Question on Newton's Second Law of Motion

AI Thread Summary
The discussion revolves around a homework problem involving a space probe with two engines that can be fired simultaneously in the same or perpendicular directions. When both engines are fired in the same direction, the probe takes 28 seconds to travel a certain distance. The challenge arises when the engines are fired perpendicularly, leading to confusion about how to calculate the resulting acceleration. To find the acceleration when the forces are perpendicular, one can focus on the vertical component of one engine's force and double it for the total acceleration. Once the acceleration is determined, the time to travel the same distance can be calculated using the appropriate kinematic equations.
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Homework Statement


A space probe has two engines. Each generates the same amount of force when fired, and the directions of these forces can be independently adjusted. When the engines are fired simultaneously and each applies its force in the same direction, the probe, starting from rest, takes 28 seconds to travel a certain distance. How long does it take to travel the same distance , again starting from rest, if the engines are fired simultaneously and the forces that they apply to the probe are perpendicular?


Homework Equations



F = ma
d = Vt + 1/2at^2

The Attempt at a Solution



I understand most of the question, but I am puzzled at how to find the acceleration when the two forces are perpendicular. I tried using the above equations, but I don't know exactly how to put everything together.
Thanks
 
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When you find the acceleration of the rocket divide it by 2 to find the acceleration applied by each engine.

If they are both perpendicular then they each make a 45 degree angle from their original positions.
So their horizontal components will cancel out, don't bother finding those. and just find the vertical component of 1 of them and multiply by 2 to find the acceleration of the rocket.
once you know that it should be easy to find the time.
 
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