Q.

The perimeter of an isosceles right-angle triangle having an area of 5000 m2 is


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a

     441m

b

     500 m

c

     341 m

d

     300 m 

answer is C.

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Detailed Solution

The isosceles triangle is a triangle that has two equal sides. In an isosceles right triangle, the hypotenuse is the longest side and hence cannot be one of the equal sides. The two equal sides are the height and the base.
Let ‘a’ denote the height as well as base of the triangle.
Area of the right triangle =
{"mathml":"<math class="image_resized" style="width:112px;height:91px"><span style="font-family:Find the hypotenuse of the triangle using the Pythagoras theorem.
{"mathml":"<math class="image_resized" style="width:116px;height:12px"><img src="data:image/jpeg;base64,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Vt+g3Tb6LjiwYenH5m8t3hdF3yv6EavvjpC+w9RgrjvBP17k7YvS/aMe1AMzFi68q4Nrrt5Q5DNFnrD4D6DLqEH4zSLXWXmCvdrKhqnGgrgyOV7BxfRpDcXweFZ0pV0TX8b2cevmx92qPGTD1Fc9DX+zePtuH/SdtYpO3L+2+PmKekKafsB2hXosUQ/MzmmLDwJ9Ec/tMvP5Re6xbrusts2VBkzPscXHqjKFK+Gftni/+sxPrd8xmh+x+oavhsOsQw1b7W/4Oop6jq5YFu0c9YhRD8yGGoS/s/gAUDRbag7ebOXYwLo/nFR0iV3P0R/c+6wcz+jT/9cMsRus/IW2zmv70b4BU3KJxcepy9g/bj5s8T4NkXVPrm2pxyHclssvvHLrOMvqe010lUmzxbtGPepRD8zCZyz+4F2u9srtIjWE1c2rCSph3VLRH8JNttlsLzX6vmD14ztS0R8YMDVnLD5WlVesPGGM5R1W36X2RytnauokqfFXfq+IlsXRD199n91r9VdNV0Vd313Sj1B/nLgffWdpHPmmLrD6HpRnrdsfqdRjNeqBnaYPtml2lBo/u0q/cuqumIY5su7GXTSN7wijK5LA1Dxl8bGqjN0Fnfq70t/4Jms+nrZyUlv4ek3R+Kw36skd0HevJheE23DpYiyzvr/D13VRl2IXqEd71AM761sWf9h+vrssulM0iaRNt/DvbbMTzSq6kqGGYLi9MCybg6nRlYPwOHW51is3NA33CPdHVwm3HVet1627CpOKZod24ccWv7aLTvYaI7YtXQVuuhjwqWXRjVGP9qgHdtLFFn/IYdS1s0t0eV1rpIX1CKOGZN/rRGlAvMaGhNv2o/GQwJScsfg4VV4ucvay2KA0PlizsP396bLXQ912umoY1jkVNSy37YrXmqzh6/o5WBbd2p0Wv77LtldKqcf6qAd2jiZwhB9ymF2aEa3ZWP6SNHX5sw03EFdjp5pOQmqwA1NS1zWrxXrH8jmr7ksf3eH6/mjTG6F84uQ5m9CVnaa1IbUP24wpC51v8Tb8fGNZdC3UYzPUAztFl4nDD7cu7z15zpRp4HmbL3qNp2izrlSXdGIJ90PRIOFdaYgjD6csPk5d9helhqW/Ef8keGzbX9mrc2BxvVN50D1hA2HDN8zPl0U709TDoe/Nde485VCPzVEP7AQ1lsIunaZMvav0wOJ9TkXjM8fyB4v3R1d2gSm51eLjVNEs6HO8ckMKl8r5QPXhTmmssXoewvqH2XQVAw1NWdX7oTGUXbvR4u340Y0D1kE9tkM9sBPutvhDbcqXyqdNkvYt3N9UtBD3mPSHGu7TtyslgPEdWXycKo/6hQb2fVvuxw+Dx/rQtJSYHzUs16UekPB1wnTZVehoyaFwO37Uy6EhM21Rj+1QD0ye1hrzu2vr1kvyoy/rKdKsxHBfU5nCjGMN0A/fa92FApiKc628ghj+/Si3eOWGpCsm7u9G31sXVB/uhZYeaTOkRWMc1/WIxa/j50/Lop1bdcVUE/7aoh7box6YNH+MgabR64MMP9wwGi80NTdbvJ+p9DEQflPaF3/fPlR9GBjVvsV/Py5DNNJS/LtQDHklPrWeY5h1/37Ps/g1wvRZxwcs3p6ftitfUI9uUA9MVjitXpeurwz+rS76hT8V/2Xx/qWiL/wu1pTqSthVsEk3FtCXhy3+G1I0O3os/pCZIRusGt8cvg9h1m0srhrfpVy/KN29NpMa20xmpB7doB6YJHWD+jMKHzv5d012CT/YVC4/KT+2d1m7BXS1XE0fYzS2oZlhbv90VReYCq2fqHUUw78j5cyy2OBcT8jQd4VocwL84KJ0O20W6b90Ubp76jYPtxemzdqV1KMb1AOTpHum+h+ev75fm/sm66rk2F5v7e/pqu6rKXL3jd5m6Q2ga/sW/w25DHlFL3Ro5XirPmdAp7TpvbhoUXo1Lf+z6p7xfa9pq56McJth3EWEOtSjO9QDk6N7FfuTK8Lp7E23B3L5+qL0eHTrwXC/UtEYiqk6snIf1XgHpiIcT+vytF8oI/5YyVTWPQHrDjHha4R5dlG6P023aHP1OmtROkY9ukU9MCl+Y1AfangbHjUEww83zNgzotv80ldS9ZsSNxh4qlc+kR+N651iF/SYVjUWdU/5dWjlg/A1wqg7sW9tLgxoXcs61KNb1AOTEU5g0WDY0Mcs/mDDaAzgWNT4a7uIuNZImzqtOzXlBi3yco3Ff0cu7/HK5eRqi98LP+vOLl01Y3ST19zE/RZvN0zT+DLq0S3qgUnQDGaN93Ef1hPVhxfaXMpWxpq9q3tMhvuSyrGt1zUEoBwXGP4tKeqCntIqCEO6zuL3w8+6d7Wqu9+2n4NF6f7cafF2wzT1IlGPblEPTEK4huLp6sMLOiG0WYR23dl/XdDs53A/6vKJk+cAaEdd0C9a/LekfMUrlxtdBQnfDxeN/153Sa5VkxAU9fD0bVUjWNGqGXWoR7eoB0anZWP8Wc6rJn2k7l0c5vpF6eH83OL9SEUHIlcVgfXoB2D4t+RyiVcuN3UTfpRV36UhLVsWvkYqQ4zpWtW9rtRN3qEe3aMeGJ0/lkGNxlVrDraZaRzOou5b2+5x5bMnzwHQ3qHFf0vKsV8oQ5rAEr4nLqe9cm2ofPgaqQzRc6OFxMPtppJaLum0xeVSoR7tUQ+MSgto+x9Qm4bUgcUfbJihF8b9icX7kIq6hXQ/VwDtafiJrsiHf0/KfV653GiJj/D9cHncK9fWqpnVLkPc+OC0xdtNJdXAoB7dO23xdlOZcz0wEl3m/Z0tPxx1L7e59NvmwPvbonT/9Ask3H5dGDhb9X6L36O5hs9+c3sWv58ueixXTV1qmyx51Wa1CWWIdeheb/F2U9FSZSHq0T3qgdFo6Rj/w2l754PzLf5gU9HtAYdwj8Xbrou+3LFEYxFt6Oph+H4qutqY6yxoObT4PVF0r/lNaOJd+FqpDLHahCbmhNtN5Xr3BA/16B71wCjUFfuCLT8YLZS5jjYzqzQ2oW+6ErpqRXgX7XPOJ7YUGotYpakL+tArlxu9L+pBCd8T5b1euXXcbfFrpdKmB2hbbW7NpqTWxKMe3aMeGIUmoLgPReP43l59eKU2M49vWJTuj2Zvhduty4Mnz8ESjUWssmfxe+mS87ii6y1+P5Rv+YXW5H8vN2Uo4XZTSd3elXr0I9xuKnOuBwZ2sVU/lM9XH27l0OIPN8xUVoN3+dTJc7BEYxGr3GHxe6notn/qUspVapHjv9h2d1zaxZN6auUL6tGPcLupzLkeGNjjtvxAjm2zL/yPW/zhhjlalO5P2y5o5cKT52CJxiJWObb4vVS0vmCuLrX4/VB0y9RtzOWkTj36EW43lTnXAwMKB7puOuFD3U/hhxtGYwT7pHFB4TbrovUjEaOxiCZabDt8H110n+hc/dLi90O3Gt3WXE7q1KMf4XZTmXM9MBDNTlY3ifswflZ9eC1tB6m+1T2hBzdavL260FAA1kcXdCy1dJh6a7qYSdr23vZDCbebSuqkTj36EW43lTnXAwP5si0/CN1OZ9tu2ecs/oDDbNst06TpNlth7jx5DjAVp8J/mKBji/+WlIf9QhnRbdPC9+R5K5cT68LXLH6vUxlKuN1UtM8h6tGPcLupzLkeGIAahmogug9CDcdt6Wpd+AGH0VqOfWm6zVaYj5w8B5gCXbFTI+Ps8IEJaVrsfn9ZLCv+D25F36lXVEpsR5Pwwvc6laGE203lYFF6iXr0I9xuKgeL0ktzqQcGcGTLD0FXBLtYqV1X68IPOIxmK/dB60H5jd9V0dg8YGz6u/ueLY/LM5VHp+WMxX9Hirqgp9zI7culFr8XGgPepess3kYqXXR5r9J2qNH17gke6tE96oHefdSqH4IOnC7odjzhBxzmsUXpbmksZLitpqj7CBjTm4o8atXjUg0v/fsUPWXx35Fy5BfKhMZ7/9mq78MmS46t0nT7QD9DfJ9pG+F2U0ndlo16dI96oFf6YPy7L2htsK5cZPEHHKavGdFtZmO76AokMCatbVo3xvcur9xUnLJ4P12GWGx/an5o1fegr8H3bb/X3ume0CPd5SvcbiqphdmpR/eoB3qlW+aEH8LQeYd1b507t7BsDsZ0bZGXLD4uXV6xfv5GtnGrxfvp9vVcr1wObrfqe/Dd6sOd0hXM8D1P5QPuCT3SWMxwu6mk7v5FPbpHPdAbvdlt7uHcd7TURNc0YSXcTl20XBAwBl01VAMrPCbD3OeeMBGpu5MoR36hDGg1B7/+D1Uf7kWbsdh9rjLhhHVPRftadz9h6tEt6oHe6Ist/BDGyH9b9z5m8Xbqss16ksAmNAHkRxYfi3VRg1Kzj6fglMX756Irjrl4d5G/2bLuPy3ymkqJfvzO4vc9zBCrO7QZk65xnHWoR7eoB3rxIYs/gLHSx23Bwkk7TfnxyXOAIWgs75MWH4erMpW1C+u6oJVTy2Kzdr5Vx5g+YsMtQt5m/dhPL0r3J7zbVyoPLkrHqEe3qAc6p1+/f7LlG/8v629MlGYEhh90mN8uSnenza8TFxqLGIoGZWv9xPAYbJvLbHxHFu+X0uXkuCnTAHz/+1P1PqtSol8HFr/3YfqaYOPTNsLthmmaEX5gcfkw1KM96oHOqdvXf+Pvrj7cqTZjB/sYf9Bm3IOLbsUF9O1Gazc+sSljX13U5JW6OpxZFpstTQTQj1tXZ/33Gysl+tfmu62P3ppQm5suNI1xox7doh7olNYf1Oxf96b/1fr9snuvxR90Khe6J3TkfRZvoy4vnDwH6IO6J9v8Wv7fxL+lMuYXpZbFCffHZSpjKvuiq4e/tGV9/2DlVcahaT/C9z7MED+AH7N4u350EaBpXT7q0S3qgU49YNU3/rPVhzunK4bhh52KFgXtUttV4JV/nDwHMd3ZJny/5hr9ou3De6xcXDvcnp/fFLkp8e+paDHsocbHhY4s3h/l2C80Q/o+0UQ4V18NsNcP77E8YfFn4Kev9Wt9q1bSaNOwoB7doR7ozOVWfdO1GPcQt+/xF/2uyxcXpbujq6bhduoyxPuwi2gsduNaq+++1S0v9ateNFEifDyVG0/KD6mpC/oOr9zc6Aevv3LEs0XOq5QY3t0WfwZh+lyHTq8dbi/MnYvS9ahHN6gHOqMvvHBq/McrJfqjk3D4gYfpYyHbNtt1ufTkOaiisdid2yzepmYW+8ut7CXKpKIfYENfXdy3eD9cLlkWmx1/lqjWZB3iLharnLb4MwjTdW+Nr80EQg0FWuW0xc8LQz1Wox7ozM1WfcN1uXkoX7f4Aw+j2YVdUxd7uJ26aKkdxGgsdusHVm7rxSL/GTzm+N2dTRl6TUNNrgn3QTn2C82MP9b0hSLvqj48Gv34XzWr/suL0t27x+Lt+dHV1zaoRzeoBzqhQdhhl+wQt+1xrrP4Qw/Tx4xoLZobbqcu3zp5DqpoLHZLVwPV7axxjHU0UaSuu9ePbhF4zslz+qZFxOvGXU7t7jJd0UnR1VGLb/9H9eHeaCykvjNXfR/ea/Fn4ecXy6Kdq7uDj8s6DQrqsT3qgU4cWvUNP6o+3Lu2C4D38WV8bPF2Uvmje8IEqbE/xMr5KTQWx3Fo8f6lMlRDbd/ibbvsLUrNx4Et66cJcBrvPRQNydF29WO3ycUWfxZ+9AO8j7HYGl+76tZw66xuQT22Qz3QidQSMkN3pWiae7gPqfTRILrd4u3UZYoHohqKv7dy/8b4VUVjcRxaJL/uSp4fXYE8VT6lV3Vd0Bo7OcQt7obkD9nRDQuG7IVxY7baDhPSzNDwM/Fz1bJoZ1atnatJWuuiHpujHthaalLLtyslhuOv7ViXPhpDb7HyCz/cVip9bH8b6o7SWm5u/3QbJOTjCxYfo6kcuif0RF3ndQ3Xvrc9NE368+v34erDvdJMUI2L1HZvCh6rc73Fn4mfPr7vV00c3GQCBPXYHPXA1j5n1TdbjabzKyWG02bQfl9XdlaNwXDRuE5dCp8CXVnylxzSZ4m8aJygJsKEx2kqTWMgt3WNxdtz0e0L50InI79uQ056828hqO9p3SmmDV0QaFqaTF3oXXYZ6gYOTT++9eN2E9RjM9QDWzvfyg/Uf8O/USkxLP0SCQ+AMJqF1QddXdQA9XB7qRycPGdMGh/lrjAorCuVrzMWH6OpHJ2U74Mm5ITbU9SQHXr5nr5oXLU/XupT1Yd7pWFB/r2m172lWtNddRQ93pVbLH59P9s0sKnH+qgHtpa6kndRpcSwdOPvcH9S6ev2WTdavK1UtHr8mOuoqavZP2lNrWscw9LVxecsPk5T6WOtQ41HrFtK49Art8uusOoP689UH+6crtqo50BjtH5o8aB+jRNeh17vtxZ/Pi5dXZXRsaA714Sv7/LrZdGNUI/1UA9sLfWLQANWxxSOBapLn+MSfm7x9lLRH8jQ3dGaBKTle/z9OKiUQK72LT5GU9GyE11PNrnM4u24qHt612kCYNtehyFybJvRDNaw0elH37/barr6oy7ELiYIUo/2qAe2ol+sqS+/sbsy26y1qPS53qGuWjb9gvHzE+t2TEYTLZGhpXv87X+6UgI5UwPwaYuP0VS6bsB9xeJtKJrwsutd0Or+9Yd7TCFavWFTN1v8ei6684zGhW1Kk+1S5xUXbbsr1GM16oGt6OpU3WXjPq/YtdF2CRsdfKsWo92GZhxqG+F2U9FU/b66xUWD2O+x6jb1h6PxU4CvaZKJHw1K7+qquBqpdRNs1h1XNzX6Ud32e2DInG/bObT4NV0e8sqtQ9/HRxa/nksfP/CpRz3qga392OI33OUqr9wY1PAK96kuXVzabqIxiU0zvfzohNL1+o86mX/W4qsaGgOikxiQcmTx8ZmKxud2QWPnwtd22V8W2zlvs/K2YWGdxo7GmXfBLeqdyiaTHP17Y4d50CvXNeqRRj2wMTU+1LoP33A/+qDHopmF4f40RQ00faH3SVcM12nAasynutK3GROm8VH3WnrNya/Z7nfroV97Fh83qXR1dfEOi19bURf02V65XeIvUTO1dPmjVN8z4eu76ETcZmkerSLxU4uf76LvrL5RjyXqgY3pMu711v6Wdvow3/vqM/unfdOVCW0z3I82UYNRVxi3aZyton08sOYBvGE0W1oNby2aq+7i8yzeR/3/C6x8XFd59Auqbkap7s6ipXKANh62+BhKRQt6b6tunOSRX2iHaGzVExbXZwpRL0PXw2+03MhfLd6Wou+jz1n5/RXSUJ0Dq3+uhsp8bFG6f9SDemBDaoyoERauo9g2urKlCRwPWHcfjvZJ67FpYW2Nm2xaYHOd6HUes7LBdan1Qw07vR/htvuMGsMavNv1CQLzpmEKusVfeDyF0dW/c06eswltJ3xNly7XVxuK/s60BEdYl6lEY5f7oAkEq9a41Un66CT67/BxP/oe7rvXJ4V6pEM90EizdMM3e9N0dcm3y32qi7qB+6RZybpquM6VxnWjcYma6TzUTGvMz6HFx1Uqd7knbKBuOQs1VM/1yu2KIb6ftslF1i/9IP66rT5pp6KLEhqT1vc+tkE9qAcwGRrXpAadxlV0cYVUy+LcbcMNAcC8tb26qDKnyqes7UmLX0858gth5+gK6weKfNHKXiB9N6mnScNrFP23xnTqMS23prJT7P2gHtMyl3oAG9MBfYWVXW+67P6QlVcH9UvK/SEo+pWkcUc/t/KSuv4grrbycj3QtbrJJ2G+556wBl0tCF/H5VavHAAAACZKs5Hr1kAMs+5yTLdZ/Boup5bFAAAAMGVnLG7MpfKDk/Jt1S0ppdsJAgAAYEdoXc5jixt1qbzn5DmraAZ13XjIM8tiAAAA2AX7FjfqUvnZSflVPmnxc100lhEAAAA7ROubPm1xwy6VvfIpjTQhJnye8pRfCAAAALvjGosbd6k8avHdhnxaP5EuaAAAgBk6sriBl4ruGlSnqQv6Eq8cAAAAdsyexQ28VJ4rclb5lIhmTYfllWO/EAAAAHbTwxY39FLROoohzayuW7dRC4ADAABgx7W9DaAahVrU2/fBk8dS2VsWAwAAwC47tLixl8pd7gknvuo95ucZa54UAwAAgB1yqshLFjf6wrxs5exnUWNQjcKwjHJ4UgYAAAAzccbiRl8q952UvyrxmIu6pwEAADAjGo9YN1nFj8Y3apzjNxOPKXoNTXwBAADAzJyxuPGXyv1WLqcT/rtyaAAAAJglXRE8trgBuE50ZxgAAADM1L7FDcC20QQYuqABAABmTLOcn7a4Idgm3zEAAADMXtNi203ZNwAAAGThyOLGYFPUBR3e4QUAAAAztWdxg7ApR68+CwAAANl42OJGYV32y6cAAAAgF1p8W4twhw3DVC48eQ4AAAAycmhxwzDMs8aSOQAAAFlqc3XxlkVpAAAAZOc+ixuIfi5aFgUAAEButCTOixY3EpUnrVzIGwAAABk7Y3FDUdG/AwAAIHO6uvi8xY3Fy/xCAAAAyNcnrdpQfMboggYAAMAJNQyftmVj8Y7qwwAAAMjdtUYXNAAAABo8UuQlowsaAAAACXtFvhr+IwAAAOCcG/4DAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAP6+r1wAABjVSURBVAAAAAAAAAAAAAAAAAAAAGCW/o9sHQAAgFk61+KGD1k/AAAAs3SbxQ0fsn4AAABm6VGLGz5k/QAAAMzOqSKvWNzwIesHAABgdm62uNFDNgsAAMDsHFnc6HG5v8hhkKvKpwEAAGDu3lTkZYsbicodXjkAAABk6AaLG4kul3jlAAAAkKEfWdxIVJ4v8hqvHAAAADJzVpEXLW4o0gUNAAAA27e4kehy2bIYAAAAcvQdixuJdEEDAADAXmv1s6DViAQAAEDGrrS4keiixwAAAJCx+yxuJNIFDQAAgFcbg3WzoHXHFgAAAGRsz+JGosu1y2IAAADI0aHFjURFE150+z8AAABk7DmLG4oKs6ABAAAyd7HFjUQXuqABAAAyd5fFjUTllSLneOUAAACQoacsbijSBQ0AAAC7wOJGIl3QAAAAeNVtFjcSXZgFDQAAkLnfWNxIVH7lFwIAAEB+mrqgb/TKAQAAIEM3WNxIdGEWNAAAQOZ+ZnEjUXnULwQAAID8aPKK1lEMG4rKLV45AAAAZKipC5pZ0AAAAJmr64JmFjQAAEDmzi7yssUNReVWrxwAAAAytG9xI9Hl1KIUAAAAsqR7PoeNROW4yGu8cgAAAMjMa62+C/oOrxwAAAAydI3FjUSXi7xyAAAAyNChxY1E5Xm/EAAAuXlDkS8U+Ub4AJARdUG/aHFDUbnPKweg3pzPJz+3+Lth6ub8eWAgry9yUOTvVh70f6s+PDkXFrmpyANFHivy1yL/LPKvIv8o8pci3y/ypSLvL/Jv5dMmZy71mJs9i08ELvocpurdtjyejoq8YOVxpONJx5X+vv9k5TH15SJXFfn3V58JdGfXzifr0t9Y+L0w5cbi3D8PDOCsIrdb2UjxD/opHkw64D9b5A8W/5GuiroOv1jkrTa+udRjznT1MHzvlWdserOg31bk81buW7i/baKGpBqPpw3Yzi6dTzZ1gZU/wMK/I2Vqcvg80LPXFflvK688hAf8FA8mNa7CA96PHtOdNnR1TldQwsdd9EeuP56xrtDNpR5zpsZgXcNrSl3Q+tGhq4Nq7IX7uWl+WeRiA9aza+eTTen79rcW189lKnL5PNAjjcW6xcorVOEBNMWD6Z1W/8f5nJV1ecui9NK7rDyR1jW4Hi/y9kXp/s2lHjnYs/h9dlG37RSctvoG7bb5Hyu7rIBVdu18si316oR18zO23D4P9EDjkj5jZcMkPHBSmcLB9EEr9yPcN+UhKwfrrqKG1K8tfr6iX12XL4v2Zi71yIXWUAzfY0VfwPoyHtvHrWzQhfvXdXRsTqG+mJ5dPJ9s630W1yvMWHL8PNAxdandbO0PoqkcTB+x+hPit71ybeiE91OLX0dRd+4Vy6Kdm0s9cnJs8fur6G4uY/u0xfvVZ3S8TW2MJsazq+eTbWns37HF9QoztFw/D3RIYytutM27qsY8mNTVF+6Pyy+8cuvQH/sTFr+eq6tmkXZtLvXIySUWv68uV3rlxvBhi/dpiKz7owbzs8vnky58y+I6pTKU3D8PdEAH0Q1F/mzlQaGrWo8U+aaVY980gD08cFIZ62DSpf66mWaa9q+Zn5vSLLa6yQDPFnnzsujW5lKP3Jyx+D1VXrGyoT6Wd1j9UIY/WjmWSj9ONO7Vn/Sk7iktz3R1kXut3dWRVNT1jfzs+vmkC00/+sP0jc8Dnfm9lQeDZtNqLahUw6HNr6QxDibta9PldM0k3pYWJA1f10Vdbl2YSz1y9JTF76cydhd0arzq72yzNR9PF/mVxa/XFI2LfaOejKzs8vmkC6rvqskifvqW++eBDh1YeSWhia4+hAdPmDEOph9bvB8uanx1MdheV4ealq751LLoxuZSj9zoim34Prpc65Ubmq4khPujq4TbLpuk1627+p2KrlwgLwe2u+eTLoTf5asajn07sLw/D4zA/UKpy9AH00ct3gc/B8uiW7vT4td32fYKylzqkaMzFr+PystFzl4WG5TWSwtPULqq3BUNl6hbiy2MGpZjdsVjuqZ2PulC+CNNV+zCxmOYqZjj54GR/NDiA2isg0lX2poG6mpcxjZj/ELnW7wNP5veN3Mu9chVXdesFkkfy+esui99dIdrFn3djP0wnzh5DuCb0vmkCxoj7F911y0y9UNpVxqLc/s8MKLvW3wAjXUwhSfEMLphe9c0GzncjotOnFpEe11zqUeOTln8/rnsL0oNS93M/o+PY+vvyt6BxfVO5UH3BMAzpfPJtvR3548R1veorsDLrjQW5/R5YGRTOZi0TtRfLN6+H3UHdE3LDoTb8aPZZeuYSz1ydavF752iWdDneOWGFC6V84Hqw53SrGk3w7IpQ30vYLdM5XzShQOr7rs/7IPGIrIzlYNJS3KE2w7TZdeto26GcDt+tDRN6vZ7deZSj1wdWfzeKY/6hQbm/42qW6lvn7G4/qmoYQn4pnI+2dZ7rbrfmnXsTySjsYjsTOVg0hpR4bb9aKxIX1ZdSbl9WXSludQjR+daeQUxfN8U3Wd1DLpS7dbSVDeYZmr3TctwtBm7qDGOgG8q55NtaDKZ1ix1+6z1cMNhPDQWkZ0pHEznWbzdMH3ePeIBi7fnR18cbcylHrnat/g9cxmikZbiLwTc57ETSq3nGOZDi9JAaQrnk21pQqC/z6lhQzQWkZ0pHEyrxtsp1y9Kd09rEYbbC6NuiVXmUo9cPWzx+6VodvRY7rblfgzZYG2zoC+NRYSmcD7Zho5pf39/Un14gcYisjOFg+khi7cb5tJF6e6pOy3cXpg2a9rNpR450vqJWkcxfL+UM8tig3Oz3Ie+G0+bHx4fXJQGSlM4n2xKwy/8yYn677px3jQWkZ2xDyYNGv6nxdv1o/FT296lookG6ofbDKMBzk3mUo9c7Vv8XrkMeUUvdGjlONc+Z0Cn/JfF70OYixalgdLY55NthGsSaghIHRqLyM7YB5PWrQq3GebZRen+NN0yT1FDr2ltu7nUI1da5Dp8r5Sn/UIZ8cdKptL3Dx/sprHPJ5sKV7HQMIwmNBaRnbEPpk9bvM0w6t7t26o/fuXDi9KxudQjR7rjzhS7oMe0qrGo24gBobHPJ5t4u5X75fbx2Fb/oF71PTsVu/h5YKLGPphWzeBVhpgFer/F2w3TNN5vLvXI0TUWv0cu7/HK5eRqi98LP0Mcy9g9Y59PNvFLq+6ju0tLExqLyM7YB1PdfXj9HCxK9+dOi7cbRu9VnbnUI0eHFr9Hirqgtc5hjq6z+P3w85FlUWBh7PPJusJbs7b9IU1jEdkZ+2BaNSlE+diidH9WnRwV3Z+3zlzqkRt1Qb9o8XukfMUrlxudNMP3w0WLhOt9A0Jjn0/WcbFVF59/3NqPw6WxiOyMeTBppfxwe6kMMcZuVbebUjeofy71yJGWfwnfH5dLvHK5qZvwo2jIBZAy5vlkHVo54g+23K9/WHyXliY0FpGdMQ+m0xZvL5Uh1nMLF2OtS2oZldMWl0tl6vXI0aHF741y7BfKkCawhO+Jy2mvHOAb83yyjnusul+6ocI6aCwiO2MeTKtmXLpc7p7Qo9MWbzeVVINvLvXIjcYjqks+fG+U+7xyudFM0PD9cFFXHVBnzPNJW++36j5tsuA9jcWBhR/anKMPbYrGPJg0hi/cXiqrljHowust3m4qWqw4NJd65GbP4vfFRY/lqmkoQ9NCxWPjfDK+Mc8nbbyhyHO23J/nrf4uLU1oLA6MP+7xjXkwfcLi7aWi8SV904D9cLupXO+e4JlLPXKjq4fh+6LoamOus6Dl0OL3RPm1X2iCOJ+Mb8zzSRvfter+bPrjh8biwPjjHt+YB9PdFm8vlSEmY7S5VZ6SWlphLvXISVMX9KFXLjd6X/Q3H74nynu9clPE+WR8Y55PVgl7gA6rD6+FxuLA+OMe35gH0zct3l4qQwm3m8rXF6WX5lKPnOxZ/J645Dye83qL3w9l1e3PpoDzyfjGPJ80Oc+qt0I9tu2GBdFYHBh/3OMb82DaxUaW9jk0l3rk5A6L3xNFt/3LeQ3B1OLyfynyRr/QRHE+Gd+Y55MmR1bdjzZ3aWlCY3Fg/HGPb8yDaS6NrLnUIyfHFr8nitYXzNWlFr8fypV+oQnjfDK+Mc8ndW6x6j50MQSHxuLA+OMe35gH01waWXOpRy602Hb4frjoPtG5Cu+Rq3yjUmLaOJ+Mb8zzScpFVt5xyG3/t9bN2HEai8jOmAeTTkTh9lIZSrjdVFKNrLnUIxd0QcdSa4U+bsPM4Md8jHk+CenYfcKW29YtWde5S0sTGovIzpgH09cs3l4qQwm3m4r2OTSXenThVPgPE3Rs8fuhPOwXyohuVxm+J1p/7ny/ENDCmOeT0Jetuu1179LShMYisjPmwfQpi7eXylDC7aZysCi9NJd6bEtX7NTIODt8YEJ0m8PwvXDZXxbLSnhS1b3Dr6iUANoZ83ziO23V7W5yl5YmNBaRnTEPpuss3l4qQ3SFtV2f8Hr3BM9c6rEpLUHxPVu+9pnKo9NyxuL3QlEX9JQbuX1JTWrRIvPAJsY8nzi6S8ufbbnNF2yzu7Q0obGI7Ix5MF1t8fZSUTdZ37SNcLuppG6TN5d6bOJNRR616mur4aV/n6KnLH4vlCO/UCbCk6ry+UoJYD1jnk+cB6y6TX0/d43GIrIz5sGkxY/D7aXS1aDkJm+2eLuppBZsnks91nWxVe+z6ucur9xUnLJ4P11uWBbLxg+t+h7kPOkJ3RjzfCL6Eexv79vVhztDYxHZGfNg0pWNcHupfMA9oUcaoxVuN5W3uyd45lKPdVxb5CWLX9fllSLvWJSehlst3k+3r+d65XJwu1XfA90zF9jWmOeTt1rZ5ey2dVzk9ZUS3aGxiOyMfTBpMH24zTBDLAqsbYTbDaN9rVujay71aENXDdXACl83zH3uCRORujuJcuQXykB4jDxUfRjY2Jjnk59bdVsaj9sXGovIztgH0+8s3maYjyxK9yfsvkhF47vqzKUeTTQB5EcWv15d1KDU7OMpOGXx/rnoimMu3m3l37Sru2aJvqZSAtjcWOeTm6y6nTurD3eOxiKyM/bBpNurhdsM8+lF6f5oBmi43TAPLkrH5lKPOroTwpMWv9aqTGXtwrouaOXUstisnW/VMaaPWL6LkKMfY51PVjXeppoPWb/G+jwwQ2MfTAcWbzPMEAPv29yyr2mm6IHF5cPsQj1SNBlG6yeGr9M2l9n4jizeL0Vd0znQxKc/WbXeWvII6NJY5xMai2ljfR6YobEPpnD8VCq6ate3Ve+D0jTmcC71COmuB23GJzZl7KuLmrxSV4czy2KzpQlYuieuq7P++42VEkA3Vn3/9HU+obGYNtbngRka+2DS1Y1wm2EeX5Tuz2MWb9ePJoU0rZM4l3o46p5sc5XyfxP/lso6DdSuaVmccH9cpjKmsi86Ln9py/r+wcqrjEAfxjqf0FhMG+vz6Nz7Ld75uUYf2hRN4WB6wuLt+tEN4PumbYTb9dOmoTeXesh7rFxcO3y+n99YPLC8LloMe6zxcUcW749y7BeaId3N52e2rK8mNml5kbnifDK+sc4nNBbTxvo8Oscf9/imcDDdbfF2w2y7LmATvXa4vTBtZtfNpR6O1lKs676935Zj3jRRInw8FXVpD62pC1r3sp4rLY30kC3r+myR8yol5ofzyfjGOp/QWEwb6/PoHH/c45vCwXTa4u2GuXpRunttlpt536J0vdMWPy/MLtTDd5vFr6GZxf5yK3uJMqk8Y8NfXdy3eD9cLlkWmx1/dv5fbJi7B42N88n4pnA+GcKqxulUzObz4I97fFM4mHQVZNVs2y8vSnfvHou350dXZdqYSz1CP7Dy+S8W+c/gMcfv7mzK0GsaanJNuA/KsV9oZvyxpi8UeVf14dnifDK+KZxPhkBjcWD8cY9vKgfTvRZv288vlkU7V3dnD5d1GnhzqYdPVwPV7axxjHU0UaSuu9ePbhF4zslz+qZFxOvGXU7t7jJd0Wfs6qi/3f+oPtwbjYW8zra7M9C2OJ+Mbyrnk77RWBwYf9zjm8rBdLHF2/ajWbwasN81jbtbdau+CxelV5tLPTZxaPE2UxmqobZv8bZd9hal5uPAlvX7R5HLqw/3SveW1nZ1h5ixcD4Z31TOJ32jsTgw/rjHN6WD6XGLt+/nqmXRzugWfOF2/GjyxrrmUo91vcPqr+T50RXIU+VTelXXBa2xk/6Yyzm42Zb1+1eRD1Qf7pUbK/tE+MDAOJ+Mb0rnkz7RWER2pnQwXW/x9v18e1m0M6vqf/WyaGtzqccmvmDxtlM5dE/oibrO6xqufW97aB+3av0+XH24V5qB/4KV270peAz5WfU9NOT5pE80FpGdKR1MGu+kqz7hPrioa63LLlzdxUJXYcLtuGgB403MpR6b0DhBTYQJ9yGVpjGQ27rG4u256PaFc6EfAX7dPlp9uFf+LQR1/OlOMcjblM4nfaKxiOxM7WBqutuGose7covFr+9nmxPvXOqxiTMW70MqRyfl+6AJOeH2FDVkh16+py9ao80fp/qp6sO9epdV7zU9xK0sMX1TO5/0hcYisvOQxQfQmAeTrsr597EN09VVMo1Z0x0twtd3+fWy6EbmUo9N6OricxbvSyp9rHWo96RuCaNDr9wuu8LKK9SuXp+pPtw5Hc8ak6qxsT+0eDKVxgsCUzuf9GVXGou5fB4YgBot4QE09sGkGcXhyciPxmhtq+lqnLrUupg5PJd6bGLf4v1JRcv9dD3Z5DKLt+Oi7uldp4XV9XcZ1m2sHBtQmuL5pA+70ljM5fNAz15nzY0ZRY+PsXaaP7szjO5IoXF6m9KacE0nW227K3Opx7rUAHza4n1KpesG3Fcs3oaiCS+73gWt7l83oWQqud2AaZ9PurYLjcWcPg/07BMWHzypqMtrDIcW74uLLq9vQn8YRxa/nsu3lkU7M5d6rKtpkokfTQZy95nelhqpdRNsdn1cnbqB9QMjrNfYOd+A6Z9PurQLjcWcPg/0SCdnf4B6U3Qrt7G4xX5T+YZXri3/nrlhHvTKdW0u9VjXkcX7l8qN7glbalprb39ZbOe8zcrbNYZ1GjtjfjdgOnblfNKVqTcWc/s80JO3WHnbufCgacrXbLzL1fdavD8uahi1WbJDdf6pxc/369e3udRjHXsW72MqXV1dvMPi11bUBa2JN7vIX6JmatGEF+Rt184nXZhyYzHHzwMdUkPkSisPir9bfLC0ybGVtxTT3SG6XCewDS3/8leL90nRzNfPFTlvUXpJiwZrn+ueqzF/H1uU7t9c6rGOujuphNGC3tuqGyd55BfaIRrT+oTF9ZlCNHaSE0yedv18sq2pNRZz/zywhUutXL5EX+j/tPjA6CJ6Xb2+tqNbfvVNEzp095NwP/yo0XR0kqbJH4q6ctW9N7S51KMtjbXTLf7C/Q6jq3/nnDxnE9pO+JouXa5rORQ1xLT0UViXqeQeQy7meD7ZxtiNRT4PdKZp7FYfuc6Gc0GRr9vqRlQqWptOYwQvsvHNpR5tHFpch1Tuck/YwC0Wv56ihuq5XrldoV/3YV2mlF059rC9OZ9PNjF2Y5HPA1iDrrzokvkXrVyp/o9WXoLXLyJF/62xXnrszpOyU+w2m0s9mrS9uqgyp8qnrO1Ji19POfILAQAAYJrqJp+E+Z57whp0lTZ8HZdbvXIAAACYKM1GrlsDMYyuRK7jNotfw+XUshgAAACm7IzFjblUfnBSvq1HLH4NRbcTBAAAwI7Q7faOLW7UpfKek+esohnUdeMhzyyLAQAAYBfsW9yoS6XtnQU+afFzXTSWEQAAADtE92+uWzw7zF75lEaaEBM+T3nKLwQAAIDdcY3FjbtUHrWycVlH6yfSBQ0AADBDRxY38FK52T0hoakL+hKvHAAAAHbMnsUNvFR0u6mzyqdENGs6LK8c+4UAAACwmx62uKGXitZRDGlmdd26jVoAHAAAADuu7W0A1SjUot6+D548lsreshgAAAB22aHFjb1U7nJPOPFV7zE/z1jzpBgAAADskFNFXrK40RfmZStnP4sag2oUhmWUw5MyAAAAmIkzFjf6UrnvpPxVicdc1D0NAACAGdF4xLrJKn40vlHjHL+ZeEzRa2jiCwAAAGbmjMWNv1Tut3I5nfDflUMDAADALOmK4LHFDcB1ojvDAAAAYKb2LW4Ato0mwNAFDQAAMGOa5fy0xQ3BNvmOAQAAYPaaFttuyr4BAAAgC0cWNwaboi7o8A4vAAAAmKk9ixuETTl69VkAAADIxsMWNwrrsl8+BQAAALnQ4ttahDtsGKZy4clzAAAAkJFDixuGYZ41lswBAADIUpuri7csSgMAACA791ncQPRz0bIoAAAAcqMlcV60uJGoPGnlQt4AAADI2BmLG4qK/h0AAACZ09XF5y1uLF7mFwIAAEC+PmnVhuIzRhc0AAAATqhh+LQtG4t3VB8GAABA7q41uqABAADQ4JEiLxld0AAAAEjYK/LV8B8BAAAA59zwHwAA4/p/WQh7JW7IMlQAAAAASUVORK5CYII=" width="104" height="164" alt=The perimeter of the triangle is 100+100+141= 341 m
 
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The perimeter of an isosceles right-angle triangle having an area of 5000 m2 is