Physics of man breaking arm falling into pool

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SUMMARY

The discussion focuses on the physics of an actor breaking his arm upon falling into a pool, as depicted in the movie "Get Him to the Greek." The actor's mass is 73 kg, and the arm's mass is 4.75 kg, with a force of 73 N required to break the arm. The calculated average impact force during the fall is 214.6 N, which exceeds the breaking force, confirming the physics of the scenario. The main confusion arises around calculating the impact duration (dT), with the participant questioning why it is set to 1 second instead of the total fall time of 3 seconds.

PREREQUISITES
  • Understanding of basic physics concepts, specifically Newton's laws of motion.
  • Familiarity with kinematic equations, particularly those involving free fall.
  • Knowledge of force calculations, including average impact force.
  • Ability to interpret and manipulate equations related to mass and acceleration due to gravity.
NEXT STEPS
  • Research the concept of "impact interval" in physics to clarify its significance in force calculations.
  • Study the derivation and application of kinematic equations for free fall scenarios.
  • Explore advanced topics in dynamics, particularly regarding force and momentum during collisions.
  • Examine real-world examples of impact forces in sports or stunts to understand practical applications.
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This discussion is beneficial for physics students, educators, stunt coordinators, and anyone interested in the mechanics of falls and impacts in real-life scenarios.

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Homework Statement


I am figuring out the physics of the scene in the movie Get Him to the Greek where an actor falls into a pool but breaks his arm by hitting it on the concrete edge.

Mass of actor = 73 kg
Mass of arm = 4.75 kg

Force to break an arm = 73 N

Duration of fall = 3.0 s

Homework Equations



average impact force = m* V/dT

height of fall = 1/2*9.8*3.02 = 44.1 m

The Attempt at a Solution



F = m V/dT = m sqrt(2gH)/dT = 4.75*sqrt(2*9.8*(44.1))/1 = 214.6

Because 214.6 N is obviously greater than 73 N, which is the force to break an arm, then the physics in this situation seem to be good. However, I am confused on how to calculate dT. As you can see, it is 1 in the equation, but I do not see why it is not 3, which is the total time of the fall. I am told that this is the "impact interval." How exactly am I suppose to calculate this?
 
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I believe that 1 is an initial assumption since I don't think you can get the actual impact time. But you can see that the impact time would be less than 1 second. So the impact force at dT<1 would be greater than the force at dT = 1.
 

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