Problem 2: The tennis player practices by hitting the ball against the wall at A. The ball bounces off the court surface at B and then up to its maximum height at C. For the conditions shown in the figure, plot the location of point C for values of the coefficient of restitution in the range 0.5 e≤ 0.9. (The value of e is common to both A and B.) For what value of e is x=0 at point C, and what is the corresponding value of y? 3' 5° 80 ft/sec C I x B 30'
Problem 2: The tennis player practices by hitting the ball against the wall at A. The ball bounces off the court surface at B and then up to its maximum height at C. For the conditions shown in the figure, plot the location of point C for values of the coefficient of restitution in the range 0.5 e≤ 0.9. (The value of e is common to both A and B.) For what value of e is x=0 at point C, and what is the corresponding value of y? 3' 5° 80 ft/sec C I x B 30'
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![Problem 2: The tennis player practices by hitting the ball against the wall at A. The ball
bounces off the court surface at B and then up to its maximum height at C. For the conditions
shown in the figure, plot the location of point C for values of the coefficient of restitution in
the range 0.5 e≤ 0.9. (The value of e is common to both A and B.) For what value of e is
x=0 at point C, and what is the corresponding value of y?
3'
5° 80 ft/sec
C
I
x
B
30'](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fa9d95d3f-56a6-4694-8ecd-53d7c0652bc4%2F183f4a24-9031-4f6a-a0f2-bfb96d99d90a%2F1rtamtq_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Problem 2: The tennis player practices by hitting the ball against the wall at A. The ball
bounces off the court surface at B and then up to its maximum height at C. For the conditions
shown in the figure, plot the location of point C for values of the coefficient of restitution in
the range 0.5 e≤ 0.9. (The value of e is common to both A and B.) For what value of e is
x=0 at point C, and what is the corresponding value of y?
3'
5° 80 ft/sec
C
I
x
B
30'
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