Derive kinetic energy of a
energy of a moving
body given by one half the product
of
mass
and the square at its
velocity (method I and method 2)
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0
Answer:
Derive kinetic energy of a
energy of a moving
body given by one half the product
of
mass
and the square at its
velocity (method I and method 2)
Answered by
2
Explanation:
Energy possessed by a body when the body is in motion horizontally is known as Kinetic energy
Proof:
Consider a body with mass m moving with initial velocity u = 0, acceleration a and final velocity v to the distance s
We know
f = ma
a = f / m ------------(1)
From kinematic equation
v^2 = u^2 + 2as
v^2 = 0 + 2as ( as body is moving with
initial velocity u = 0)
from eq.(1)
v^2 = 2 × (f/m)s
f × s = 1/2mv^2
Work = 1/2 mv^2
But work is a measure of kinetic energy
Thus
Kinetic energy = 1/2 mv^2
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