Rolling Spheres 2. n+ 1 rolling spheres of masses m0, m1, m2, · · · = 1 kg, 3 kg, 5 kg, · · · are all rolling with velocity v to the right in a line. Mass mn hits a wall, rebounds with the same kinetic energy as before (but with velocity in the opposite direction), and collides with mn−1, which collides with mn−2 and so on. After the collision with m1, m0 has a new velocity αv. Ignoring air resistance, find the minimum integer n for which α > 2022. For this problem, δ = 0.
Rolling Spheres 2. n+ 1 rolling spheres of masses m0, m1, m2, · · · = 1 kg, 3 kg, 5 kg, · · · are all rolling with velocity v to the right in a line. Mass mn hits a wall, rebounds with the same kinetic energy as before (but with velocity in the opposite direction), and collides with mn−1, which collides with mn−2 and so on. After the collision with m1, m0 has a new velocity αv. Ignoring air resistance, find the minimum integer n for which α > 2022. For this problem, δ = 0.
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Rolling Spheres 2. n+ 1 rolling spheres of masses m0, m1, m2, · · · = 1 kg, 3 kg, 5 kg, · · · are all rolling with velocity v to the right in a line. Mass mn hits a wall, rebounds with the same kinetic energy as before (but with velocity in the opposite direction), and collides with mn−1, which collides with mn−2 and so on. After the collision with m1, m0 has a new velocity αv. Ignoring air resistance, find the minimum integer n for which α > 2022. For this problem, δ = 0.
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