`(x-2)/(x+5)>2`

Solve for x:(|x-2|)/(x+5)>2

(x + 2) ( x- 5) = x^(2) - 3x + 10

The angles of a quadrilateral are (x+20, (x-20), (2x+5), (2x-5) . Find the value of x.

Simplify ((2x+1)(x-2))/(x-4)-((2x^(2)-5x+2))/(x-4)

Find the number of positive integral value of x satisfying the inequality ((3^(x)-5^(x))(x-2))/((x^(2)+5x+2))ge0

Find the number of positive integral value of x satisfying the inequality ((3^(x)-5^(x))(x-2))/((x^(2)+5x+2))ge0

((2x) / (x-5)) ^ (2) +5 ((2x) / (x-5))-24 = 0

int(x sqrt(x))/(2x^(5/2)+5)dx