Evaluate the magnitude of the gravitational field at the surface of the planet

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SUMMARY

The discussion focuses on evaluating the magnitude of the gravitational field at the surface of a planet using the trajectory of a rock thrown with an initial speed of 16.9 m/s. Participants clarify that the gravitational field can be determined by measuring acceleration from a provided graph, rather than using the gravitational formula g = G*M/R², due to the lack of known mass and radius of the planet. The correct approach involves calculating the second derivative of the position function to find acceleration, and then applying kinematic equations to derive the gravitational acceleration.

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  • Understanding of kinematic equations
  • Familiarity with graph interpretation in physics
  • Knowledge of derivatives and their physical significance
  • Basic concepts of projectile motion
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  • Learn how to derive acceleration from position graphs
  • Study the application of kinematic equations in projectile motion
  • Explore the concept of gravitational acceleration and its calculation
  • Investigate the relationship between angle of projection and range in projectile motion
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Students studying physics, particularly those focused on mechanics and projectile motion, as well as educators looking for practical examples of gravitational field calculations.

  • #31
Look at the graph. The gradient of the curve initially is delta x/ delta y =(20-10)/(10-0).
 
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  • #32
aim1732 said:
Look at the graph. The gradient of the curve initially is delta x/ delta y =(20-10)/(10-0).

I just submitted the answer -2.30 and it's INCORRECT! Please help!
 
  • #33
huybinhs said:
I just submitted the answer -2.30 and it's INCORRECT! Please help!

It's all about the sign. Thanks so much for your help aim1732 and tiny-tim! I really appreciate it ;)
 

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