How High Will the Rocket Be When the Fuel Canister Hits the Launch Pad?

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The discussion revolves around a physics problem involving a rocket that accelerates upward at 3.30 m/s² and discards a fuel canister at 235 m altitude. The canister, once released, is only influenced by gravity, and the task is to determine how high the rocket is when the canister hits the launch pad and the total distance the canister travels. To solve this, the final velocity of the canister at the moment of release must be calculated using kinematic equations. The canister will initially move upward before falling back down, requiring an understanding of both its upward motion and subsequent free fall. The problem emphasizes the importance of applying the correct physics principles to find the solution.
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Homework Statement


During launches, rockets often discard unneeded parts. A certain rocket starts from rest on the launch pad and accelerates upward at a steady 3.30 m/s^2. When it is 235 m above the launch pad, is discards a used fuel canister by simply disconnecting it. Once it is disconnected, the only force acting on the canister is gravity. (air resistance can be ignored). How high is the rocket when the canister hits the launch pad, assuming that the rocket does not change its acceleration? What total distance did the canister travel between its release and its crash onto the launch pad?


Homework Equations


Vx=Vox+axt
X=Xo+Voxt+1/2 axt2
Vx2=Vox2+2ax(x-xo)
x-xo=[(vox+vx)/2)t

The Attempt at a Solution


I have no idea how to go about solving this problem. I've been staring at it for about 30 min. Please help/
 
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okay so you know that it accelerates at a steady 3.3m/s^2

so this equation you have here;

Vx2=Vox2+2aS

so here, final velocity^2 = initial velocity^2 + 2 * acceleration * distance travelled, right?

so how about for a start you can find out the speed the canister (and the rocket) were traveling when it reaches 235m.

you have the initial velocity, acceleration and distance, so work out the final velocity and then think about what that means when it's released, and gravity acts on it! (hint: it has to slow down to 0 m/s before it starts falling!)
 
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