" If "sin A=(3)/(5)" then culculate "cos Lambda

If A=[[cos theta,sin theta-sin theta,cos theta]] and A(adjA)=lambda l then the value of lambda is and A(adjA)=lambda l

If sin^(6) theta + cos^(6) theta -1 = lambda sin^(2) theta cos^(2) theta then the value of lambda is

If a cos^(3)alpha+3a cos alpha sin^(2)alpha=m and a sin^(3)alpha+3a cos^(2)alpha sin alpha=n. If (m+n)^((2)/(3))+(m-n)^((2)/(3))=2 lambda a^((2)/(3)) then find the value of lambda

Let (dy)/(dx) at t=(pi)/(3) for the curve y=cos^(3)t and x=sin^(3)t is lambda ; then |sqrt(3)lambda| is

If (1)/(cos 290^(@))+(1)/(sqrt(3)sin 250^(@))=lambda , then the value of 9 lambda^(4)+81 lambda^(2)+97 must be

If (1)/(cos 290^(@))+(1)/(sqrt(3)sin 250^(@))=lambda , then the value of 9 lambda^(4)+81 lambda^(2)+97 must be

If (1)/(cos 290^(@))+(1)/(sqrt(3)sin 250^(@))=lambda , then the value of 9 lambda^(4)+81 lambda^(2)+97 must be

If 3 sin A+5 cos A =5, then the value of (3 cos A-5 sin A )^(2) is

If the equation cos (lambda "sin" theta) = "sin" (lambda "cos" theta) has a solution in [0, 2pi] , then the smallest value of lambda , is

If the equation cos (lambda "sin" theta) = "sin" (lambda "cos" theta) has a solution in [0, 2pi] , then the smallest value of lambda , is