A tangent is drawn to the ellipse `(x^2)/(27)+y^2=1` at `(3sqrt(3)costheta, sin theta)` where `theta epsilon(0,pi/2)dot` Then find the value of `theta` such that the sum of intercepts on the axes made by this tangent is minimum.

A tangent is drawn to the ellipse (x^(2))/(27)+y^(2)=1 at (3sqrt(3)cos theta,sin theta) where theta varepsilon(0,(pi)/(2)) .Then find the value of theta such that the sum of intercepts on the axes made by this tangent is minimum.

Let a tangent be drawn to the ellipse x^2/(27) +y^2=1" at "(3sqrt3 cos theta, sin theta)," where "theta in (0,pi/2) , Then the value of theta such that the sum of intercepts on axes made by this tangent is minimum is equal to :

Tangent is drawn to ellipse (x^(2))/(27) + y^(2) = "1 at" (3 sqrt(3) cos theta, sin theta) [where theta in (0, pi//2) ]. Then the value of theta such that sum of intercepts on axes made by this tangent is minimum, is

Tangent is drawn to ellipse (x^2)/(27)+y^2=1 at (3sqrt(3)costheta,sintheta) [where theta in (0,pi/2)] Then the value of theta such that sum of intercepts on axes made by this tangent is minimum is (a) pi/3 (b) pi/6 (c) pi/8 (d) pi/4

Tangent is drawn to ellipse (x^2)/(27)+y^2=1 at (3sqrt(3)costheta,sintheta) [where theta in (0,pi/2)] Then the value of theta such that sum of intercepts on axes made by this tangent is minimum is pi/3 (b) pi/6 (c) pi/8 (d) pi/4

Tangent is drawn to ellipse (x^2)/(27)+y^2=1 at (3sqrt(3)costheta,sintheta) [where theta in (0,pi/2)] Then the value of theta such that sum of intercepts on axes made by this tangent is minimum is (a) pi/3 (b) pi/6 (c) pi/8 (d) pi/4

Tangent is drawn to ellipse (x^(2))/(27)+y^(2)=1 at (3sqrt(3)cos theta,sin theta) Iwhere theta in(0,(pi)/(2))] Then the value of theta such that sum of intercepts on axes made by this tangent is mintercepts on (pi)/(6)(c)(pi)/(8)(d)(pi)/(4)

If 2sin^(2)theta=3cos theta, where 0<=theta<=2 pi, then find the value of theta

A tangent is drawn at (3sqrt(3) cos theta, sin theta) (0 lt theta lt pi/2) to the ellipse x^(2)/27+y^(2)/1=1 . The value of theta for which the sum of the intercepts on the coordinate axes made by this tangent attains the minimum, is