Case I when acceleration (a) of the particle is a function of time i.e.
A = f(t) dv/dt = f(t) dv = f(t)dt
Integrating both sides within limits, equation have,
Case II When acceleration a of the particle is a function of distance i.e.
a = f(x) dv/dt = f(x) (dv/dt)*(dx/dt) = f(x)
v(dv/dx) = f(x) vdv = f(x)dx
Integrating we get,
Case III When acceleration of the given particle is a function of velocity i.e.,
a = f(v) dv/dt = f(v)
The displacement by the body of particle in nth second is given by,
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