Calculate Min Initial Kinetic Energies for Javelin, Discus, Shot Throws

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SUMMARY

The discussion focuses on calculating the minimum initial kinetic energies required for javelin, discus, and shot throws, with respective masses of 1.0 kg, 2.0 kg, and 8.0 kg. The throws achieve distances of 98 m, 75 m, and 25 m, respectively. Using the kinetic energy formula KE = 1/2mv², participants derive the necessary initial velocities and subsequently calculate the average force exerted during the throw over a distance of 2.0 m. The analysis suggests that air resistance is negligible for these calculations.

PREREQUISITES
  • Understanding of kinetic energy calculations (KE = 1/2mv²)
  • Knowledge of projectile motion and launch angles
  • Familiarity with basic physics concepts such as force and distance
  • Ability to apply kinematic equations in a frictionless environment
NEXT STEPS
  • Calculate the initial velocities required for each throw using projectile motion equations
  • Explore the impact of different launch angles on kinetic energy requirements
  • Investigate the role of air resistance in projectile motion
  • Learn about energy conservation principles in sports physics
USEFUL FOR

Physics students, sports scientists, and coaches interested in optimizing throwing techniques and understanding the physics behind projectile motion.

alevis
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Homework Statement


The masses of the javelin, discus, and shot are 1.0 kg, 2.0 kg, and 8.0 kg, respectively, and record throws in the

corresponding track events are about 98 m, 75 m, and 25 m, respectively. Neglecting air resistance,
(a) calculate the minimum initial kinetic energies that would produce these throws, and
(b) estimate the average force exerted on each object during the throw, assuming the force acts over a distance

of 2.0 m.
(c) Do your results suggest that air resistance is an important factor?



Homework Equations


KE = 1/2mv2
PE = mgh



The Attempt at a Solution


1/2mv2 = mgh.
stuck!
 
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Consider the path of the objects. Each is a parabola, and there are two different launch angles (theta +/- 45 degrees) that can produce the same horizontal distance of travel with the exception of a 45 degree launch angle. A particular launch angle will require the minimum amount of kinetic energy (initial velocity). Determine this particular launch angle, then the velocity required to produce the horizontal distance for each object can be determined. Use the frictionless kinematic equations for a projectile to find the velocities.
 

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