If `f(x)={b^(2)+(a-1)b+2}x-int(sin^(2)x+cos^(4)x)dx` be an increasing function of `xepsilonR` and `bepsilonR`, then a can take value (s)

Let f(x)=[b^(2)+(a-1)b+2]x-int(sin^(2)x+cos^(4)x)dx be an increasing function of x""inRandbinR , then a can take value(s)

Let f(x)=[b^(2)+(a-1)b+2]x-int(sin^(2)x+cos^(4)x)dx be an increasing function of x""inRandbinR , then " a " can take value(s)

f(x)=[-c^(2)+(b-1)c-2)]x+int(sin^(2)x+cos^(4)x)dx If f(x) be an increasing function of x AA x in R then all possible values of b if (c in R)

int(a sin^(3)x+b cos^(3)x)/(sin^(2)x cos^(2)x)dx

int(a sin^(3)x-b cos^(3)x)/(sin^(2)x cos^(2)x)dx

int(1)/(4sin^(2)x+4sin x cos x+5cos^(2)x)dx

int(1)/(4sin^(2)x+3sin x cos x+2 cos^(2)x)dx=

int (a cos^(3)x+b sin^(3)x)/(cos^(2)x sin^(2)x)dx=

Evaluate : int(sin 2x)/((a+b cos x)^(2))dx