A cubical block rests on a plane of u=root 3
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We know that
tanθ= coefficient of friction (u)
By using the above data, we get the following result:
tanθ= Square root of 3 can be written as √3
Therefore tanθ= √3
As we need to find the angle, so move the tan θ to RHS. On moving it tanθ will be converted as reciprocal of tan°.
θ=tan^(-1)√3
It implies that
θ = 60.
Hence, we come to the conclusion that the block rests on the plane of angle 60
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