Small Elastic Ball Dropped from Height of 1.1m onto an Incline

AI Thread Summary
A small elastic ball dropped from a height of 1.1 meters onto a 32-degree incline bounces back with the same speed it hits the incline. The discussion focuses on calculating the distance between the first and second impacts of the ball on the incline. Participants suggest using kinematic equations to determine the ball's velocity upon impact and the relationship between horizontal and incline distances. Clarifications are requested regarding the formula used and the specific challenges faced in solving the problem. The correct answer to the distance is noted as 4.7 meters, but understanding the underlying calculations remains a point of confusion.
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small elastic ball is dropped from the height h = 1.1 m onto an incline. After hitting the incline the ball bounces and hits the incline the second time. The ball bounces at same speed with which it hits the incline. The angle of the incline is 32 degrees. The angle between the normal to the incline and the velocity before the first collision is the same as the angle between the normal to the incline and the velocity after the first collision ( like a reflection of a light beam in geometrical optics) . Calculate the distance between the first and the second impact.
 
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What I 've know about this question's information is to find the distace between position
of first hit and second hit of droping ball from 1.1 m height. Also it is I thinki have to use this formula; y=x*tan(32)-9.8*x^^2/2*(v0*cos(theta)^^2) is that right?
answer is 4.7m but I really don;t understand I 've been trying for few hours for this pleez
 
Where did you get that formula? Did you work it out for yourself? I don't think it is quite correct. Can you specify what is giving you the most trouble?

Can you figure out the velocity that the ball hits the incline with?

Have you drawn a diagram and figured out the way the ball bounces?

You can use h = h_0 + v_{0y }t + (1/2) g t^2 and v_{x} = \Delta x / \Delta t where x is the horizontal distance between the two impact points, NOT the distance along the incline between the two impact points (which is what you want). You need to find a way to relate those two distances.
 
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