If `sinx+cosx=a` then `|sinx-cosx|=`

Simplify : y = ( sinx + cosx ) times ( sinx - cosx )

If |[cosx, sinx, cosx], [-sinx, cosx, sinx], [-cosx, -sinx, cosx]|=0 , then x=

If y=|[sinx, cosx, sinx],[cosx,-sinx,cosx],[x,1,1]| then find (dy)/(dx)

The period of (|sinx|+|cosx|)/(|sinx-cosx|) is :

The value of 3(sinx - cosx)^4 + 6(sinx + cosx)^2 + 4 (sin^6 x + cos^6 x) is

Solve : 4sinx cosx +2sinx+2cosx+1=0

If sinx + cosx = a, then the value of| sinx - cosx| is

Find the derivative of (sinx + cosx)/(sinx - cosx)

Solve sinx+cosx=1+sinx.cosx

int(sinx-cosx)^(4)(sinx+cosx)dx is equal to a) (sinx-cosx)/(5)+c b) ((sinx-cosx)^(5))/(5)+c c) ((sinx-cosx)^(4))/(4)+c d) ((sinx+cosx)^(5))/(5)+c