Calculate Gravitational Field Strength

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SUMMARY

The discussion focuses on calculating gravitational field strength using the formula g = a = Δv/t. Given a radius of 4.76 x 10^5 m, an astronaut drops a 0.85 kg hammer from a height of 1.25 m, which takes 3 seconds to reach the ground. The average velocity is incorrectly calculated as 1.25/3, leading to confusion regarding the application of specific velocities in gravitational calculations. The correct approach requires distinguishing between average and instantaneous velocities to accurately determine gravitational acceleration.

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  • Understanding of kinematic equations
  • Knowledge of gravitational acceleration concepts
  • Familiarity with average vs. instantaneous velocity
  • Basic algebra for solving equations
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  • Study the derivation of gravitational acceleration formulas
  • Learn about the differences between average and instantaneous velocity
  • Explore kinematic equations in physics
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Students studying physics, educators teaching gravitational concepts, and anyone interested in understanding the principles of motion and acceleration in gravitational fields.

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Homework Statement


Given Radius is 4.76*10^5 m
Astronaut drops a hammer of 0.85kg from a height of 1.25m. It takes 3s to reach the ground
What is the gravitational field strength?

Homework Equations





The Attempt at a Solution


g=a=Δv/t
v=d/t
v=1.25/3

a=1.25/3/3

But that's not the answer
 
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fdajkffk said:

Homework Statement


Given Radius is 4.76*10^5 m
Astronaut drops a hammer of 0.85kg from a height of 1.25m. It takes 3s to reach the ground
What is the gravitational field strength?

Homework Equations





The Attempt at a Solution


g=a=Δv/t
v=d/t
v=1.25/3

a=1.25/3/3

But that's not the answer

That 1.25/3 is the average velocity.

Our formulas make use of a specific velocity, usually initial or final depending on which formula you wish to use.
 

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