What Is the Maximum Height of the Rocket After Engine Failure?

AI Thread Summary
The discussion revolves around calculating the maximum height of a rocket after its engine fails 30 seconds post-launch, where it initially accelerates at 2.60 m/s². The initial calculation for height at 30 seconds is 1170 m, but the online system indicates this is incorrect. Participants clarify that the rocket does not stop instantly upon engine failure; instead, it continues to ascend until gravity decelerates it to a halt. The conversation suggests using kinematic equations and velocity-time graphs to analyze the rocket's motion after engine failure. Understanding the transition from powered ascent to freefall is crucial for solving the problem accurately.
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Homework Statement


A rock of blasts of vertically from rest on the launch pad with an upward acceleration 2.60 m/s^2= At 30s after blast off, the engine suddenly fails, which means the force they instantly stops.

Homework Equations


The Attempt at a Solution



How high above the launch pad will the rocket eventually go?

height = ½at² = ½•2.6m/s²•(30s)² = 1170 m

I keeping getting that answer, but the online system says its wrong.
Also I have no idea how to solve this.

Find the magnitude of the rocket's acceleration at its highest point.
 
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You are correct, that's the height at 30 seconds. If the engines fail at 30 seconds, does that mean the rocket stops there and begins to freefall?

For the second part, think about the velocity of the rocket at its highest point.Alex
 
yeah the force they produce instantly stopI rewrote the question in the way it was typed in my online assigment.
 
A good analogy is putting your foot on the brake in your car. When you brake, does the car instantaneously stop?

In this case, the rocket engine failing is "applying the brake" and gravity is "pushing the brake pedal".

This equation may help (rearrange the variables): vf = v0 + atAlex
 
Plotting the graph of speed x time and thinking about what is the meaning of the area in this graph might make the problem easier.

The speed x time graph usually comes in handy when you're dealing with mixed accelerations. :)
 
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