data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAKAAAAB4CAYAAAB1ovlvAAAAAXNSR0IArs4c6QAAFh1JREFUeF7tXQd0lFXafqakkITQQg8lNCmh90hHBFERlEVgaQqK7uoviOVgO4qs/nJ+dGUXhH8FVkRxQWCBdQGFUKVtAoQSSggkoSeUQHqb+c9zOd84k5lMhnzhn2/mu+85nHCSr9z7vs/33ve+7RqsVqsVkiQHvMQBgwSglzgvXys4IAEogeBVDrgEYFJSEiwWC4KDg1UPrrCwEEVFRWjbtq3qZ8kH+B8HnAC4a9cu1KhRA6GhoQ6zDQoKQup/tsGUftojLhQVFqLxkCkoDghFfn4+rl27hsGDB3t0r79dlJubi2PHjuHu3bsoKSlRNb3AwEBV96u5OT8/DyaTWWCjadOmaNSokZrHOS/Bp0+fRnZ2thP4eGVYaChOze6BmEjPGWAcNBOpjYeJFxUXF4P7nQ4dOqgetC89gPOOjY1FVFSU6mFXCQ7CrrnjUfVusupn3e8DDAYDOk6bh4JGPcWt169fF3Nq2LDh/T7K4XoHDciv1J4IyPDwcDRo0EAA8PKch9G5nh0AA6sgeOSfYLlxAYWxf3EaiGnwTCTV+03r3blzB3379lU1YF+7+dChQwgLCxMfH4VY+ifnc/z4cbRv397hb9SUycnJaNWqle2+3Lu3EbZiDBo3bABj7SiUnD8IY2RHWC4lAAYDUJ5DIzAEpma9UHJ2N2ApdmClqXkMSpL3uWWvodtYpEU/J8ZJSk9Px4ABA1SJxAGAp06dApcLhRYuXIjbt2/jvffeQ3jVMFz7U39HAAIwNeoEY8s+KIr9q9NAjINm4FREf9vvb968iUcffVTVgH3t5sTERNAOJtGu/uyzzzB06FAEBATg0qVLqFOnDqpUqSJASNARcDdu3BBm0K1bt2A2m1GrVi106dIFeVmZqLlqApq/uAhFcathrNsSpqbdUZK8H6bGnVCctAfFJ7bCFNUdhpAasOZmwlAlHCjIQfGpbQgc/i5Kzu4EigpgqNMCKMwBzEFAQTZMrQeh+OgGGKrWgTUvE8bazVGSEgdjraawZl0X70DXZ3G+9UQxD9KZM2fw7LPPqhKJAwAPHDggHkaE89+6detQUFCASZMmoWpYKDL+e5ADAA1BYQgY+EdY715H0b6/uwTgsWoxtmfSFhw4cKCqAfvazSdOnEBeXp5t2D/++KP4yKdOnYo1a9aI3xOMFCo/dgKvR48e+PXXX2EymZCSkoIxY8aIVagg5y4i1kxB1DNvo2jHXxHQ9wU6Mmzaz5p7G8UntyKg+1hY87OEljO3eUSAj/IxteoPQ5VqAriwWFB8bBPM7YbCUKclUFIIGANgSTsMQ81IFO36XwQOeR2GwBAUxa+2AfBM87EOAJwwYYIqkTgA8MKFC+JLrF69ungolwyFggLMsCwbh+ga99DvCVkGzMDR0G7iUtqWtBc6duzoya1+c83evXthNBpt86E92KxZM3Tq1AmrVq1CvXr1hEFPTwE3agTdvn37hNegdevWSEhIQNeuXVGtWjUU5+eg7prJaNx1IIwN2qHo1+UI6DEO1qx0WLNvwBAcLjSY5cZ5ocEsGcmAORCGgBAUn9wCY8P29wB5ZD2MTbrAmnkVxnqthKZEYS4smVdgatIFlvRzKEk7ClPDaAHWkkvHYbl8HNYuY3CyyWgbAGkHjho1SpWsnHbB1ILnz59H3bp1nR4cFW6AOXUfDDDACqvDT6E5YRdUCQrDjYb9xFfNJYWg5tKjN+KHt379erFjLMsGtLcLCUTaylyKyTv7v5UU5qP1gbmolpPmBTYaYBj6NuJM7cSYMjMz0bx5c2G7qiGXfsCMjAwcPnzYZruoeQFtGGo9LiF6pdTUVFATcpmlO0sNRUREiI2hN+jq1avIyckR/2iTdu7cWfUwZCRENQs9f4C/hN3tTTPPZ+/6SglAtRyU96vigASgKvbJm9VywAGANIBp+9H/VFGiS4H/PKWc7CwYjCZhoHOXrNao9fS98jptcMABgFu3bhUuAmXnVZEhZqadwcW/TUewwdHTXtazGkb3Qq3JC4WvjA5b7hp79rwX7pHk/xywAZAeezqKlV0a/09APvnkk4iPj0f37t3L5MaRI0dsO6LbcZvQ8eQiERmyUVAozC37ofjEZpfPyJ0VB+68SWlpacJZXRmZOP4vPt+foQ2AO3futDmgOa25c+firbfeEvFIAoweejpJGS5i6IhZGfToM0y0fft2zJ49WzhTcxK2oEMpAJqieggHaMG2PwuHZ2nKnnlIOGFJ1L58F52zkvyfAzYAEkRVq1a1OUs//fRTvPHGG0L7MWZJcFFLMpZ78eJFYasx0P7cc89hyZIleO2118QSWnQq1hmATbvD1KIPio//BMv1s05cvfNf+3HlyhUbAOnroikgyf85YANgXFycsL+UfDMuibt378bkyZMF8PiPwKD2IxgZKWHyQosWLcTGpVu3boiMjIQlabfTEsywkDl6GAp3LBLxktJ06497BchJ/Pn444+7TAnzf3Hob4YOm5Bvv/1WdZKh6eZ5dD7yGVD0WwDeHVuZzXE25gMRduLyTtuTAJSkDw44AJA23ZYtW0TsVk3IiO4UhuA8IQKPsU8u39Sgw4cP9+Q2eY2fcEA6ov1EkL46DZcApEaifeeN2CUd0rQnPdWgvsp4Oe57HHACILNcuQQzT00NBQUGImHLdzAUFXj0mPCGzdGgfYwAPXfZLVu2VF1v4NGL5UVe5YADAJnjdfToUdXg44zO7FyHnmcWISTgt2RMdzOl5sub9R9bGPDcuXPCHrRP5vQqp+TLHwgHHABIZzQdywpxQ8LCE2bmKoBgnJdaitVeISEhYgNRu3Zt4Yphzlv//v1F/l/qnrXol7IURruQiOmhATC3HYrCnQthvX3P7WJPdEgrERGWAnBTolYTPxCuyYdWGgccAEhntJKOzzd88sknmDNnjvANfvfddyJTmlqSWqlJkybCZUIAvvvuu8I3+MMPP4iQHZ3IVw5sRP/UZQ4A5DODnpqDwu0LRAp5aaJD2j4iwvrTNm3aVNpk5YO0xwEHAP7yyy8iGqLQ6tWrhX+ORTIEBusTqP2o5bhUDxs2DCyyef/997Fjxw4cPHhQ+PCYTp4e928MSFvuAMCA/i/BWLcVivZ+DcuVRCdu0CGtREQI6MoqftYe2+WIFA44AJAgYzUWSwUVYlyWmo5aj+BjPJjEZAFuVrhkUytySWbhDIFDf+K1g5swNH2VkwZ0x/qMl3bZIiKsBhs/frztfVJk/skBp13w/v37cfnyZdSsWVPVjENCqiA6Ox4Blns1seXR3dBInLbUFwDm+2NiYkTRiyT/5oBLPyC1D7Ng1ERDKsI2aljmBdKOpOaV5P8ckJEQ/5expmcoAahp8fj/4CQA/V/Gmp6hBKCmxeP/g5MArGQZM6eR0SO6rrRIDHky2GAfcPDmOMsFYGW266VwGDlhk0rFn+jNyVf2u+k5YEY3Q5Nanh/9tMx+Z1mFt4HoFoBlteul4LIun0PuqZ0wukixdxasAdVb90JAZLT4E0N6bFTpT5Vv9F0yisOeKVoGnyIbBg/YCY0uL2/KoUwAumvXSwYnzJ+IYdWvsjudR2Tu+jtcaD/Ndi2jKP7ULZVhyHbt2oluqL5CTDBhcgnj+t6iMgFYul3vN998I3raMdPFbDIh8fNxGBaR6TDuwOHviIaGBf98z2k+ps6jkNR2qu331IIjR4701rwr/b1cLfhBuUsfUxpQlvdyXscOWOVpUoZOS2cL0f60D6W6exc1NrOOKqN/dXlzKuvvZQKwdLver776Snwtr7/+umjPdW7BJAyr7QhAY6NOMLfqJ7JdSpOp0ygktppk+/XZs2cxbty4io5bc/cxla1fv34uAUhNs2jRIgGqp59+WiTaMurDJZBF+KyH+eCDD0Qn1KysLGFHMheSKW5sVEmbjTwn2Gi7KY3kX3nlFaxduxZ8t1JL88UXX+DVV1/Fxo0bRVMBd21S2G6NmyVNAtC+XS93Tky1Ypo8J30jIwMpX011AmDwhMUoTtqL4oMrXQBwJBKixovfk/nsgKC2v7CWUFgeAD///HNRykrDnx1QmTtJIL788sui0Xfv3r1FK+STJ0+KBA8mYixfvlyURrBDKlcfLvO898UXXxR2NGXEkCVLZZmxNH36dMHT6OhokcX0zDPP4OGHHy6TTZoGoKt2vVxeuJPlz9urZmFg2FWPMWDuMR6Hat+reCMA+dUPGTLE4/u1fqE7AHLn/+GHH4psIf6cMWOG0H7Tpk0TwGHSBfvhTJkyReReUgNSM5FPBOqgQYNEXuabb74pQDh69GgBMAKQyy1NGYKbCRwEIEHNv/Pe+fPn+yYAOWp37Xrr16yKque3A1ZL+e16jWZktxiKqxm3bB02ySh/Srd3B0DykvmT7BJLwFDzUGuxc6rSM5srAj9uukWYEUSw0kzhTyaFEGC0+djul4CmluQHzOcpWpLvYT0N3UBsp8JnM2u9LNK0BlQGXZntegk42hv+eGxXeQCsLA1OzUgXSmWUKmgegDR+6Y5RzrmoCBMrWtrJHSDdA66apVdkHA/6nrIASNuZNjQ1/rJly/D888+LofDYLk97PW/YsEHUynCJdlWuyo4WEydOvO8pahqAzIymxqKKV9sTODgoCHE7NyMvJ8sjJjVq2Rb1mrQUyzXdCjSkveks9WTQrgBIu43LIJuTM0rCTQU3CqxzWbBggQAjNyAsa6AdyI0F58ryBn6AvJaH+7DxE3e2XIr5N37Uffr0ERsS2o60K1kWwTNJuBNnWz26V3gWCXfJrK1xBVDNApCNimgMV1ZCavKO1WiXuAShAZ65rQOq1UH21I3C3aDYNY888ognOPDaNa4ASJcVwUEAzps3Dz///DMWL14sAEJbrX79+qL5EzcjBBubQRGUvJZ10e+884748Gj38dAgbjYIMnoi6KclgBgqJRC5UvDvXKJXrlwpXDqs8aEbhvaiq82IZgHIr4yGrLJj/f777wUg+ZXShisvW5kGN3fRLFqisX1z90p0SfnesWklTwjqMxVFe5e6BA0r5LiTI/FAFGqK8hyzXkMfIHxxpf2A/JB5NBc1FoHIZZjab9asWWJXSz8o76OfkEDkznjEiBFgMVjjxo1Fz0WCZObMmQLE3D2vWLFCrEwEKE0j7oppKr3wwgtCOxLIH330kThAhnyjW4c2N1vtlSbNApCAYy0wiV8a7Q8y96effkKvXr2EAbx06VLBAIKNxzWR2VT1ZBIZYm/vZB34B7qkrHIAoLnNYJg7jUL+qldc4ubmH/aI5YfEr5pLWekjZL0JuNLv3rNnj3CDaPkjKT1mamHuvL3ZDNRlJISGs+IdpxZis0pqPfYCJCiYzbJp0yYBCF5H8PHrpo3D+mECmJsXOlNZXJ4fv84JgKa2QxAYMxkF/5oLyzXnM4jTp++0FakzOsAwV2WZBA8CuPxQaS9Xxu70QYzP1TNZZsuVzpuHCLkEIG0HLp0K0Q5hlRzBp8QZ6Yvi7/kF0c6ga4C7OuVQZgqCmwh23C9O2IiuqdwNes7aq9O2iyVEsQG1HrajvUrfG4vyaY9pubkSVxRuiriCMcKidpPpuVSdr3QJQIKIu6fKypIINxWifWGiOFvOEyoIj0RCUX3BIO6CqXF9wXdI04OC5YdKG43aRWn25Mm8/7+uocKgguCK5m0qMxmBXwkNZDJVOR/W3WDdHchc0UkqrTm8aaPc79j58XKnSuESfIz3yn7XZXOx3Izo+xWA3q/nMszlmCYMN3K+lB/oDdlJAJbBdZ4ST81L3xqbs3tCtIuZQsWNmS9pbU/m9qCu8QiA3OExg5nedXuioX0/CQX5eXkwmc1CO/D8XC0vTXQaM1pBA502ExsycbfIvLuy3EEKf7S8W39QQKroc8sFIP1b9KS7Smy8FB+LW+vnwIgSj97fbvQMmLr8znY8PXfWWjCEyxo8k3AZtbDfJXJjxIwVOsYfeugh4RdVjrbwiAnyIgcOuAUgNyAM8zBkZH/aN5/ATcflHz9GTO4+J5byaHge8V6arLVbIOPpr225bnSEMlqiVaIGjI2NdQAge9dQeysHNst+1uqk5xaABB99fcoyS4czwzdM9SZlbPgUvXP3O4zAFNUTgcNnI2+hc72HJaIFrj21WOysSaxJ0OqxDGzWyfR2EnnASBBdF7QJpcZTBzr7u8sty6S9pixBjHQoKUF0QGf++3+cABg8cQmMNRoh7+vfw5p7L5arEAF4cfhfbAAkmBn71CJ9/PHHwg9KDe1pkY8W56H1MbkFIKMYTMtS+kYzXYhaixqQIbqcn79E7zxHDcgJm9sOQXHiL05zL6nVHClD/ywiJCRmAY8dO1brPJLje4AcKHcTwjQgxoGVDqmKNqQNGHJuG9qeWynS8j0hU88JOFz3cdFNlbYUd5P+VBvsCQ/kNY4cKBeABAuzYJgRUzqDl7YQXROeumIYVmOkgBqQu1+6NiTpmwPlAtCePRVNry/NYm8Gv/Utbu3N/r4AqL3hyxH5OgckAH1dgj4+fglAHxegrw9fAtDXJejj45cA9HEB+vrwJQB9XYI+Pn4JQB8XoK8P3wmArE1VDgy8X38d/YTMhXOVuqWk7Jdm2J3M2zCZA8Q9zDJhLYUk/XDAAYA8J47RDkY4ygIMWePub+f3/BMl2+bD5FHvaKDViD+gpNvvxTOZUczTOplnJ0kfHLABkLW3TDygFiqLWGzD3EAmkjI1iw2u7YkaM2n5GxhsPOH4+5qNYAyrg5K0eOdHRzTD1ZF/szVAYoLCY489pg/uy1nCBkCCj3lvSmX/oUOHRLtYJb2cxTUsZOZZwCw7jI+PF+0j2K6DmTFMq2JMOOXbtzHY5HgWcNCIObAW5qJw6zznxIWIZkgdvlD0xCOxpQfbSkjSBwdsAGRjHC69BBE1GZfjxMREkQvH2g2eis7+Iyy6Jkh5oibrRJgvyEOqeR1BdOUf7zsD8Kk5IjewcNuXLgGY/OiXot6E7yUA2VhHkj44YAMgOxuwIwKzW8RSmpQkwPDEE0+IlrFstUFtp3Tf5HXMF2QFGDUjr2OmS/raj5wAaIzsAGN4XZc5gohohjOD5os0fb5X5gjqA3jKLB02IZs3bxZaUE2DneDkHYg+twKweFaoZOr3EuLC+4oWH1zyaWOyzkKSPjjg5IahFmTms7v2/u5Yw1JNpYjJExYyz5A1ItR+7O7Opt2S9MMB6YjWj6w1OVMJQE2KRT+DkgDUj6w1OVMJQE2KRT+DkgDUj6w1OVMJQE2KRT+DkgDUj6w1OVMJQE2KRT+DkgDUj6w1OVMJQE2KRT+DkgDUj6w1OVMJQE2KRT+DkgDUj6w1OVMJQE2KRT+DkgDUj6w1OVMJQE2KRT+DkgDUj6w1OVMJQE2KRT+DkgDUj6w1OVMJQE2KRT+DkgDUj6w1OVMJQE2KRT+DkgDUj6w1OVMJQE2KRT+DkgDUj6w1OVMJQE2KRT+DkgDUj6w1OVMJQE2KRT+DkgDUj6w1OVMJQE2KRT+DkgDUj6w1OVMJQE2KRT+DkgDUj6w1OVMJQE2KRT+DkgDUj6w1OVMJQE2KRT+DkgDUj6w1OVMJQE2KRT+D+j9gLIw+u3fapQAAAABJRU5ErkJggg==

the triangle is

a= b= 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AAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECByxcQFpoRMBzwAAAABJRU5ErkJggg==324342Obtuse Scalene0