Throwing a ball in a 2D projectile motion and lands on an inclined plane

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SUMMARY

The discussion focuses on calculating the distance a ball travels in 2D projectile motion before landing on an inclined plane. Key variables include the angle of projection (β), the angle of the incline (θ), and the initial velocity (√o). Participants emphasize the importance of applying kinematic equations and trigonometric identities to derive the solution. A detailed approach involves breaking down the motion into horizontal and vertical components to find the intersection point with the inclined plane.

PREREQUISITES
  • Understanding of 2D projectile motion principles
  • Familiarity with kinematic equations
  • Knowledge of trigonometric functions and identities
  • Ability to analyze inclined planes in physics
NEXT STEPS
  • Study the derivation of projectile motion equations
  • Learn how to apply trigonometric identities in physics problems
  • Explore the concept of motion on inclined planes
  • Practice solving problems involving multiple angles of projection
USEFUL FOR

Students studying physics, educators teaching projectile motion, and anyone interested in solving complex motion problems involving inclined planes.

dhagstk
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Attached is an image showing the problem. Supposed the β, θ, and √o are given. How do we get the distance from the initial position of the ball to the final position on the inclined plane?
 

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    projectile.png
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You need to show some attempt to solve the problem. ehild
 

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