[" Let "A=[[1,sin x,1],[-sin x,1,sin x],[-1,-sin x,1]]" ,where "0<=x<=2 pi," then "|],[" det "A=0]

Let Delta=det[[1,sin x,1-sin x,1,sin x-1,-sin x,1]] If [Delta]=2 where [.] denotes G.I.F., then x lies in

If A= [[cos x,sin x,0],[-sin x,cos x,0],[0,0,1]]=f(x) then A^-1=

int(1-sin x)/(sin x(1+sin x))dx

y= ( 1+sin x)/( 1-sin x)

cot^-1 [(√1+sin x + √1 - sinx)/(√1+sin x - √1-sin x)]

If y=tan^(-1) [(sqrt(1+sinx)-sqrt(1-sin x))/(sqrt(1+sin x)+sqrt(1-sin x)]] where 0 lt x lt pi/2 find (dy)/(dx)

If |[0,cos x,-sin x],[sin x,0,cos x],[cos x,sin x,0]|^2 = |[1,-a,a],[-a,1,a],[a,a,1]| then a=

sqrt((1+sin x)/(1-sin x))

Let "Let"(x)=|{:(,2sinx,sin^(2)x,0),(,1,2sin x,sin^(2)x),(,0,1,2sin x):}| , then find determinent

Let "Let"(x)=|{:(,2sinx,sin^(2)x,0),(,1,2sin x,sin^(2)x),(,0,1,2sin x):}| , then find determinent