What Can You Tell About the Acceleration of an Object Given Its Position?

AI Thread Summary
The problem presented involves the relationship x = 0.5*g*t^2, indicating that acceleration is constant. The discussion emphasizes that acceleration does not depend on mass, shape, distance, or location, as these factors do not influence the derived constant acceleration from the equation. It is noted that while gravitational acceleration (g) can vary slightly on Earth and differs across celestial bodies, the fundamental nature of acceleration in this context remains unchanged. The conclusion drawn is that acceleration, in this scenario, is a constant value determined by the equation rather than external factors. Understanding this relationship is crucial for solving similar physics problems.
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Homework Statement


Today, I got a handout of one problem related to acceleration and position. The problem states. If the relation of x=0.5*g*t^2 is given, what can you tell about the acceleration of the object? (single choice. the problem set is one of the following is right)

1) acceleration depends on mass
2) acceleration depends on the shape of object
3) acceleration depends on the distance the object moved
4) acceleration depends on where it located

2. The attempt at a solution
Based on calculus, the acceleration is second derivate on x with respect to time. So in this problem, the acceleration is constant. How come does it depend on mass, shape, distance or location?
 
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Note that g varies slightly over the surface of the Earth (used to be used to locate salt domes which are good prospects for oil traps) and of course is different on other planets and at different locations in space.
 
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