A brick resting on a frozen pond is given an initial speed vi in the +x-direction. The coefficient of kinetic friction between the ice and the brick is μk. (a) Write an expression for the acceleration of the brick as it slides across the frozen pond. (Use the following as necessary: μk and g. Indicate the direction with the sign of your answer.) (b) Use your result to write an expression for the distance d the brick slides, using vi, μk, and g only.

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A brick resting on a frozen pond is given an initial speed vi in the +x-direction. The coefficient of kinetic friction between the ice and the brick is μk.
(a)
Write an expression for the acceleration of the brick as it slides across the frozen pond. (Use the following as necessary: μk and g. Indicate the direction with the sign of your answer.)
(b)
Use your result to write an expression for the distance d the brick slides, using vi, μk, and g only.
A brick resting on a frozen pond
given an initial speed v, in the +x-direction. The coefficient of kinetic friction between
the ice and the brick is Hk-
(a) Write an expression for the acceleration of the brick as it slides across the frozen pond. (Use the following as
necessary: uk and g. Indicate the direction with the sign of your answer.)
Write Newton's second law in the y-direction to determine the normal force, then write the second-law equation in
the x-direction. Notice that there is only one force acting on the brick: f = Hyn. Solve your equation for the
acceleration.
(b) Use your result to write an expression for the distance d the brick slides, using V, Hk, and g only.
(vi)2
d =
2(uk) (g)
Use the time-independent kinematics equation and the acceleration from part (a) to determine the distance the brick
travels before coming to a stop. Note that v = 0.
Transcribed Image Text:A brick resting on a frozen pond given an initial speed v, in the +x-direction. The coefficient of kinetic friction between the ice and the brick is Hk- (a) Write an expression for the acceleration of the brick as it slides across the frozen pond. (Use the following as necessary: uk and g. Indicate the direction with the sign of your answer.) Write Newton's second law in the y-direction to determine the normal force, then write the second-law equation in the x-direction. Notice that there is only one force acting on the brick: f = Hyn. Solve your equation for the acceleration. (b) Use your result to write an expression for the distance d the brick slides, using V, Hk, and g only. (vi)2 d = 2(uk) (g) Use the time-independent kinematics equation and the acceleration from part (a) to determine the distance the brick travels before coming to a stop. Note that v = 0.
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