Maximum kinetic energy in projectile motion

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Discussion Overview

The discussion revolves around determining the maximum kinetic energy in the context of simple parabolic projectile motion. Participants explore the conditions under which kinetic energy reaches its maximum, considering factors such as velocity at different points in the trajectory.

Discussion Character

  • Exploratory, Debate/contested, Conceptual clarification

Main Points Raised

  • One participant asserts that maximum kinetic energy occurs at two points: the point of projection and the point of return, questioning the textbook's claim that it is only maximum at the point of projection.
  • Another participant introduces the concept of drag, implying it may affect the analysis of maximum kinetic energy.
  • Several participants note that air resistance has been neglected in the problem, which may influence the conclusions drawn about maximum velocity and kinetic energy.

Areas of Agreement / Disagreement

Participants express disagreement regarding the points at which maximum kinetic energy occurs, with some supporting the idea of two maximum points and others referencing the textbook's stance. The role of air resistance is acknowledged but not resolved.

Contextual Notes

The discussion highlights the assumption that air resistance is neglected, which may limit the applicability of the claims made about maximum kinetic energy and velocity.

Elena14
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Finding the maximum kinetic energy in a simple parabolic projectile motion requires us to find the maximum velocity. I know that the velocity will be maximum at two points, the point of projection and point of return.

So there must be two points where the kinetic energy is maximum. But my textbook only says it is maximum at the point of projection. Why is that?
 
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Drag.
 
Bystander said:
Drag.
Air resistance has been neglected in the question.
 
Elena14 said:
Air resistance has been neglected in the question.
Then I believe you are right.
Elena14 said:
I know that the velocity will be maximum at two points, the point of projection and point of return.
 

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