data:image/png;base64,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data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAeAAAAFoCAYAAACPNyggAAAa80lEQVR4Xu3de4xtZ1kH4Hft05ae0goCKRoRGjSx2FlToAKmRO4RRCENgaYNdPa0BJBzsNwxGBFFRWwgQJVCRTyzpxruiIiggAFvlAbKZdYUixDCLUHuN0O17dnLzJzez2X2fN9a69tn+pw/6Xq/3/6e9bY/zm2mCj8IECBAgACBwQWqwRMFEiBAgAABAqGALQEBAgQIECggoIALoIskQIAAAQIK2A4QIECAAIECAgq4ALpIAgQIECCggO0AAQIECBAoIKCAC6CLJECAAAECCtgOECBAgACBAgIKuAC6SAIECBAgoIDtAAECBAgQKCCggAugiyRAgAABAgrYDhAgQIAAgQICCrgAukgCBAgQIKCA7QABAgQIECggoIALoIskQIAAAQIK2A4QIECAAIECAgq4ALpIAgQIECCggO0AAQIECBAoIKCAC6CLJECAAAECCtgOECBAgACBAgIKuAC6SAIECBAgoIDtAAECBAgQKCCggAugiyRAgAABAgrYDhAgQIAAgQICCrgAukgCBAgQIKCA7QABAgQIECggoIALoIskQIAAAQIK2A4QIECAAIECAgq4ALpIAgQIECCggO0AAQIECBAoIKCAC6CLJECAAAECCtgOECBAgACBAgIKuAC6SAIECBAgoIDtAAECBAgQKCCggAugiyRAgAABAgrYDhAgQIAAgQICCrgAukgCBAgQIKCA7QABAgQIECggoIALoIskQIAAAQIK2A4QIECAAIECAgq4ALpIAgQIECCggO0AAQIECBAoIKCAC6CLJECAAAECCtgOECBAgACBAgIKuAC6SAIECBAgoIDtAAECBAgQKCCggAugiyRAgAABAgrYDhAgQIAAgQICCrgAukgCBAgQIKCA7QABAgQIECggoIALoIskQIAAAQIK2A4QIECAAIECAgq4ALpIAgQIECCggO0AAQIECBAoIKCAC6CLJECAAAECCtgOECBAgACBAgIKuAC6SAIECBAgoIDtAAECBAgQKCCggAugiyRAgAABAgrYDhAgQIAAgQICCrgAukgCBAgQIKCA7QABAgQIECggoIALoIskQIAAAQIK2A4QIECAAIECAgq4ALpIAgQIECCggO0AAQIECBAoIKCAC6CLJECAAAECCtgOECBAgACBAgIKuAC6SAIECBAgoIDtAAECBAgQKCCggAugiyRAgAABAgrYDhAgQIAAgQICCrgAukgCBAgQIKCA7QABAgQIECggoIALoIskQIAAAQIK2A4QIECAAIECAgq4ALpIAgQIECCggO0AAQIECBAoIKCAC6CLJECAAAECCtgOECBAgACBAgIKuAC6SAIECBAgoIDtAAECBAgQKCCggAugiyRAgAABAgrYDhAgQIAAgQICCrgAukgCBAgQIKCA7QABAgQIECggoIALoIskQIAAAQIK2A4QIECAAIECAgq4ALpIAgQIECCggO0AAQIECBAoIKCAC6CLJECAAAECCtgOECBAgACBAgIKuAC6SAIECBAgoIDtAAECBAgQKCCggAugiyRAgAABAgrYDhAgQIAAgQICCrgAukgCBAgQIKCA7QABAgQIECggoIALoIskQIAAAQIK2A4QIECAAIECAgq4ALpIAgQIECCggO0AAQIECBAoIKCAC6CLJECAAAECCtgOECBAgACBAgIKuAC6SAIECBAgoIDtAAECBAgQKCCggAugiyRAgAABAgrYDhAgQIAAgQICCrgAukgCBAgQIKCA7QABAgQIECggoIALoIskQIAAAQIK2A4QIECAAIECAgq4ALpIAgQIECCggO0AAQIECBAoIKCAC6CLJECAAAECCtgOECBAgACBAgIKuAC6SAIECBAgoIDtAAECBAgQKCCggAugiyRAgAABAgrYDhAgQIAAgQICCrgAukgCBAgQIKCA7QABAgQIECggoIALoIskQIAAAQIK2A4QIECAAIECAgq4ALpIAgQIECCggO0AAQIECBAoIKCAC6CLJECAAAECCtgOECBAgACBAgIKuAC6SAIECBAgoIDtAAECBAgQKCCggAugiyRAgAABAgrYDhAgQIAAgQICCrgAukgCBAgQIKCA7QABAgQIECggoIALoIskQIAAAQIK2A4QIECAAIECAgq4ALpIAgQIECCggO0AAQIECBAoIKCAC6CLJECAAAECCtgOECBAgACBAgIKuAC6SAIECBAgoIDtAAECBAgQKCCggAugiyRAgAABAgrYDhAgQIAAgQICCrgAukgCBAgQIKCA7QABAgQIECggoIALoIskQIAAAQIK2A4QIECAAIECAgq4ALpIAgQIECCggO0AAQIECBAoIKCAC6CLJECAAAECCtgOECBAgACBAgIKuAC6SAIECBAgoIDtAAECBAgQKCCggAugiyRAgAABAgrYDhAgQIAAgQICCrgAukgCBAgQIKCA7QABAgQIECggoIALoIskQIAAAQIK2A4QIHD0Cpy2shRXLa8OfgG5w5CXch7mdqGAB4IWQ4BAxwL15GPRxnWxPv6Vjk8+8nFyh+Eu5TzM7TZTFPCA2KIIEOhQoF55ekT12mjGuzs8deuj5G5t1MUTpZy7+OwznqGAZ4TyGAECcyhQT66LKs6NtfE7Bv10cofhLuU8zO38DHggZzEECPQhUE8+GRHfi2b8yD6OP+yZcofhLuU8zO0U8EDOYggQ6EPgtH3PiVH1x9Es37GP4w97ptxhuEs5D3M7BTyQsxgCBPoSqCfXR0wfH8357+sr4pDnyh2Gu5TzALfze8ADIIsgQKBHgXrSRMRXoxk/tseUg4+WOwx3KecBbqeAB0AWQYBAjwILKy+OqnpxNOOf6DHl4KPlDsNdynmA2yngAZBFECDQs0A92R9RPSKapX/pOenWx8sdhruUc8+3U8A9AzueAIEBBOrJ1RFxdTTjswZIuzlC7jDcpZx7vp0C7hnY8QQIDCBQr/5BRHthNOOfHCDtFgUsdxDvUu+358sp4J6BHU+AwEAC9WQa0+mD4qrzPz5Q4oEYucNwl3Lu8XYKuEdcRxMgMKBAPflCVPGJWBufM2DqRgHLHQK8lHOPd1PAPeI6mgCBAQUWJxdFGxdEM77bgKkRcofhLuXc4+0UcI+4jiZAYECBJ73tuLj6mv+L6f7T4qoLPjtYstxhqEs593g7BdwjrqMJEBhYoJ58OarqI7G2NB40We4w3KWce7qdAu4J1rEECBQQqCcXR1RnR7P0U4Omyx2Gu5RzT7dTwD3BOpYAgQICD5zcNa6Jb8dxca+4cvyVwT6B3GGoSzn3dDsF3BOsYwn0LrCw8usR7QN6z7ltQDV6QkTcPaL9cUfZx0XEd6KN7xzxvCruE1GdGBHXbZF7p4j434j2G1s8J/dQQFWcElGdsOX7raqfjTZ+EG27dmTn6sSo4r+inX6+k32pRs+LqP4jmqVf6+S8goco4IL4oglkCeyYAq5Ojja+G9F+oZMCbuP4qNqN/7Z9fYtikJtTwFHdOSJG0bYb35P5CD+qhYj4fMT0A1n7ftNw9ZCoqjtEM35wN+eVO0UBl7OXTIDAGZeeENcd/8M4dvdd48qzf9AJyH333Tn2j74dJ+4+KS4/+5pDnik3n3qenfNvN8gJCngQZiEECBxSYHH1nIj2ybE2flynQouTv4+o/ibWlt4iNyJub86dLlN/hyng/mydTIDAVgKLq2+OaP851sZ/udWj2/rn9erTop0+ItaXzz1MAcvdFuhhHp5X5y7uNsAZCngAZBEECBxC4Elv2xVXX/OjqKpTYm3pm50aLa6eHG37pTh190nx9rP33+psud1Rz6Nzd7fr/SQF3DuxAAIEDilw+uoTYto+I5rxo3sRqif/FG11aawvvetW58vtlnvenLu9Xa+nKeBeeR1OgMBhBRZWJzFqr4i18SW9KNUre6MdPTDWb/NVseR2yz1vzt3ertfTFHCvvA4nQOCwAvXk+1HtWoi1p3ytF6XFv75HtNevR7O88ddlbv6RkrswWYxRvD/a+HI04zOP+HnlHuAp5ZyyTNt5vynnH2ZGAXeI6SgCBGYUWJj8RlTV86NZeviME2mP1asfjrZ9VayP37t5QEpuPXlFRLwwIv49mvFDZ/ogcrf/frtwnunl3OahlNyUnEPMKOCOIB1DgMA2BBYmb4yq/Ww0y6/extT2H61Xnhtt9YuxPn7aDQW8vdyFyRVRxf0j4mXRjP9w5g8gt4zzzC/ohgdT3+92c/wMuCMxxxAgkC9QT74Zcf0vR/PUL+YfdoQT6jfdO+KYj0UzPnnzqVlz68vOipiuRFt9P47d9dD41JO/vK3PKXe299u186wvKTd31pwtnvMz4I4gHUOAwIwCCyu/GtXopdEsDfOlBOvJR6Ntf3/z082Su7g6ibZdirZ6Z6wvPXHGWx38mNwjv9+undeXZ/tSl13lJi/GzYMKuANERxAgsA2BhcnrooqvRDP+021MpT9aT3472rjngQI+Qu7PX/wTsftOH4+In4monhXN0kp66ObPtuUeCrAv5/Xx3iO+r65zs5bjwLAC7gDREQQIbEOgnnwtYvqoaM6/ehtT6Y/W+06NGH3owAGHyV2YPDuq2Pg/BJ+LZnx6etgtJuUe/H77dG7G9zjse+sjt4MlUcAdIDqCAIEZBRb2PSyq0SujGf/SjBPdPFZPPhdRtdEsnXrQgfXK+yOqR0cbr4+tfha13U8j92axfp0/Ee30BbF+/kcGfb/b3YfbPK+AMwGNEyCwDYF65dUR1Xe39SeKt3H8YR/d+P3YjR+3/Du8p0/uF9N4X7RxTMToSbF+3sH/8c7NlhsxjPNLItq7RLP83Jte2RC5mfuhgDMBjRMgsA2BevLFaOOsWB9v8U3ct3HmLI9u/rL3ZgEf+GXKxclF0cbzI+Lfohk/bJYjkp6RO4zzxhfSqOLd0YzvPej7TVqKm4cUcCagcQIEZhRY+Kszoxq9IZrlxRknunnsxtyN09rpb0Z1zGsi2vtFFS+NtfHLuwk5xClyh3G+kb5eWRv0/XawOAq4A0RHECAwg8Dmn36ujolm6RkzPN3dIzfmbvwSZcTG9x3+erT7HxLrF3y1u5BDFfAN95Xbr/NNBTx5+6Dvt4PlUcAdIDqCAIEZBOrV66KdjqKKZ0az/BczTHTzyEZutKMDh7XvjGb57G4O3uIUucM4b7yGeuXpUVWXRNu+a7D328ESKeAOEB1BgMAWAguTp0QVb4q2enBUcUlEux4nfmdvXP68a3q1W9h3QVSjN0a0N/yVmOoKuT2Il3I+Zd/xcdJoY58Woh3tifWlT/Rwu96OVMC90TqYAIGbBOqVf422ukOsjx+0+b/Vk4sj4lExjb1x1fjDvUidNnl47Ir3Rhs/jGb803J3oPOovSSq0QdibenZvexQz4cq4J6BHU+AwGbhXhPt9Lmxfv4bbvJYXDk32s1fNrwo1pf/pFOnhdUXR9W+KCLuGO30Qrk71Llq98Ta8ps73Z0BD1PAA2KLInC7FDh99Qkxbd8azfjYg+5/332nxP7q9RHVtVHt2pv9vYE3vxfv/tdFtMdFFe+JtrpYbkTsROdd7TPj0+d/6Wj+d0oBH81vz2cncDQI1CsfiqjuEs1449v6HfpHvfp7Ee2zooo9sTZ+R9K1FidPjHbj95erP49m6WUh92DGneSctCTzNaSA5+t9+DQEdp5APfmfiPYlW37v383vklRdElX17lhbesG2IBZXXxlte1a0o2fG+nkf3JyVe2jCneK8rQWZz4cV8Hy+F5+KwM4QWLzsMdFO3xvN+JiZLvQLbzopjjvmkoi4d0xHe+Kq8z5zxLnTLjs9RtON578Y116/Jz731B9tPi/3yNxHu/NMyzT/Dyng+X9HPiGBo1egXv2HiPae0YzrbV2iXtkbUV0c7XTvrf4A1S0PqScbX9Bj46+gXBjN8utudb7c2biPVufZbjf3TynguX9FPiCBo1ignvww2nhFrCd8ycfFy+4fbbtRsFfHcXfZE1c+7sebEmdcekJce/zG7/WeGlW1J9bO++RBQnJnX5qj0Xn22831kwp4rl+PD0fgKBaoVx4SUX04mvGurFssTF4TVfWYqKZ7I0btZim38Y+xPn7OIc+Vm8Z9tDin3W4upxTwXL4WH4rADhCoV/82or1PNOODvwfvdq932r5zYjTa+PKVx0cb58X6+K2HPULudnVvfv5ocE6/3dxNKuC5eyU+EIEdIlBPvnfDXwl6SSc3WrjszKim74mI/VFVj4+1pSsO/TNguVne8+6cdbn5GlbA8/U+fBoCO0OgXjkjovp4NOMbvglCh9eqJx+KiEdEtK+91Tdg34iQ2x30PDp3d7u5OEkBz8Vr8CEI7DCBxclbom0fEM3yz/Vys3r1RRHtH0VUTTRLZ9yUIbdb7nlz7vZ2xU9TwMVfgQ9AYAcK1JNvRxX7Ym38wt5ut/DGu0d17EcjqpOjap+++TWB5XbPPU/O3d+u6IkKuCi/cAI7UKDed2rE6D/jxN0nxOVn9/vtBjf4FlfeHG11TkS8LyIeK7ennSrtXFVvibWlc3u6XZFjFXARdqEEdrDA4sok2uph0YzvNdgtD3xnpUlEVNFee49Yf9o3BsmWO6TzpRHtt6K97szB3m/PS6SAewZ2PIHbnUC9+t8R7dujGf/WoHc/kLvxh77uHFH9bjRLFw2SL3cY542XWa9eGdHWg77fHpdIAfeI62gCt0uBja9UNT32jvGpC7416P1vzL1+9DsR1YUR8ZFoxo/s/TPIHcb5xhdZr7x60Pfb4wIp4B5xHU2AQCGBxdUHRRt/FzEdxa5dZ8Wnz/voIJ9E7s527niJFHDHoI4jQGCOBOqVD0ZUj4y2/bNYX372YJ9M7jDUpZw7up0C7gjSMQQIzKnA6avPj2n78mjjs7E+vt9gn1LuMNSlnDu4nQLuANERBAjMucAZl94trt19eYziDfGZpVcN9mnlDkNdyjnzdgo4E9A4AQIECBBIEVDAKWpmCBAgQIBApoACzgQ0ToAAAQIEUgQUcIqaGQIECBAgkCmggDMBjRMgQIAAgRQBBZyiZoYAAQIECGQKKOBMQOMECBAgQCBFQAGnqJkhQIAAAQKZAgo4E9A4AQIECBBIEVDAKWpmCBAgQIBApoACzgQ0ToAAAQIEUgQUcIqaGQIECBAgkCmggDMBjRMgQIAAgRQBBZyiZoYAAQIECGQKKOBMQOMECBAgQCBFQAGnqJkhQIAAAQKZAgo4E9A4AQIECBBIEVDAKWpmCBAgQIBApoACzgQ0ToAAAQIEUgQUcIqaGQIECBAgkCmggDMBjRMgQIAAgRQBBZyiZoYAAQIECGQKKOBMQOMECBAgQCBFQAGnqJkhQIAAAQKZAgo4E9A4AQIECBBIEVDAKWpmCBAgQIBApoACzgQ0ToAAAQIEUgQUcIqaGQIECBAgkCmggDMBjRMgQIAAgRQBBZyiZoYAAQIECGQKKOBMQOMECBAgQCBFQAGnqJkhQIAAAQKZAgo4E9A4AQIECBBIEVDAKWpmCBAgQIBApoACzgQ0ToAAAQIEUgQUcIqaGQIECBAgkCmggDMBjRMgQIAAgRQBBZyiZoYAAQIECGQKKOBMQOMECBAgQCBFQAGnqJkhQIAAAQKZAgo4E9A4AQIECBBIEVDAKWpmCBAgQIBApoACzgQ0ToAAAQIEUgQUcIqaGQIECBAgkCmggDMBjRMgQIAAgRQBBZyiZoYAAQIECGQKKOBMQOMECBAgQCBFQAGnqJkhQIAAAQKZAgo4E9A4AQIECBBIEVDAKWpmCBAgQIBApoACzgQ0ToAAAQIEUgQUcIqaGQIECBAgkCmggDMBjRMgQIAAgRQBBZyiZoYAAQIECGQKKOBMQOMECBAgQCBFQAGnqJkhQIAAAQKZAgo4E9A4AQIECBBIEVDAKWpmCBAgQIBApoACzgQ0ToAAAQIEUgQUcIqaGQIECBAgkCmggDMBjRMgQIAAgRQBBZyiZoYAAQIECGQKKOBMQOMECBAgQCBFQAGnqJkhQIAAAQKZAgo4E9A4AQIECBBIEVDAKWpmCBAgQIBApoACzgQ0ToAAAQIEUgQUcIqaGQIECBAgkCmggDMBjRMgQIAAgRQBBZyiZoYAAQIECGQKKOBMQOMECBAgQCBFQAGnqJkhQIAAAQKZAgo4E9A4AQIECBBIEVDAKWpmCBAgQIBApoACzgQ0ToAAAQIEUgQUcIqaGQIECBAgkCmggDMBjRMgQIAAgRQBBZyiZoYAAQIECGQKKOBMQOMECBAgQCBFQAGnqJkhQIAAAQKZAgo4E9A4AQIECBBIEVDAKWpmCBAgQIBApoACzgQ0ToAAAQIEUgQUcIqaGQIECBAgkCmggDMBjRMgQIAAgRQBBZyiZoYAAQIECGQKKOBMQOMECBAgQCBFQAGnqJkhQIAAAQKZAgo4E9A4AQIECBBIEVDAKWpmCBAgQIBApoACzgQ0ToAAAQIEUgQUcIqaGQIECBAgkCmggDMBjRMgQIAAgRQBBZyiZoYAAQIECGQKKOBMQOMECBAgQCBFQAGnqJkhQIAAAQKZAgo4E9A4AQIECBBIEVDAKWpmCBAgQIBApoACzgQ0ToAAAQIEUgQUcIqaGQIECBAgkCmggDMBjRMgQIAAgRQBBZyiZoYAAQIECGQKKOBMQOMECBAgQCBFQAGnqJkhQIAAAQKZAgo4E9A4AQIECBBIEVDAKWpmCBAgQIBApoACzgQ0ToAAAQIEUgQUcIqaGQIECBAgkCmggDMBjRMgQIAAgRQBBZyiZoYAAQIECGQKKOBMQOMECBAgQCBFQAGnqJkhQIAAAQKZAgo4E9A4AQIECBBIEVDAKWpmCBAgQIBApoACzgQ0ToAAAQIEUgQUcIqaGQIECBAgkCmggDMBjRMgQIAAgRQBBZyiZoYAAQIECGQKKOBMQOMECBAgQCBFQAGnqJkhQIAAAQKZAgo4E9A4AQIECBBIEVDAKWpmCBAgQIBApoACzgQ0ToAAAQIEUgQUcIqaGQIECBAgkCmggDMBjRMgQIAAgRQBBZyiZoYAAQIECGQKKOBMQOMECBAgQCBFQAGnqJkhQIAAAQKZAgo4E9A4AQIECBBIEVDAKWpmCBAgQIBApoACzgQ0ToAAAQIEUgQUcIqaGQIECBAgkCmggDMBjRMgQIAAgRQBBZyiZoYAAQIECGQKKOBMQOMECBAgQCBFQAGnqJkhQIAAAQKZAgo4E9A4AQIECBBIEfh/DqJ//+iu8CcAAAAASUVORK5CYII=Daniel Hartley
9/23/19draws a triangle that has side lenth 50draws a triangle that has side lenth 50draws a triangle that has side lenth 50draws a triangle that has side lenth 50draws a triangle that has side lenth 50draws a triangle that has side lenth 50Pinwheel.draws a triangle that has side lenth 50