Physics
General
Easy
Question
The upper half of an inclined plane of inclination
is perfectly smooth while the lower half is rough A body starting from the rest at top come back to rest at the bottom, then the coefficient of friction for the lower half is given by……
The correct answer is: ![mu subscript s equals 2 tan space invisible function application theta](data:image/png;base64,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)
Related Questions to study
physics
A block of mass m =2 kg is resting on a rough inclined plane of inclination 300 as shown in fignre The coefficient of friction between the block and the plane is=0.5 . What minimam force shald be applied perpendicular to the plane of block does not slip on the plane ?(g=10ms-2)
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAPQAAACACAYAAAA8nEQpAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFxEAABcRAcom8z8AACQ+SURBVHhe7Z2HV5xplt75SxzP2ns2zNhe2+fYnpkzuzN99hzvzs6O7WNPbM+6W62c1a0stbqVW1JnpVarW5kMIgkQsaiioAqonCNQBVSRikwV4fG9L1VQIJAAdUtAvb9zrgJfUfn57nPvG760yYkJTHFMckwiGpvEwOgkugen0N43BVd4CqYOoKl1GmrPJGocUTy1jOKJYRCFzX3Ia+xGjjqEbFUnMusCyFS0U7Qio9aLrFoPchRO5NfZUVRnRZnSgsp6E2obTFBpzWhsNqNZb4XBbIPF6oDd4YLb7YHf50NbaysCgQA6OzsRCoXQ3d2N3t5e9A8MYHBwEMPDwxgdHcXY2BjGx8cRi8VETNBrmaTXMTU1JWJ6eno2JK+YcR8GLHl4cDsDVx+1wNkzFj8gWcioIRuKk3+Lt3Z+gC3pvbD3xQ+skLRobIKEMCGEHI1NYXhsalbMztAkDIFJqH2TqHVOoMIaxRPjKAp1g3jcxGIOIae+g8QcQFZdGzJrfSKyFF5kk5hzFW48rnOgWGlDWb0FVWoz6jRGqJtM0OrM0BstMFtssNmdcLo88Hh98PtnhNzR0YGurq45Iff3Y4DFPDQ0K2YWcjQanRVyspiThSwF/ZqI+jBoycHdrx7is/vNcPaNxw9IFjJGgq49+lO8ufUE3nrUB1ckfmCFpA2OzWTkvmES8tA0gv3T8FBWNgcn0eSLQuEaR5llDIX6YeQ3DyKnMYKshh5k1XchS8lCbhUCzqpxI6fGidxaJ/JIxAVKB0pUdpTX21HVYIVCa4FaZGQzDCYLZWQbHA4HPG7XTEZua0MwGBQZORwOzwo5EomIjDxEQk7OyMlCXpiRJWuBaUwNu9Gjy8K9r+7hiwcNMHQNIzolP5/50PsxFcVA0yOUHHoDv3/7IN7+xkfv1SQmVvFWpXUMcDaehjs8DUvnNHTtU2j0TkDpHEeVZZis9QAKyFrnkrXOJmudqepChrIDGYoA2epWysicjV0kZAceK2xkrW0orbeiosGCGo0FyiYLGlqsaDLYSMhkrW12OJwOstbuuJBb5wm5p6cHfX19s0JOttZLZWNprdciMYz12OGtf4z8B+m4l6+C0hVGmJKH/ISSmaL0HEBQdQ8PTm3Gzl1HcehmDSrtA+iLxW+yAtK4RjZ3kIh9U6hxTqHcGkOpaQzF+iEUNvWTrQ4LW52lbI9nYz/VyBRsrYWYPcijOrmQ6uQnKisq1RYoNGbKxjO2Wke22iRstQNOJ9XIXqqRW/1ob29/RsgJW83ZODkjPy8bLxaStUAM45FOdDjNsOpaoLe4YQ/2o5ccofyEkiFBj3ei26mGsqwI+bmFKFXoYGgbRGQ1gjYGJqDxxVBlj6LIMIa85hHkaQfIWvdRRg6TkIOiycWZOKvWLbJxDmdkbnYJITtJyHY8VVtR02iBqsmcVB9bYbfb4XI54WUh+2eEnKiPFxPyyMjIkkJeWB9L1jL0GdFnxU1Xjgn67CYm6UQsP7Znmabv9WRMfN9nyskYYpNUsqzivUrTesegdAyjjKx1vrZP1MfZ9WStlZ3IqJux1Rnc7KIamevjfIUdhWStS5RWlJG1rozXx/XNVmh0VsrINhKyHXaHk2y1Cz6fF62UkQOBGSGHFml0JQt5sfpYWmuJZHmk1TsGUWPux5PmMPLUQWSTtc6ua5ux1sJWe0TkKlwoqHMIIZerLKhuMKNOa0IDWeuZRpcVFisL2QWX2wPvgkbXvKGnJTJyYvhJWmuJZHWk1Vn6UGUIo0QTRK7ST5baS5baPWOrRUZ24jHZ6iKVA2Vq20xG1sx0rJue6Vi7KSPzGHIbAiTkruc0upbKyIsJWCKRLI80pbkbVfoulDS2IbfOI2rkPBLy49p4x1plE/VxdaMVyiZrvGNtnelYU0Z2kLVmIfvJWrdzRo5PBnlRx3opa71QzFLQ/Ppnak8qqySS55JWb+5CtT6I0kY/HivdomNdpLTjCVnrinozarljHZ8I0mK0io61Nd6x9ni8lJH9JGTuWFN9HJppdPUmNbqeN/SUXB8vJmT5/SU5T9CJb6AXfVSu9ERGMDIxhcn4MYlkIWkN5nYo9K2o0HjxpN5JNTJ3rG0zGVlrgUZngd5ohtligc1uo/rYSfWxZ16ja6ZjTfVxIhvH6+PhYfoCztrqmfp4KRFLFic2FEGPwwp7cxPMbh/aR8YxEj8mkSwkTWPyQK13o67JiRqNjTKyFapmGxp1NrQYbJSR7bBTRna7nPB53VQf+8lWxzvWotFF1jocIntNWWSQ6mLKwrEoiXiM/k118sgwZWYSdYwyc0LIy6qT+ed8+2m6LVlOHvqIcTufMtTGGfqYotc5hWiMXiH9cz70mul1jtD7GtJr0VJTBRWVOs6hUQzFbyGRLCSt2WinmphCbyVbbaG/KSNTfWyyOigju+ByeeD1+igjtyIQH0Oe7ViLjEzRF0K43QMfzwBrDyM0wnPDKSMPhtHfFUCgsw+9A9G4kIVWXwyPzUUjiHQH0e5vRyDYhS563HBnGN0DIxicoJoyflO68czt6f4nWSPrQvCTmBiPYCDUjnYvlS6BbnSP0s/4NcSGMELvaU9XCJ2t7Wiz2mDRm2D2tKFjLAo5I1qyFGksXm5wGc1WmM2JjjWPIbvnhLxg1dNso2uIu9VUHw/3osusQGPeHWQW1+GpZwyR8RgQcaDL3ohGUwC2DqqZn8lCzyOG6Wgr3E3VKMl8giq1ARaXHU5DMyzuIDyUpsZm74+kHRvAKNn8/qEpjJPY1zb0xKeGEen0wa2pgqY0E4WVDaiy96NnqBf9QRcM9WSx1QqYTTpo7V3wdA5jaHQM4yT4Fb2NkpQizWy1w2rj8WNudCUNPbW1zRPyokNP9AUTTa6JEfS5GtCU+SW+vnoLt56YoA+NYiTiRq9DBbUhCFMgMfOFrPNoRGTuYFsrWulxRLQGEQz1Y2CcspR4apyCvTDXFuLRl5l4ojLBGe5EwGOHvz2E4CgQnc3EJOhoEP09IbSFyaYuFPRkDBMj/VTb91C9T7/rb5t5TQN96Ax20GvsFdPsxK9NjmM8QmVEVwc6unrQ0z+EYTo5zd4lOQGM0fPs7kRXuB99lFXFZMYJul1vGJ1d/eQg6OQlbkziGx/AYA+5mnAPwmQrRsUdsaMg69zThaBVC7cyG+U1DXiio/ts1cOjr0dxWQsM2mqY9AqUqFphD65iHuBzGKLPkJeo8rwA2cPYOKRxNna6XHB7yDL7vEuuQ144hjw7EYS71VQHjna3w68qwdP713EvIx+5Wj+c7V70Bc2w+vrgJaHNfG3GMdpLNtLUBF1jPdQNDRSNqK/XQWehk8hgFDOrZlkSQTgbq1DwzWPUUl3vocfu6onQcxiLD+HQSWIihuhIL8bCRnicVrTYIwh2kyijE2K1irjZxCDGw1Y4rDooVVpoqR5tatKgwWhGk1oFrdYIY4Ay5jjV+/0B+CxGmBuUaNZqyF20wROm1yruiU42w/3ob3XAb9bAQGWJqW0APfT+jITd8LtsaGm2wGyn0mRwHMNDJHifCS5LIz0vD6xBci6zS4K5d0Ang6FODDkVaNGZoTS0oVNXAkNdBXIaOuEOOeC11SA3uxEaQ3jupPKS8IiDQa/H0/JyOok7Raki2RikuV1ueFjMfr/Iyh08IWSxdchLDD9Ncl1MdzTW041OvQb25hJU1BThQeZT1NQpqaZ2wNw2hLaehKCpvh7qRthPj+vgRRt2sXDDZvPA00qPSSlsJhfxl6wTHm0VCm89RGlFBero5NNo7UTn7EL5MQx3B9Bm0ZAAi1BRUYrHZc2oUzvgag2jNzY9c19TvYh104mjVoGCQiUMjaVQKWuQ/6QBLY1PSdANKK33w+8xIehpQnWtGfrqcljri1Gg9KLBx1mY5RRGh98FndoILz2my2uDWtcKs1ILn44ETpnfrG+ARUXP1RpAo94Ba20JtAY1NK0heDtj5Gr4CSWYRKyHTlRV6SgopuejsMGryEIzPXa2LgL/IL02EnTO/WrUadq/k+42Nyibm5uRlZmJosIi4cZkht44pHGNnJii+bwFE/OyctI4MuUZIdTRcDdCZjOClKmcASOUhRkoTL+Lgpp6VFv70dqfEDR9icn+9nW2I9Dqg5/D30pfLG6eJVtuFjTVjlRDF339CGWVVainbNJkSxY0ZcGeIAK2Jlg1JaiqKkfBUx1UjS542qlEIEHP3FcPJiNqKKpUKChqRptHgSatCjl5ZHdttbBaGkjcFjhMGrRR6VBSbkBzRRlc2nKU6rpATpggJU5aYGxpQEGJDf62AKLjPXRS8kCbWQB1SSU04Qi6glq01qUju8aGQqULjvoyNNFJo1Jnh44K/75h8YTiTGEi4oFf8xh5+WXIyKuDq/wuWmorkK0nQQ+0kaCrkX2/FnXaQNy5rB4+KRt0OmRmZCIrKxtGo0l8xpKNQ9pSIn7eZJDE0NPU7PjRNEY6SVgtOriCXeikL3qvpwp1WTdw63YOchuCcM9+bzhD96C7jVyBi+p2F1l+J33x7V74SIS8vG4mQ5Plng7Aoa5A3tf5qG5ywh+NYWA0ionoTIXKj8tbJ3G3ONprhs/jgN41iK5eHt7iIa/ESaQbE731UNDJpbBUj3afErpmEnFBC7x2BaxGFfJKLLDTc+lqbUZVYTnKs3IpiyuhdPfDJ0TIRbseuoYKZGY1QW/vwiid3PrCAZgK8lGVUwwlFfAdnTq0kUDza12oNpMTcTbAVPEQmTlFyKmn96En8Z7R+0fPPTYWwWjEDm2DFuV5lQgo0mFsrBXvmavdDI+5mk48zdCYuvkdWTV8Ita1tCArIwO5ObkkZqP4bGV23likcaNrYTZOZOLFhJz4AvDfc9+FKCI+Gyxki9Umss4kpth4BzrU+SinL1BeQytMfQlxTWEyOorRwX5E6LH58UX0RhAZpBMIjzOL20XpW0gCLc/CnU8e4rGKalS6g/ijiz/noN+IdWGgrxvBXrKVC4vNSRJfoAKlRU/xMEcFu6kcSkUVHmQoYW4uhUZVhrtZWuhtZgTcNSi68y2++fQa7meXoLCpDc7eCXpEutPJNri1T5D/1V0SNZUWOg90bjpeV4LGkhwUqs1QN6hhVVei1hxAgz0Ib3MlDLUPkVv0BOkVPthEc4tPVhH0drRRjWyjE1ELGlvod9U29PqayM43orSsEU11pWjW1KCkoR22jtUPVvF8AD2dbNlm52RlwWQwiM9asvFIYxuWyMjPE3IiFj+jRzHU4YVHQ3Wkk2pR0qLIsmHKeFYNdN5ueChDr6z1Qvcw5icB1VDmoprU0IYA/Wjx+6CfTgyLySxDo1OILUxlk30YC7WgSd2EKoWJnIEWRkMLKmuMcNs1sJqaqO63wGXTkpgqUZxfirzcEpQ+rUZprRFGfz/GxMlkDBF/CwzFmSjIyUOe0oxGdxghP50IzCrUNRqhUhnhtDrg7R0k208ZuUUFh00FrdWORiNl8O64oKmuD/nssGhmnovB2Q5P1whGowOIhLxUQmhhqlfAZLHA3DGG7lX6bf5sjSTgLGGzScyUmfmkLdmYpLGt5kjUxosJeSYbz8WzkPWNRTFOX5TR8agYThK3mopSNh7GyPgEyEmvELoH+v3oyBAGI3TCIatNJfHSxJ/bnM1OgiedTNDrpOc3NEwlxDi5EHrNQ0N8AmNHQj8nhzLWrkcrZUeVKQhroA9dbT7YdSY4vR3op3MGv4SpGJ34+rsQ6uwicQ5igOzABE+iGY1goLeHShf6e5jeC3rfxsfpMfrC6O/tRu/AEJULXArws+OIYXSgF72hToTZnYzwonY+wmUEPa8hcjC9feRa6PmxOeDXsUL4xKyjmjmbM3N2NgwkbD5pSzYuaQuzcbK1XlrAGxF6nX0OtBnrUKNqRl2zFRabCzbKnIHuAYzS4Rc7jBnZLXzHJif5fYz/J4npKX6vJ1e1GdyLYMfFQ1NZmVnIpszM/5Y2e+OTxkJeLCOnHiTX8RC6vc3Q1FThaXkNlM122MgGr2Zvp9fJCInZaDRQZiYxZ2aT5SabPSxtdiqQlhBxamblBUyT7R0bxGAfWefuHvQNDGOYfP5q7O7rgksnPdtsyspss/nfo/MHvyUbmLTFRJyygl7nsKU2GI3CZnMTTE82m5uektQhLf63ZJ3DzS4eW+bMzILW6/Sym52CSEFvAKJks7mDnU0Wm4emuLM9NDRvSpokRVi3gubuPM9u4+AvdKoyNDwMk9FEmZnEnEk2u6VF2uwUZt0Kmr+0FrMZTRoNXA6HEDaPp3O3PlXgXWBmbHa26Gjz1E4ea5ekLutW0LxXmc1qRXlZmejm5ufmoU5RJzZk4HH1jQ53s80mo3jtnJlZzDIzS9atoPnSKt2UlXnCRFlpqZgNlUeirqyohFajhZOydnc4LIbjNhosZrvNhtzsHGRmZAgxy0kjEmZdN8VYrPzl5szEmzK00Be7pLgEd+/cxYP791FVWQmH3S7GlLkLvJQdXzhst5bh3gF3sLmTnZmeIdY2y262JMG6FvRCeMUYb9agadSgqKgIt2/dwrkzZ3Dmww/x7Tffip8vZks5u/EGiHylD57j/TLwFsY+3vTP5xW7vHyX8HMvoxLj7OkzuPTRJaiUKgxE5HpmyRwbStAJONtyxi4pLsbZD09j146dOPTeQXz68SfIy8mBur4eLqdzVtwsaP4ZLy1U1dWJedCrgZtyFU+fipPI+bNnUUf39V3BS1zLy8tx6OBB7N29R2xSwFtESSTJbEhBM2yvWQS8GwtPf8zPy8OFc+ewa/sO7KS4fOkSlCQ4XovNWxNnpKdj89ubcOjd99BCNnaltTdbeq1Wi+NHj+En/+1H+NF/+a/iMXgDiZeF77v0yRMcOXQI+/fuFU2wnu5uTE6lTkdfsjw2rKAXEgqHhIDv372HK5cukw0/TQI/L7I2/73lnXfwYxLhT3/8E3zw/imxbni5cGZW1Cpw8sQJ7NuzR2TRzZvewe5du/DwwcOXyqQRstRzmXm3mAnWSScgiWQxUkbQCTjzcq1cXVmFzz/9TNjXf/zFL/Cf/+o/4t/95Q9E/Oynf42L5y/AbrO/cFyb7TmL+dSJk9i2ZQvS0x+Ji9pzs+o01e67du6i7FoqVkCtFK7Hn5Y/pcx8eNZm83i7RLIUKSfoBNxA8/t8qKmqwuH33sN/+g9/hT/7t38qBP3vf/BD/O3P38AFErXT4Yz/xrOwmDnrHzl4CNu3bCUxp1M2nrHYPBZeXFSE9w68K9xAvVIlhtqWy9jYKMpLS3H0cELMGWInVonkeaSsoBm+VlZlRQW2vrMZP/zzv8C//hf/Uoj6T//k3+Bf/bN/jp/86MdCjDw3mofHkuGGGjfAjh05Kurye3fvPmOt2RrzLK7dlKU/unBRdOCXM5ONa3++b66Z95DNZjFLmy1ZDikraO6Eez1eXLp4Eb/6xS/xxs9+jjf+5mciM3P8/K//RsTvfv0b3L93TzTPEnB25zHu40ePks2mzPwoXYhwMXh75C/I2h/Yu0/cDzfpngePKbPNPnr4CPZSPZ7+6BH6envjRyWS55OyguZGlsPuEMNY169ew1c3buLrr27Nxq2bX+Hal1dx4/oNlJeVz2ZfXgzBs9HYSu/asUOscOrqXLqTzTU7z+q6cukSZeqdeJyf/0y2T5AY9mIx79m1Gxmcmanel0iWS8oKmoeCwuGQuFIIZ9HOjk4hzM54iH/Tz/hYqCuEYcqcnKVLqa49cogERzY6g7LnUpl5ITzOfeL4cZw8cRI11TVixlcykUg/qqienxUz1eNSzJKVktKWm7PncqZ88m1YzLwQhIePuGbmxSDchV4uohuuUIiO9an3T8Fqsc6OdbO4uZY/fuyYGJp69OCBvIicZFWkdFNsuXADjCd2HNi/X3Sc8/PyEQ6F40eXD08F5Xr7yOHDuEkWv9XvF/ZbqajDsSNHRPOMa+ZgIBD/DYlkZUhBvwC21DwvPDGxg1c4rXZqKMNX93z08CFOHDuOh5SJeYyax7D3ks3m/38XM8skqYsU9BKwHeZx35mx5APYt3cviouLF13csRLYRtusNlz+6BJ2bNuGLe9sxu4dO5FOIudJI9JmS14GKehFYFF5vV7c+fZbbN60Cfv37BXNsOShq5ehu7sHX3z2OX71D7/EH377OzEdlReTSCQvixT0IrCgrVarsMU8ueTUyfe/s6WQvLJLUVuL98lm79y2Hd9+843sZku+M6Sgl4Dr5Byql3/769/g3f37xa6asYmX29qIu9k1NTXiBLGPsj7X0nwpX2mzJd8VUtDPoSPYgUcPHooli2IKaEsLplYpviGqvXkRx4mjx6lm3iFmjbW/YNaYRLJSpKBfAO9L9tXNm2Kt9CcffwwLWfHE+PFy4emctfHMzJst3KXaXG5OIPk+kIJeBryo4sa162KN85XLl8XOosslOh6dXSvNU0W5ASYXWki+L6Sgl4nL5RIrpnjNM8/99nl98SNLww0wXl558jiLmTLznTvSZku+V6Sgl8nk5ITYB/yjCxfwzltv4843z7fNPAOM9wn/4NQpIWbepJAbYBLJ94kU9Arg62hrGhrELqI7tm7Dt1QLLzY2zWJWKZWzQ1P37tylzNwePyqRfH9IQa+Q8bExNJKoeSeRHdu3IzcnZ16m5m42i1k0wLbvwLe3vxFbEkkkrwIp6FXAY9S81PHEsWNiQUVB/mORlXnboXqVCqc/+AA7KDN/Q2JmsctxZsmrQgp6lfCuJU+Ki/He/gNi5xLeJoj3AT9/9pzYJphrbJ/PH7+1RPJqkIJ+CWbWSJeLvb94Tva2zZtJ4O/i9te3EQgE47eSSF4dUtAvCa/I+uzTz/CL//53Yv8xzsw8N3tqStpsyatHCvol4LnZfIG8o0eO4I9/eBM3rl8XGw9KJK8LKehVMjoyCrVajXNnzmLXzp1ks78Wl9SRSF4nUtCrgLvZjeoGnDl9Btt5PPr2bXE1DonkdSMFvUJGRkfFOPSHp2aGpm59dYtstid+VCJ5vUhBrwAea26gzHz+3DnKzFtx8/oNscRSIlkrSEEvE26AaTVasS56G4mZLybPG/5JJGsJKehlwFe00GgahZjZZvMWvD7fi1dbSSSvGinoF8ANMK1Gg4sXLojrWN28fl1cUUNO55SsRaSgnwNfnbK5qRlnRTd7q7jelWyASdYyUtBLwDaba+YLZ89hx9btuHb1GvxybrZkjSMFvQh8Defmpqa4zd6C69euiX2zV7qXmETyqpGCXkCUamZdiw7nyGaLmvnGDbiczvhRiWRtIwWdxPj4mMjMly5+JGz21S++XNGGgBLJ60YKOg5vL6TX6UjMF7Ft8xaxyydvGyRttmQ9IQVN8KQRttkX4jPArl29Cqe02ZJ1SMoLWiyBbG7GlUuXsZ1q5i8++wxtcqtdyTolpQXN3WyjwYCPyGZvJZvNQ1M+r3fVl7uRSF43KSvoaDQGg14vNs/fvm0bvvj8CzgcjvhRiWR9knKC5imbY2NjIjN/+dnnYj3z52SzuZstp3NK1jspJ2ieAabT6XD50iXs2blLjDO73e74UYlkfZNyguY1zRUVFdj01lv4/W9+i+qqqvgRiWT9k3KC7u3pwePH+eJSNrt37BQXk5NINgopJej+vn48KSnB4UMHxeb4pU9K5cZ+kg1Fygi6vz+CosIiHD54EPv37qUs/Vg0xySSjURKCLq/vx/lZWU4sP8A9u7eI7L04OBg/KhEsnHY8IKOkJiLi4vx7v792L9vPwoKCha9BKxEshHY0IIOh8IoIGt9+NAhysy78Tg/X9psyYZmwwqaG2BPy8pxgLIyi5mvDMk/k0g2MhtK0Dw32+lwICc7W1zetfTJE9y/dx/FRUWIRCLxW0kkG5cNI2hez2wxW/Dl519g65YtuHL5Mjwet1jPLKd0SlKFDSFoXh3F2wR9+skneGfTJly5cgVGo1HMCpNIUol1L+jJySnYrDZ8/umnYnOCSx99BIvVGj8qkaQW61rQXDPbbXZcv3oNWza9I8Tscc/YbIkkFVm3gp4m0bpdLnz68Sdic4JP6G+uoalgjt9CIkk91qWgOQPbyFZzA4xt9sULF4XtlkhSnXUnaBazizLz9atXsfntTWIvMP4/d7klklRn3Qna4/bgs08+FVvtfnz5MkwmU/yIRCJZN4LmDMx7fn1186bYNuj8ufOw2+3xoxKJhFkXguaJIXzVR7bZm95+W3SzWczSZksk81kXgh4ZHsG9O3fxT2/+X7H8UaFQxI9IJJJk1rSguQHW1dWFiqcVOHHsOA4fPITiwiJ09/TGbyGRSJJZs4Jmm+33+3Hrq1vYu2evGKLS6/RiswI5N1siWZw1KWjeatdqsQgx86YE3ADT6/Xxo8wYRrpb0Uq3sXu7EByZRHRiGGP9HegMtCMYDiHY1Y42nxu+1h6E+oGJyfivSiQbmDUpaN5lJCcnG2/+/g9C0LzQYl5WnuhCyPAUZXe+xaNiLdTdUQxGu9DnbkRTXS3qjXqoW+pQXfoYZRVW6Fx0kojGf1ci2cCsTUFH+pH+6BH+5z/+Smzoxx3ueUwE0dFUjILr13E7tx6KMAk61olehxINlRVQtDRDoa1CWUEmCkqM0NqAESloSQqw5gQ9PDwMlUop1jMfP3IU6Q8fzmy1m5yhJyMYcGtgLMlCca0edb5BhNwtaNWXorS+GrlV1SgsyEJR9kM8LjVDY5eClqQGa0rQw0NDqFMosG/PHrz5u98jIz1d2O9nm2DTmO7xINKch9qGFjxWtMGalY6W6rv4Wl+NS/czceuTqyjKy8ZTpQsGSvBjUtCSFGDNCJo3I1DX1+O9Awfww7/4S7zxs58jPy+PpLsE/TaEa79AZl4xPr9nQu2V61CX3cINWx1O3UzH7c/TYbDYEAwNoneQkrpcUSlJAdaEoEdHRlBbU4Ozp89g25at+OObb4rpnXzdZpWq/pmdOqfHhzHkq4Wu4Dyu3c0Xgm649Q00pVdxVVWCEzeKkJnVgt5R2dqWpBavXdAjJOYGtRrHDh/Bzm3bkZOTA7vNhqLCQrFj59kzZ8Q0z+RNC6b62hEyP4W6Oh1ZlS2oULWjo74Ultqv8XVhLq48aMRTVRgjsfgvSCQpwmsVdDQaRV2tQoh5944dePTgIULhsDgWDoVw++vbOHXyfWRnZc27BtX0UBiRgAMevxuOQAThnlFM9AXQ226EwWpFsy2E9vAEJqTNlqQYr03QPOOrurIK7584KZZCPrx/X/wsAWdknil28/oNMe2zsaExfoSYimFyIoboBNXGctKYRDLLaxE0N8C0Go0YluLLuuZQBg6HQ/Gjc3B3++63d8SijJKi4vhPJRLJUrxSQXcEg3hSXCI2vue6uSD/sbi6BTfFliKXamq+MHt2Vnb8JxKJZClemaDb2trE5gT/61f/A5s3bRJXgPT5fGhvb0cwEKQIIED/5v8nIhBoF7/z6//9f8QmgNwcE8faEtG2aPBjPTdak6N10Whdbvg5/MsKLiFeGL7k8D0T/J69MLzeJcO7kvB4Fg3PisM9E+7Fw72acLnmBW9DtaxwzoXT6YTD7hDvK5d7G2F9/SsTNHet/+Hv/h4/+LM/xy///hc4efwErn7xpVhF9fGVj3Hp4kVcupAU/H+KHdu2idtv2bQZ586excULF3DhfDzOnZ+Ls+dm4zzdLhHnzswEd8tn4/RcnPnwdFJ8OBunP5gfH576IClOzcYH75/Cqfffn4uTC+LEydl4n15zIk4ePz4bJ5Li+LGkOHpsJqg0ScSxI0dm4+jhuThy+PBcHJoLXnI6Pw7OxqH3KN59bzYOvvvuvHjvwFy8e+DAXOxPin37Z+PA3n2zwVN2E7EvHrxqbjZ275mLXbtnY8/OXbOxe17snBe7dszFzu07xAhJInYsDCrrEsGbSiZi6zub8f/++E84Se91ZUUl+jbAtc9emaArKyrow9uNXfTmf0gCuXTxI3xEwl1MkCLOzQSLi0Vz9vRZcbtzdGxWpEnCTI4zp0mciYiLdaFAE/E8oSbHqeRYIFhu7CXi5MIQ4o0HfXESwY2+RCwq4iQhH0uKoyzkRCQLOknEyfFCQSfFQSHqpCAhJ2K+uJNiKXEnxf59JHAOIfR4kKgTsS8p5gk9OZJEL4SfFELwJOxEJIt9YQjxx2P7lm3Y9Nbb4nOsqqya15Rdr7wyQff19orxZaPBCJPRNBv8/+cF38ZsMi/79msvDIuGITn0Gz30z4ZuLnid++sIXYsOLc0tYgvocDiMaHT9T1x4pU0xhoejYrGYGINeTvBtubZZye/wB7MwYisNery1E/z6n42Jlw16X9dGTC4ak8uNyZeNKXF9NF4jsN555YKWSCTfH1LQEskGQgpaItlASEFLJBsIKWiJZAMhBS2RbCCkoCWSDQPw/wEyu5kC1xJpWQAAAABJRU5ErkJggg==)
A block of mass m =2 kg is resting on a rough inclined plane of inclination 300 as shown in fignre The coefficient of friction between the block and the plane is=0.5 . What minimam force shald be applied perpendicular to the plane of block does not slip on the plane ?(g=10ms-2)
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)
physicsGeneral
physics
A car of mass 1000 kg travelling at 32 m/s cleches into a rear of a truck of mass 8000 kg moving in the same direction with a velocity of 4m/s. After the collision the car bounces with a velocity of 8ms-1 The velocity of truck after the impact is..m/s
A car of mass 1000 kg travelling at 32 m/s cleches into a rear of a truck of mass 8000 kg moving in the same direction with a velocity of 4m/s. After the collision the car bounces with a velocity of 8ms-1 The velocity of truck after the impact is..m/s
physicsGeneral
Physics
As shown in figure, the block of 2 kg at one end and the other of 3 kg at the other end of a light string are connected. It the system remains stationary find the magnitude and direction of the frictional force,(g=10ms2)
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)
As shown in figure, the block of 2 kg at one end and the other of 3 kg at the other end of a light string are connected. It the system remains stationary find the magnitude and direction of the frictional force,(g=10ms2)
![](data:image/png;base64,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)
PhysicsGeneral
Maths-
Maths-General
physics
A partly hanging uniform chain of length L is resting on a rough horizontal table. l is the maximum possible length that can hang in equilibrium The coefficient of friction between the chain and table is…….
A partly hanging uniform chain of length L is resting on a rough horizontal table. l is the maximum possible length that can hang in equilibrium The coefficient of friction between the chain and table is…….
physicsGeneral
physics
Three blocks having equal mass of 2 kg are hanging on a string passing over a pulley as shown in figure. what will be the tension produced in a string connecting the blocks B and .C
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)
Three blocks having equal mass of 2 kg are hanging on a string passing over a pulley as shown in figure. what will be the tension produced in a string connecting the blocks B and .C
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)
physicsGeneral
physics
A bag of sand of mass m is suspended hy rope. A bullet of mass
is fired at it with a velocity v and gets embedded into it . The velocity of the bag finally is…….
A bag of sand of mass m is suspended hy rope. A bullet of mass
is fired at it with a velocity v and gets embedded into it . The velocity of the bag finally is…….
physicsGeneral
physics
A train is moving along a horizontal track. A pendulum suspended from the roof makes an angle of 40 with the vertical. The acceleration of the train is-ms2(g=10ms2)
A train is moving along a horizontal track. A pendulum suspended from the roof makes an angle of 40 with the vertical. The acceleration of the train is-ms2(g=10ms2)
physicsGeneral
Maths-
Maths-General
physics
Three blocks A,B, and C of equal mass m are placed one over the other, one on a smooth horizontal ground as shown in figure. Coefficient of friction between any two blocks of A,B and C is 0.5 What would he the maximum value of mass of block so that the blocks A,B and C move without slipping over each other
![](data:image/png;base64,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)
Three blocks A,B, and C of equal mass m are placed one over the other, one on a smooth horizontal ground as shown in figure. Coefficient of friction between any two blocks of A,B and C is 0.5 What would he the maximum value of mass of block so that the blocks A,B and C move without slipping over each other
![](data:image/png;base64,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)
physicsGeneral
physics
A body of mass m rests on horizontal surface. The coefficient of friction between the body and the surface is if the body is pulled by a force P as shown in figure the limiting function between body and surface will be……..
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)
A body of mass m rests on horizontal surface. The coefficient of friction between the body and the surface is if the body is pulled by a force P as shown in figure the limiting function between body and surface will be……..
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)
physicsGeneral
physics
A block of mass 300 kg is set into motion on a frictionless horizontal surface with the help of frictionless pulley and a rope system as shown in figure. What horizontal force F should be applied to produce in the block an acceleration of 1 ms-1
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)
A block of mass 300 kg is set into motion on a frictionless horizontal surface with the help of frictionless pulley and a rope system as shown in figure. What horizontal force F should be applied to produce in the block an acceleration of 1 ms-1
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)
physicsGeneral
Maths-
If
is a polynomial function such that ![f space left parenthesis x right parenthesis f space open parentheses 1 over x close parentheses equals f left parenthesis x right parenthesis plus f space open parentheses 1 over x close parentheses text and end text f space left parenthesis 3 right parenthesis equals negative 80 text then end text f left parenthesis x right parenthesis minus f space open parentheses 1 over x close parentheses equals](data:image/png;base64,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)
If
is a polynomial function such that ![f space left parenthesis x right parenthesis f space open parentheses 1 over x close parentheses equals f left parenthesis x right parenthesis plus f space open parentheses 1 over x close parentheses text and end text f space left parenthesis 3 right parenthesis equals negative 80 text then end text f left parenthesis x right parenthesis minus f space open parentheses 1 over x close parentheses equals](data:image/png;base64,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)
Maths-General
physics
A body of mass. 5 kg starts motion form the origin with an initial velocity
If a constant force
acts an the body, than the time in which the Y-component of the velocity becomes zero is……
A body of mass. 5 kg starts motion form the origin with an initial velocity
If a constant force
acts an the body, than the time in which the Y-component of the velocity becomes zero is……
physicsGeneral
physics-
An L -shaped tube with a small office is held in a water stream as shown in fig. The upper end of the tube is? 10.6cm above the surface of water. What will be the. height of the set of water coming from the office velocity of water stream is 2.45 m/s2
![](data:image/png;base64,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)
An L -shaped tube with a small office is held in a water stream as shown in fig. The upper end of the tube is? 10.6cm above the surface of water. What will be the. height of the set of water coming from the office velocity of water stream is 2.45 m/s2
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAANwAAADECAYAAAD03093AAANYklEQVR4nO3dMWgb5xsG8EdNIkogldRA2tJBQoKQdJGJPBasgDzHGRRwSSx1kcdmKNhjxrgUogY62JRKoXSRBjuzBFJ2mbhDOwQsK9DFbpyTa1xobPP9B//vepLu5JN0eiU7zw+OxLr37j4ZPfnu++508SilFAaws7ODq1ev4sKFC4PsxnXj2i56v30w6A6uXbuG3d1dPHjwAOl02o029a3RaGBiYgJPnz5l2Gg8KYf+/fdfpWma5bpUKqUAKAAqlUo53aWrVldXlc/nUwBUMBi0rDk4OLB9D0QSHPdwXq8XXq8Xu7u7XeuePXsm3tM9fPgQd+/exd7eHgAgHo931Pzzzz949+4d/H6/aNuIzHo6pbx8+TL8fj92dnaQTqeNYOXzeeRyOfh8PgBApVJxv6VdaJpm/D2VSiGfzwM4CWI6nWbYaHzYdX1HR0e23eLc3JzlKeTLly9VNBpVP/74ozo4OHC3L7ZxdHSktre3VSqVamnL6uqq0cbZ2dmu2xNJsQ3cwcGBevPmjeU685itPXQ6TdPU33//7V5LLehha7e1tWWM5wCoaDRquT3HdCSt66SJ3QdaKWehG+YHulvbotGo0S6fz6e2trZE20Zkp+sY7sKFC7h69WrHmA04GbelUinzqWnH9pcvX4bX68VXX32FiYkJNBqNgU5/ASCdTuPBgwfY3d3FtWvXLGu++OKLlnaGQiEA/43p9vf3Oaaj0XCSSrsxm1LKGDttb29bjofMPaHP51Orq6t9/+vg5PKDpmnq4OBApVIp9c033xivm8d09+/f77sNRINwFDgnp49KKcvQtW8LoCUITjlpw5s3bywna5yO6YiGzfGF715CNzc317I+l8u1fOD7uTh+//59y+1P62GVcjamI5LgOHBKtYZubm7u1BqrSwZzc3O2kx129AmO9ql/J+1RSqnZ2VmjbpBTWqJBXexlvKdfUAaA7777DsfHx13vV3z27Jmx3cTEBDY2NgAAx8fH2NnZsZ30MNvf38fx8TH8fn/L8dPptLF/APB4PJbb7+7u4qeffoLX64Xf78fMzMypxyQamkHS6mSiBDankHYXrPXtU6mUMQHSz/67tY9oVAYKnFL/jdmi0WjL2MgcCrtZQavZz363Mx/3tDEd0agMHLhu0/699lSRSGTgnhEOxnREo+Jq4PTFatrfaeichM1JO0b1NSGibgYOnFLOp/31+yvbL0qfFpZUKnXq7GYwGDR62Vwu58bbInKdK4FT6r9p/9nZ2a7fFDBfT2s//YxEIl1PE+2CfHR0pH744QcVjUbVy5cv3XlDREPgWuDM7E4flertInQvs51EZ4FHqcEeImSn2Wzir7/+wq+//goACIVCSKfTxnNH9G9nR6NR4/qc3bU0oPWLpWtra0in00ilUojH47h79y7y+bxxc3Q6nTZuWCYaK8NM84sXL9SNGzcUAHXz5k11586djskR89S/1Xq09WxbW1vq448/blnv8/nU559/bvxcqVSG+baI+jbUwFUqFXXp0iXLEF25cqXjFDGXy1nW6swPCmpfPvzwQwaOxt7Aj8k7zeHhYcdr0WgUT58+bblVCzg5FVQn/wi0LEDng4IA4ObNmwgGgwBg/Ek0zoYeuHazs7PY2Njo+clezWbT+LvP50Mul8Mff/yBRqMBpRQ+/fRTt5tK5Lqebl4exCeffILp6emOXs2pfD6Pw8ND/P7778bN0NVqFY1GA48ePcLr169dbjGR+8QCd+PGDfzyyy8tM5HRaNR47IET+oyn7vbt2662kWjYxE8pzX777Td8/fXXlus8Hk/H0u7OnTvDbiKRq0R6uOvXryMSidheZ/vzzz+Nh8gCwEcffWRZt7+/3/Lz8+fP3WskkQCRwH377be4desWfv755451tVoN29vb2N7ePnU/r169GkbziMSIjeGAk3ANu25ycrKnNhFJGukYjuh9IxK4TCbDnocI7OGIRImO4YaJPSidBezhiAQxcESCRE4pV1ZWcOvWLYlDEY019nBEgkQnTawmNpxevOZFbjoPRAJ3eHjY8h/fm3m9Xkf7cFpHNM5EAnfp0iUEAgHLde/evXO0D6d1ROOM91ISCeKkCZEg3ktJJIg9HJEg3ktJJIg9HJEgBo5IEO+lJBLEHo5IEO+lJBIkErjvv/8eX375peW669evO9qH0zqicSYSuFevXuGzzz6zXHflyhVH+3BaRzTORMdwdv8VlRt1U1NTw2w6kSs4aUIkiIEjEsTAEQli4IgEMXBEghg4IkEMHJEgBo5IEANHJIiBIxLEwBEJYuCIBDFwRIIYOCJBDByRIAaOSBADRySIgSMSxMARCWLgiAQxcESCGDgiQQwckSAGjkgQA0ckiIEjEsTAEQli4IgEMXBEghg4IkEMHJEgBo5IEANHJIiBIxLEwBEJYuCIBDFwRIIYOCJBDByRIAaOSBADRySIgSMSxMARCWLgiAQxcESCGDgiQQwckSAGjkgQA0ckiIEjEsTAEQli4IgEMXBEghg4IkEMHJEgBo5IEANHJIiBIxLEwBEJYuCIBDFwRIIYOCJBDByRIAaOSBADRySIgSMSxMARCWLgiAQxcESCGDgiQQwckSAGjkgQA0ckiIEjEsTAEQli4IgEMXBEghg4IkEMHJEgBo5I0MVRN8At2WwWzWYTADAxMTHi1hBZu+jxeFpeUEp1FLXX9FJnZZD9Oa2bmprqeO3Fixese4/rstksJiYmRD5/3eqUebHSXtNLnb5MTU25sr9ej8uFi75UKhWxz59dHcdwRIIuKouur52TGqu6arWK27dvu7a/0+qazSY2NjYcbUPvH31sP6zPn5O6czNpAgB+vx/xeHzUzSCyxVNKIkHndpaSdee3rtsp3Li00a6OPRydC41GY9RNcISBozOtWq0inU6fmbH7uZqlZN37UddsNrG2toZHjx7h9evXAIAnT56MVRvtnKtZSjrfGo0Gstks8vk89vb2jNd9Ph/S6fQIW+YcA0djb21tDfl8Hs+fP7dcHwqFkM1m+95/KBQSDexQb3HRF+lbu1h3tus0TVNPnjxRwWCw6+fKjcX82Rz2++SkCZEgz/8TOBTmSZOpqSlUq9VhHYrOsbW1NWSzWctvAwBANBrFzMxM3/uXPKXkGI7G3szMDGZmZmwnTRqNBh4+fAi/3z/CVjrDU0o6M/TJkUajgVwuh2AwCADY29tDPp8fceuc8eBkMGewOsN049Yu8ynluN9+w7rxrjPXVKtV5PN5VKtV426TcWmnVR1PKelMi8fjiMfjvLWLSFIoFBp1ExzhrV2sOzd1oz6+kzr2cESCGDgiQWKzlD6fz3imxLg+Ro1157tuHB6TJxY4olGrVCqIx+MjDRxPKYkEDXWWko+to3EyDo/JG+rNy0TUauhjONadn7r3EZ/aRSO1vr6O6enpkxk3jwdLS0s976NYLMLj8aBcLre8vrKyYuzXvNTrdbeab2l+fh7FYnGoxzAbyjdbWXf+6jY3N1UgEOioXVhYsKy3UqvVjH2USqWWdYlEomPfyWTS8b77FQ6H1du3by3Xuf07/EApBfNimci2Gta9n3XFYhGFQgFKKZRKJeP1lZUVy/p2mqbh3r170DStY129Xke9Xu9oR6FQcLTvfhWLRcRiMQQCAcv1bv8OeUpJjsViMSQSCQBAIpHAwsICAFgGyMr8/LyxfbtisYh6vQ6Px4Pp6em+TlX7US6XkUwmRY4FMHDUg/aw6L1CLBY7ddvFxUXEYjHbWnMvWS6Xsbi4iMnJya7jt0gkYozz5ufnsbS0ZPy8uLiIer2OycnJruPNcrlsvC9N01rGp1bjTDeM7ZiBdeNV1y6ZTCoAanl5uWtdoVAwxmLLy8vGMfQxXKlUsmwDAJVIJGz3+/btW6MuEAioWq2mCoVCx/aPHz82fjaP1cztUkqpTCajAoGAUZPJZCzf2yC/VwaOdX0FbnNzUwGnT2rUarWW0FgFrr1+YWGhpS21Ws12/3pNJpNRSrWGVz+u3TEzmYwqFArGz/o/IPq+TjsmA8e6odaZJZPJrrN7OnPvYrXY9Y6bm5sqHA7bBrO97VaB0/dtF7j29ptnUAOBQEsYrY7Zz++Vs5Ssc1ynW1paQrlcRqlUsp3dG1Q4HEYmkwGAoRzDanYyFouhVqshmUwaM6pW475Bfq+cNKGerK+vY2lpCaVSCeFwGMDJlL7+wSyXy8ZMIwAsLCy0fOCWl5eNfZVKJWQyGayvr8Pj8eDevXstxwqHw0gkEo4mZXplnixpP2ahUDAuR7h9QZyBI8fM19HMs3+RSMQInzl4Tu8Q0euKxSKmp6ehaRo0TUOxWGwJqFV72v/u9LVisdhxOWBxcdGYLU0kEggEAkMJ+9iOGVg3XnWxWMx2LKaPhfRZwlgsZrkPu/FU+1jv8ePHp44P9TGeeZv2dmUymY7X2mcnzW2o1WrG+0wmkx1tGPR3ypuXWcebl3sw6O+UX88hEsQxHJEgBo5IEMdwrGOdYB17OCJBDByRIM5SEgliD0ckiIEjEsRZStaxTrCOPRyRIE6aEAliD0ckiIEjEsRJE9axTrCOPRyRIAaOSND/AI+rfo+mCuaFAAAAAElFTkSuQmCC)
physics-General