`(sqrt(2x^2+15 x-17))/(10-x)geq0`

Let A be the complete solution set of sqrt(-x^2 +8x-15)/sqrt(1-4{x}) geq0 and B be the complete solution set of [x + [2x]] < 18, where {x) and [x] denotes fractional part and greatest integer of x respectively. Lets denote the set A nn B, then find the sum of those elements of set S which are integers.

if the set of values of ' x ' satisfying the inequations ((x-1)^2(x+1)^3)/(x^8(x-2))lt=0 and ((x+2)(x^2-2x+1))/(4+3x-x^2)geq0 is x (a) b=2 (b) c=0 (c) d=3 (d) a+b+c+d=1

The domain of f(x) = (sqrt(17-15 x-2x ^2))/(x+3) is

(sqrt(17-15x-2x^(2)))/(x+3)>=0

Complete solution set of the inequation (x^2-1)(x^2-6x+8)geq0 is (a) x in [-1,1]uu[2,4] (b) x in (-oo,-1)uu[1,2]uu[4,oo] (c) x in [-1,2]uu[4,oo] (d) none of these

The solution set of the inequality (3^x-4^x)/(x^2-3x-4)geq0 is

x^(2)-11x+28geq0

Solve x(x+2)^2(x-1)^5(2x-3)(x-3)^4geq0.

Solve x(x+2)^2(x-1)^5(2x-3)(x-3)^4geq0.