The three diagrams below show a block of mass m being pulled or pushed at constant acceleration a, along a table with a force P. The coefficient of kinetic friction is u,. What is the friction force in each case? Give your answer in terms of the pushing force P, a, m, and the angle 0. (i) (ii) (iii) case (i) Did you draw a free-body diagram for this situation and identify all the forces acting on the object? What is Newton's Second Law for motion in the horizontal direction? case f = uk· (m ·g+P•sin – ) (ii) fk = uk · (m·g - P.sin – ) case (ii) Additional Materials

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Chapter1: Units, Trigonometry. And Vectors
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The three diagrams below show a block of mass m being pulled or pushed at constant acceleration ax along a table with a force P. The coefficient of kinetic friction is μk. What is the friction force in each case? Give your answer in terms of the pushing force Paxm, and the angle θ.

The three diagrams below show a block of mass m being pulled or pushed at constant acceleration a, along a table with a force P. The coefficient of kinetic friction is u,. What
is the friction force in each case? Give your answer in terms of the pushing force P, a, m, and the angle 0.
(i)
(ii)
(iii)
case (i)
Did you draw a free-body diagram for this situation and identify all the forces acting on the object? What is Newton's Second Law for motion in the horizontal
direction?
case
f = uk· (m ·g+P•sin – )
(ii)
fk =
uk · (m·g - P.sin – )
case
(ii)
Additional Materials
Transcribed Image Text:The three diagrams below show a block of mass m being pulled or pushed at constant acceleration a, along a table with a force P. The coefficient of kinetic friction is u,. What is the friction force in each case? Give your answer in terms of the pushing force P, a, m, and the angle 0. (i) (ii) (iii) case (i) Did you draw a free-body diagram for this situation and identify all the forces acting on the object? What is Newton's Second Law for motion in the horizontal direction? case f = uk· (m ·g+P•sin – ) (ii) fk = uk · (m·g - P.sin – ) case (ii) Additional Materials
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