सिद्ध कीजिये कि ` sin ^(p) theta cos^(q) theta` का मान उच्चिष्ठ होगा यदि ` theta = tan^(-1) sqrt(p/q)`

Show that sin^(p)theta cos^(q)theta attains a maximum, when theta=tan^(-1)sqrt((p)/(q))

Show that sin^(P) theta cos^(q) theta attains a maximum value, when theta = tan^(-1) sqrt((p)/(q)) .

Show that sin^(p) theta cos^(q) theta , p , q in N attains maximum value when theta = tan^(-1) sqrt((p)/(q)) . Identify if it is a global maxima or not .

Show that sin^p\ theta\ cos^q\ theta attains a maximum, when theta=tan^(-1)sqrt(p/q) .

Show that sin^(p) thetacos^(q)theta attains a maximum when theta=tan^-1sqrt((p/q))

Solve : cos p theta = sin q theta.

cos p theta=cos q theta,p!=q, thetn

If sin theta + cos theta =p and tan theta+ cot theta = q then q (p^(2) -1) =

If sin theta+ cos theta = p and sec theta + cosec theta = q ; show that q(p^2-1) = 2p