Projectile Motion + Kinematics Clown Problem

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SUMMARY

The discussion centers on a physics problem involving projectile motion and kinematics, specifically a scenario where a clown is launched from a cliff at an angle θ and speed v, while his friends in a clown car accelerate from rest one second later. The goal is to determine the car's acceleration in relation to the height H and other variables to ensure they catch the clown. Key equations of motion and the concept of relative timing are essential for solving this problem.

PREREQUISITES
  • Understanding of projectile motion principles
  • Familiarity with kinematic equations
  • Knowledge of acceleration and its relation to time and distance
  • Ability to analyze motion in two dimensions
NEXT STEPS
  • Study the kinematic equations for projectile motion
  • Learn how to set up equations for objects in motion with different starting times
  • Explore the concept of relative motion in physics
  • Practice solving problems involving two-dimensional motion
USEFUL FOR

Students studying physics, particularly those focusing on kinematics and projectile motion, as well as educators looking for practical examples to illustrate these concepts.

Cameron1919
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Homework Statement


"a clown is shot of a cliff of height H at an angle theta and speed v. At the base of the cliff his friends are in a clown car. They start accelerating from rest one second after he is shot from the cannon. Assuming their car has constant acceleration, what is the acceleration in terms of the other variables if they catch their friend?"2. Homework Equations [/B]
How should I go about approaching this problem, knowing that the time is going to be altered in order to incorporate the total distance?

The Attempt at a Solution


http://imgur.com/69iqAif
 
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Cameron1919 said:

Homework Statement


"a clown is shot of a cliff of height H at an angle theta and speed v. At the base of the cliff his friends are in a clown car. They start accelerating from rest one second after he is shot from the cannon. Assuming their car has constant acceleration, what is the acceleration in terms of the other variables if they catch their friend?"2. Homework Equations [/B]
How should I go about approaching this problem, knowing that the time is going to be altered in order to incorporate the total distance?

The Attempt at a Solution


http://imgur.com/69iqAif
Please do not post working as images. Almost always hard to read, and impossible to point to specific lines to make comments.

Choose a definition of t=0. If you take it as the time the clown is fired, and the car accelerates at rate a, what is the position of the car at time t? (It only has to be correct for t>1.)
 

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