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An equilateral prism of mass {m} rests on a rough horizontal s

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An equilateral prism of mass $m$ rests on a rough horizontal surface with coefficient of friction $μ .$ A horizontal force $F$ is applied on the prism as shown in figure. If the coefficient of friction is sufficiently high so that the prism does not slide before toppling, the minimum force required to topple the prism is

\frac{m g}{3}

\frac{m g}{4}

\frac{μ m g}{3}

\frac{μ m g}{4}

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Charlotte Discussed

An equilateral prism of mass

m

rests on a rough horizontal surface with coefficient of friction

μ .

A horizontal force

F

is applied on the prism as shown in figure. If the coefficient of friction is sufficiently high so that the prism does not slide before toppling, the minimum force required to topple the prism is

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Question Text	An equilateral prism of mass $m$ rests on a rough horizontal surface with coefficient of friction $μ .$ A horizontal force $F$ is applied on the prism as shown in figure. If the coefficient of friction is sufficiently high so that the prism does not slide before toppling, the minimum force required to topple the prism is
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