Suppose that Cart 3 is taken off of the track and that Cart 1 and Cart 2 collide as previously described. Immediately after the collision, Cart 2's wheels are remotely locked, applying a frictional force of 8 N. How long will it take the cart to stop?

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Chapter1: Units, Trigonometry. And Vectors
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1.50 kg cart
1.50 kg cart
1.50 kg cart 0.30 kg cart
1.50 kg cart
1.50 kg cart
0.30 kg cart
1.50 kg cart
1.50 kg cart
Three carts all sit along a level track. A 10-N force is applied to the red cart on the left (Cart 1) for 1 s. After
the force has subsided, Cart 1 collides with the blue cart in the middle (Cart 2), that is initially moving
leftward at 9 m/s leftward. After the collision, Cart 2 continues forward until it collides with the red cart on
the right (Cart 3) completely inelastically.
Transcribed Image Text:1.50 kg cart 1.50 kg cart 1.50 kg cart 0.30 kg cart 1.50 kg cart 1.50 kg cart 0.30 kg cart 1.50 kg cart 1.50 kg cart Three carts all sit along a level track. A 10-N force is applied to the red cart on the left (Cart 1) for 1 s. After the force has subsided, Cart 1 collides with the blue cart in the middle (Cart 2), that is initially moving leftward at 9 m/s leftward. After the collision, Cart 2 continues forward until it collides with the red cart on the right (Cart 3) completely inelastically.
Suppose that Cart 3 is taken off of the track and that Cart 1 and Cart 2 collide as previously
described. Immediately after the collision, Cart 2's wheels are remotely locked, applying a
frictional force of 8 N. How long will it take the cart to stop?
Transcribed Image Text:Suppose that Cart 3 is taken off of the track and that Cart 1 and Cart 2 collide as previously described. Immediately after the collision, Cart 2's wheels are remotely locked, applying a frictional force of 8 N. How long will it take the cart to stop?
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