Home
Class 12
MATHS
Prove that the segment of the normal to ...

Prove that the segment of the normal to the curve `x= 2a sin t + a sin t cos^2 t ; y = - a cos^3 t` contained between the co-ordinate axes is equal to `2a.`

Promotional Banner

Similar Questions

Explore conceptually related problems

Find the slope of the tangent to the curve x = sin 3t, y = cos 2t, at t = pi/4 .

Find the slope of the normal to the curve x = a sin^(3)t, y = b cos^(3)t at point where t = (pi)/(2) .

Find the equations of the tangent to the curve x = sin 3t, y = cos 2t at t = pi/4

Prove that all the normals to the curve x=a cos t+at sin t and y=a sin t-at cos t are at a distance 'a' from the origin (a in R^(+))

Prove that all normals to the curve x = a cos t + at sin t, y = a sin t - at cos t are at a distance a from the origin.

x = sin t, y = cos 2 t .