A particule moves in x - y plane acording to rule x = a sin `omega t` and y = a cos `omega t`. The particle follows

A particle moves in xy plane according to the law x = a sin omegat and y = a(1 – cos omega t) where a and omega are constants. The particle traces

A particle moves in xy plane accordin to the law x=a sin w t and y=a (1- cos w t ) where a and w are costant . The particle traces.

A particle moves in xy plane accordin to the law x=a sin w t and y=a (1- cos w t ) where a and w are costant . The particle traces.

A particle moves in x-y plane according to the equation bar(r ) = (hat(i) + 2 hat(j)) A cos omega t the motion of the particle is

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) .

For a particle moving in the x-y plane, the x and y coordinates are changing as x=a sin omega t and y = a ( 1-cos omega t ) , where 'a' and omega constants. Then, what can be inferred for the trajectory of the particle ?