Grade 12 Physics - Motion/acceleration.

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SUMMARY

The discussion centers on a physics problem involving two rocks shot from a slingshot. The first rock is launched with an initial speed of 30 m/s, and the second rock is shot halfway to the apex of the first rock's flight. The key questions are determining the muzzle speed of the second rock and the maximum height it reaches. The solution requires understanding the kinematic equations of motion and the concept of maximum height where velocity equals zero.

PREREQUISITES
  • Kinematic equations of motion
  • Concept of maximum height in projectile motion
  • Understanding of initial velocity and acceleration due to gravity
  • Basic algebra for solving equations
NEXT STEPS
  • Study the kinematic equations for projectile motion
  • Learn how to calculate maximum height in vertical motion problems
  • Explore the concept of relative motion in physics
  • Practice solving similar problems involving multiple projectiles
USEFUL FOR

Students studying Grade 12 Physics, educators teaching motion and acceleration concepts, and anyone looking to enhance their understanding of projectile motion dynamics.

christinecrun
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Homework Statement


A rock is shot straight up from a slingshot with an initial speed of 30 m/s. When it's exactly halfway to the top of its flight, a second rock is shot straight up from the same spot. The second rock reaches the first rock just as the first rock reaches its apex (highest point).

1.What is the "muzzle" speed of the second rock? (The muzzle speed is the speed at which the rock leaves the sling shot.)
2.What maximum height does the second rock reach?

The Attempt at a Solution


I don't even know where to start :S
Please help!
thanks :)

Homework Equations


The Attempt at a Solution

 
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what do you know about something at maximum height ...something is gone have value of 0 and you have to try to think the two rocks as one formula ...which means you have to set it equall .because the second rock reaches the first rock at highest point.which is same height.
 

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