38. A particle moves along a straight line with an initial
velocity(v0), and acceleration('a/v') where 'a' is constant
and 'v' is its instantaneous velocity. The velocity of
particle at time t is related as
(1) v² = v0^2+ a/v*t. (2) v^2/2=v0^2/2+ at
(3) v^2/2=v0^2-at
(4) v^2/2 = v0^2+ at
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acc = dv/dt....
a/V = dv/dt....
So,
a(dt) = V(dv)....
So,
at(integrating from 0 to t) =V^2/2(integrating from Vo to V)
So,
V^2 - Vo^2 = 2 at
V^2 = Vo^2 + 2 at.....
Option (b) is correct....
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