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A small block starts slipping down from a point B on an inclined plane AB, which is making an angle θ with the horizontal, section BC is smooth, and the remaining section CA is rough with a coefficient of friction μ. It is found that the block comes to rest as it reaches the bottom (point A) of the inclined plane. If BC=2AC, the coefficient of friction is given by μ=ktanθ. The value of k is |
Answer» ![]() A small block starts slipping down from a point B on an inclined plane AB, which is making an angle θ with the horizontal, section BC is smooth, and the remaining section CA is rough with a coefficient of friction μ. It is found that the block comes to rest as it reaches the bottom (point A) of the inclined plane. If BC=2AC, the coefficient of friction is given by μ=ktanθ. The value of k is |
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