How do you calculate deceleration due to resistance?

AI Thread Summary
To calculate deceleration due to air resistance and gravity for a rocket traveling at 14.16 m/s at a 45-degree angle after engine cutoff, one must analyze the horizontal and vertical components separately. Air resistance is often neglected in basic physics problems, complicating accurate calculations. The discussion suggests treating the scenario similarly to projectile motion, where gravity acts downward while air resistance affects the trajectory. Simplifying assumptions, such as the negligible burn time of the engine, can aid in calculations. Ultimately, a comprehensive approach requires considering both forces acting on the rocket.
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I have a rocket with a top velocity of 14.16 m/s when the engine stops.

How do i calculate its deceleration based on air resistance and gravity if it is flying at approximatly 45 degress?
 
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There is no easy way to deal with air resistance. It is ignored in most courses.
Also, we usually simplify matters by saying the engine burns for so small a time it is effectively zero.

So, it is just another baseball problem. Do the horizontal and vertical parts separately.
 
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