a car is accelerated on a levelled road and attains a velocity four times its initial velocity . in this process, how does thepotential energy of the car change
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This is present in the study material.
Suppose a body of mass m is moving with a uniform velocity u. Let an external force be applied on it so that it gets displaced by distance s and its velocity becomes v. In this scenario, the kinetic energy of the moving body is equal to the work that was required to change its velocity from u to v.
Thus, we have the velocity−position relation as:
v2 = u2 + 2as
OR
Where, a is the acceleration of the body during the change in its velocity
Now, the work done on the body by the external force is given by:
W = F × s
F = ma …(ii)
From equations (i) and (ii), we obtain:
If the body was initially at rest (i.e., u = 0), then:
Since kinetic energy is equal to the work done on the body to change its velocity from 0 to v, we obtain:
2v^2
This is present in the study material.
Suppose a body of mass m is moving with a uniform velocity u. Let an external force be applied on it so that it gets displaced by distance s and its velocity becomes v. In this scenario, the kinetic energy of the moving body is equal to the work that was required to change its velocity from u to v.
Thus, we have the velocity−position relation as:
v2 = u2 + 2as
OR
Where, a is the acceleration of the body during the change in its velocity
Now, the work done on the body by the external force is given by:
W = F × s
F = ma …(ii)
From equations (i) and (ii), we obtain:
If the body was initially at rest (i.e., u = 0), then:
Since kinetic energy is equal to the work done on the body to change its velocity from 0 to v, we obtain:
2v^2
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