What is the acceleration of a rocket during takeoff?

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During a rocket's takeoff, it experiences upward acceleration due to the propulsion from expelling fuel, which exceeds the downward acceleration of gravity (9.81 m/s²). Once the rocket is airborne, gravity continues to act on it, causing a deceleration if no further propulsion is applied. The distinction between acceleration and velocity is crucial; while the rocket may initially ascend with increasing speed, it will eventually slow down and stop if thrust ceases. The formula d=Vt can only be used for constant velocity, while d=Vit + at²/2 is appropriate for scenarios involving constant acceleration. Understanding these principles is essential for analyzing the rocket's motion throughout its flight.
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1. If a ball dropped from a person's hand, and it then undergoes a free fall. The acceleration is 9.81m/s^2, if it undergoes a uniform acceleration, can i use the formula, d=Vt to find the distance it travels? or if it relates to the gravity, i must only use the formula with a, for instance, like d=Vit+at^2/2.
2. If a rocket is launched with a certain speed, does it also have acceleration when it takes off? My teacher said when this rocket goes up, the speed is decelerating due to gravity, so meanwhile when it is still approaching upward, does it still have the acceleration same as the beginning? So the speed is increasing? Then, how come it slows down? Must this acceleration greater than 9.81?
Thanks for explaining.
 
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You can only use d=Vt if the velocity is constant or it's an average velocity. Otherwise you use the latter form if the acceleration is constant. I can't make a lot of sense out of 2).
 
2) Gravity does act on the rocket after it is launched, and that would slow the rocket down if it was not being pushed up by its propulsion. The rocket begins to accelerate upward as it is being launched, because it expels its fuel out below it, and that pushes the rocket with an upward acceleration greater than the downward pull of gravity, so the net movement is up.

There's also a distinction between acceleration and velocity (speed). Suppose a rocket is going upward, meaning its velocity is in the up direction. If nothing is pushing it upward (let's say it is no longer using its fuel), gravity will slow it down, but because the upward velocity was so large, the rocket continues moving upward for quite awhile before its velocity will decrease to 0 and then start heading downward.
 
Dick said:
You can only use d=Vt if the velocity is constant or it's an average velocity. Otherwise you use the latter form if the acceleration is constant. I can't make a lot of sense out of 2).

So you mean that if the initial velocity is 0, and it then has a constant acceleration, but we still can't use d=vt?
 
Tedjn said:
2) Gravity does act on the rocket after it is launched, and that would slow the rocket down if it was not being pushed up by its propulsion. The rocket begins to accelerate upward as it is being launched, because it expels its fuel out below it, and that pushes the rocket with an upward acceleration greater than the downward pull of gravity, so the net movement is up.

There's also a distinction between acceleration and velocity (speed). Suppose a rocket is going upward, meaning its velocity is in the up direction. If nothing is pushing it upward (let's say it is no longer using its fuel), gravity will slow it down, but because the upward velocity was so large, the rocket continues moving upward for quite awhile before its velocity will decrease to 0 and then start heading downward.

So if the rocket is flying all the way to the top with its acceleration, then it will not be slowed down by gravity, right? IN other words, it would be true as what my teacher told me if the acceleration only happens in takeoff, but then no more acceleration, then it is slowed down by gravity?
 
Can anyone answer my questions above?
 
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