Here there are two point masses, one mass a factorf>0 times larger than the other mass....

 

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Here there are two point masses, one mass a factorf>0 times larger than the other mass. The masses, having mi = fm and m2 = m, are initially placed at opposite top edges of a hemispherical bowl of radius Rin gravitational acceleration of magnitude g. When released they both slide down the side of the bowl and eventually collide in a fully elastic collision in one dimension. After the collision each block moves according to its final velocity and may even reach or exceed the height of its initial position at the edge of the hemispherical bowl. The goal is to calculate height to which each mass rebounds. Maximum Heights 0.0/10.0 points (graded) Calculate the final (after collision) maximum heights above the bottom of the bowl to which each mass rebounds. Note the radius R is already factored out of the answer box. Enter responses using f for f. hmax,1 = R hmar,2 Here there are two point masses, one mass a factorf>0 times larger than the other mass. The masses, having mi = fm and m2 = m, are initially placed at opposite top edges of a hemispherical bowl of radius Rin gravitational acceleration of magnitude g. When released they both slide down the side of the bowl and eventually collide in a fully elastic collision in one dimension. After the collision each block moves according to its final velocity and may even reach or exceed the height of its initial position at the edge of the hemispherical bowl. The goal is to calculate height to which each mass rebounds. Maximum Heights 0.0/10.0 points (graded) Calculate the final (after collision) maximum heights above the bottom of the bowl to which each mass rebounds. Note the radius R is already factored out of the answer box. Enter responses using f for f. hmax,1 = R hmar,2

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