Max Vertical Reach at Back Wall: Solving Projectile Problem

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SUMMARY

The discussion focuses on solving a projectile problem to determine the maximum vertical reach at a back wall, incorporating an initial standing reach. The key equations utilized are d = vit + 1/2at² and vf² = vi² + 2ad. A ball is launched at a velocity of 20 m/s at a 60-degree angle. The conversation emphasizes the importance of including diagrams to clarify variables and the need for a qualitative analysis comparing terrestrial and lunar jumping dynamics.

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  • Understanding of projectile motion principles
  • Familiarity with kinematic equations
  • Basic knowledge of angles in physics
  • Ability to analyze qualitative differences in physics scenarios
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  • Learn how to create and interpret motion diagrams
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This discussion is beneficial for physics students, educators, and anyone interested in understanding projectile motion and its applications in varying gravitational contexts.

xL0VEN0TE
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Homework Statement


Finding the maximum vertical reach at the back wall.
This should be viewed as a peak height projectile problem (added to an
initial standing reach). Are diagrams
included to show the meaning of each variable? Are reasonable and unique
values used? Is the maximum vertical reach found? Is there a qualitative
analysis about the many dramatic differences between Terrestrial and Lunar jumping?

Homework Equations


d= vit+1/2at^2
vf^2=vi^2+2ad

The Attempt at a Solution


ball launched at 20 m/s. 60 degree angle.
 
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Welcome to PF!

Hi xL0VEN0TE! Welcome to PF! :wink:

What exactly is your question (and where is the wall)? :confused:

Anyway, show us what you've done, and where you're stuck, and then we'll know how to help. :smile:
 
Thanks. Sorry, I'm still kind of new to this website.
I just need to create a projectile problem with that info given.
 

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