" 10."(1)/(sqrt(x+2))

Find the integral of (1)/(sqrt(x^2-a^2)) with respect to x and hence evaluate (1)/(sqrt(x^2+4x-10))dx .

The domain of the function y = f (x)=(1)/(log _(10) (1-x))+sqrt(x +2) is

The domain of the function y = f (x)=(1)/(log _(10) (1-x))+sqrt(x +2) is

Find the domain of the following functions: (i) f(x) = (1)/(sqrt(|x| -x)) (ii) f(x) = sqrt(cos (sin x)) + sin^(-1) ((1 + x^(2))/(2x)) (iii) (1)/(log_(10) (1-x)) + sqrt(x + 2)

f(x)=(1)/(x)+log_(1-{x})(x^(2)-3x-10)+(1)/(sqrt(2-|x|))+(1)/(sec(sin x)) find the domain of the function.

Distance between the lines represented by 9x^(2)-6xy+y^(2)+18x-6y+8=0, is 1(1)/(sqrt(10))2*(2)/(sqrt(10))3*(4)/(sqrt(10)) .sqrt(10)5.(2)/(sqrt(5))

Evaluate the following integrals. (1)/(sqrt(x^(2)+6x-10))

Evaluate int(1)/(sqrt(x^2-6x+10)) dx.

10. If x=2+sqrt(3) then the value of sqrt(x)+(1)/(sqrt(x))

Find the domain of definiion of each of the functions : f(x)=(1)/(log_(10)(1-x))+sqrt(x+2)