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OLi2/tV0mX01/ahp8ujyja+kZ6HeP89jbeI1H6/JR0vq8WnqiXPlyN9v4mN7qG0gIMDb4EVyiwQIXAaB+301vf629ze/3T3790ckuZT/3/ybpHy4ZvqBSdY+era8+K7L8MytGCRwKQ/SoKdkLQECBC6dwL569LEl5aq19a+g68GkPLIkP1pTn5Dkyk3e/MUkd9TUE5OUD53N2gmfELbJwgMfToAH4ltNgMAOE6hv2rc/C0+bJodKck1NuSbJ4zbxWU6T8qmkHr/w1vXk+Gru/IRPA9tE4cv4UAJ8GbGtIkBgFwrU2x+ylHPPqMk1JTmUZBblzfzGsNlnZn8kKcdr6vE9OX/8THnx7JPA/NriAgK8xV8gt0eAwM4TmH1T2DQL618lXwhyfdrmvn29/qlfx2tyYpLp8bO590TKS+/deZLb+xkJ8PZ+/dw9AQI7QaDWspijT5ykXFNTD5X1f+b7kyxu0tNbS/KpJMdLyvFppsdX88+f9Nb1Juk2PowAN8IZI0CAwCUVqLcvLuTcUyfrf5b89bevZ9/otVn/3z6dlI9c/GtQxxcz/cDpcst/XNLn5MHvI7BZLyRWAgQIELjUAvX3r9yX/YemmV5bMjmU1GuTXLWJa6dJPTlJef2ZLLwx5fCXNvGxPdT/ERBgR4IAAQLbWODC54KXZ5RMrp19pZwL3+j1kE16Sn+Z1HfuzeKxe8rhz2/SY3qYiwIC7CgQIEBghwks1bc9vmbt4l+FWn/7+qlJ9nU+zTuSemySPcfOlBs/2/lYxjfxzxJgEiBAgMAWFliotz19krVra8rTLn739ZNbb3f2152SvHOS6dvPllv+rfVxdvucr4B3+wnw/AkQ2J0C9Q0P2pcrD11423r6Y0l5VpKFBox/qMmxkvzRSrnpnxrmd+2IAO/al94TJ0CAwH0Fluptz03qs5L6nLZP8CqfqKnHZm9Vr5abP873/xcQYCeEAAECBO4nsFDf+gN7Mrmhpl6flCc2EN1ZUo6tZe0dftLTt9YT4IZTZYQAAQK7SWCxLj8pKdeX5IZc+ICQjf6a/TnxsWnqsXPl5g9tdHinXi/AO/WV9bwIECBwCQSW6tseVzN9wST1+po8vWHFydk3cJVM33E2N9+RUmrDY+yIEQHeES+jJ0GAAIHLL7C/Ll89zeRwzfT6kvLMhr9Z84Uk7yqp7zibxb9KOTz7yMxd80uAd81L7YkSIEDg0gkcqLc/8nzOzd6inv3+4SSTjWyryX+V5N2zb+BayT1/kfLScxuZ347XCvB2fNXcMwECBLayQP3D71xKrs/6N3Bl9teb9m7wdv+7Ju+ZvU29ki//WcovrGxwfltcLsDb4mVykwQIENimAvXow/al/PTsbeqk/HjDT3g6XZL3zr6BazX3/MlO+rGKArxNz7TbJkCAwLYTqMsPXkx5zsXvpv6JJPs3+BzOJPnT2d81Xs3iH6ccPr3B+S11uQBvqZfDzRAgQGCXCNS3HFjM3usmmV5fU65LcmCDz3z2tvT7L34D17tTDn9lg/PDLxfg4S+BGyBAgACBxXr0eZPUF9aUn0py5UZFaqb/OEn52DTTV62WWz690fkR1wvwCHU7CRAgQODbCizVt16XTJ6f9W/kykMbqP58msmvnSs3fqRh9rKNCPBlo7aIAAECBDYqsFSXn52UF9Tk+SX5jo3M19S/S8qtq3nRu7biB34I8EZeTdcSIECAwDCBffXoj9TkcJLZV8dXbeBG/iXJ61Zy+o1b6buoBXgDr6BLCRAgQGALCNRa9mf5mdNMZm9RvyDJo+e8q68m5ff2ZO3We8uRz805c8kuE+BLRuuBCRAgQOByCCzU5UOTlF9P8owkV8yzsyZvSeqrVsvNn5rn+ktxjQBfClWPSYAAAQKXX6DWspTln0wmL7/4CVzz3MP7k/LalfKi981z8WZeI8CbqemxCBAgQGBLCCzW5ack5VdL8sI5PwrzkyX1tWezuJxyePVyPAkBvhzKdhAgQIDAEIEH1duuWsvaLyblZ5M8ZI6b+EJNfms1+e2Um748x/XNlwhwM51BAgQIENg2AvX2K5ay+jNJeVmS75njvmcfe/kHJXnN2XLTv85x/YYvEeANkxkgQIAAgW0rUF85Wczjb0jqy0tyzRzPY5oLP5np1rPlyN/Ocf3clwjw3FQuJECAAIGdJLC/Lv/gdP0bturz5vn5xSX58DR57WoW3p5yeK3XQoB7Bc0TIECAwLYW2FePfm9NfjnJS5I8aI4nc1dSfnMle3+35ycyCfAc0i4hQIAAgV0gUI8+bDH5uZL8fJJHzfGM1z/YY5Lp686Um0/Ocf19LhHgjYq5ngABAgR2tkB9w8K+XHHTxa+KnzLHkz1fUt++lj2vPldu/Ngc169fIsDzSrmOAAECBHadwMUfBjH7YI9nz/nk/3r2AyBWcuN7H+gHQAjwnKIuI0CAAIHdK7BYl5+UlFeU5KYki3NI3JnU31jJ4ptTDs/+StP9fgnwHIouIUCAAAECM4Er6u3fdT6rL5umzP6s+OFzqHyxJL+zNwuvP10O/+c3Xy/Ac+i5hAABAgQI3Eeg3r5/KedfktRfSvJ9c+isJFlOpq9eKUc+M7tegOdQcwkBAgQIEPiWArWWxdz2vJI6+3PiH5pDqSZ5X0m9VYDn0HIJAQIECBB4IIGFetvT92T6iprckGTPA10vwA8k5L8TIECAAIENCOyrb35Mzd5fufjBHge+3agAbwDVpQQIECBAYG6BuvzgpQs/hWn2KVv3+2APAZ5b0oUECBAgQKBNYF89euTiB3s89WuPIMBtlqYIECBAgMCGBfbVo8+qqbOfT/xcAd4wnwECBAgQINAnsFTf9ngB7jM0TYAAAQIEmgQEuInNEAECBAgQ6BMQ4D4/0wQIECBAoElAgJvYDBEgQIAAgT4BAe7zM02AAAECBJoEBLiJzRABAgQIEOgTEOA+P9MECBAgQKBJQICb2AwRIECAAIE+AQHu8zNNgAABAgSaBAS4ic0QAQIECBDoExDgPj/TBAgQIECgSUCAm9gMESBAgACBPgEB7vMzTYAAAQIEmgQEuInNEAECBAgQ6BMQ4D4/0wQIECBAoElAgJvYDBEgQIAAgT4BAe7zM02AAAECBJoEBLiJzRABAgQIEOgTEOA+P9MECBAgQKBJQICb2AwRIECAAIE+AQHu8zNNgAABAgSaBAS4ic0QAQIECBDoExDgPj/TBAgQIECgSUCAm9gMESBAgACBPgEB7vMzTYAAAQIEmgQEuInNEAECBAgQ6BMQ4D4/0wQIECBAoElAgJvYDBEgQIAAgT4BAe7zM02AAAECBJoEBLiJzRABAgQIEOgTEOA+P9MECBAgQKBJQICb2AwRIECAAIE+AQHu8zNNgAABAgSaBAS4ic0QAQIECBDoExDgPj/TBAgQIECgSUCAm9gMESBAgACBPgEB7vMzTYAAAQIEmgQEuInNEAECBAgQ6BMQ4D4/0wQIECBAoElAgJvYDBEgQIAAgT4BAe7zM02AAAECBJoEBLiJzRABAgQIEOgTEOA+P9MECBAgQKBJQICb2AwRIECAAIE+AQHu8zNNgAABAgSaBAS4ic0QAQIECBDoExDgPj/TBAgQIECgSUCAm9gMESBAgACBPgEB7vMzTYAAAQIEmgQEuInNEAECBAgQ6BMQ4D4/0wQIECBAoElAgJvYDBEgQIAAgT4BAe7zM02AAAECBJoEBLiJzRABAgQIEOgTEOA+P9MECBAgQKBJQICb2AwRIECAAIE+AQHu8zNNgAABAgSaBAS4ic0QAQIECBDoExDgPj/TBAgQIECgSUCAm9gMESBAgACBPgEB7vMzTYAAAQIEmgQEuInNEAECBAgQ6BMQ4D4/0wQIECBAoElAgJvYDBEgQIAAgT4BAe7zM02AAAECBJoEBLiJzRABAgQIEOgTEOA+P9MECBAgQKBJQICb2AwRIECAAIE+AQHu8zNNgAABAgSaBAS4ic0QAQIECBDoExDgPj/TBAgQIECgSUCAm9gMESBAgACBPgEB7vMzTYAAAQIEmgQEuInNEAECBAgQ6BMQ4D4/0wQIECBAoElAgJvYDBEgQIAAgT4BAe7zM02AAAECBJoEBLiJzRABAgQIEOgTEOA+P9MECBAgQKBJQICb2AwRIECAAIE+AQHu8zNNgAABAgSaBAS4ic0QAQIECBDoExDgPj/TBAgQIECgSUCAm9gMESBAgACBPgEB7vMzTYAAAQIEmgQEuInNEAECBAgQ6BMQ4D4/0wQIECBAoElAgJvYDBEgQIAAgT4BAe7zM02AAAECBJoEBLiJzRABAgQIEOgTEOA+P9MECBAgQKBJQICb2AwRIECAAIE+AQHu8zNNgAABAgSaBAS4ic0QAQIECBDoExDgPj/TBAgQIECgSUCAm9gMESBAgACBPgEB7vMzTYAAAQIEmgQEuInNEAECBAgQ6BMQ4D4/0wQIECBAoElAgJvYDBEgQIAAgT4BAe7zM02AAAECBJoEBLiJzRABAgQIEOgTEOA+P9MECBAgQKBJQICb2AwRIECAAIE+AQHu8zNNgAABAgSaBAS4ic0QAQIECBDoExDgPj/TBAgQIECgSUCAm9gMESBAgACBPgEB7vMzTYAAAQIEmgQEuInNEAECBAgQ6BMQ4D4/0wQIECBAoElAgJvYDBEgQIAAgT4BAe7zM02AAAECBJoEBLiJzRABAgQIEOgTEOA+P9MECBAgQKBJQICb2AwRIECAAIE+AQHu8zNNgAABAgSaBAS4ic0QAQIECBDoExDgPj/TBAgQIECgSUCAm9gMESBAgACBPgEB7vMzTYAAAQIEmgQEuInNEAECBAgQ6BMQ4D4/0wQIECBAoElAgJvYDBEgQIAAgT4BAe7zM02AAAECBJoEBLiJzRABAgQIEOgT+F8GvYGbTu6ljAAAAABJRU5ErkJggg==draws a triangle of a given size draws a square of a given size draws hexagon draws a triangle of a given size draws a triangle of a given size draws a square of a given size