Hypothetical Acceleration of a Rock in Outer Space: Will it Continue Forever?

In summary, the conversation discusses the concept of giving acceleration to a rock in outer space and whether it will continue to increase in speed forever or eventually reach a constant speed. It is clarified that the acceleration can only apply for a specific time and the rock will continue to move at the new speed after that. The conversation also touches on the idea of a "terminal" speed and the effects of relativistic mass at high speeds.
  • #1
jhirlo
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Hypothetically, when I give acceleration to rock in outer space (nogravity, no air), e.g. 10m/s^2 will it continue to increase the speed forever or it'll (after some time) continue moving without acceleration, at constant speed (like 1.Newtons says, if you let them on their own, they'll be moving in constant speed or standing …) ?

Tnx!
 
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  • #2
What do you mean by "give acceleration to rock in outer space"?
An acceleration only applies for as long as you apply it. You can't "give acceleration to rock" so that it permanently has that acceleration unless you attach a motor to it (even then it will eventually run down!). You have to apply the acceleration for a specific time. You could then calculate the increase in speed for that time to find the rock's new speed. The rock will then continue to move at that new speed.
 
  • #3
Originally posted by HallsofIvy
What do you mean by "give acceleration to rock in outer space"?
An acceleration only applies for as long as you apply it. You can't "give acceleration to rock" so that it permanently has that acceleration unless you attach a motor to it (even then it will eventually run down!). You have to apply the acceleration for a specific time. You could then calculate the increase in speed for that time to find the rock's new speed. The rock will then continue to move at that new speed.
I think he means if you apply a constant force on a rock, what will be the speed at which the rock maxes out at, knowing it can't make it to the speed of light.. I guess like it's "terminal" speed
 
  • #4
The rock will think its constantly accelerating according to Netwon's formula. An outside observer will see it asymptotically approaching C.
 
  • #5
Originally posted by jhirlo
Hypothetically, when I give acceleration to rock in outer space (nogravity, no air), e.g. 10m/s^2 will it continue to increase the speed forever or it'll (after some time) continue moving without acceleration, at constant speed (like 1.Newtons says, if you let them on their own, they'll be moving in constant speed or standing …) ?

Tnx!

No. It's only possible for the acceleration to be constant, as measured in your frame of reference, while the speed is less than the speed of light. The faster the particle goes the harder it is to accelerate it. This is due to the fact that the (relativistic) mass increases with speed and will approach infinity as the speed approaches the speed of light.
 

FAQ: Hypothetical Acceleration of a Rock in Outer Space: Will it Continue Forever?

What is acceleration?

Acceleration is the rate at which an object's velocity changes over time. It is measured in units of distance per time squared, such as meters per second squared.

How is acceleration different from velocity?

Velocity is a measure of an object's speed and direction, while acceleration is a measure of how quickly an object's velocity changes. In other words, acceleration is the rate at which an object's speed or direction changes.

What causes acceleration?

Acceleration is caused by a force acting on an object. This force can be applied in different directions, resulting in changes in the object's velocity.

What is the formula for calculating acceleration?

The formula for acceleration is a = (vf - vi) / t, where a is acceleration, vf is final velocity, vi is initial velocity, and t is time.

How does acceleration relate to Newton's Laws of Motion?

Acceleration is directly related to Newton's Second Law of Motion, which states that the acceleration of an object is directly proportional to the force acting on it and inversely proportional to the object's mass. In other words, a larger force will result in a greater acceleration, while a larger mass will result in a smaller acceleration.

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