Why Does Thrust Differ for Objects of Different Mass in Space?

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Thrust requirements differ for objects of varying mass in space due to Newton's third law, which states that force equals mass times acceleration (F=ma). While both objects are weightless in space, their mass still resists acceleration, meaning a more massive object requires more thrust to achieve the same acceleration as a lighter one. The amount of force applied will move both a 1-pound and a 1-ton object, but the acceleration of the heavier object will be significantly lower. Thus, mass plays a crucial role in determining how quickly an object can be accelerated, regardless of the absence of gravity. Understanding this principle is essential for comprehending motion in a weightless environment.
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I've always wondered about something. If there is no gravity or resistance in space, than why does it take more thrust to move a 1 ton object than a 1 pound object. Shouldn't thy both both be equally easy to move since neither has any weight in space?
 
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Even though they may be weightless, they still have mass. Newton's third law is F=ma, therefore to accelerate the same amount, a more massive object requires more thrust (force).
 
Why does mass matter if it doesn't have weight?
 
Mass is the resistance to acceleration. Weight is only the way in which gravity effects (and is effected by) mass, but mass resists acceleration whether there is gravity or not.

Also, the same amount of force will move a 1-pound object and[i/] a 1-ton object in space; it just won't move the 1-ton object nearly as fast.
 
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