`lim_(x->pi/4)(2sqrt(2)-(cosx+sinx)^3)/(1-sin2x)=`

The value of lim_(xto(pi)/4)(4sqrt(2)-(cosx+sinx)^(5))/(1-sin2x) is

(cosx-sinx)/(sqrt(8-sin2x))

lim_ (x rarr (pi) / (4)) (2sqrt (2) - (cos x + sin x) ^ (3)) / (1-sin2x) =

The value of lim_(xto pi//4)((cosx+sinx)^(3)-2sqrt(2))/(1-sin2x) is

lim_ (x rarr (pi) / (4)) (4sqrt (2) - (cos x + sin x) ^ (5)) / (1-sin2x)

The value of the limit lim_(x to pi/2) (4sqrt2)(sin3x +sinx)/((2 sin 2x sin. (3x)/2 +cos. (5x)/2)-(sqrt(2)+sqrt(2)cos 2x +cos. (3x)/2)) is _______

Evaluate lim_(xto(pi)/(6)) (2-sqrt(3)cosx-sinx)/((6x-pi)^(2)).

lim_(x rarr pi)(sqrt(1-cos x)-sqrt(2))/(sin^(2)x)

Let f(x)=(sqrt2-(cosx+sinx))/(1-sin2x), x ne pi//4 . The value f(pi//4) so that f is continuous is (sqrt2=1.41)

The value of the limit lim_(x rarr(pi)/(2))((4sqrt(2)(sin3x+sin x))/((2sin2x sin(3x/2)+cos(5x/2))-(sqrt(2)+sqrt(2)cos2x+cos(3x/2))))=