`A` point moves in the plane `xy` according to the law, `x=a sin omegat,y=a(1-cosomegat)` Answer the following question taking `a` and `omega` as positive constant
The equation of the trajectory of the particle is

A point moves in the plane xy according to the law, x=a sin omegat,y=a(1-cosomegat) Answer the following question taking a and omega as positive constant The magnitude of the velocity of the point as a function of time is

A point moves in the plane xy according to the law, x=a sin omegat,y=a(1-cosomegat) Answer the following question taking a and omega as positive constant The distance travelled by the point during the time T is

A point moves in the plane y according to the law x = A sin omegat, y = B cos omegat , where A,B & omega are positive constant. The equation for trajectroy for path taken by particle is

A point moves in the plane xy according to the law x=a sin omegat , y=a(1-cos omega t) , where a and omega are positive constants. Find: (a) the distance s traversed by the point during the time tau ,

A point moves in the plane xy according to the law x=a sin omega t, y=b cos omegat , where a,b and omega are positive constants. Find : (a) the trajectory equation y(x) of the point and the direction of its motion along this trajectory , (b) the acceleration w of the point as a function of its radius vector r relative to the orgin of coordinates.

A particle moves in x-y plane according to ru le x =a sin omegat and y= a cos omegat . The particles follows:

A particle moves in x-y plane according to ru le x =a sin omegat and y= a cos omegat . The particles follows:

A point moves in the plane xy according to the law x=a sin omegat , y=a(1-cos omega t) , where a and omega are positive constants. Find: (a) the distance s traversed by the point during the time tau , (b) the angle between the point's velocity and acceleration vectors.

A particle moves in x-y plane according to rule x=asin omegat and y=-acosomegat . The particle follows

A point moves in the plane xy according to the law x = alpha sin omega t, y = alpha(1 - cos omega t) , where alpha and omega are positive constant and t is time. Find the distance traversed by point in time t_(0) .