At any two points of the curve represent...

At any two points of the curve represented parametrically by `x=a (2 cos t- cos 2t);y = a (2 sin t - sin 2t)` the tangents are parallel to the axis of x corresponding to the values of the parameter t differing from each other by :

Similar Questions

Explore conceptually related problems

x= 2 cos t -cos 2t ,y=2 sin t-sin 2t Find d y / d x

Find dy/dx if, x= 2cos t - cos2 t, y= 2sin t - sin 2t, at t= pi / 4

The curve represented by x=2(cos t+sin t) and y=5(cos t-sin t) is

The locus of the point represented by x = 3 (cos t + sin t ) , y = 2 ( cos t - sin t ) is

The curve represented by x=2 (cos t +sin t ) , y=5 (cos t -sin t ) is

The curve represented by x=3 (cos t + sin t ) ,y =4 (cos t -sin t ) is

If x = 2 cos t - cos 2 t and y =2 sin t - sin 2t, then (dy)/(dx) at t = (pi)/(2) is