A cart slides down an incline without friction and then bounces off a bumper at the bottom.Assume that the coordinate system runs along the track with positive to the right. $A cart slides down an incline without friction and then bounces off a bumper at the bottom.Assume that the coordinate system runs along the track with positive to the right. A)The acceleration should be -gsin \theta along the track on the way down and -gsin \theta on the way back. B)The acceleration should be gsin \theta along the track on the way down and -gsin \theta on the way back. C)The acceleration should depend on the mass of the cart. D)The acceleration should be -gsin \theta along the track on the way down and gsin \theta on the way back. E)The acceleration should be gsin \theta along the track on the way down and gsin \theta on the way back.$
A)The acceleration should be -gsin

\theta

along the track on the way down and -gsin

\theta

on the way back.
B)The acceleration should be gsin

\theta

along the track on the way down and -gsin

\theta

on the way back.
C)The acceleration should depend on the mass of the cart.
D)The acceleration should be -gsin

\theta

along the track on the way down and gsin

\theta

on the way back.
E)The acceleration should be gsin

\theta

along the track on the way down and gsin

\theta

on the way back.

A Sled of Mass 10 Kg Starts Out at an Initial

Multiple Choice

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