sqrt(2x-3)

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If (sqrt(x + 2) + sqrt(x-3))/(sqrt(x+2) - sqrt(x - 3)) = 5 , then the value of x is

f(x) = sqrt(x-2).sqrt(x-3)

int_(0)^(1)((sqrt(2)x-3)/(x^(3)))dx=

int(1)/(sqrt(x+2)-sqrt(x-3))dx

The zeros of the polynomial 4x^(2)+5sqrt(2)x-3 are :

int(1)/(sqrt(2+x-3x^2))dx

Solve: (sqrt(2-x)+sqrt(2+x))/(sqrt(2-x)-sqrt(2+x))=3

Integrate the following functions: (x+2)/sqrt((x-2)(x+3))

Show that : Lt_(x to a)(sqrt(a+2x)-sqrt(3x))/(sqrt(3a+x)-2sqrt(x))=(2)/(3 sqrt(3))