`intdx/sqrt (13+5cosx-12sinx)`

intdx/(x+sqrt(x))

Solve 8sinx=(sqrt(3))/(cosx)+1/(sinx)

Solve 8sinx=(sqrt(3))/(cosx)+1/(sinx)

If f(x)=cos^(-1)(1/sqrt(13))(2cosx-3sinx) +sin^(-1)(1/sqrt(13))(2cosx+3sinx)wdotrdottsqrt(1+x^2), then find (df(x))/(dx) at x=3/4dot

intdx/(3sinx-4cosx+5)

If int (3sinx+2cosx)/ (3cosx+2sinx) dx=a x+b ln|2sinx+3cosx|+C , then (a) a=-(12)/(13),b=(15)/(39) (b) a=-7/(13),b=6/(13) (c) a=(12)/(13),b=(15)/(39) (d) a=-7/(13),b=-6/(13)

int(sinx-cosx)/(sqrt(1-sin2x))e^(sinx)cosx dx is equal to

intdx/(sqrt (5+3x)+sqrt (4+3x))

The value of int(sinx+cosx)/(sqrt(1-sin2x))\ dx is equal to (a) sqrt(sin2x)+C (b) sqrt(cos2x)+C (c) +-(sinx-cosx)+C (d) +-log(sinx-cosx)+C

Solve the equation sinx +sqrt(3) cosx=sqrt(2)