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In the table-top game of Carrom, round disk-shaped coins (m = 4.64 g) are hit with a larger coin called the striker (M = 33.2

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In the table-top game of Carrom, round disk-shaped coins (m = 4.64 g) are hit with a larger coin called the striker (M = 33.2 g) to make them fall in any of the four pockets at the corners of the board. The striker is initially set in motion on the board by a flick from the player's hand. Assume all the coins including the striker undergo sliding motion only, and there is no rotational motion involved. Part 1) If a player exerts a force of F = 0.628 N for t = 0.262 s on the striker, what is the work done on the striker, as it is set in motion, neglecting friction and any energy dissipation to the environment? W = J Part 2) Suppose the striker is travelling with a velocity 1.79i-1.25j m/s when it collides with one of the coins that was initially at rest. After the collision the velocity of the coin is 0.236 + 0.187 j m/s. What is the final velocity of the striker immediately after the collision? Uf = j m/s Part 3) The coefficient of static and kinetic friction between the board and the coins are /s = 0.613 and / = 0.417 respectively. If a coin is traveling with a velocity 0.0608 + 0.0126j m/s, what is the distance the coin travels before coming to rest? D =

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