Understanding Energy and Kinetic Equations: A Quick Question Answered

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SUMMARY

The discussion clarifies that K in the equation K=1/2mv^2 represents the kinetic energy of an object with mass m moving at velocity v, not the change in kinetic energy. To determine the change in kinetic energy, one must calculate Kfinal - Kinitial, which equals Wtotal. The formula for change in kinetic energy is expressed as 0.5 * mass * (v^2 - u^2). The conversation also touches on the necessity of defining a reference point for potential energy to perform relative analyses.

PREREQUISITES
  • Understanding of basic physics concepts such as kinetic energy and potential energy
  • Familiarity with the equations of motion and energy conservation
  • Knowledge of algebraic manipulation for solving equations
  • Ability to interpret physical scenarios in terms of mathematical equations
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  • Study the principles of energy conservation in physics
  • Learn about potential energy and its relationship to kinetic energy
  • Explore the concept of work done in physics and its mathematical representation
  • Investigate the implications of reference frames in kinetic energy calculations
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This discussion is beneficial for physics students, educators, and anyone interested in understanding the fundamentals of energy equations and their applications in mechanics.

linnus
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When they say K=1/2mv^2 does K mean the change of kinetic energy? because Wtotal= the change of kinetic energy...
 
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linnus said:
When they say K=1/2mv^2 does K mean the change of kinetic energy? because Wtotal= the change of kinetic energy...

1/2 mv^2 gives the kinetic energy of an object with mass m moving with velocity v. To find the change in kinetic energy, one would have to solve for Kfinal - Kinitial, which would be equal to the Wtotal of which you speak.
 
to calculate change in K.E we have formula 0.5*mass*(v*v-u*u)...
think about potential energy
we can calculate only change (d)
and arbitarily assume U at some point and express potential energy as
d+U(initial)=U(final).
actualy we can perform only relative analysis
and therefore diff of K.E of a moving body velocity v with respect to body at rest can be obtained by substituting u=0..

but to calculate absolute K.E we must take an arbitarily some value of K.E for body at rest...and then add it to the difference

and so what do you think is most appropriate, logical & convinient value to be given to the body at rest .??


well your question was good but a bit vague inexpression I think..:smile:
 
Last edited:

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