A block is at rest on a rough inclined plane and is connected to an object with the same mass as shown. The rope may be considered massless; and the pulley may be considered frictionless. The coefficient of static friction between the block and the plane is μs; and the coefficient of kinetic friction is μk.
$A block is at rest on a rough inclined plane and is connected to an object with the same mass as shown. The rope may be considered massless; and the pulley may be considered frictionless. The coefficient of static friction between the block and the plane is μs; and the coefficient of kinetic friction is μk. -If the rope were cut between the block and the pulley, what would be the magnitude of the acceleration of the block down the plane? A)g B)g - \mu k sin \theta C)g - \mu k cos \theta D)g(tan \theta - \mu k sin \theta ) E)g(sin \theta - \mu k cos \theta )$
-If the rope were cut between the block and the pulley, what would be the magnitude of the acceleration of the block down the plane?
A)g
B)g -

\mu

_k sin

\theta

C)g -

\mu

_k cos

\theta

D)g(tan

\theta

\mu

_k sin

\theta

)
E)g(sin

\theta

\mu

_k cos

\theta

)

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