Maths-
General
Easy
Question
From the adjacent diagram, find the area of the shaded region.
![](data:image/png;base64,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)
The correct answer is: ![fraction numerator 9 over denominator 2 end fraction left parenthesis 2 square root of 3 minus pi right parenthesis c m to the power of 2 end exponent](data:image/png;base64,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)
Related Questions to study
Maths-
Find the area of the shaded region from the adjacent figure
![](data:image/png;base64,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)
Find the area of the shaded region from the adjacent figure
![](data:image/png;base64,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)
Maths-General
Maths-
The area of shaded region from the adjacent figure is
![](data:image/png;base64,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)
The area of shaded region from the adjacent figure is
![](data:image/png;base64,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)
Maths-General
Maths-
The area of shaded region from the adjacent figure is
![](data:image/png;base64,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)
The area of shaded region from the adjacent figure is
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)
Maths-General
physics-
Look at the graphs (i) to (iv) in figure carefully and choose, which of these can possibly represent one dimensional motion of particle
i) ![](data:image/png;base64,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)
ii) ![](data:image/png;base64,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)
iii) ![](data:image/png;base64,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)
iv)![](data:image/png;base64,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)
Look at the graphs (i) to (iv) in figure carefully and choose, which of these can possibly represent one dimensional motion of particle
i) ![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAHsAAABvCAYAAADMgL/yAAATp0lEQVR4nO2dZ3yT1R6An6RJmlFo6S5lI6BAW5YyVBDFCSqIeyICgixxIFxAuYjCZViZUpAhIiqui6IoiggolCEFZMhqC4WOpG2aNGnWO+6HQn+icNuUljZNni/we5Oc/t8+PSdn/M95FbIsywTwC5Q1HUCAq0dAth8RkO1HBGT7EQHZfkRAth+hqukAqhNZlrkwslQoFBf964/UWdkup5OCggIKC/NRqtRo1GpiY+Mw6PUolP7ZoNUZ2bbiYpRKJXqDAQClUsnZrDOs+/Rj1MFamjZpypNPPwN+XLN9/k9cFEVsNhtvT5+G0Wgsu65Sq4lv3BiPIHFwXxoJie0xGAx+3Yz7vGy73cbHH61hy+afWLJ4Ydl1SZKxWm2cO3cWt9vF6YxMREEAP54d9nnZtmIbH65aSWFhIdu3bWXD1+txOEoQRYFD+3/n5ptvYuRLL5OTnYfFasV/VYPClxdC7DYbG7/7lvEvj0OSJDQaDZFRUXz25XrCGjQAwONxAwqCgoLQaDRoNBq/bcp9umbn5eWxfNnSsuGV2+2myGxm9QcrcTqdGAwGwsIaEBYWRr169QgODvZb0eDjsj//7FMyMzP4a+Pkdrv5bft2zp3NqsHIaic+OfSSZRmz2UxBfj7NmjUHICvrDGqVmriGDVFr1JhMphqOsvbhk9/Zsixjt9sosZfgcrkAGPLs0zRv3oJJr08FIKxBA+rVq1eTYdY6fLJmKxQKDIYQ9HpD2TWtVochJIT4Ro3K3hPgYnxSNpTK/KtQhaL0mrKGp0IFQcBkMmLKM2KxFLHl55/ZlboTURTR63XMSZ5HTGwcBoOh/MKqGJ+VXdvIy8slMz2Dw4f/IDMjgyOHDyHLpXP0nTp3xuFwcPDAfj784ANGj30xINuXEEUBURQRRQlJEnlj8iQOH/qDgvx8FAoFY8a9zC29b0WhUNCkaVMK8vN5a9pU3G4XHkGokZgDsiuBIAhkZmaw87ffyM4+x5efraNe/fr0ueNO+g94gJiYWAwhIQQHBwOgUtWOX3PtiMKHKCgoIDMjnXdmz8JozEOjCebuvv24pfdtXNe2LQ3CG6BW/3OW7ve9e8hIT6dlq1bodLoaiT0guwKIoojT6eTUyRPsSk1l7ZrVyJLMdW3bMnLMizRr3hydTkdQUNAlP+90ODh79ixGk5GnnnkWvV5/le+glIDsCuByOdm+bSszp7+JzWbjwYcf4dY+fUhISCRYq0VZOhS45GdlWSY3N4fftm8rXW/X62usWQ/IvgySKJKTm8PRI0dInjObgoJ8EhKTGD9h4vkJm/poNJpyh3qyLDNu7GiClEGkLFtR9j1eEwRkXwKXy0WR2UzK4kX89ut2RFHkoYcfpf8DA2nStClqtbpC5RQXW9myeTOWIgt33X0P7RMSarSzFpBN6eKJ2+0GSnvaReZCVi5/n03fb6R+aCiz5iTToVOny34nXwpRFDl18iT/mjCepk2bMvChh9HUYK2GgGwAUnfu4KcfN5X+f8cOjMY8lAoFY196hb797sUQEkKQlzNz+SYTP2z8DqfDwf0DHiAmNrY6QvcKv5RdZDZz7NgxFs5LBiA3N4fsc+cA0BsMJCZ1YMTIUbRt146QkHpe1egLfPjBKrb8/DNjxr3EwAcfrrHh1l/xS9kej4dvv1nP/rQ0SkrsiKJY9lp0TAyvTfwX7donVKpswePh9OnTHD1ymNDQUIYNf6FCHbmrQc1HUANERUcz/IVR3H7HnWj/VuPUanWFO2CXwma3MXL4MNLTT/H8iBfQarW1QjT4qWwArU5LnzvuQPW3Jnr0iy8R36hxpco8fOgPRgwdglqtZsKkKXS5oWtVhFpl+GUzXmy1kn7qFCveX0bzFi2Ij2/Ent27AYiIiKjUilT6qVMsmPcuRmMer02cxA1du1G/fv2qDv2K8CvZsizjdrs5fvwY/359MpYiC2s+XYckiixaMB+DwUCrVq29KlOSJDxuN+PGjMRcaGbilNfpeUtvtFptNd1F5fEr2W6Xi7S035kxfTpKpZKlK1cRGxuLQqFk6ptvkZGeTmhYmFdllpSUsG3rFkwmE9dd15ZOnbug0Wiq6Q6uDL+RbbVaOXM6k0kTXiMiIoK3Zs6iRctrUCqVKBQKVCoV17Vt61Vnymw2c/zYn8yY/ibNmjdnytRpREZG1poO2d/xC9k2m439aftYMC+Z0NBQxk+cRPMWLS8aPysUigqPpyVJwm6zsX3rL6S8t5gmTZoyfcZ/aNykSaXG5FeLOi9blmXOZWUx481pmEwmNny/iajo6ApL+WvyrUKhAFnG43GzP20fyXNnExSkImX5SvR6fa2t0Reo3dFVEZt++B6Hw8HkN6ZSPzTUKylGYx4vjhrJtl+2UFxcTJHFwo+bNjFx/KskJCSx+qOP0ev1PpHNWqdrtqWoiC8+/4wN33xN9xtvpFOXLl7v9TIZTRw9cphZM48zYtQYvv16PadPn+aaVq0YOWYssbGxtb5GX6DOyna73Wzfvo0Z06dx59338MKoMTRu0sTrcn7Y+B2nTp1EFEXGjhyBVqvl2rZtmZM8j/CICJ8RDXW4Gc/NyWHZksWIosjI0WOIa9iwUuVIklQ2dy6KIl2uv4HFS5bRIDzcp0RDHZa9ZvUqHA4n02f8h0aNm3idNCCKIsf+PMrmnzZddP2PPw7y5eef4XCUVGW4V4U6J9vj8XDwwH6OHD5MeHg4jz7+BCEhIV6V4XK5yDeZWLVixT82CEqiyKYfNrJr586qDPuqUKe+s2VJorjYyuCnnyQiMpLk+Qu9bmoFQSA3N4eURYv4/rsN2O12NBoN6vOzYrf1uZ2Zs+eiVCqRZdkneuEXqFOyC81mNnz9NU6nk8eeeJJmzZt7XcbqlStYuuQ9BFFg1NhxhIaGolAo6Nq9OwoUpdmh55dAfUk01DHZ5sJCvvt2A63bXEvXbj0u2uX5/7BareSbTOxK3cnnn62jVZs2DB32PB06diLk/LZfX+uMXYo6JfvA/jT0ej3DXxhFVFRUue+XZZmCggI2/7iJTz9ei8Ph4IauXRk8ZBhNmzW7ChFfXeqUbFmWUanVPPL4E4RHRJT7fkEQGDF0MAcPHiQiIoJPP/+K6JiYWrM3q6qpU3cVFhZG1+49yp2n3vzTj+zbu5dftmxGFCXu7z+AQc8NIa5hwzorGuqYbJ1Oz7333X/JRY78/HzycnP59pv17N6VSm5uLjf37MVNN/eka/ceREZG1kDEFcNut7N4wTx639aH+PhG/5ggkiWZI4cPodJoaNOmzWXLqVOyg7VatDodCgV43G4EQaDEUYKjxMF/v/qCRfPno9aoSUzqwMrVH9GqtXdZKTVFQX4+Ke8tZtGC+dx1T19mzU1Gq9WiUqlQKBQUFxezYvky2iUk0bJly8u2Thdd/euRzb6GLENiUhJdu3VHpVKz5oNVbP1lCyaTkXxTPt169GDhkpTS1KPWbdDptEiSVNNhV4i/Otn2yxZeeH4o3bp35+FHHyMyMgqn04Hb5cZusyEKQvmyPW43e3bvZuXyZdhstuq/gyrmzJnT5OXmMGzwIAAyMtLJzckpe3136k7ycnNrKrwrwmq1lP1hlpSUkLrjN06eOM4PGzcyYdJkIiOjCAoKIjIqmuD/k/tWJls8P/uUm5tLYWFB9d+BN8ggI2MuLMThcAClExrBWm1pvpcsU1JSglur5cyZ0wAEBQWVnZx0gQuv+Rpul+ui2i1JErZiG7Ik88PGjXTt1h1REBAEDw6HA61We8kJnzLZwcHB3Hb7HdzcqxeyVHuackmWkSQJSRR5fshgdu9KLcsZi28Yz6Q3pnIgLY3VH6ykZ69beHvmrJoOucrJysqi3123I5w/i0Wt0dDjxhuZMGkyjZs0RaFQkJl+ki2bf6RN69Z07Nz5khsdymRf+AXWpqGHIAj8un0bs2a8jSSJKBRKBg8ZSkxsLL1v7YPBYECSJP48cgQFCtRqNQYvFz18Ab2h9KSGoKAgEhKT6Hfvfdw3YAD164eWSX3kiSd56NHH0en1l025qj1mzyNJEkVmM2fPZrF2zYcYjUbUahUtr7mO+/sPoG279kRFR5e932Q0YjTmlZ10WBcJMYTQPiGR+/oPIDEpiS7X3/CP90RGlj9jWGtki6KI0+EgKyuL1J2/MeOt6eh0Oib8azKPPv7EZT9nt9v58INVF23Oq2uER0Tw3w3fXXE5tUK2JEkUFOTz4qiRnM3KQqVWMfi5IfTqfSuJSR3+7+fqsuSqpkZly7JMTnY2Rw4fYlnKEg79cZCkDh2Z9PpUIiMjCY8IR62+/O6KwoICZr71Jm3aXOuzPe2rSY3IliSJkpIS8k0mli9LYeeOHQiCwFPPPEv/gQO59trryi1DlmW2b9tKfr6J/g8M5JOP116FyH2bGpFdYrezd89unhv0NCqVimHDR/Diy68CFVs3lmUZj9tN2r59mM1FDB46jG83fFPdYfs81SpbFEVcTicAe/fu4btvSoUcP36MYquVvvfeR+cu11928eJyCILA/v1pHPvzKA8+9PD5/VrVcgt1imqTbbPZyMnO5u3p00CWOXs2ixPHjwMQGhpK23btefnV8cTExnm1vVWWZVwuFzOmv4neoOeBBx/yufSgmqLaZBcXW1m7ZjWpO3fgdrku6jXHNWzI9BkzadrM+xwxp9NJ2u+/k5uTw/CRI2kYH1+VYddpqi2xKiqq9NySZwYN/scJBI88+jiNmzStVLl7du1i/CvjaH1tG27q2asqQvUbqk22QqFAGaSkfUICOl3pFJ5CUTqlGR4RUakN69nZ50hN3YHdbmfSlDeIi6vcLg9/pVqacVEUMRmNLF64gKNHDlE/NJSu3bvz67atRMfEeJ3iK3g8WKxW3k9J4dftW3ns8SeJjYursdN9fZUqly2fX26c+fZbfLP+K8LDw1m77gvCwsJY8f5SCgsLiYnx7rQ/m93O+0tT+OqLz+jWvQcTJ0+p6rD9giqVLYoiFksRUyZOICMjnSlTp5GYlESjxo0JCgpixKjRnM7MpEF4eIXLFAQBq8XCuk/WEhUdQ/+BD1ZlyH5FlckWBIGc7GyS587mxInjPPPsc9x59z0XJfJpNBoSEpO8KjMzI503Jk+iQYNwJk6eQoeOnaoqZL+jyjpoRUVmli55j22/bOHpQYO5u2+/CmdsyhcSFCSpLA9OEATycnNJnjuHzIwMxr3yKp27XE+D8w9UDeA9VVazXxk3ltOZmUyZOo3et/Xx6uA4QRBwn1+PvpBDZbVaeebJx1Eqlby7cBHtExJr9GD2usAVyy6x29m373eyz52jffsEet7SG4PB4NX0p9ViYebb0ynIz2f0i+NQqVQkz5mNXq9n6PPDad3m2svmVQWoOFck22YrJjs7m9kzZ6BWa3hq0LOVamYLCws59uefHDl8CIulCJ1Oz4kTx5mbPJ/2iYmEhoZeSZgBzlNp2ZIkcfDAAf79+mRcLheLU5bRtl37SpW15eefOHhgPwC/791LZGQUo8aMJbFDh1p3/qcvU6kOmsfjYe+ePbw7dw4oFCx8L4UWLVpWKgCnw4Hb7bnomsVSxNo1H2IuLCx7nEOAK8dr2aIoUlJi543JE1Eqlbzz7nzatmv/j3O7K8KFxyBt+Hr9RdclSSI7+xyvT5rI2awzXpcb4NJ41YxLkoTNZuOHjRspthbz0COPVerEfUmS8Hg8OEpKWL5sKWZzIVqtFrVGg0ajQRuspfP119Oi5TXk5+fTouU1Xv+MAP/EK9lOp5Off/qRt6ZNpWev3tzTr1+lfqjL5SIzI4M1q1fxy5af0ev1xMTEcuNNN/HUoGcJDQ0re2TylZzqH+BivJKdk53NJ2s/ovdtfXj51dcIC/Ou5y2KIkVFpeeefPn5Ojp26syIkaPp1r0HmmANISH1CAkJqbVHOPs6FZItCAIWi4XkubNxOp3c07cfUdHRFc4wETwezGYzRmMec2fPIic7m/CICIYMG05UdHRgsuQqUaEOmsNRwjfr/8ueXanExsVxx113V0i0LMt4PB6sVivz332HAff2Jf3USW7u2ZNZc96hUePGAdFXkQrVbIfDwYplS4mKjmHEqNEVLryoyMwnH33E9xu/xWg00qJFS5IXLKRhfCN0tfCxCnWdcmVbLRZ2p6ZisVqYMHkKLcvpGUuShNVi4eDBAxw5fIiP166hc5fr6f/AQHr26u3VsywDVC3lyjaZjKxc/j7t2rWnVatW1Dt/LtgFZFlGFEVEUcDpcGIttrJi2VL2p6WRk51Ntx49eG3iJGLj4qrtJgJUjHJlf79xIydPHKfvvfdf8mEpgiBgzMsjO/sc27dt5f2UJYSGhdGxYyfmvjuf+EaNAjW5llCubEmSUGs0PPDgQ4TWDy27lp9voqCggHUfr+XPo0cpLCwkOFjDoOeG0KFDR5I6dKRe/fqBDlgtolzZKpUKpUKJ2+XiwIEDAMiyxIJ572IrLsblchFSL4TY2FheenU8DRvG0yA8vFZt6g9QSrlGWrdpg06nY9hzg5DOH7+hVCqIjIqm96230TA+nsFDhtbqp94EKKVc2T1uvJHP13+NKFy8DzpIFYRKpUajUdeJQ1z9gXJl63R6dLpAfnZdIFAl/YiAbD8iINuPCMj2IwKy/YiAbD8iINuPqDOyo2NiiajAc0H8GYXsq6fJ/40LtxHYInR56sxqRUBy+dSZZjxA+QRk+xEB2X5EQLYfEZDtRwRk+xH/AyNPq8Dc0YJRAAAAAElFTkSuQmCC)
ii) ![](data:image/png;base64,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)
iii) 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)
iv)![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAI0AAACFCAYAAABmDXvIAAAMx0lEQVR4nO3deVxU5R7H8e9ZZobBEnJJRQUFLZWy1DRw6ZrXa+WS+75keXPHzC1zS8stK9vu9XZfaJSZlb60brkVoiTavSlopYGSkshWuMCozHK25/4BM6GS8ujAIPN7v17+NQxzzvDhnOd5Bs8RGGMMfo4xBsYYDMOA++0QBAGiKEIQBAiC4OMtrFpkX29AVcAYw8n0dOxP2ocO0R3g0oGjKSno1KULIiKaUTRX8atoDMPAW6tfx9Rp02EymTwxCIIA2WTCd/uT8ONPR1BU5IQsSXj00W4UTBlEX29AZWGMQdM07NqxHYrLhdJnZUEQ0KhxYzw5ZAiOHDyM9NQ09B/YDyGNGlE0ZfCLaAzDgMvlwtCB/ZCbk4P5c+fg6qGcKIowWa2wXbLB4SyC1WqGKPrF28PNL94VxhhcLhfS09PhcDiQnZ0NTdNgGIbn8YICGzbHxSE0rClCGjTEJxs242JBwTVxET+KZkCfXnA6HDAMA8eOHcULM2dAVVUAxUeihF1foajIjoUvz8f0+fNxsbAQ8Xv2wjAomqsJ1X3KrWsaMjIy8NSo4cjNyQEAyLKMqOiOeHn5CoSFNQFQMu0uNeVGyZTb/Y/8odpH43A48PexY3Do4PdQFAUAPGsv3Xs8hrnzFyA0NAySJJX5fBoIX6va/goZhgFVVXEgaR9yc3Og67rnMfdC3r7ERHyzcyd0XfeEdPU/cq1qHc3+pH1447VX8WtGxhXRuGmain3fJuLE8TQfbOHtq9pGAwCHk5ORl5cHq9UKs9kCWZYhCAIkSYbVaoUlIADHjv6EM5mZvt7U20q1HdNomoYzmZnIy82FqqlQFQUxUyZBcbkQ0awZ5i9cDFEUAAi4t0UL1Ktf39ebfNuoth8jSJKEsCZNEBoWBl3T4HQ6IcsyVEXBnXfWRFTHjpBKZkWSXG3fhgpRbd+t4tNQ8YxIFEWomlYydS6eSptMpj+dMZHrq9ZjGlIxKBrCjaIh3Cgawo2iIdwoGsKNoiHcKBrCjaIh3Cgawo2iIdwoGsKNoiHcKBrCjaIh3Cgawo2iIdwoGsKNoiHcKBrCjaIh3Cgawo2iIdwoGsKNouHkvnysP6NoODDGoOs6NE3z63AomnJyB2O329G9axcUFRVBU9VKj8d9bR3F5YLT6SzzEioVjaIpJ13X8VteHgb374vf8vLQtXM0MjMzKz0awzBgsxVi5YpliFsbi6LLlyv19QGKptxOnTyJGc9NRdaZTETedz8u2myYHjPliquEVobz589jzbvvYMvmTdi5YxvOnKn8a+tQNOUUty4WKckpEAQRq99+F4ZhoLCwAAe//x+MSjxFHE5JxvtrYxEeHo4FLy1Bi5atKu213SiaG1AUBd8d2I/0EycgyxIGDBqEoKAgPPXMOBQWFGDpksXYu3dPhR9xNE1DdlYW9uyOR+R992H6zNlo2+4hn1x5lKK5DsYYUpIP4dXly5CW+jOGDBuOadNnICg4GDNmzcHT457FyV/Ssfq1Vdj3bWKFRcMYw0WbDSuXLcWObdvQtt1DeDgqGrIsUzRViaqqSD50EKtWLEP6ieMYMWoMJsdMQ61atSAIAgICAjDm6WcwaUoMsrLO4HByMrSSi1l7k67rsBcVYc6sGdiTEI/7W7fGkGEjYDKZvP5a5UXRXMU9pT118iTmzp6FE8ePY8CgwRg/cRIaNAiB5LnYo4SgoCC0a98ekihi65bN2L073qtrOIauQ1VVjB0zEt/tT0KTpuFYsnQ5WrZq5dOreFE0VzEMA2fz8zFu7GhkZp5Gz959MOfF+ahTt+41XytJEqKiojFj9hwUXLiAJYsWIHFPgufy+beCMQa7w4GRQwcj9dgx1KlTFx989DHCw8N9fn1jiqYUwzCgaRoKbYUoLCiAyWRCcHAwgoKCyvzNFkURAVYrhg4fgSkxz8HpcCJm8kSkpaZecZc6Xpqm4fLlyxg/bizSUn+GNTAQ27+OR+06dSD78LTkRtGUcK/4/pqRgb49H4csyxgybDhmz513w+eazRZMnDwFT/brB1VVkZOdBUVRbjqa/N9/x/PTpuKHw0fQsFEj7E06gMAaNarMPRqqxlb4mPsIk5J8CCOHDobFYkGfvv0wb8FCyOW4XKwoipBNJkQ0a466de/G3NkzkRD/DVRV5ZpRaZqGzNOnsWrlchxISkKryEis/WA9rNZASJLk89OSB/MDuq6zS5cusftb3sPCGzdkA/v2YZqmeR5XFIXtTUhg0Q+1Zfc0DWUvv7SIOZ1Opus61+u4XC4Wty6WdWjTmt3TNJRt2byJKS4XMwyjXM/POHWSxUyawFpENGXDBg1gJ46nlfu5lYmONCieXseti4XNZsPYZ8Zh1gtzb2oNRJZlDB85GhMmT0VgjRpYsewVuMpxmtJ1HdnZWXj37bewc8d2dIiKwosLFqFpeETVObqU4tfRsJLp9ZdfbEXGqVOQZQkTJk2B+SYvTO2+qPXQ4SNQ886acDqceG/NP4pPUdcJR9d1nMnMxK4d26HrOjp17oLWDzzg07WY6/HraBRFwaZPP8F7a/6JCxfOY/6ixahxxx0Qb2ENRBAEWMxmLF2xEgDDZxs34p03V0MpYxrOSm7GejY/H6tfXwUIAp7o2Qvde/S4hb2qeH4ZjfuHtWPbV3hr9es4m5+PeQtfQq/efWCxWG7plOC+XXNUx05Y+8F6OJ1OHDmcAkVRrpiGs5LZmsvlwqTx4/DTjz8iKioa8xYtRlhYmLd2FUDxQF/Xdei6Xq6BufsI/Kdf68PxVKW5eiDc54ke7MsvPmdtW0eyFhFN2McfrWd2exH3wPdGr+lyuVjKoUOsZfNw9uKcWczpdDJN05hhGExVVVZUdJk93O5B1qp5OBs6aAA7f+6c53FvMQyDOR0ONnbUCJaXm8vsdvsN91NRFBb/9dds546dZW6LXx5pjh09ipnTp8Fut2NyzDT0HzgIVmugV9dBRFGE2WzGXbXuQoDFgi+/+BxvrHoVdrsduq7jos2GPo8/hos2G5qGhyNu/QbULFlE9PbgV9d12GyF6NHtL+jaORrnz52DzWYrc0nAMAzk/56PDR/GIS0tDS6n89rbUXt1624TjDGoqoqgoCDUr9+gXGsxN6txaBjWxq3H3XfXQ9y6WGz69BPk5uZg7OiRyMnJxr0tWmLz1v/AbDZX6OdJhlF8m+nz586hY4d2GPfUaKSlpuJsfr7naxhjKCqyY807b+Lo0aPYtf0rbN2yBYrLdcX3kvclJvrk70wrk8EMqIoCVVHA2B/jilaRkQgKCsK+xL0QxYr5gRmseDzRtVs3vL82Fr+kn0DC7ngcT0uFrut4dsJE7N+fVHyEgfen1wwMqqLAZiuEpmmen/UPRw5j2KD+eKJXb0ybPgMNQkIgiiKsARbEPD8LWVlZaNM+CoOGDLnml0poEdGUuVxOr29sVcNKDUDd3KeBil4LKX7J4v/64n4tVvJAZdxgtax9B0oG7bIJPXv3RnTHTujW/W+oXbs2LlwowJznp6FN+2hMjZlyzWlbNplN7l2otljJbMA9e3Cvp1TFhTNvYwwwDN2z/6XDKY4Y2JuwG4GBgXj0r92LIy71uPvIVDocecGixdA0rTL3o9K5xzArl70CRVHQqHFjjJ842S+iAYpXvGP//S/k5eZ6bicNFB9pOnV5BD0eexyduzyCevXqAQAsARY0CAlB8sH/4tvIlujyyCOwWCye7ycoisIq86/pfYEZBpxOJzpHtYfD4cADD7bBx59trjKfGlcoxuB0OTFq2BCkpaaCMQaz2YyWrSIx9bnpaNw4FGFNwiBJsmcgrus6Tv+agbNnzyIkpCEaNmp0xSBdrqpL1d5kGAY0XS9Z6RU802F/uIclYwy6YcBkMsNkNsNiseDDDRsRHByM0LAmZR5tJUlCRLPmiGjWvMzvWW1vfEr+IEkSLBYLdsXvQc2aNXFHyUclN3t6pmiqOfffM6/f+CkkSfLKKZmi8QPu07C3Bv4UjR/w9izRD6YPxNsoGsKNoiHcKBrCjaIh3Cgawo2iIdwoGsKNoiHcKBrCjaIh3Cgawo2iIdwoGsKNoiHcKBrCjaIh3Cgawo2iIdwoGsKNoiHcKBrCjaIh3Cgawo2iIdwoGsKNoiHcKBrCjaIh3Cgawo2iIdwoGsKNoiHcKBrCjaIh3Cgawo2iIdwoGsKNoiHcKBrCjaIh3Cgawo2iIdwoGsKNoiHcKBrCjaIh3Cgawo2iIdwoGsKNoiHc/CYaURQhSxJMZhNkmW7deSv84t1z32Y4KrojXIqCiIgIr98M1J8IjDHm642oaIwxGIYBXdeh6zokSYLJZKJwbpJfREO8y2/GNMR7KBrCjaIh3Cgawo2iIdwoGsKNoiHc/g/9YhJH3sfr2QAAAABJRU5ErkJggg==)
physics-General
physics-
The speed–time graph of an object moving in a fixed direction is shown in figure. The object
![](data:image/png;base64,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)
The speed–time graph of an object moving in a fixed direction is shown in figure. The object
![](data:image/png;base64,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)
physics-General
physics-
Consider the graph shown in figure which of following is correct?
![](data:image/png;base64,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)
Consider the graph shown in figure which of following is correct?
![](data:image/png;base64,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)
physics-General
physics-
How far a stone shall free fall in 1 second released from rest? ( g = 9.8m/s2)
How far a stone shall free fall in 1 second released from rest? ( g = 9.8m/s2)
physics-General
Maths-
In the figure rectangle ABCD, what is the probability that a randomly chosen point that in ABCD lies inside the triangle ABE is
![](data:image/png;base64,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)
In the figure rectangle ABCD, what is the probability that a randomly chosen point that in ABCD lies inside the triangle ABE is
![](data:image/png;base64,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)
Maths-General
Physics-
A liquid column of height 80 cm at 0°C balances the same liquid of height 80.4 cm at
is
A liquid column of height 80 cm at 0°C balances the same liquid of height 80.4 cm at
is
Physics-General
physics-
A glass rod is measured with a zinc scale, both being at
appear to be a metre long. If the scale is correct at
, what is the true length of the glass rod at
a of zinc
a of glass ![equals 0.0000085 divided by blank to the power of 0 end exponent C](data:image/png;base64,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)
A glass rod is measured with a zinc scale, both being at
appear to be a metre long. If the scale is correct at
, what is the true length of the glass rod at
a of zinc
a of glass ![equals 0.0000085 divided by blank to the power of 0 end exponent C](data:image/png;base64,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)
physics-General
Physics-
On a hypothetical scale X, the ice point is 40° and the steam point is 120°
For another scale Y the ice point and steam points are -30° and 130° respectively. If X-reads 50° The reading of Y is
On a hypothetical scale X, the ice point is 40° and the steam point is 120°
For another scale Y the ice point and steam points are -30° and 130° respectively. If X-reads 50° The reading of Y is
Physics-General
physics-
A piece of steel has a length of 30 cm at
. At
its length increases by 0.027 cm. Its coefficient of linear expansion is
A piece of steel has a length of 30 cm at
. At
its length increases by 0.027 cm. Its coefficient of linear expansion is
physics-General
Physics-
A metal tape gives correct measurement at
. It is used to measure a distance of 100 m at
. The error in the measurement, if
is
A metal tape gives correct measurement at
. It is used to measure a distance of 100 m at
. The error in the measurement, if
is
Physics-General
physics-
A steel rod of dimensions
is tightly fixed between two supports and is not allowed to expand. It is heated through
. Thermal stress developed is
![alpha equals 18 cross times 10 to the power of negative 6 end exponent divided by to the power of ring operator straight C](data:image/png;base64,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)
A steel rod of dimensions
is tightly fixed between two supports and is not allowed to expand. It is heated through
. Thermal stress developed is
![alpha equals 18 cross times 10 to the power of negative 6 end exponent divided by to the power of ring operator straight C](data:image/png;base64,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)
physics-General
physics-
Coefficient of cubical expansion of a solid is
If the temperature is measured on Fahreheit scale, numerical value of coefficient of linear expansion of solid is
Coefficient of cubical expansion of a solid is
If the temperature is measured on Fahreheit scale, numerical value of coefficient of linear expansion of solid is
physics-General