Dynamic Analysis of Motion - Biomechanics

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SUMMARY

The discussion focuses on the dynamic analysis of motion in biomechanics, specifically analyzing the forces acting on a leg during movement. A horizontal propulsive ground reaction force of 200N and a vertical ground reaction force of 1200N are applied to the leg, which experiences an acceleration of -4m/s² in the x-direction and 8m/s² in the y-direction. Participants are guided to draw a free body diagram and apply Newton's second law, F=MA, to determine the horizontal and vertical components of the force acting across the hip, as well as the total force across the hip.

PREREQUISITES
  • Understanding of free body diagrams in physics
  • Knowledge of Newton's second law (F=MA)
  • Basic concepts of biomechanics related to motion
  • Ability to analyze forces in two dimensions
NEXT STEPS
  • Research how to construct free body diagrams for complex systems
  • Learn about the role of ground reaction forces in biomechanics
  • Study the calculation of net forces and accelerations in two-dimensional motion
  • Explore the impact of mass on acceleration using F=MA in various scenarios
USEFUL FOR

Students studying biomechanics, physics enthusiasts, and professionals analyzing motion dynamics in sports or rehabilitation settings.

kreuzberg
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Homework Statement


A leg has a horizontal propulsive ground reaction force 200N and vertical ground reaction foce of 1200N applied to it. Draw a free body diagram. The leg has an acceleration of -4m/s2 in the x direction and 8m/s2 in the y direction. What are the horizontal + vertical components of the force acting across the hip? What is the total force across the hip?


Homework Equations


F=MA


The Attempt at a Solution


Hi, I have read the community guidelines specifying that you need to show your own attempt. I wish I could but I really have no idea how to do this question. Could someone guide me with how to approach this question? All help would be appreciated. :)
 
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welcome to pf!

hi kreuzberg! welcome to pf! :smile:

treat the leg as a separate body

draw a free body diagram for it …

there will be the two given forces at the bottom of the leg (the ground), and two unknown forces (cal them H and V) at the top (the hip)

(technically, there's also the weight of the leg itself, acting vertically at the middle of the leg, but i think that's so small that you're expected to ignore it :wink:)

apply F = ma (i think you'll need to know the mass of the leg) …

what do you get? :smile:
 

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