DONE by it is independent of PATH, hence in both cases \[\FRAC{1}{2}\,m{{V}^{2}}=mgh\] \[v=\sqrt{2gh}\,;\] independent of mass So, \[{{v}_{1}}={{v}_{2}}\]

"> DONE by it is independent of PATH, hence in both cases \[\FRAC{1}{2}\,m{{V}^{2}}=mgh\] \[v=\sqrt{2gh}\,;\] independent of mass So, \[{{v}_{1}}={{v}_{2}}\]

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A man goes at the top of a smooth inclined plane. He releases a bag to fall freely and he himself slides on inclined plane to reach the bottom. If \[{{v}_{1}}\] and \[{{v}_{2}}\] are the velocities of the man and bag respectively, then: [AIPMT 2000]

NEET Physics in NEET 1 year ago

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[c] The gravitational force is conservative, so the work DONE by it is independent of PATH, hence in both cases \[\FRAC{1}{2}\,m{{V}^{2}}=mgh\] \[v=\sqrt{2gh}\,;\] independent of mass So, \[{{v}_{1}}={{v}_{2}}\]

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