state and prove work energy theourm
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Heyy mate your answer is
The work-energy theorem states that the work done by all forces acting on a particle equals the change in the particle's kinetic energy.
Now for infinitesimal displacement calculations and forces whether variable or constant, we can write from the definition of work,
dW=Fdx
Now let the total work done is W, and the displacement is fromx0tox
Integrating the both sides we get,
∫0WdW=∫x0xFdx
W=∫x0xFdx
W=m∫x0xdvdtdx
W=m∫v0vvdv
W=12mv2−12mv20
W=ΔEk
Hence proved
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