the position of the particle is vector r=(a costheta t) + (sin theta t)
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If a position vector is given then you can find it's velocity but simply differentiating it with respect to time. You have time (t) in the position vector.
Theta=© ;
r= a Cos(©*t) i + a Sin(©*t) j ;
(dr/dt)= V (velocity);
V= a [ {-Sin(©*t) * ©} + {Cos(©*t) * ©} ] ;
V = a*© {Cos(©*t) — Sin(©*t)} ;
Velocity will be
sakshi7153:
we have to find the position of the particle
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