiYkCgDwu44vhrOQyAFy9ejXoVJPK2n379omIkvzHc2TFqeaIESNEsL5y5crhzp074uCeFjtt2rQR3/PYq2L5EJTYOBy6gauQPO55+Ly/GqlL+kA3eD0yr5yAZ1g3JI+uDF2/ZXi4dhR8Pl6PB1MawOeTrUiZG5HrZ+rXb4n8KTNaCJzRwCI+Pl5MwZSAUVFRzoo/bc+CCzuX9uzZY3ET3TLSEL5lgMXl5FUArUqUKbhVq1ZWrcvehbuMBFQY/dVXXwlTMEoXc4LvMb8t0rMOWrHQOoXGtTSrcmZyOQA682A6Yt8kAB1x1JyozRKATjSYjtgVCUBHHDUnarMEoBMNpiN2RQLQEUfNidosAehEg+mIXZEAdMRRc6I2SwA60WA6YlckAB1x1JyozRKATjSYjtgVCUBHHDUnarMEoBMNpiN2RQLQEUfNidosAehEg+mIXZEAdMRRc6I2SwA60WA6YlckAB1x1JyozRKATjSYjtiV/wccwo9NG5GsbQAAAABJRU5ErkJggg==

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KBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECByxcQFpoRMBzwAAAABJRU5ErkJggg==The sum of odds is 2multiplication3The sum of odds times 3 is 2index2sumOfEvens0lengthThe sum of evens is 2totalSumThe total sum is 2100lastDigit0length12The last digit is 2totalSum12195248000051,9,5,2,4,8,0,0,0,0,5,62415451976006