Question
In the given figure, find the values of x y, and z
![](data:image/png;base64,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)
- 84°, 68°, 90°
- 88°, 104°, 92°
- 88°, 78°, 100°
- 88°, 68°, 92°
Hint:
A closed quadrilateral has four sides, four vertices, and four angles. It is a form of a polygon. In order to create it, four non-collinear points are joined. Quadrilaterals always have a total internal angle of 360 degrees. Here we have given a figure and we have to find the values of x, y and z.
The correct answer is: 88°, 68°, 92°
A quadrilateral is a flat shape with four edges and four corners, also known as vertices. The quadrilateral has angles at each of its four vertices, or corners. The angles at the vertices of a quadrilateral ABCD are A, B, C, and D. A quadrilateral has the following sides: AB, BC, CD, and DA.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAOsAAAB/CAYAAAAO/TWAAAAWOklEQVR4nO3deVgVZf/H8fdZ2BQURTAzd0VLyQhLc8sMQ03JlRJzTdRySX+a1eNa5hLmoz2KmUqiYoAbai64PhGGSy5PmJKlGYRaLmyywznz+8MMgXPYPCxHvq/rOn849z0z33NdfJyZe+4zo1IURUEIUempK7oAIUTxSFiFMBMSViHMhIRVCDMhYRXCTEhYhTATElYhzISEVQgzIWEVwkxIWIUwExJWIcyEhFUIM6HN+88sovf4c/hqDqBCpdZgaWNH7XpNcXm+HS0dLCukSCEEqPL+6uYuAZ6OjN4LtjWroVX0ZKWlkJalAwsHWvfyYfbiWXg9Wb3iKhaiijJ4GqyyH8SG6/HEJySSkp7KrZ+/I3BOTyyOLcG7y6ssOJFS3nUKUeUVfc2qtsKhZRe8ZwVy7L+f8bI6go9GzyMirRyqE0L8Q1t0l1zVnp7EsqnBPDtrPSt2zaTLkFplVZcQj7BMrp3Yxba9EZz//TbplrWp/0RTnurgwas92uBoJJUlHA3W4NzLgyc1SZwIP/3wNQtRxehvhrPQszUtO3kze8P3XLl9l4Tfz7Lny9m89WpbGrfwZmOs3uC6JTqyAmjr16euWs+lv/586MKFqFIyTrOgnyfzzjoyYNkxVk3ogKPm7zZ9Aud3fM7cud8Sc1ePoeNoicOqz84kSwELS6uHrFyIqkRPzPqZLD2ZzbOzQ9g02Q3rB5vVtXAZNI8dHje5qTEcyxKHNftiNL/ptLR46sl/lg0cOJDs7OySbkoIs5SSkkJycnKx+vr5+dG+fXvQxbA9OJy7NXoy8R3XvEF9kJ0TTkaaShZW/U12B+wmTvsMYwbkhjU0NBQLCwssLYueNPHkk0+i1ebdrZKZzK2EbKrVccC2yIoUMpNvkZBdjToOtga/gJKTTnJCInfTMsjMykanssDGthZ1HO2x0RhYQYgSuH79OjExMcXq6+/vfy+s2ec4+1M2mtad6OxQuomDxQ+r7ibfLR7K5OBbNBvnzwSX3FUVRcHW1pbOnTsbXf3q1aucP3+eAwcOUKvWA6PIaVfYOrkPQzfW5uP9EXzQsvA0pV3ZyuQ+Q9lY+2P2R3xAwe63WNOzAePPqKjT4hnaNq+D6vYFTp2+RJLdeDaFreC1ejLLUpTe0qVLmT59OhcvXsTCwsJgn/Xr17Nw4cLcBam3uZ2qoHWsx2OlPGAYDKuSHceJrUFkaHRkpSVy47cfidi9g4MX02k8eAXblniQ/6aNi4sLu3btMrqj1atX8/bbb+cuSNjCmI7T2Bl7g/g0HYpFh0ILTdgyho7TdhJ7I540nYLx7hY06T2LoE/HMbCt499fMIvfNnjT9a01TFs0mJ7/6YZccYuH1bx5c6NhdXR0zLtAo0WrAkWvw/BYb9EMh/VuOL7Dw0GlQmNpSy2nBrRqN4RFCycyzrMVdqXcWR7VX2D88jUM1Ou5unky724pqvt4lq8ZiF5/lc2T38V4d3t6TJ6Vb5klTV8fTo8ZoWw+c4o4XTeayemwKE82DXjCUY0u5jKXc8C1xKNFBcJqx8jdGYw0TXmFs2xAO48GQA6nv6+Oqsju7bjX/TTfVy+qtwGZKSRnKqisq2FTitWFeChWbnRtX5O1u3ax7dxsXJ8r+Y9iqsjFm55rO0IIv2uBS9euOFWRby0qk9r0mzCM5lxg1fSlnEk11CeLmP1BHL5m+ES5SvzZ5lwJYOLMvSQ9MYR/vd2m5PerhDCBat3m8eU0V/THZtOz21ss2XaMi7HXufbbeSK2r2TGADdcByzleKKJZjCZG/1f+5k2cDK7U55hxu5lDJDDqqgw9nRbdJijzWfzweKN/MvrK2bc/4GqygL7Zi/QZ8ZEBjQy0aQIc6K/eZgPPb3xu9qSSUHfsKCb/PBAVDR73N5awaG3lnLn8nmiY26RothSr3kbWje2LzSQj2xYc2JCebffSL6MbcMHoaF83N2papzzCzNhiUNzNzo3L/4aj+Tfb2rUaoZ0H8La213x3b+PTySo4hFQcUfWrCuE7zzFdZ2e2J+T0SuZXAgLIeisGusmXejfoX6+7uHsPHUdnT6Wn5P1KJkXCAsJ4qzamiZdPOlQ/+8bpxnfMMljIttTWvHmHC/qXdlH0JUHNqSyoGHH/nRqKDdahXkxWVjj4+MJCwsz2n7hwoW8C5IOs2j4eA5k5i4KnDKUQNQ4Dt9RIKxJhxcxfPwBcrsHMmVoIKgdGb6jV25Yc+K5k6BDybzAphnD2ZS/EJUdg4N606lhtVJ8SyFytW3bFpXK8E37O3fumHx/Jgvr+fPn6dWrV/FXcBxHWMa4EnQPo1jdbUewK2NE8esQooTq1KlDmzZtCu1zP8T16tUz2X7zPd2wdCwtLRk1ahTjx48vsq+Li0uBX90I8ahZvnw5U6dOJT09HWtroz+IKxGTpEatVlOvXj1cXV1NsTkhhAEySCqEmZCwCmEmJKxCmAkJqxBmQsIqhJmQsAphJiSsQpgJCasQ92Vd49zRIxw5Fk18/t9/Z/7BmaNHOHrmjwemvJYvCasQ92ktuL7lHXp368bwtb+Q809DIkc/7E3nXu8QdM0Sw88zLHsSViHuUzvx6tKNfNgunbD338L3XAag58a2d3lrZRxuswNZ7lm3wkIjYRXiQdXbM2vjEnpaH2f+yFkcObeWsROCyH7tPwR++BzVK7C08p9RnxJF6MZw4nTGOmhp0sMHd6twAgJCOfnrHXQ1GuPWexijPZ8yzTOLhSiE1tmHdatP0dlrOZ5dLKH5JL5ZM4zGFfwT6HIPqz75OAEfzyUiy0CjkkVKUg7uH/7Boi98+UHVjPbPNUV7fj0ha1fiPyGYQ8tfpa6cD4gypeaxPtMY/exmZp2Cjt5j6FoZHt+lmICVlZUyd+7ch9xKjvKbn4dir3ZQnmlmqWgbeStBMTn3mnQ3lYOT2ihW2ubKpP+mPnS9QhQuXTm7sItib9VYefZpB0VTo4Py0cmUEm1h2bJlCqCkp6ebrKrKc4xKOsiiJUdIb9WalBiFp0d9wKD7j15RO/LyBxN40fIqoUERZFRspeKRpufOgfcY+vFZmk0L5Og+P16veZoFw6ez71Zp31JjIqZIvJWVleLs7KwcOnRI0ev1pdhCthK1oL1io22gDHnnZcVa7aSM3JXvf6TME8qMJ7WKxfOfKBdzTFG1EAXl/BagDKivVexfWqJEZSiKouiUO/vfUVpaapTH+3+lXCnkby89PV3Zs2eP8uGHHyrNmjWrvEfWunXr4u3tTYcOHYiKiirRuvo/tzD/P6fRdpnC6/a30akdcMp/YapxwqmOCv31P4jLMbwdIR5K2hk+Hf4uu/V9+bf/VFysANTU7vkpX733DEm7pjJ88WnS8q2WnJyMr68vTZs2ZcmSJVhYWODu7m7y8kwW1u7duxMTE8Mrr7xChw4dmDVrFhkZxTlhzeD4vxewM74Zo+aMwiE9DUVlg41NvtJU1lhbqlDS00h96AfRCGFANTf+FZFI9vUdjGry4NCvLR0/OU2KLpFjM9vx4KP2IiIiaN26NefOnWP//v18++23fPTRR7Rq1crk5Zn0mtXGxob58+dz8uRJDh06RNu2bTl58mSh6+h+8+ejNZeo0esDZnStjkajBvQUfDKUHr0e0GqQh4iKymDZsmUMGjSIL7/8kqCgINq2bVum+yuTASYXFxciIyPx8fGhR48eREZGGumZSNjCJRxNd+HtWUOpr9Zgb18DlZJGamq+i3nlLndTFdR29thXnmExUUX5+fnxxRdf8MMPP9C7d+9y2WeZ3WfVaDRMnz6dGjVq0Lt3bw4ePMjzzz+fp09O1Eo+/jqOuoM+Y7LbvfdVNmzRhOr6A8TGZkHHB95hmRNDzHU9mpbNaSYPRxQVaOfOnSxcuJCIiAgaNmxYbvst/Bh1NwBPazUa6xrUrl27wKdu14VEFTHYM3bsWBYsWICHhwcXL17MbdDfIPjjFZxRd+Ddmf1x/LsSm07deM46hcgDR0h6YDsZpw8S/qeaNl1flPerigpz584dxo0bR2hoKE2bNi3XfRfjGKXCftAGrgX2p7RPP50wYQLR0dHMmzePLVu2AJAWuZSFu+NpOHo2bz+VexWqrv86E15fxKCv32Ocqy2z+7VAG3OIzyat4bJ9b9aOeurRfZuWqPRmzpyJl5dXgbPEomRF78H/8FWMHds0T7zI8P5PY1vYRgq9sZO8XulrpVZqD92hFHa3qDgzmGJjYxVra2vl0qVLipJzWVnhXlPR2Hsoq64auHGVEKl81t9ZsdOoFEBBpVZsGnsocw//qeiKcT9KiLJw6dIlxdHRUUlISCiyb/4ZTMnr+ypWKrViZVdLqVWr4Keu52rlWhF/3OV2kGrQoAHe3t74+vqybt06Jh5KZKKxzvYvMG1HNGNjfuTcr3fQ12xC22ebUUuGgUUFCggIYNiwYdjb25duAyp7Bm24RmD/0p2jFiOsClmXD/DFirg8nVXWzvQa7UGzEgTIy8uLqVOnFrO3GrtGrnRtVPztC1FWdDodGzduLPTla2WtWEfWtLObmBedt6uq5iAaDCtZWB0cHIiPjy9RgUJUBlFRUdSoUaPIF1KVpeINMHkFPtQA033Hjx+nZcuWD7kVIcpfSEgIQ4YMebiNKCl89+kgPNcXvJ2hdfFh7fy+OBRyp8Nk16zZ2dnExsYW2icmJgaVSlVkPyEqm9u3b5fobzchIcHkNZgsrJcvX6ZRo+JdYBa3nxCVzeLFi0u/ssqWru9vK8sBpuJ5/PHH2bx5s9H2sLAwjh07xvz5842+LVqIysrX1xd3d3eeffbZYvXfv38/gYGBJq3BZGGtWbMm3t7eRtsLaxOistuyZQudO3emX79+xep/8+ZNk4dVJu4JUQy1a9fm5s2bFVpD4UdWu5HszhhZTqUIUUFSr3Lq5BWSDT21RV2Llp3ccHFx4fz58w+3HyWbuBNbCcooGDt1XTf6dnfO81vZ/GSarajycn4P5J2ecziTXbBNZeXOyqsHePrppwkNDX24HSl3CfcdTriBJsuXlnO5mzPVyuPWjRDmSttyCnuvjCDzgQce3I38iP4jgrAa/z5v1FWjtnEjKiqKxMTEUk03tBu5m4c9SZVrViG0dtRt0JCGDe99nlBFsvD9Tdzp9DGbP3Wnthrs7e155ZVXCA4OrrAyJaxCPCgzimUjJrCVQfht+D+etsptGjlyJOvWrUMp+MyhciFhFeI+fQJHPniT2acaMmXDKt5okDceHh4e6HS6Cju6SliFAEBHzNfjGOF3g84LA/mkW8HrUo1Gg5+fH9OnTyc5ObncK5SwCgGknfFl2KRdWA1dTcDE1lga6dexY0c8PT0ZNmwYOTnl+wBrGQ0WVZ7+Thgz3vyISE1HpnXOIjwkKLdRZUerl3vj6ph7XPv888/p06cPEyZMYPXq1eU2fVbCKqq87NOh7Po1E53uW3zHfJu3UduMyUdewdUx91hraWnJ9u3bcXd3Z/Dgwfj7+1OzZs0yr1NOg0WVZ+XxJX/kKCiKgU/2ZT7vWvCk2M7OjvDwcJycnHBzcyMsLKzMR4klrEKUkrW1NatWrWLJkiW89957uLm58dVXX3HlypUyCa6cBgvxkPr3789rr73G3r17CQwMZM6cOSQlJRW9YgnJkVUIE1Cr1fTt25eQkBDi4uKYP3++6fdh8i0KIcqEhFUIMyFhFcJMSFiFMBMSViHMhIRVCDMhYRXCTEhYhTATFRLW1N9PcfTIMaLjCz5OTp/4C5FHjvJDTFoFVCZE5VUhYdXGBfN2z+68vvRsvjdB64j2G0b3XpPYdkNmQgrxoAoJq9ULYxjhpuZi4FoOpz7QkHkc/41n0bwwGp/njP38V4iqqWKuWTWtGDH6ZWyvbWfdzlvcPxlO3LeG4N9q0tNnGE3lLedC5FFBA0xq6nuNwdMpkTD/r/ldB+ivsWXdbm49MZjx/Z1k5EuIfCruwtC+N2PfaEbQyvUERE1grmUA/kfScHl/HC9Vr7CqhChSZGQkBw4cKLTPiRMnANi3bx8DBgwwzY4VE1Cr1YqFhYVSvXr1Ij9+fn7/rJdzYYHS3kqrNH57j3JoqrNiYddD8ftdZ4qShCgzn332mQIU6+Pj42Oy/ZrsyKpWq5kyZYrR9uzsbHx9fcnOzn2hiKbVCEa/7Ms7QZMYq/mD2n0XMKSRnAAL8/DTTz9hYWFhsC0gIIBFixaZdH8mC6uNjQ2ffPKJ0fa0tDR8fX3zLlTXx2uMJ/PCNnFV3YIp4/pQy1QFCVHGnJ2djYbVycmp4MKsaPb4H+ZqDoAKlVqNRmuF3WOt6Nj9BZraFX6gqvCbmfYeA+lRZzMhTUbi06l0r28XwixknmTN1HfZiy01q2kBBV1mKinpOVCtCX3mB/P11OcwNmRTxDlnGj/tWsXKFSvxP/I7OlMXD6R8t4/w+Br08BlJK7ldIx55KuwHbeB6fDzx8QkkpaZz56fNjHziD76ZM4fA64ZeEntP4WFN2MMnYyYxafIkxk9cxaksE9etv0aw3xau1R3AWK/H5XaNqII02D81kJE9G6HJiOXqH8af8l9IPvTc2hPMgcTHcO/5DOrLOwg+nmnSMnPOr+WLg6m0fHMsHnYm3bQQ5kN/i+hfbqLUcaWds/GZe8avWfV/sSvkCCn1vZnm24S05/7FzqBvWfSiR6GvUi9BhSSnN2fowlW4vtHO6LtFhHi0KGRdPsAXK+LQoqBLv0300RC2/uTGzE1LGVDICKvRsOrjdhDybRoNR3nx0lMNudh+LjO+CeHIZx70tTVF0Wpqd3iT/+tgim0JYT7Szm5iXvTf0VNyyEhLJ1v1F0FLl+PafD79GhuOpZHTYB2/b9/K95mN6Tu4I1aaJgwY8AKWf+0lOCyxjL6CEFWBCnuvQP5KSiIpKYmk5FQyU29wdtMoHE4sYejgBZwzMjZkOKy6X9my9QTZTV/Dq4MVoKZh/4F0sr5NWMg+7pTdNxGi6rGqyzNvLGaBdwMyf9zGtijDg0wGw5pzMYRtp3W06DeYdn9fTKqf6MfAztVIPBTC7r+MDy8LIUpDg0Mde9T6VJLuGr5JauDkOIf/BW8nKkdFrW+m8tKx3HdPpscByUcJCb3BiPH18yQ9LS0NHx8fo6Xcn2b4888/c/DgwdJ8GyEqhUuXLgHQokULo31K/Gb0jIvsPfwLOjt33J4yPCuqYFizThG8PRoad6F3x6bkmafQyhHd9m+I2LKdWJ/JNH6gMSsri3Xr1hVZ0+rVq1m9enXJvogQlVBMTEyRfdq1a5dviUJ23Am2BmWgBRRdBonXoonYGsC2/1XjxcXz8K5r+Oq0QFgzI4MJvaKl/aI1rJvePG9YSWJ7pjNe27aw9coE3nO+13rixAn0+uKdGqvVatRqmf4gqgZXV9d8SxTuhvsyPPzev1QqLVY1nWjq2pM522YxrZ8zVka2pVKUB18kmUbY2Fb0CWzO0guHeLdJwfl/KbtG4jzwa+rPPccPs1ub5AsJIYqW9xCXcpiQPdex7jSQ/o0MT9S1dfei92N6ftweUh71CSH+lu/IKoSorOTiUQgzIWEVwkxIWIUwExJWIcyEhFUIMyFhFcJMSFiFMBMSViHMhIRVCDMhYRXCTPw/B8qVr7Sy11cAAAAASUVORK5CYII=)
![I n space t h i s space f i g u r e space w e space h a v e space g i v e n colon
angle F D C equals 112
angle D F E equals 70
angle D C E equals 90
N o w space w e space k n o w space a n g l e space s u m space p r o p e r t y space o f space q u a d r i l a t e r a l space i s space 360 space d e g r e e comma space s o colon
angle F E C equals 360 degree minus left parenthesis angle F D C plus angle D F E plus angle D C E right parenthesis
angle F E C equals 360 degree minus left parenthesis 112 plus 70 plus 90 right parenthesis
angle F E C equals 360 degree minus 272 degree
angle F E C equals 88 degree equals x
N o w space w e space c a n space s e e space t h a t space B E C space i s space a space s t r a i g h t space l i n e comma space s o space a n g l e space B E F space a n d space F E C space a r e space l i n e a r space p a i r s. space
angle B E F plus angle F E C equals 180 degree
angle B E F equals 180 degree minus 88 degree
angle B E F equals 92 degree equals z
N o w space w e space c a n space s e e space t h a t space A F D space i s space a space s t r a i g h t space l i n e comma space s o space a n g l e space A F E space a n d space E F D space a r e space l i n e a r space p a i r s. space
angle A F E plus angle E F D equals 180 degree
angle A F E equals 180 degree minus 70 degree
angle A F E equals 110 degree
N o w space w e space k n o w space a n g l e space s u m space p r o p e r t y space o f space q u a d r i l a t e r a l space i s space 360 space d e g r e e comma space s o colon
angle F A B equals 360 degree minus left parenthesis angle A B E plus angle B E F plus angle E F A right parenthesis
angle F A B equals 360 degree minus left parenthesis 90 plus 92 plus 110 right parenthesis
angle F A B equals 360 degree minus 292 degree
angle F A B equals 68 degree equals 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+PG1pPnM8L21pPjxtaT5vPC9taT48bW8+JiN4QTA7PC9tbz48bWk+YTwvbWk+PG1pPm48L21pPjxtaT5nPC9taT48bWk+bDwvbWk+PG1pPmU8L21pPjxtbz4mI3hBMDs8L21vPjxtaT5CPC9taT48bWk+RTwvbWk+PG1pPkY8L21pPjxtbz4mI3hBMDs8L21vPjxtaT5hPC9taT48bWk+bjwvbWk+PG1pPmQ8L21pPjxtbz4mI3hBMDs8L21vPjxtaT5GPC9taT48bWk+RTwvbWk+PG1pPkM8L21pPjxtbz4mI3hBMDs8L21vPjxtaT5hPC9taT48bWk+cjwvbWk+PG1pPmU8L21pPjxtbz4mI3hBMDs8L21vPjxtaT5sPC9taT48bWk+aTwvbWk+PG1pPm48L21pPjxtaT5lPC9taT48bWk+YTwvbWk+PG1pPnI8L21pPjxtbz4mI3hBMDs8L21vPjxtaT5wPC9taT48bWk+YTwvbWk+PG1pPmk8L21pPjxtaT5yPC9taT48bWk+czwvbWk+PG1vPi48L21vPjxtbz4mI3hBMDs8L21vPjxtc3BhY2UgbGluZWJyZWFrPSJuZXdsaW5lIi8+PG1vPiYjeDIyMjA7PC9tbz48bWk+QjwvbWk+PG1pPkU8L21pPjxtaT5GPC9taT48bW8+KzwvbW8+PG1vPiYjeDIyMjA7PC9tbz48bWk+RjwvbWk+PG1pPkU8L21pPjxtaT5DPC9taT48bW8+PTwvbW8+PG1uPjE4MDwvbW4+PG1vPiYjeEIwOzwvbW8+PG1zcGFjZSBsaW5lYnJlYWs9Im5ld2xpbmUiLz48bW8+JiN4MjIyMDs8L21vPjxtaT5CPC9taT48bWk+RTwvbWk+PG1pPkY8L21pPjxtbz49PC9tbz48bW4+MTgwPC9tbj48bW8+JiN4QjA7PC9tbz48bW8+LTwvbW8+PG1uPjg4PC9tbj48bW8+JiN4QjA7PC9tbz48bXNwYWNlIGxpbmVicmVhaz0ibmV3bGluZSIvPjxtbz4mI3gyMjIwOzwvbW8+PG1pPkI8L21pPjxtaT5FPC9taT48bWk+RjwvbWk+PG1vPj08L21vPjxtbj45MjwvbW4+PG1vPiYjeEIwOzwvbW8+PG1vPj08L21vPjxtaT56PC9taT48bXNwYWNlIGxpbmVicmVhaz0ibmV3bGluZSIvPjxtaT5OPC9taT48bWk+bzwvbWk+PG1pPnc8L21pPjxtbz4mI3hBMDs8L21vPjxtaT53PC9taT48bWk+ZTwvbWk+PG1vPiYjeEEwOzwvbW8+PG1pPmM8L21pPjxtaT5hPC9taT48bWk+bjwvbWk+PG1vPiYjeEEwOzwvbW8+PG1pPnM8L21pPjxtaT5lPC9taT48bWk+ZTwvbWk+PG1vPiYjeEEwOzwvbW8+PG1pPnQ8L21pPjxtaT5oPC9taT48bWk+YTwvbWk+PG1pPnQ8L21pPjxtbz4mI3hBMDs8L21vPjxtaT5BPC9taT48bWk+RjwvbWk+PG1pPkQ8L21pPjxtbz4mI3hBMDs8L21vPjxtaT5pPC9taT48bWk+czwvbWk+PG1vPiYjeEEwOzwvbW8+PG1pPmE8L21pPjxtbz4mI3hBMDs8L21vPjxtaT5zPC9taT48bWk+dDwvbWk+PG1pPnI8L21pPjxtaT5hPC9taT48bWk+aTwvbWk+PG1pPmc8L21pPjxtaT5oPC9taT48bWk+dDwvbWk+PG1vPiYjeEEwOzwvbW8+PG1pPmw8L21pPjxtaT5pPC9taT48bWk+bjwvbWk+PG1pPmU8L21pPjxtbz4sPC9tbz48bW8+JiN4QTA7PC9tbz48bWk+czwvbWk+PG1pPm88L21pPjxtbz4mI3hBMDs8L21vPjxtaT5hPC9taT48bWk+bjwvbWk+PG1pPmc8L21pPjxtaT5sPC9taT48bWk+ZTwvbWk+PG1vPiYjeEEwOzwvbW8+PG1pPkE8L21pPjxtaT5GPC9taT48bWk+RTwvbWk+PG1vPiYjeEEwOzwvbW8+PG1pPmE8L21pPjxtaT5uPC9taT48bWk+ZDwvbWk+PG1vPiYjeEEwOzwvbW8+PG1pPkU8L21pPjxtaT5GPC9taT48bWk+RDwvbWk+PG1vPiYjeEEwOzwvbW8+PG1pPmE8L21pPjxtaT5yPC9taT48bWk+ZTwvbWk+PG1vPiYjeEEwOzwvbW8+PG1pPmw8L21pPjxtaT5pPC9taT48bWk+bjwvbWk+PG1pPmU8L21pPjxtaT5hPC9taT48bWk+cjwvbWk+PG1vPiYjeEEwOzwvbW8+PG1pPnA8L21pPjxtaT5hPC9taT48bWk+aTwvbWk+PG1pPnI8L21pPjxtaT5zPC9taT48bW8+LjwvbW8+PG1vPiYjeEEwOzwvbW8+PG1zcGFjZSBsaW5lYnJlYWs9Im5ld2xpbmUiLz48bW8+JiN4MjIyMDs8L21vPjxtaT5BPC9taT48bWk+RjwvbWk+PG1pPkU8L21pPjxtbz4rPC9tbz48bW8+JiN4MjIyMDs8L21vPjxtaT5FPC9taT48bWk+RjwvbWk+PG1pPkQ8L21pPjxtbz49PC9tbz48bW4+MTgwPC9tbj48bW8+JiN4QjA7PC9tbz48bXNwYWNlIGxpbmVicmVhaz0ibmV3bGluZSIvPjxtbz4mI3gyMjIwOzwvbW8+PG1pPkE8L21pPjxtaT5GPC9taT48bWk+RTwvbWk+PG1vPj08L21vPjxtbj4xODA8L21uPjxtbz4mI3hCMDs8L21vPjxtbz4tPC9tbz48bW4+NzA8L21uPjxtbz4mI3hCMDs8L21vPjxtc3BhY2UgbGluZWJyZWFrPSJuZXdsaW5lIi8+PG1vPiYjeDIyMjA7PC9tbz48bWk+QTwvbWk+PG1pPkY8L21pPjxtaT5FPC9taT48bW8+PTwvbW8+PG1uPjExMDwvbW4+PG1vPiYjeEIwOzwvbW8+PG1zcGFjZSBsaW5lYnJlYWs9Im5ld2xpbmUiLz48bWk+TjwvbWk+PG1pPm88L21pPjxtaT53PC9taT48bW8+JiN4QTA7PC9tbz48bWk+dzwvbWk+PG1pPmU8L21pPjxtbz4mI3hBMDs8L21vPjxtaT5rPC9taT48bWk+bjwvbWk+PG1pPm88L21pPjxtaT53PC9taT48bW8+JiN4QTA7PC9tbz48bWk+YTwvbWk+PG1pPm48L21pPjxtaT5nPC9taT48bWk+bDwvbWk+PG1pPmU8L21pPjxtbz4mI3hBMDs8L21vPjxtaT5zPC9taT48bWk+dTwvbWk+PG1pPm08L21pPjxtbz4mI3hBMDs8L21vPjxtaT5wPC9taT48bWk+cjwvbWk+PG1pPm88L21pPjxtaT5wPC9taT48bWk+ZTwvbWk+PG1pPnI8L21pPjxtaT50PC9taT48bWk+eTwvbWk+PG1vPiYjeEEwOzwvbW8+PG1pPm88L21pPjxtaT5mPC9taT48bW8+JiN4QTA7PC9tbz48bWk+cTwvbWk+PG1pPnU8L21pPjxtaT5hPC9taT48bWk+ZDwvbWk+PG1pPnI8L21pPjxtaT5pPC9taT48bWk+bDwvbWk+PG1pPmE8L21pPjxtaT50PC9taT48bWk+ZTwvbWk+PG1pPnI8L21pPjxtaT5hPC9taT48bWk+bDwvbWk+PG1vPiYjeEEwOzwvbW8+PG1pPmk8L21pPjxtaT5zPC9taT48bW8+JiN4QTA7PC9tbz48bW4+MzYwPC9tbj48bW8+JiN4QTA7PC9tbz48bWk+ZDwvbWk+PG1pPmU8L21pPjxtaT5nPC9taT48bWk+cjwvbWk+PG1pPmU8L21pPjxtaT5lPC9taT48bW8+LDwvbW8+PG1vPiYjeEEwOzwvbW8+PG1pPnM8L21pPjxtaT5vPC9taT48bW8+OjwvbW8+PG1zcGFjZSBsaW5lYnJlYWs9Im5ld2xpbmUiLz48bW8+JiN4MjIyMDs8L21vPjxtaT5GPC9taT48bWk+QTwvbWk+PG1pPkI8L21pPjxtbz49PC9tbz48bW4+MzYwPC9tbj48bW8+JiN4QjA7PC9tbz48bW8+LTwvbW8+PG1vPig8L21vPjxtbz4mI3gyMjIwOzwvbW8+PG1pPkE8L21pPjxtaT5CPC9taT48bWk+RTwvbWk+PG1vPis8L21vPjxtbz4mI3gyMjIwOzwvbW8+PG1pPkI8L21pPjxtaT5FPC9taT48bWk+RjwvbWk+PG1vPis8L21vPjxtbz4mI3gyMjIwOzwvbW8+PG1pPkU8L21pPjxtaT5GPC9taT48bWk+QTwvbWk+PG1vPik8L21vPjxtc3BhY2UgbGluZWJyZWFrPSJuZXdsaW5lIi8+PG1vPiYjeDIyMjA7PC9tbz48bWk+RjwvbWk+PG1pPkE8L21pPjxtaT5CPC9taT48bW8+PTwvbW8+PG1uPjM2MDwvbW4+PG1vPiYjeEIwOzwvbW8+PG1vPi08L21vPjxtbz4oPC9tbz48bW4+OTA8L21uPjxtbz4rPC9tbz48bW4+OTI8L21uPjxtbz4rPC9tbz48bW4+MTEwPC9tbj48bW8+KTwvbW8+PG1zcGFjZSBsaW5lYnJlYWs9Im5ld2xpbmUiLz48bW8+JiN4MjIyMDs8L21vPjxtaT5GPC9taT48bWk+QTwvbWk+PG1pPkI8L21pPjxtbz49PC9tbz48bW4+MzYwPC9tbj48bW8+JiN4QjA7PC9tbz48bW8+LTwvbW8+PG1uPjI5MjwvbW4+PG1vPiYjeEIwOzwvbW8+PG1zcGFjZSBsaW5lYnJlYWs9Im5ld2xpbmUiLz48bW8+JiN4MjIyMDs8L21vPjxtaT5GPC9taT48bWk+QTwvbWk+PG1pPkI8L21pPjxtbz49PC9tbz48bW4+Njg8L21uPjxtbz4mI3hCMDs8L21vPjxtbz49PC9tbz48bWk+eTwvbWk+PG1zcGFjZSBsaW5lYnJlYWs9Im5ld2xpbmUiLz48bXNwYWNlIGxpbmVicmVhaz0ibmV3bGluZSIvPjxtc3BhY2UgbGluZWJyZWFrPSJuZXdsaW5lIi8+PC9tYXRoPuCh7YQAAAAASUVORK5CYII=)
So we have given a quadrilateral where we have to find the angles x, y and z. The measurements of the angles and side lengths of quadrilaterals are used to categorise them. So the values of x, y and z are: 88°, 68°, 92°
Related Questions to study
ABCD is a quadrilateral. AD and BD are the angle bisectors of angle A and B which meet at ‘O’. If ![angle C equals 70 to the power of ring operator end exponent comma angle D equals 50 to the power of ring operator end exponent. text Find end text angle A O B](data:image/png;base64,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)
![](data:image/png;base64,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)
So we have given a quadrilateral where we have AO and BO are the angle bisectors of angles A and B which meet at O. The measurements of the angles and side lengths of quadrilaterals are used to categorise them. So the angle AOB is 60 degree.
ABCD is a quadrilateral. AD and BD are the angle bisectors of angle A and B which meet at ‘O’. If ![angle C equals 70 to the power of ring operator end exponent comma angle D equals 50 to the power of ring operator end exponent. text Find end text angle A O B](data:image/png;base64,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)
![](data:image/png;base64,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)
So we have given a quadrilateral where we have AO and BO are the angle bisectors of angles A and B which meet at O. The measurements of the angles and side lengths of quadrilaterals are used to categorise them. So the angle AOB is 60 degree.
In the unit Square, find the distance from E to
in terms of a and b the length of
, respectively
![](data:image/png;base64,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)
Therefore the correct option is choice 1
In the unit Square, find the distance from E to
in terms of a and b the length of
, respectively
![](data:image/png;base64,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)
Therefore the correct option is choice 1
ABCD is a Parallelogram,
If DC=16cm, AE = 8 cm and CF = 10 cm, Find AD
![](data:image/png;base64,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)
Here we used the concept of parallelogram and identified some concepts of corresponding attitudes. A parallelogram is a two-dimensional flat shape with four angles. The internal angles on either side are equal. So the dimension of AD is 12.8 cm.
ABCD is a Parallelogram,
If DC=16cm, AE = 8 cm and CF = 10 cm, Find AD
![](data:image/png;base64,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)
Here we used the concept of parallelogram and identified some concepts of corresponding attitudes. A parallelogram is a two-dimensional flat shape with four angles. The internal angles on either side are equal. So the dimension of AD is 12.8 cm.
Two Rectangles ABCD and DBEF are as shown in the figure. The area of Rectangle DBEF is
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAOUAAADWCAYAAAAuJ0UVAAAgAElEQVR4nO3dZ1gU594G8HtZkN6kKFjBhgUCoanRCAhixRCisUUN0WhMUY/lVY/GFmOLwaOxRI6dWDEKRkBYdsHKIigSxIIKAooogvSy5f9+OJFIRAXZ3ZmF+V0XH8LOznNjuJnZ2Wfn4RERgcPhsIYG0wE4HE5dXCk5HJbhSsnhsAxXSg6HZbhScjgsw5WSw2EZrpQcDstoMh2gZajBzT92Q5Aprf9hDXO4jv0UfS24v5EcrpQqUg3xrrmYfQYwMNZ79R9dqw/mDxzDlZIDgCulSvFMPsH+hyHw12E6CYfNuD/NHA7LcKXkcFiGO31VIaq5i7M7tiL35X91ng66DwuEbxc+Y7k47MKVUpUqruLgipt1/9F5xvikw2dcKTm1uFKqEM9kLEK4Cz2ct+BeU3I4LMOVktMslciZTvDuuFJymiUjNf7NVuPoHE7zxJWSw2EZHnfjLNUrKyuDgYEB0zE4LMUdKVUsOzsbDg4O+Pnnn5mOwmEprpQqlJOTA09PT/B4PCxbtgwbN25kOhKHhbjJAyry8OFDeHp6om/fvjhw4ADEYjGGDh0KqVSKxYsXMx2PwyJcKVXg0aNH8PT0hKurK/bv3w8+n4/+/fsjOjoavr6+kMlkWLp0KdMxOSzBlVLJ8vLy4OnpCUdHRxw8eBCamn//k/ft2xcCgQBDhgyBTCbD8uXLGUzKYQuulEr0+PFjeHl5wd7eHr/99ludQr7g6uoKgUAAHx8fyGQyrFy5Ejwej4G0HLbgSqkkT548weDBg2FnZ4fDhw9DS0vrtds6OzsjNjYW3t7ekMlk+OGHH7hitmBcKZXg6dOn8PLyQteuXXH06NE3FvIFJycnCIVCDB48GDKZDGvXruWK2UJxpVSwgoICDB48GDY2Njh+/DhatWrV4Oe+9957EIlEtcXcsGEDV8wWiCulAj179gze3t7o0KEDQkNDG1XIF+zt7SESieDl5QWZTIZNmzZxxWxhuFIqSGFhIby9vWFlZYUTJ05AW1v7nffVu3fvOsXcvHkzV8wWhCulAhQVFcHHxwcWFhY4efIkdHSafmuBXr16IS4urraYW7du5YrZQnClbKLnz59jyJAhMDU1RVhYmEIK+YKdnR3i4uLg6ekJmUyGbdu2QUODmxnZ3HGlbILi4mL4+vrC0NAQ4eHh0NXVVfgY3bt3R3x8fG0xd+7cyRWzmeM+uvWOSkpK4OvrC21tbZw5cwb6+vpKHe/+/fvw9PSEt7c3goODuWI2Y1wp30FpaSmGDh0KPp+PyMhIpRfyhaysLHh4eMDDwwO7d+8Gn8/dlrI54krZSGVlZRg2bBiICFFRUSr/sPKDBw/g6emJAQMGYO/evVwxmyHuHKgRysvLMWLECMhkMkRGRjJy94BOnTohLi4Oly5dwuTJkyGVvmZ5PY7a4o6UDVRRUYERI0agsrIS0dHRMDIyYjRPbm4uvLy88P777yMkJKTeye4c9cSVsgEqKiowatQolJaWIiYmBsbGxkxHAvD35zQdHBxw6NChBs2x5bAfd/r6FpWVlRg9ejSKi4sRHR3NmkICgLW1NeLi4pCWloZPP/0UNTU1TEfiKABXyjeoqqqCv78/CgsLERMTAxMTE6YjvcLKygoikQi3b9/G2LFjuWI2A9zp62tUV1fD398feXl5iI2NRevWrZmO9EZPnjyBl5cXbGxsEBoa2qS5txxmcUfKelRXVyMgIAAPHz6EQCBgfSEBwNLSEiKRCA8ePMDHH3+MqqoqpiNx3hFXyn+oqanBmDFj8ODBAwgEApiZmTEdqcEsLCwgFArx8OFD+Pv7o7KykulInHfAlfIlEokEn376Ke7du4fY2FhYWFgwHanRzM3NIRQKkZ+fj9GjR6OiooLpSJxG4kr5F4lEgnHjxuH27dsQCoWwtLRkOtI7a926NWJjY1FYWIhRo0ZxxVQzXCnxv0JOmDABN27cgFAoRJs2bZiO1GSmpqYQCAQoKyvDiBEjUF5eznQkTgO1+FJKpVJMmjQJqampEIlEaNu2LdORFMbExATR0dGoqqrC8OHDUVZWxnQkTgO06FJKpVJMnjwZV69ehVAohJWVFdORFM7Y2Bhnz56FVCrF0KFDUVpaynQkzlu02FLKZDJMnToViYmJEIlEaNeuHdORlMbIyAhRUVHg8Xjw9fVFSUkJ05E4b9AiSymTyRAYGIhLly5BJBKhffv2TEdSOkNDQ0RGRkJLSwtDhgxBcXEx05E4r9HiSimXyzFt2jScO3cOIpEIHTp0YDqSyhgYGCAiIgJ6enrw8fHB8+fPmY7EqUeLKqVcLsf06dMhFAohEonQqVMnpiOpnL6+Pv744w8YGxvD29sbhYWFTEfi/EOLKaVcLsfMmTMRExMDkUiEzp07Mx2JMXp6eggPD4eZmRm8vb3x7NkzpiNxXtIiSklE+PrrrxEREQGRSARbW1umIzFOV1cXYWFhaNOmDQYPHoyCggKmI3H+0uxLSUT45ptvEB4ejri4OHTp0oXpSKyho6ODkydPon379vDy8sLTp0+ZjsRBMy8lEWH27Nk4efIkRCIRunbtynQk1tHR0cGJEyfQuXNneHp6Ij8/n+lILV6zLSURYe7cuTh27BiEQiG6d+/OdCTW0tbWRmhoKLp16wZPT088fvyY6UgtWrMsJRFh/vz5OHz4MEQiEezs7JiOxHqtWrXCsWPH0KtXL3h4eODRo0dMR2qxWHDngRrc/GM3BJlSADzwNPhopWuI1la2sHdzQQ+zxi0nR0T4v//7P+zbtw8ikQi9e/dWTuxmSiKRYOLEiUhJSWn2M51YixhXQntHaRNPQ5sMTU3J1MSY9FvxiQcQT8uM+vgtoqPpZQ3ak1wup0WLFpG5uTmlpqYqOXfzJZFIaNy4cdS1a1fKyclhOk6Lw5rTV57JJ9j/qBCFRc9RVlmOp7fOIeT7odC6sBETBo7AmoQ3f8KBiLBs2TLs2rULAoEA9vb2Kkre/GhqauLgwYNwd3fHoEGDkJ2dzXSkloXpvwovjpQarSfS75WvPlp+PYiGWGiQVs95dK789Xv5/vvvydTUlK5du6a8qC2MVCqlyZMnU+fOnSkzM5PpOC0Ga46Ur6Pn8C2C5rpC4/ZebA0rqneblStXYsuWLRAIBHB0dFRxwuaLz+djz5498PDwwKBBg5CZmcl0pBaB9aUE+Og+zBc9+cVIiE965dEffvgBQUFBEAgEeP/99xnI17zx+Xzs3r0bPj4+GDRoEO7du8d0pGZPDUoJaLZrhzYachTk133/bO3atdi4cSNiYmLg7OzMULrmT0NDA7t27cKwYcPg4eGBjIwMpiM1a2pRSrmkGjUEaLX6+wbDGzZswNq1axEdHQ1XV1cG07UMGhoa2LFjB0aNGgUPDw/cvn2b6UjNllos1SRJv4n7Mk1069UTALBp0yasXr0aZ8+ehbu7O8PpWg4NDQ1s27YNfD4fHh4e3MQMJWF/KeVPEL4vHLmajpj2cU8EBQVhxYoViIyMRP/+/ZlO1+LweDxs2bKltphCoRC9evViOlazwu5Syp7g3LqJ+O7IU3SZsRuaou1YtmwZIiMjMWDAAKbTtVg8Hg9BQUHQ1NSsLWafPn2YjtVssKaUJMlFwvHDqOLLUFPxHHn3r+N8+O+ITq9E5zFbEdD1LlYvXoyIiAgMHDiQ6bgtHo/Hw8aNG8Hn8+Hp6YnY2Fg4ODgwHatZYE8pS+OxYXI8wOOB38oAppYdYOcyHmt//Ab8hyL8e94CnDlzBoMGDWI6KucvPB4P69atA5/Ph5eXF/c+sYKwYEL6mx05cgTjx48HAHTs2BEDBw5E37594e7ujvfeew+tWjVuwjpH8YgIy5cvxy+//MK9X6wArC/lkydP4OLigpycHBw6dAjXrl1DQkICkpKSIJfL4eTkVFtSd3d3dO7cGTwej+nYLdLKlSuxefNmxMTEwMXFhek4aov1pQSApUuX4j//+Q8+/PBDnDhxAjo6OpBKpUhLS4NYLEZCQgLEYjFu3rwJS0vL2oK6u7vD1dWVVUuiN3erV6/Gpk2bEB0dDTc3N6bjqCW1KKW/vz+6deuG6OhoWFlZ4eTJk9DR0Xllu+fPnyMxMRFisbj269mzZ+jVq1dtSfv27YvevXuDz+cz8JO0DGvXrsW6desQFRWFfv36MR1H7bC+lEQEa2tr7N27F66urvDx8YG5uTnCwsKgq6v71ufev3+/TkmvXbsGLS0tuLi41Dnttba2VtFP1DJs2LABP/zwA6Kiorj3kxuJ9aXMzs5Gp06d8OzZM7Ru3RqFhYUYMmQITExMEB4eDj09vUbtr7q6GikpKbUlTUhIwP3799G+ffs6JXV2dm70vjl1bdq0CStWrODexmok1pfy2LFjWLZsWZ25lkVFRfD19YWBgQFOnz4NfX39Jo3x9OnT2tPehIQEJCYmoqysDA4ODnVen/bo0QMaGmoxXZg1Nm/ejKVLl3JvZzUC60s5b948FBQUYP/+/XW+X1xcDF9fX2hra+PMmTMwMDBQ2JhyuRx37typcxEpNTUVBgYGcHNzq31t6u7uDnNzc4WN21xt3boVixcvxunTp+Hp6cl0HNZjfSkHDBiACRMmYNasWa88VlJSgqFDh4LP5yMiIgKGhoZKy1FRUYHk5OQ6r09zcnJga2tbp6SOjo7Q1tZ++w5bmO3bt2PBggUICwuDt7c303FYjdWllEgkMDIywsWLF1/7hnRpaSmGDRsGIkJkZCSMjIxUlu/Ro0d1SnrlyhVIJBI4OjrWeX1qa2vLvXcK4Ndff8XcuXNx6tQpDBkyhOk4rMXqUiYnJ2PAgAEoKSmBlpbWa7crKyvDiBEjUFNTg6ioKMbel5TJZLhx40adi0jp6ekwMzOr89rUzc0NJiYmjGRk2n//+1989913OHHiBIYNG8Z0HFZidSm3b9+Ow4cP4/z582/dtry8HCNHjkRFRQXOnj3Lml/6kpISJCUl1Xl9mp+fDzs7uzrvndrb20NTkzVTkZVq7969mDVrFo4fP46RI0cyHYd1WF3KyZMnw9LSEj/99FODtq+oqMCoUaNQUlKC6OhomJqaKjlh4xERsrOzawsqFotx9epV8Hg8ODs71zntbd++fbM97d2/fz9mzpyJo0ePws/Pj+k4rMLqUvbo0QM//PADxowZ0+DnVFRUYPTo0Xj27BliYmJgZmamxISKUVNTg9TU1DqvT+/cuQMrK6s6JXVxcVHoVWamhYSEYPr06Th06BD8/f2ZjsMarC1lYWEhzMzMkJ2d3egl0CsrK/HRRx8hPz8fAoFALd+2KCwsfGXK4PPnz9GnT586p712dnZqPWXw8OHDCAwMREhICAICApiOwwqsLWVUVBQCAwPx8OHDdzqFq6qqwscff4zc3FzExsbCwsJCCSlVh4hw9+7dOq9NU1JSoKurC1dX1zpvy7Rp04bpuI1y7NgxTJkyBfv378fYsWOZjsM41pZy5cqVSElJwcmTJ995H9XV1QgICEBWVhZiY2PV7pf1baqqqmo/yvbiaJqVlYVOnTrVKamTk9Nb5wkz7cSJE5g0aRL27NlT+/nZxqvGw4QwhJ45jz+zClDZqjXatbdFr76+GOHTBxbqch1NeTdfb5phw4bRunXrmryfqqoq8vPzo549e1JeXp4CkrHb48ePKSwsjJYsWUKDBw8mQ0ND0tTUJBcXF/r666/pwIEDdPv2bZLL5UxHfcXvv/9OOjo6dPDgwUY/V5YfR2tGdSF9DT4ZdnAij6EjaJhXX+rZRpc0eBqk13k87X8gU0JqxWNlKeVyObVu3ZpEIpFC9lddXU3+/v5kZ2dHjx49Usg+1YVUKqW0tDTavXs3ffnll+Tg4EAaGhrUunVrGjp0KC1fvpwiIiLo2bNnTEclIqKwsDDS0dGh/fv3N/xJlVdoVT8j0tDuQp/85zI9kb70mKyQUo8vJ/9eg2hVmkTheZWBlaW8c+cOaWhoUGlpqcL2WVNTQwEBAdS9e3fKzc1V2H7VUWlpKcXFxdH69evJ39+frK2tCQB169aNJk2aRFu3bqUrV65QdXU1I/lOnz5NOjo6tGfPngZsLaOs7UPIWEOXXJYnUT1rRP1PST7lv2GBKDZhZSkPHDhA9vb2Ct9vTU0NjR07llt3sR45OTkUGhpK8+fPp4EDB5Kuri5pa2tTv379aO7cuXTkyBHKzMxU2WnvmTNnSFdXl4KDg9+8ofQ+bfpQmzRMRtO+fPU4PX0bVpby66+/punTpytl3xKJhMaPH0+2trb04MEDpYzRHEgkErp27Rrt2LGDpk6dSj179iQAZGlpSX5+frRmzRoSCARUXFystAxRUVGkq6tLO3fufP1GlSdoYmsN0vpgA92Vvn4zdcLKUjo7O9N///tfpe1fIpHQpEmTyMbGhrKyspQ2TnNTVFRE0dHRtHr1aho5ciSZm5sTj8ej3r17U2BgIP3666+UkpJCEoniXrvFxMSQnp4ebdu2rf4NCn4lX20e6X50kBq23jf7sa6UFRUVpKmpSWlpaUodRyqV0pQpU6hTp050//59pY7VXMnlcrp37x4dOnSIZs+eTe7u7tSqVSvS19enQYMG0cKFC+n333+nhw8fNmmc2NhY0tPTo61bt776YNFuGqHDIx2/fVTSpFHYg3WlvHjxIhkaGpJUqvxzEalUSp9//jl17NiR7t69q/TxWoKqqioSi8W0ZcsWmjBhAnXp0oUAUPv27SkgIIA2btxI586do/Lyxl11iYuLI319fQoKCvrHgNE0owOftN5bSlfV4+LqW7GulDt27KB+/fqpbLyysjLy9PQkNzc3KioqUtm4LUVpaSmJRCJat24dffTRR2RlZVV7pfezzz6jX375pcFXevfu3Us6OjoUHh7+9zdflNLh35TElVI5xo4dS0uWLFHpmDKZjGbOnEnW1tZ0+/ZtlY7dEslkMrp16xbt27ePvvrqK3r//fdJU1OTjI2NycfHh5YuXUqnT5+mJ0+evPLcCxcukKGhIa1fv772e+Wi2dRdS4NMPvyRkup9YVlNWRGHKCZXPa7Osq6UnTp1qvuXUEXkcjnNmjWL2rZtSzdv3lT5+C1deXk5nT9/nn766ScaM2YMdejQgQCQra0tjR8/njZv3kwJCQlUVVVFly5dIiMjI1qzZs1fzy4i0SJnMtLgk7lLIG04fp5uPHhIufdS6VzoVlrg34dMdZzVZvKACua+ylGWeQkRkeeRmpGF7MfFIIN26PnBR/hs/EB0eOl2No8fP4aVlRXy8/NhaWmp3Fj1ICLMnj0bx44d49ZdZIG8vLw6d3F4+XYrnTp1QmRkJBYuXIhly5YBeI7k3cuwaN0BxN0rgfTFbzVPCyZd+mHkhG+waMEY9FaHT74pvfaVp+nzthrE0zKlLs6eNHzUcPLobUmteBpk2ncZxb30Mu7UqVNkY2Oj9EhvIpfLac6cOWRpaUl//vkno1k4dUmlUkpNTaVdu3YRANqxYweZmJjQihUrXtqqmgoykui8IJIiY85TSmYRqcfx8W/KL2V1Iu3+YTddyH15AlQJiZf3JX2eDnkE3acX11kXLVpE48aNU3qkt5HL5TRv3jwyNzen1NRUpuNw/iEjI6N2GmZycjKZmprSsmXLWDnJ/l0w9ppScmUJ9dHSpO7/ukAvrrt5enq+esmbIXK5nBYuXEhmZmaUkpLCdBzOSw4ePEgODg61/33t2jUyMzOjJUuWNItiMnS77xrcEZ5HJlljoFcftML/7gR35coV9O3bl5lI//BiQdQZM2bAy8sLV69eZToS5y9isbjO74mjoyOEQiF27dqFRYsWgdj5EeGGU13/ZVR45Sht/WkVzf3UhdpZ9KZPt4jpxUvK1NRU0tLSosrK187zZ4RcLqdly5aRiYkJJSUlMR2HQ0QuLi60e/fuV77/559/koWFBc2bN0+tj5gqLKWUbm30JBMdTeLx9KmLz9e0WfCg9tQ1ODiY3NzcVBenkVasWEHGxsaUmJjIdJQW7cU0zBs3btT7eFpaGllaWtKcOXPUtpgMvKaUUln2ZQqe0pN0tGwo8OQTkhHRF198Qd9++63q4zTCqlWryMjIiC5fvsx0lBbr4sWLZGRkRDLZ6ycCpKenU9u2benbb79Vy2IyN3ng2QHyN9YgvWG76LGMqE+fPhQSEsJYnIb68ccfydDQkC5evMh0lBbp559/psGDB791u1u3bpGVlRXNmjXrjQVmI+ZuJaRvDjMDHiSFBcgtKcWNGzdYc5HnTRYvXgw+nw9fX19ERkZiwIABTEdqUf55ked1evTogfj4eHh6ekImk2H79u1qs4yh8lNWV6G6nm/XpF1C0hOCaXc7PL56BWZmZrC1tVV6HEVYuHAhVqxYgWHDhuHcuXNMx2lREhIS4O7u3qBtu3Xrhvj4eERERGDGjBmQy+VKTqcgyj4Ul4dOpV79J9GynafoQloW5Wal0fnjP9In3XVJw9CNViZW0Y8//kgjRoxQdhSFCwoKIn19fYXd4IvzZnl5eQSA8vPzG/W8e/fuUceOHenzzz9XyUcCm0rppaxO/Jk+es+K9DR4BOB/XzxNMrEbTSujH5KUiPz8/GjVqlXKjqIUW7ZsIT09PRIIBExHafaaMg0zMzOTOnfuTJMnT2Z9MVV2oae6KJduJp0nQXQsXbqRV3vXMblcTm3atKGzZ8+qKorCbdu2jXR1dSk6OprpKM3a4sWLmzQNMysri2xtbWnixIkKvWWJojH+0a2srCwCoPYfMN65cyfp6upSVFQU01GaLS8vryZPw8zOzqYuXbrQuHHjWFtMxi9HJSQkwM7OjjXrSb6rGTNmYMuWLfD390dERATTcZodmUyGxMTEJl+h79ChA+Lj45GcnIyJEydCIpEoKKHiMF5KsVjc4KtpbDdt2jRs27YNAQEB+OOPP5iO06zcvHkT1dXVcHR0bPK+2rVrh7i4OFy/fh3jx49nXTFZUUp1eH+yoT7//HPs3LkTY8aMQVhYGNNxmg2xWAxHR0fo6OgoZH/W1taIi4tDeno6xo4di5qaGoXsVxEYLWVNTQ2Sk5ObzZHyhSlTpiA4OBjjxo1r0qphnL8lJCQo/I9327ZtIRKJkJGRgTFjxqC6ur531FWP0VKmpqZCQ0MD9vb2TMZQipeXdQsNDWU6jtpT1sucNm3aQCgUIjMzEwEBAawoJqOlTEhIgIuLCzQ11WXhwMYZP348Dhw4gEmTJuHo0aNMx1FbpaWlSEtLU9oZlaWlJYRCIXJzc+Hv74+qqiqljNNQjJayOV3keZ2xY8ciJCQEU6ZMweHDh5mOo5aSkpLQunVrdOnSRWljmJubIzY2Fo8fP8bo0aNRWVmptLHehvFSNqeLPK/zySef4PDhwwgMDERISAjTcdTOiz/ePB5PqeOYmZlBIBDg2bNn8PPzQ0VFhVLHex3GSvns2TNkZGQ0+yPlC/7+/jh69CimT5+O/fv3Mx1HrTRmEnpTtW7dGjExMSguLsaoUaNQXl6uknFfxlgpExMT0a5dO7Rv356pCCrn5+eH48ePY+bMmdizZw/TcdQCEan8jMrU1BQxMTEoLy/HiBEjUFZWprKxAYCxKyyq/OvHJiNHjsSJEycQEBAAuVyOadOmMR2J1bKzs/H48WO4ubmpdFxjY2NER0dj6NChGD58OM6cOQNDQ8N6t625+Qd2CzIhfc2++O0HYbK/Axp8H2im5vf5+vrWWQ+ipWnQgqgcOnr0KPXo0YOx8UtKSmjAgAH0wQcfvHaB3JK9o0ibp0HahqZkavrqVxu/nfSwETc/YOT0VS6XK2Qeozrz9fVFeHg4/vWvf2Hbtm1Mx2Etpi8GGhoaIjIysvZuE8XFxfVvyDPBJ/sfobCw8JWvx2EzYN2IpjFSyoyMDJSUlMDZ2ZmJ4VnD29sbp0+fxsKFC7F161am47ASG17mGBgYICIiAjo6OhgyZAieP3+u1PEYKaVYLEafPn2gr6/PxPCs4uXlhTNnzmDx4sUICgpiOg6rSCQSXL16lfFSAoC+vn7t60ofHx8UFRUpbSxGLvQwfUrCNh4eHoiMjMTw4cMhk8kwf/58piOxQmpqKng8HmumYerp6eH06dMYPXo0vL29ERMTg9atW//vQSrHxZ8nYsyhV49zWr0/x9bvh8OsgYdARo6UbDglYZuBAwciKioKq1atwvr165mOwwoJCQlwdnaGlpYW01Fq6erqIiwsDPr6+nB1dUVBQcFfjxBkkmpUV7/6VSWRNWoMlR8pKyoqkJqayh0p6/HBBx8gKioKQ4cOhUwmw5IlS5iOxCi2nlEREWQyGXR1df/+g8EzwIf/F4oQ/6Z/tEzlR8qrV69CX18fPXr0UPXQaqF///6Ijo7G+vXrsXr1aqbjMIqNZ1SVlZXw8/NDTU0NLly4AGNjY4WPofIjpVgshqurq9rcGJcJffv2hUAgwJAhQyCTybB8+XKlz/tkm8LCQtZNw6ysrMTo0aNRVFQEgUCgtFvYMFJKNp6SsI2rqysEAgF8fHwgk8mwatWqFlXMxMREWFtbs2YaZlVVFfz9/fH06VPExsbC1NRUaWOpvJQJCQmYPHmyqodVS87OzoiNjYW3tzdkMhnWrFnTYor54tSVDT9vdXU1AgIC8PjxY8TGxv59xfVlJEFuwnEcrnq1UhptnDHKqzv0GjieSkv56NEj5OTksOqUhO2cnJwgFAoxePBgyGQyrFu3jhW/qMomFovh6enJdAxUV1fjk08+QU5ODoRCIczMzOrfkEoRv2Ey4ut5qJXnZtz16A69hr5iU8wMwYb5/fffydbWVpVDNhvXr18nc3Nz+te//qWWy7s1hlwuJ1NTU4qLi2M0R3V1Nfn5+VGfPn3oyZMnKhtXpUfKlnCnAWVxcHCASCSqPWIGBQU12yNmRkYGiouLGZ2GKZFI8Omnn+Lu3bsQiUSwsLBQ2dgqvQTKXeRpmj59+kAkEuHIkSOYPXs2iIjpSEohFqzTb1wAABCdSURBVIthb28PA4MGf9hJoSQSCcaNG4dbt25BKBTC0tJSpeOrrJQymQxXrlzhjpRN1KtXL8TFxSE0NBRff/21+izv1ghMvj8plUoxceJEpKWlQSgUok2bNirPoLJS3rhxAxKJRCF3uG7p7OzsEBcXh7CwMHz11VfNrphMnVFJpVJMmjQJKSkpEIlEsLKyUnkGQIWlTEhIgJOTE7S1tVU1ZLPWvXt39VwQ9S0qKytx/fp1lR8pZTIZpkyZguTkZIhEIlhbW6t0/JeprJTcRR7F69q1K+Li4nD27FlMmzYNMlnjJj6z0dWrV6Gnpwc7OzuVjSmTyTB16lQkJCRAJBKhXbt2Khu7PiotJXeRR/G6dOmC+Ph4CIVCBAYGqn0xxWIx3NzcVDYNUyaT4YsvvsDFixchEolYMYNIJT95SUkJ0tPTuSOlktjY2CAuLg7nzp3DlClTIJW+7hZO7KfKizxyuRzTp09HXFwcRCIROnbsqJJx30Ylpbxy5QrMzc1hY2OjiuFapM6dOyM+Ph6XL1/GZ599prbFVNUZlVwux5dffonY2FiIRCJ06tRJ6WM2lEpKyaZ5jM1Zx44dERcXh6SkJNYuiPomeXl5yM7OVvqRUi6X46uvvkJ0dDREIhHrDhYqKSV3kUd1OnTogLi4OKSkpLByQdQ3EYvFsLGxUersGSLCN998gzNnzkAkEsHW1lZpY70rpZeSGLjDdUv3YqXitLQ01i2I+ibK/j0hInz77bcICwuDSCRS6oJBTaH0UmZlZeHp06dwdXVV9lCcl1hZWSEuLg63b99m1YKob6LMizxEhDlz5uDEiRMQCoXo1q2bUsZRBKWXUiwWw87OTim3TeC82YuViu/du4eAgADG1118E5lMhqSkJKWUkogwb948HD16FCKRiPW3olFJKblTV+a0adMGIpEI2dnZrFgQ9XXS09NRU1MDJycnhe6XiLBgwQKEhIRAKBSqdFLCu3rnUlakhWH7L1vxy+5YZL3h/Wo23vyopbGwsIBQKEReXh7jC6K+TkJCAhwdHRU6DZOIsGjRIuzfvx9CoRC9evVS2L6V6t0+hllIRz81Jw2AoGlHCy5V17tVdXU1aWtrU0pKyrsNw1GogoICcnJyIm9vbyovL2c6Th1ffPEFfffddwrbn1wup8WLF5OZmRmlpqYqbL+q8E5HSvnTP3Dk7HO09R4KR427+P3IZdR3GeH69euorq7GzJkzMW/ePBw/fhzZ2dnN9nOAbPdipeKioiLGFkR9HUWeURERvv/+e/z666+IjY1lzR3WG6zxPZbRo+ARZKTZiWZGptL6/trE7ziDour5w1tTU0PJycm0fft2mjx5MvXo0YMAUNu2bemjjz6itWvXklAopJKSkqb+ceE0QlFREbm6utKgQYOotLSU6ThUXFxMPB6P7t69q5D9LV++nExNTenq1asK2Z+qNb6Usgf0i7c+adp+Q8IqKd3d9CHp8K3p8/CG/c8tLCykqKgoWrlyJQ0fPpzMzMxIQ0OD7O3tadq0aRQcHEx//vknSaXSRkfjNNzz58/J3d2dBg4cyPgfxdjYWDI3N1fIvYdWrVpFJiYmlJSUpIBkzGh0KaX3fqZBuprUdXY8VRGRLHMzeeryyXLCcSp6hwByuZwyMjIoJCSEvv32W3J1dSUtLS0yMDAgT09PWrx4MZ06dYry8vLeYe+cNykuLqZ+/fq9cUFUVVizZg2NGDFCIfsxNjamxMREBaRiTiNLKaWba/uRtmZ3mnfxr4s7fx05NVp/Qr8VKCZUZWUlXb58mYKCgmjcuHFkY2NDAKhTp040duxY2rRpE124cIEqKioUM2AL9mKl4n79+tHz588ZyeDn50erVq1q0j7Wrl1LRkZGJBaLFZSKOY0rpSSVVjhrkWbPhZRQe8FVRrk7fMlAw5j89jymRqwi3Sj5+fkUHh5O//73v8nb25uMjIxIU1OTnJ2dadasWXTgwAG6fft2s7/9ojKUlpbShx9+SG5ublRU9C7nO+9OLpeTpaUlRUdHv/M+NmzYQIaGhnT58mUFJmMOj6jhl0KlSf/G+/3X4papHVy6mqL2Mx+VuUi9ngP4bMetiJlop4Jp7nK5HLdu3YJYLEZCQgLEYjH+/PNPGBsbw83NDX379oW7uzvc3NxefwNdTq3y8nKMHDkSZWVliI6OVupt+V+WlZUFGxsbFBUVvdPaHD///DOWL1+Os2fPon///kpIqHqNKGUNLs13wKAtNRg40Qu2/JcfIxRcOYHTd99H0I0YfNeZ/7qdKFV5eTmSk5NrS5qQkIBHjx6hW7ducHd3h7u7O/r27QsHBwe0atWKkYxsVlFRgVGjRuH58+d1F0RVoqNHj2LlypVIT09v9HM3b96MpUuXIioqCgMGDFBCOoY0+JhaJaJvbTVJZ8BGyqjnwujz0IlkqaFNH2y4TWy6bpqTk0OhoaG0YMECGjhwIOnq6pK2tjb169eP5syZQ0eOHKHMzEzutPcv5eXl5OPjQ46OjlRQoKCLBG8wZ84cmjp1aqOft2XLFtLX16f4+HglpGJWg0tZHjmdOvB1yXPz/fpLV3qKpljxSctlFaVJFBdQ0SQSCV27do127NhBU6dOpZ49exIAsrS0JD8/P1qzZg0JBAJGr0YyraKignx9fcnBwUHpt+vv168f7dixo1HP2bZtG+np6ZFIJFJSKmY1sJSlFDbVivj63vTLg9ddyimjM1+0I77We7TsKotbWY+ioiKKjo6m1atX08iRI8nc3Jx4PB717t2bAgMD6ddff6Xr16+3qPdOKysrafjw4dSnTx/Kz89XyhgvpmFeu3atwc/ZuXMn6enpUWxsrFIysUGjLvS0FESEzMzMOheRrl27Bi0tLbi4uNS+NnV3d2f0/qDK9mLFqfv37yvlbuFXrlyBh4cHiouLoan59mVtgoODMXv2bISHh8Pb21uhWdiEK2UDVVdXIyUlBWKxuPbr3r17aN++fW1B3d3d4ezsDD29hq5EyH41NTUYO3Ysbt++DaFQqNC7hv/yyy84duwYzp0799Zt9+zZg2+++QanTp3CkCFDFJaBjbhSNsHTp0+RmJhYe0RNTExEWVkZHBwc6lzt7d69u1ovJ19TU4Nx48bhxo0bCr17+KRJk2BtbY0NGza8cbt9+/bhq6++wsmTJzF06FCFjM1mXCkVSC6X486dO3VOe1NTU2FgYFDnvVN3d3eYm5szHbdRJBIJJkyYgOvXryvsLuLdunXDunXrEBAQ8NptDhw4gBkzZiA0NBQjRoxo8pjqgCulklVUVCA5ObnOaW9OTg5sbW3rlFTRH/BVBolEgs8++wxJSUkQiUTo0KHDO++roKAAFhYWyMnJee1dyX/77TdMmzYNx44dw6hRo955LHXDlZIBjx49qi1oQkICkpKSIJFI4OTkVOciko2NDevulSuVSjFlyhRcvny5STcxjoiIwJdffonc3Nx6Hz98+DACAwNx5MgRjB49uimR1Q5XShaQSqVIT0+vPeUVi8VIT0+Hubn5K1MG2XADshcL4ly4cAEikQidO3du9D6WL1+OtLQ0nDhx4pXHjh07hilTpuDQoUPw9/dXRGS1wpVSGaQPIDx4GrcMP8DET5zwLjUqKSnBlStX6hxRnzx5gp49e9ae8rq7u8Pe3r5Bbyco2ouFcUQi0Tvd1NjX1xfe3t5YsGBBne+Hhobis88+Q0hIyBtfazZrKn9ntNkrJNH/OZMBD6T1wQa6q6D5BnK5nDIzM+nIkSM0Z84c6tevH2lra5Oenh4NHDiQ5s+fT6GhoZSTk6OYARtAKpVSYGAgdejQgTIyMhr8PJlMRiYmJq9MkTtx4gTp6OjQ0aNHFR1VrXClVKhqurVrNLXTNiETAw2FlrLe0aqrKTExkbZu3UqTJk2ibt26EQCytramjz/+mNavX09xcXFUVlamtAwymYymT59O7dq1ozt37jToOTdv3iQ+n18n18mTJ0lHR4cOHz6srKhqgyulwsioIGYuvWdgRp5rD9ACBy2ll7I+BQUFFBERQcuXLydfX18yNTUlDQ0Neu+99+jLL7+k3bt3040bN0gmU9wnX2UyGc2cOZOsrKzo1q1bb91+37595OjoWPvf4eHhpKOjQ7/99pvCMqkzrpQKUn1jGw1vq0s9podRXtVVWspQKf9JLpfT7du3af/+/TRr1ixydnYmTU1NMjIyosGDB9OSJUsoPDy8yfNb5XI5zZo1i9q2bUvp6elv3Parr76iGTNmEBHRH3/8QTo6OnTw4MEmjd+ccKVUAFl+BH3dW48svH+m65VEJGFPKetTUVFBFy5coE2bNtHYsWOpY8eOBIA6d+5M48aNo6CgILp06RJVVlY2ar9yuZy+++47atOmDaWlpb12OycnJ9qzZw9FRESQjo4O7du3r6k/UrPClbKpKlNps48F6fWaRX/k/3VKyPJS1icvL49OnTpFixYtIk9PTzIwMCAtLS1ydXWlb775hg4ePEgZGRlv/dypXC6nuXPnkoWFRb03QS4vLyc+n0+7du0iXV1d2r17t7J+JLXFlbJJKil+Xk/StRxKW9Oq/v62Gpbyn6RSKaWmplJwcDBNmzaN7O3ticfjkZmZGQ0bNoxWrlxJUVFRVFhY+Mpz5XI5zZ8/n8zNzV+5O/65c+dIX1+fdHR0KDg4WFU/jlrh3qdskiL8d7g1Zqf2wHud9P++ZxEqkZt6Hbn8znDqbQ3rEesRvkT97x9TWlqKpKSkOnN7Hz9+jO7du9eZMujg4ABNTU0sXrwYwcHBEAgEtQv3zJw5E8HBwdi+fTtmzJjB8E/ETlwpm6QCF/4zD/v+/Odqyc+REnYSKVruGDO8D9oN+BY/TVWzW+c3ABEhJyenTkmTk5MBAM7OznBzc8ODBw8QGxsLgUCAsrIyeHt7w8fHB5GRkQynZy+ulMogvYZlzu5Yb7gGN+MXoAsz9xFjhEQiQWpqau1MpMuXLyMjI6PONqdPn8bIkSMZSsh+qp+fxWnWtLS04OzsDGdnZ8yaNQsAUFRUhNmzZ+Pp06fg8Xjc0ohvwZWSo1w1N3HxiACurq4AeOBpaCD093AYtrVDf69+sDVU3w9/Kwt3+spRrtJ98LMIxBkYwFhPEwBBVl2OskopoGeDkauP4NBcV+gznZNFuD9THBXgweST/XhUWIjCwiIUl1fiWdpvmNo+B6e//x4hj+RMB2QVrpQcBvBh0isAU4d2Ar8qG5k5UqYDsQpXSg4z5E9x884TkLkTXLpzS0i8jLvQw1EBQs3ds9ixNReaIMgqC3BTeBTH05zx74Ob8LFq1hJSG1wpOSpRcfUgVtz869eNpKiqqISEl4/DmzbDqetqfNSZ+1V8gTt95agADyZjQ5BfXIzi4mIUl5SjujwPVw9+DrOEjZg4Zg2u1TCdkT24UnKYod0GjuPWYc2EDqi+HorQVO5izwtcKTkM4sPM3AQa8nIUl8qYDsMaXCk5zKlKxxnBHcgM7eHcS4vpNKzBvbrmqABBkpuA44eroAmAZFV4/vAmzh/fh9AUPQxatwIT2nDHhxe4UnJUgFAavwGT4//3XzyeJrSNLWHrNBTfhy7FvI+6g90LNqgWN/eVw2EZ7pyBw2EZrpQcDstwpeRwWIYrJYfDMlwpORyW4UrJ4bAMV0oOh2W4UnI4LMOVksNhGa6UHA7LcKXkcFjm/wHvMKyJc0Jt1AAAAABJRU5ErkJggg==)
So here we used the concept of rectangle and triangle, and we understood the relation between them to solve this question. The total of the triangles' individual areas makes up the rectangle's surface area.So the area of rectangle DBEF is 12 cm2.
Two Rectangles ABCD and DBEF are as shown in the figure. The area of Rectangle DBEF is
![](data:image/png;base64,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)
So here we used the concept of rectangle and triangle, and we understood the relation between them to solve this question. The total of the triangles' individual areas makes up the rectangle's surface area.So the area of rectangle DBEF is 12 cm2.
In the given figure, ABCD is a Cyclic Quadrilateral
and
then
![](data:image/png;base64,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)
In the given figure, ABCD is a Cyclic Quadrilateral
and
then
![](data:image/png;base64,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)
In the figure below
If
,
and
then which of the following is correct ?
![](data:image/png;base64,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)
In the figure below
If
,
and
then which of the following is correct ?
![](data:image/png;base64,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)
If ABCD is a square, MDC is an Equilateral Triangle. Find the value of x
![](data:image/png;base64,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)
So here we were given a square PQRS and in that an equilateral triangle STR is present. We used the concept of equilateral triangle to solve the answer. So the angle x is equal to 105 degrees.
If ABCD is a square, MDC is an Equilateral Triangle. Find the value of x
![](data:image/png;base64,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)
So here we were given a square PQRS and in that an equilateral triangle STR is present. We used the concept of equilateral triangle to solve the answer. So the angle x is equal to 105 degrees.
If PQRS is a Square and STR is an Equilateral Triangle. Find the value of a
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAK4AAAChCAYAAABeWoQ7AAAgAElEQVR4nO2deViUVfvHv8/MsMu+iApCuKWBkWGQZq7pICJKoslOuZear/40TUlT09d8M1xwQWGURQMXRGTRtNRQs140UJByixQEHSBldZb790fhqzEIDM/MMPB8roury3nOuc+NfT1zn/s+5zwMERE4OLQMnqYd4OBQBk64HFoJJ1wOrYQTLodWwgmXQyvhhMuhlXDC5dBKOOFyaCWccDm0EoGmHeBow8jEyE07iCOnf8Zv9yvBdLJFz4HvYNJkIfqZaXbOYxqWfJ8gP3UPvr0tBcCA4fGhZ2QJu35vYIibIzop8Le8vBwnTpxQi8Mc7CGXy/Hf//4XI0eOhKen53PPntz4BvPfm4Pd2ZUw7TUAr/W0AIl/w+XsG3hsOQQLdifgC69u4GvId1ADHlGMtx4xPD0yNjcnczNTMtThEcPwyczZn7b+VNGgx+XLlwkA96OlP3Z2dv+QwPe0yEWfeMauNHN/PlU++yg3hkL7GRLP6HVafr6SNEWjoQJjNgl778Vhoj6AulJcPrQWsz7cio/9DOGYHQUv84Z9oqOjMWzYsMZMcrQhIiMjsXHjRnTq1AlmZmbPPJHh113hiLymh6H/OYBt7/V5blY1dg7Fzv1FKBi0AhGfifBB+odw1MS021DLf824PIsAOlzz7Od1dGmpM+nwrCjoyHMPns64aWlpKv1XxsEO0dHRBIDGjBlDffv2JRcXl/89lBbQvwfpEs9yCh0ob8SArIRifEyJpzeMvr4jU4vP/6QFEbYuHLp3BUPVqKyUqerfEYeKOX78OKZPn46BAwfi4MGDYBjm+QaSXFzJk0Lwijs8TBoxwrOE+8De4EvycPmXJyr3WaELzW4pf4Az53IhE/SC8yt6KnSJQ1VcvHgRfn5+cHJywvHjx9GpU6eGjR6LUVZDEFhaw6pRdfDR2cYSPPmfEIslqnS5URpPh9ETVIof4IGOFJUl+fguZiWWflMK23e/xPRXuSyatnH9+nV4eXnB1NQUmZmZsLa2VtxQRwABA8gkEkgbtSbHE4kExPCho6eZvEKjCpSXJyHYLunvPzHgGXTDWzP3YNuGANhzZQutoqioCEKhEBKJBKdOncJLL73UeGMDe9hZ8SC/ewe3pYCrQoVIcev2Xcj53eBgr5lJrPGsgskofBb7L7jrCqBnYoueLv1gb6yxrB2HklRUVEAoFKK4uBgZGRlwdXV9cQe91/G2uwmiUk8g/bdwuPZV8P9cmo/MU7cgt/LHsNd0VeN4EzQ6dzKCzug/2hNC4TsYPsiFE60WUltbiwkTJuDq1auIjY3F8OHDm9HLAj6z/fGS7CdsWbYXNxvEC09wfddSRObw4Pz+bAgVhMnqgPvSb6fIZDIEBQXhzJkziIiIwOTJk5vd12j4Kmz98BU8TpmDEV6LsfvkFdy6dw83L2dg57+EGPVxJqQey7BjqTs0tUznVlntECLC/PnzcfDgQSxduhRz585tmQGeJYRfnURGj6VY/O9tmDnmS8j/3hjACGzx5szd2LY2DK4amm0BbsZtl6xbtw7btm1DWFgY1q5dq5wRng0Gz92DrMJSFOacx+mMY9g4sQt4vJcxeXEIXE3Z9bmlKJhxjRGaUotQ9fuiACmuH4/CyVuNJ2bq4Xd7G8G+r0KDk0CbIDo6Gp9++im8vLywa9euhgWGlsIzQjfnN9HNGXB9PAIbUxKxZeEmvLRgKGyf3MVt6o9Jw53Uv9mGjfKb6kq+VXQgoAuZm5v/78dYj3gMQ7qdzJ/7vLP3drqrmepjm+HYsWPE5/PJw8ODqqqqmtWnX79+z5d8X4TsHh1fOoLsDZi/N+jwqMv7qVTTdE/WaePCbUjNkSCy5OnRuOiGu9Q6MhcuXCADAwPq06cPPXz4sNn9WiTcv5E+ukf5v1yh3N+K6JG0pZ6yA7c4awfUV8XMzc2RmZkJS0tLlY7HN+6Kl/t3VekYTcEtzrScoqIijBkzBjKZDBkZGXBwcNC0S2qh3QtXLBYjKSkJdXV1mnaFdeqrYiUlJUhJSYGLi4umXVIb7Vq4UqkUQ4YMweTJk3H69GlNu8Mq9VWxa9euISEhAW+//bamXVIr7TrGFQgEEIvFAND4bigtRCaTITAwEGfOnMH27dvh6+uraZfUTruecQsKClBaWgpzc3MEBQWhurpa0y61Gvq7Knbo0CGEh4dj1qxZmnZJI7Rr4YpEIgBAVFQUbty4gUWLFilv7Ek+UrdvwZYtWxGVebPBXlX5/SzEbYvEsXzVngj44osvsG3bNsyYMQMrV65U6VhtGjZyam0xjyuVSqlr167k4eFBRETr168nAHT06FHlBn4UQ956DDEMQzybdym2+PlqR13WIuojUG1+ec+ePQSAfHx8SCKRsGJTmTxuW6DdzrgnT55EUVERQkP/Kl4vWrQIw4YNwwcffIDi4mIlrfLRY9Q76FmegvVfXUQte+42SWpqKmbMmIHBgwdj//79EAja9fKkSdqtcEUiEfT19TFlyhQAAJ/Px759+yCTyRAaGgq5XK6UXR3Xj/CJtxmuR62G6I56Do1euHABkydPRp8+fZCSkgIDAwO1jNuW0Trh6k/Yh4eyWhwLa3x7Unl5OZKTkzFx4sTn7gywt7fHzp07ceLECURERCjnAGODySs+hGvtt9i44TtUKmel2eTn52PcuHGwtLRERkYGLCwsVDyidqB1wm0OBw4cQF1d3dMw4Vn8/PwQFhaGTz75BL/88otS9nVc5+LTyZ3xe+xq7Lyuuln33r17EAqFICJkZmbC3t5eZWNpG+1SuCKRCHZ2dhg5cqTC5xEREbC3t4e/vz9qamqUGMEC45cuwCCcx6b1x1DWOncVUl8VKy0tRWpqKvr166eCUbSXdifcvLw8XLp0CcHBweDzFe8SNTY2Rnx8PAoKCpROkfFfnokVwQ4o+WYNtlxhNwVWW1sLHx8f5OXl4ZtvvsGgQYNYtd8eaHfCrc/dKgoTnsXd3R0rV65EZGQkUlNTlRipE0Ys/j+8o38FkWsScZ+l1xzKZDIEBATg7Nmz2LlzJ8aPH8+O4XZGuxKuVCpFbGwsBg8ejF69ejXZfunSpXjrrbcQFhaG+/fvt3g8nkMIVsx4GeUp6/F1dus38RAR5s2bh8OHD2P16tWYNm1aq222V9qVcDMzM3H//n2EhYU1qz2fz0dsbCyePHmiZIpMH+4LlmGCxXXs3pgCcStn3bVr1yIyMhJz5szBp59+2jpj7Zx2JdyYmBgYGBjAz8+v2X0cHR2xY8cOZGZmYsuWLS0ek2c7Gcs/HADJH7/jYSsSDLt378aKFSvw7rvvYvPmza0/K9bOaTfCFYvFSElJwaRJk2Bi0tg1g4qZOnUqAgMDsXjxYuTk5LRwZAH6f7QcU+2UPy547NgxzJw5E0OHDkVcXFyji0qOZ2CjbtwW7sfdvHkzAaBTp04p1b+iooIcHR3plVdeoerqapa9a5ysrCzS19cnFxcXKi9v7EJa1cHtVdAwIpEIDg4OSt+Ibmpqiri4OOTn52Px4sUse6eY/Px8eHt7o3PnzsjIyPjHzeAcL6JdCDcnJwfZ2dkICQkBj6f8rzR48GAsX74cW7duRVpaGoseNuTevXsYM2YMGIZBZmYmunbV7OFDbaNdCLc+dxsSEtJqWytWrICHhwfCwsJQUlLSanuKKC8vh1AohFgsxvHjx9GnTx+VjNOe0XrhSiQSxMXFYejQoXBycmq1PYFAgLi4OFRXVyMsLAz0z7dptZL6qlh+fj4SExPh7u7Oqv2OgtYLNy0tDQ8ePGiyUtYSevTogW3btiE9PR1bt25lzW59VezcuXPYvXs3vLy8WLPd4WBjhafJrIKPjw8ZGRnR48ePWbUrl8tpypQppKenRzk5OazYmzVrFgGgdevWseAhO3BZBQ1QWlqK48ePw8/PT/GLOFoBwzDYvn07bGxs4O/vj9ra1p13WLNmDXbs2IF58+ZhyZIlLHnZcdFq4SYkJEAqlTa7xNtSzM3NERsbi2vXrrVKbLt370Z4eDimTJmCTZs2cVUxNmBj2tZEqCCXy6l///7k5OREcrlcpWMtXbpU6d/v6NGjxOPxaOTIkVRbW6sC71oHFyqomStXriAnJwehoaEqn8FWrlwJNzc3hIaGorS0tNn9zp8/jylTpuDVV1/F4cOHoafHvR+OLbRWuDExMWAYBsHBwSofS1dXF/Hx8aisrGx2iiwvLw/jxo1Dly5dkJaW1uL9ExwvRiuFW1dXh/j4eIwYMUJttxP27t0bmzdvRlpaGiIjI1/Y9u7duxAKhRAIBMjMzIStra1afOxIaKVwU1NTUVZWxmrutjm8//778PX1xaJFi3Dt2jWFbeqrYmVlZUhLS2vWhnaOlqOVwhWJRDA2Nlb7ZW8Mw2DXrl2wsLDA1KlTG6TIampq4OPjg4KCAhw+fBhubm5q9a8joXXCvX//PtLT0zFlyhQYGhqqfXxLS0tEREQgNzcX3bp1Q8+ePTF+/Hhcv379aVVMJBJh9OjRavetI6F19/jExcVBJpOpLHfbFCUlJZg/fz4YhkFZWRnkcjlOnToFFxcXSKVSbNy4EQEBARrxrSOhVcIlIsTExKBXr1548803NeLDggULUFJS8jSzUFFR8fRZ586dsXDhQo341dHQqlDh559/Rl5enlpyt4qQyWQ4fvw4rKysGjzT0dFBSUlJKy7U42gJWiVcdeZuFcEwDPh8vsI8ro6OznP/5VAtWiPc2tpa7N+/H++88w7s7Ow04gOPx4Ovry8ePHjQYMavrq7GwIEDFc7GHOyjNcJNSUlBRUWFxhZl9WzcuBHdu3cHEYHP58Pa2hoCgQAMw+Dx48ft8u0+bRGtEW5MTAxMTU3h4+OjUT8qKyshkUhgaGgINzc39OzZEyEhIYiLi8P169exbNkyjfrXUdCKrMK9e/dw4sQJzJgxQ6OXGtdXxR4/fowffvgBr7322nPPL126hK+++gpjxozh8rgqRitm3NjYWMjlcrWXeJ+lpqYG48ePx6+//ork5OQGogWA9evXw9nZGSEhIXjw4IEGvOw4tHnhEhFEIhH69u2LN954QyM+SKVS+Pv7IysrC7GxsRgxYoTCdvr6+ti/fz/Ky8sxbdo01g9acvyPNi/cixcvoqCgQGO5WyLChx9+iOTkZHz99ddP3ynRGM7Ozvjyyy+RkpKCnTt3qsnLDggbu9FVeQJixowZxOPxqKioiHXbzWHlypUEgD755JNm95HL5SQUCsnAwIDy8vJU6F3r0dYTEG1auFVVVWRiYkJjx45l1W5z2blzJwGgkJCQFh8PKi4uJmtra3J1dW2TR3bq0VbhtulQITk5GY8ePdJI7jY5ORmzZ8/G2LFjERUV1eIwxdbWFtHR0bhy5Qp3160qYEP9qppxR40aRRYWFmqfsc6dO0f6+vrk7u5OlZWVrbI1Z84cAkAnT55kyTt24WZcliksLMSpU6fg7++v1kOG165dg7e3NxwcHJCamgojI6NW2fvyyy/Rt29fBAcH4+HDhyx5ydFmCxD79u0DEak1d5udnQ03Nzd07twZmZmZrOw7MDQ0REJCAtzd3TFt2jS89NJLsLKy4sKHVtImhUt/526dnZ0xYMAAtYxZXl6OoKAg8Hg8rF69mtVDmK6urli3bh0WLlwIKysrnDx5kjXbHZU2GSpkZWXh5s2bCAsLU0vutr4qduPGDYSFhSn9xskX8fHHH8Pd3R1isZi7X4EF2qRwY2JiwOfz1XIERiqVYurUqcjKykJ8fDwWLVqEgwcPKvnGycbh8XhwdXWFnp4eAgIC8OQJuy/162i0OeFWVVUhMTERXl5e6Ny5s0rHor+rYkePHsXWrVsxadIk9OnTB+7u7qxXvUpKSpCUlITNmzfj8uXLWL58Oav2OxxspCbYTIft3buXANDhw4dZ8OzF1FfFli9f/tznV65cIVtb21anwp5lwYIFNG/ePCIimj59OgGgb7/9ljX7yqKt6bA2J9zhw4eTlZUV1dXVseBZ4+zYsYMA0LRp0xRWxQIDA2n27NmsjHXhwgWytrZ+WraurKyk3r17U9euXenhw4esjKEsnHBZEO6tW7cIAM2fP58NtxrlyJEjxOPxaPz48SSRSBS2qaiooB49etCBAwdaNZZYLCYHBwdKTk5+7vOffvqJBAIBTZw4UeW3Tb4ITrgsCLf+q/vKlStsuKWQ+qrYoEGDqKqq6oVts7OzycrKSumv9PLychoyZAj961//Uvh83bp1BICioqKUss8GnHBbKVyZTEaOjo7k6urKhksKuXr1KpmZmVG/fv1ILBY3q8/3339PNjY2tH///haNdffuXXJ2dqb58+eTTCZT2EYqldKwYcPI0NCQrl+/3iL7bMEJt5XC/e677wgARUREsOFSAwoLC8nOzo66detGhYWFLeqbk5NDDg4O5OfnRzdv3nxh29raWvrPf/5DVlZWtGHDhibDgMLCQjIzM6PXX39d5XG9IjjhtlK4wcHBpKOjQw8ePGDDpecQi8XUt29fMjMzo6tXryplo6qqilavXk0WFhbk6+tL27dvp6tXr9K9e/fo9u3blJKSQnPnzqXu3buTl5dXi/bhJiYmEgBasmSJUr61Bk64rRDuo0ePyNDQkHx9fdlw5zmqq6tp8ODBpK+vT+fOnWu1vdLSUtq7dy8FBgZSr169yNbWlrp3707Dhw+ndevW0eXLl5WyGxoaSgzD0OnTp1vtY0vghNsK4e7Zs4cAUEpKChvuPEUikdD48eOJx+M1WNW3NR49ekROTk7UrVu3ZsffbKCtwm0TlTORSAQbGxsIhULWbBIR5syZg5SUFOzYsUPj9zE0hbGxMeLj43H//n3MmDGDO2jZBBoX7o0bN3Du3DkEBQWxeu/WqlWrEBUVhVWrVmH69Oms2VUlHh4e+Oyzz3Do0CFER0dr2p02jca3Ne7duxcAWN13u2PHDqxatQqzZs3CihUrWLOL6iL8cvECrhT8jnv3y1GnawEHl7fhOeZ1dGFpw9eyZctw4sQJzJs3D0OGDEHv3r3ZMdzeYCPeUDbGlclkZG9vT25ubmy4QUREhw8fJh6PR76+viSVSlmzS0RUFTuB9BmGeHrm1M3JibrbdCIdhkemr82jY8WKc7XKcPv2bTIxMSE3NzeVp8i4GFcJTp8+jT/++IO12fbcuXOYOnUq3nrrLcTHx4PP57Nitx5B7wlYJfoeN8VluHvzJn4veYCCA0Gwzt2OZVuyIWVpHEdHR2zfvh0///wzVq5cyZLVdgYb6ld2xg0ICCBdXV1WVtG5ublkZmZGzs7OVF5e3mp7zUX2KI1mdOeTgc8+Yvc12H/9/TAMQ9999x3Llv8HN+O2kD///BOHDh2Cj48PLCwsWmWrsLAQQqEQJiYmyMjIgJmZGUte/gN5BXIP/Rtz/UbC7eXusDbRg47pWOwqlEEuecLajFvPtm3b0L17dwQFBaGsrIxl69qNxoSbmJiI2traVt+ZUFZWBqFQiJqaGmRmZqJbt24sefgP5GXIWDAEHn7LkZCvj1fHfYDFX2yDKP7f8O3GbkhSj6mpKeLi4lBUVISZM2dyKbJnYWPaViZUePPNN6lLly6NbitsDlVVVTRo0CAyMDCgCxcuKG2nOciKd5LQkEcWnpF049n1Ut05WtBbQHpjd5OqApQVK1YQAIqOjmbdNhcqtICCggJcuHABwcHBEAiUy8jVnxX78ccfkZSUBA8PD5a9fB4qK4VYwoe9mwccdJ99IIVUqtqZMDw8HB4eHpg7dy5u3Lih0rG0BY0IVyQSAVA+d0tEmD17NlJSUhAVFQUvLy823VMI39EdA7rKkZ/4NfZm3UBR0W1cTt+Oj8cGY9dtmUrHFggEiIuLA8Mw8Pf3h0QiUel4WgEb03ZLQgWpVEpdu3YlDw8PpccLDw8nAPTFF18obaPlyKg4fQkNstYhBiCAIb5ZX5oYvoqmvqTaUKEekUhEAGjZsmWs2dTWUEHtwk1PTycAtGPHDqXG2r59OwGguXPnauTIi+zRHfrpdDplnLlMhY/ZKzo0B7lcTpMnTyaGYejMmTOs2OSE20zhTpkyhfT19ZXKtR46dIgYhiE/Pz/Wq2LaQllZGdnZ2ZG9vT2VlZW12p62CletMW55eTmSk5MxceLEFudaz549C39/fwwbNgyxsbGsV8W0BXNzc8TGxuLu3buYNWtWh02RqVW4Bw4cQF1dXYsXZbm5uRg/fjxefvllHDlypMNfYTRs2DAsWbIEiYmJ2Ldvn6bd0QhqFa5IJIKdnR1GjhzZ7D6FhYXw9PSEubk50tPTYWpqqkIPtYdVq1bBzc0NH330UYdMkalNuHl5ebh06RKCg4Ob/TUvFosxZswY1NXVITMzE126dFGxl9qDrq4u4uPjIZfLERgY2OFSZGoTbktzt9XV1fD29sYff/yBtLQ0bl+qAnr37o2IiAj8+OOP+PzzzzXtjnphY4XXVFZBIpGQra0tDR48uFn2JBIJeXt7k0AgoPT0dDZcbLfI5XKaOHEi8Xg8Onv2bIv7c1mFF5CZmYn79+83a0MNEWHWrFk4duwYoqOjWT2H1h5hGAZRUVGwtbVFYGAgKioqNO2SWlCLcGNiYmBgYAA/P78m23722WfYs2cPNmzYgKCgIDV4p/1YWlpi7969KCwsxOzZsztGioyNaftFocLDhw9JR0eHgoKCmrQTGRlJAGjBggUavQhOW1m4cCEBoH379jW7j7aGCioX7ubNmwkAnTp16oU26qti/v7+jd61xfFiamtrydXVlYyNjZu8KqoebRWuykMFkUgEBwcHDBs2rNE2Z86cgb+/P0aNGoWYmBjweBo/Na+V6OnpISEhARKJBAEBAZBK2T6T0XZQqUJycnKQnZ2NkJCQRsWYm5sLHx8fODs749ChQ9DV1VXYjqN59O3bF1999RUuXryI1atXa9odlaFS4dbnbkNCQhQ+//333yEUCmFlZYW0tDQYGxur0p0Ow6xZszBu3DisWbMGP/zwg6bdUQkqE65EIkFcXByGDh0KJyenBs/FYjGEQiGkUikyMzNhY2OjKlc6HAzDYM+ePbC2tkZgYCD+/PNPTbvEOiq7ySYtLQ0PHjxQWCmrrq7GuHHjcPfuXZw5cwY9evRQlRsdFhsbG4hEInh6emLOnDmIj49voYUnyE/dg29v/xUnMwwPfL1OsLTvB48hr6O7kYbXIWys8BRlFSZMmEBGRkb0+PHztw1IJBIaN24c6ejotNkXM7cn5s2bRwAoLi5O4fPGswqPKMZbjxieHhmbm5O5uRmZGOgQwzCkY+NBcw/eJk3uiFaJcEtKSkggEFBoaOhz7eRyOb3//vsEoMVX03MoR01NDTk7O5OxsTHdunWrwfOmhMuzCKDDNX9/JKuiwrNf00QHHeKZjqItNzQn3ReHClW38X3SAaSez8PdCgkEnSxh19MFA4eOweg3X4JxI98WCQkJkEqlDUq84eHhiI6OxqZNm/Dee++x8YXB0QT6+vpISEjAwIEDERAQgLNnzyp9sho8Q9gP+QhffpiE1CXn8W1WNT7qoZkFdaOBSnXuTrw3wAUjp2/AkV+KUVldgXu5J7F71RxMGtILjr7RKJY37EdEiImJgZOTE4YMGfL088jISKxZswaLFy/Gxx9/rJJfhkMxLi4u2LBhAy5cuIC1a9e20hoDQwM9MOCBL9BgnKtwHpb8TOED9IlvOZxWZz2kZ+tYEnEOHfr8XXrVaxPd/vvBs6FCdnY2AaDPP//8aZ+kpCRiGIaCg4O5Uq6GkMvlJBQKicfjUVZW1tPPWxQqEBFJb9F2T3PiG4+irbc1FyooFK40by29ocOjLu+nUo2iBiSjRw/FVPv3n54V7ty5c4lhGLpz5w4R/fW6JV1dXfL09KQnT56o5JfgaB7FxcVkZWVFjo6O9OeffxJRMxZnxkNoYfQ+2rdPRLu+XkkzRzqSgY4deW/NaUQb6kGxcAvW05s6DJmM3UVFzdg2UC/co0ePkoWFBY0cOZKIiH755RcyMTGhgQMHsvpeXA7lSUlJIQAUGBhIRE0LFwxDfD7/rx+GIUavP83LKNZoRoGokb0KfCdPjH3NAI8zFmO03xJs3p+JSzfEqGsi7Pjxxx9RVlaG0NBQ/P777/D09ETnzp1x/PhxGBkZsRvjcCiFt7c3Zs+ejbi4OCQkJDTZnmfuj6RKKaTSOhTsmYCu0mtI2nYUvz1Rg7MvojFF1xbsp48GdSFdBgSAwPBI18yRBowJpfB9P9HDZ2bi+hn3jTfeIGNjYyosLKQ+ffqQra2twhQMh2apqqqivn37komJCfXs2bMFMW4ZnV7kSkY8A+o//8RzGlA3TeRxa+juT8co5qtwmh/mSyNfdyQzHYbA6FGvDw49DSPqhcvj8Sg0NJQ8PDzIxMREpe/k5Wgdly9fJh0dHTIwMCBnZ2cFLRpZnNXl045xtsTndybPbddI/e/C/IsWFyAqCw7QBy/rEqPrQV/k/xXp1AsXAA0aNIh0dXVVeos2Bzts3LiRAJCNjY2Cp40Il4hkDzNorrM+8fRfoY/SSkgTE68SlTMJ/fypC+nwu9Osk3/lFepTYJaWlsTn8ykpKYllNzlUgUwmIyMjIwJA58+f/8fTxoVLRFSbG0GjrXnEsx5NEbm1DRuoGIao4QElad4RxBa7IWikfcNdOPISxE12Rkh6f0TkncRHDjzExcUhKCgIxsbGsLCwYPV9ZRyq5c6dOyAi+Pr6IjExUdPuNBuFtT9Z8Ums8gzD+uHvIXjKOIxwfwUOlgI8upONjD1rsTq5Gq98vBxBDn8lJXg8HszNzTF69Ggue6BlvP3229DR0cHmzZs17UqLUDjjyu99i02rN2N/6ilcLqqG/GkLBro2AzBp4ZfYuHA4unTMe+c42gAKhfsUeTVKbxXg18JSPKoFjGx6wqV/D1hwp2s4NMyLhcvB0UbhjtNyaCWccDm0Ek64HFoJJ1wOrcdej2wAAABjSURBVIQTLodWwgmXQyvhhMuhlXDC5dBKOOFyaCWccDm0Ek64HFoJJ1wOrYQTLodWwgmXQyvhhMuhlXDC5dBKOOFyaCWccDm0Ek64HFoJJ1wOrYQTLodWwgmXQyvhhMuhlfw/+ID3bIF3ev0AAAAASUVORK5CYII=)
So here we were given a square PQRS and in that an equilateral triangle STR is present. We used the concept of equilateral triangle to solve the answer. So the angle a is equal to 75 degrees.
If PQRS is a Square and STR is an Equilateral Triangle. Find the value of a
![](data:image/png;base64,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)
So here we were given a square PQRS and in that an equilateral triangle STR is present. We used the concept of equilateral triangle to solve the answer. So the angle a is equal to 75 degrees.