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| Please help me with this physics review question. please explain.? A block with mass m = 12.3 kg slides down an inclined plane of slope angle 36.4 ° with a constant velocity. It is then projected up the same plane with an initial speed 2.60 m/s. How far up the incline will the block move before coming to rest? |
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| since the block slide down at a constant speed, all forces are balance. the force that causes the block to slide down is sin(36.4)mg, which is equal to the friction force friction = ? cos(36.4)mg ?cos(36.4)mg = sin(36.4)mg ?cos(36.4) = sin(36.4) ? = 0.737 final energy = initial energy - work done by friction the final energy of the block is the potential energy initial Energy is the kinetic energy work done by friction = ?cos(36.4)mg sin(36.4)/h mgh = .5mv² - ?cos(36.4)mg sin(36.4)/h gh = .5v² - 0.737 cos(36.4)g sin(36.4)/h 9.8h = .5(2.6)² - 0.737 cos(36.4)(9.8) h/sin(36.4) 9.8h = 3.38 - 9.79h 19.59h = 3.38 h = 0.172m [this is the altitude] sin(36.4) = h/L L = .172 / sin(36.4) L = 0.29m <== answer hope it helps :-) |
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| since the block slide down at a constant speed, all forces are balance. the force that causes the block to slide down is sin(36.4)mg, which is equal to the friction force friction = ? cos(36.4)mg ?cos(36.4)mg = sin(36.4)mg ?cos(36.4) = sin(36.4) ? = 0.737 final energy = initial energy - work done by friction the final energy of the block is the potential energy initial Energy is the kinetic energy work done by friction = ?cos(36.4)mg sin(36.4)/h mgh = .5mv² - ?cos(36.4)mg sin(36.4)/h gh = .5v² - 0.737 cos(36.4)g sin(36.4)/h 9.8h = .5(2.6)² - 0.737 cos(36.4)(9.8) h/sin(36.4) 9.8h = 3.38 - 9.79h 19.59h = 3.38 h = 0.172m [this is the altitude] sin(36.4) = h/L L = .172 / sin(36.4) L = 0.29m <== answer hope it helps :-) |
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| Thread | Thread Starter | Forum | Replies | Last Post |
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