x=cos t+log tan(t)/(2))" if "sin A

If x and y are connected parametrically by the equations given in Exercises 1 to 10, without eliminating the parameter, Find (dy)/(dx) . x= a(cos t+ log tan (t)//(2))y= a sin t .

If x and y are connected parametrically by the equations given in Exercises 1 to 10, without eliminating the parameter, Find (dy)/(dx) . x= a(cos t+ log tan (t)/(2)), y= a sin t .

If x and y are connected parametrically by the equations, without eliminating the parameter, Find (dy)/(dx) . x= a(cos t+ log tan (t)/(2))y= a sin t .

If x and y are connected parametrically by the equations given,without eliminating the parameter,Find (dy)/(dx)x=a(cos t+log tan(t)/(2))y=a sin t

Find (dy)/(dx) when : x=a(cos t+"log tan"(t)/(2)), y=a sin t

The parametric equation of a curve is given by, x=a(cos t+log tan(t/2)) , y=a sin t. Prove that the portion of its tangent between the point of contact and the x-axis is of constant length.

In the curve x=a(cos t+log tan((t)/(2)))y=a sin t. Show that the portion of the tangent between the point of contact and the x -axis is of constant length.

x=a(cos t + log tan (t/2)), y =a sin t

If x=a (cos t +log (tan ((t)/(2)) )) ,y =a sin t ,then (dy)/(dx) =

If x=a(cos t + log tan (t/2)) , y =a sin t then (dy)/(dx)=