x=e^(theta)(theta+(1)/(theta)),y=e^(-theta)(theta-(1)/(theta))

Find (dy)/(dx), when x=e^(theta)(theta+(1)/(theta)) and y=e^(-theta)(theta-(1)/(theta))

Find (dy)/(dx), when x=e^(theta)(theta+(1)/(theta)) and y=e^(-theta)(theta-(1)/(theta))

Find (dy)/(dx) , when x=e^(theta)(theta+1/theta) and y=e^(-theta)(theta-1/theta)

Find (dy)/(dx),w h e n x=e^(theta)(theta+1/theta)a n dy=e^(-theta)(theta-1/theta)

Find dy/dx , when: x = e^(theta) ( theta+1/theta) and y = e^(-theta)(theta-1/theta)

underset(theta=0)Lim(e^(theta)+e^(-theta)+2costheta-4)/(theta^(4))["form"(0)/(0)]

Find (dy)/(dx) in the following x = e^theta (sin theta + cos theta), y = e^(theta) (sin theta - cos theta)

If x= e^(theta )(sin theta - cos theta ) , y= e^(theta ) ( sin theta + cos theta ) then (dy)/(dx) at theta =(pi)/(4) is

If x= e^(theta )(sin theta - cos theta ) , y= e^(theta ) ( sin theta + cos theta ) then (dy)/(dx) at theta =(pi)/(4) is