((2x)/(x-5))^(2)+(10x)/((x-5))-24=0

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

The domain of the function f(x)=log_(10)((x-5)/(x^(2)-10x+24))-(x+5)^((1)/(3)) is

The measure of angles of a hexagon are x^(0),(x-5)^(0),(x-5)^(0),(2x-5)^(0),(2x-5)^(0),(2x+20)^(0) Find the value of x.

Solve the inequality if f(x)=((x-2)^(10)(x+1)^(3)(x-((1)/(2)))^(5)(x+8)^(2))/(x^(24)(x-3)^(3)(x+2)^(5))is>0 or <0

If f(x)=(x^(2)-10x+25)/(x^(2)-7x+10) for x!=5 is continuous at x=5 then f(5)=

Solve: [(2x+3)+(x+5)]^(2)+[(2x+3)-(x+5)]^(2)=10x^(2)+92

Solve: [(2x+3)+(x+5)]^(2)+[(2x+3)-(x+5)]^(2)=10x^(2)+92

(x-5)(x-6)=(25)/((24)^(2))

Solve the inequality if f(x) = ((x-2)^(10)(x+1)^(3) (x-1/2)^(5) (x+8)^(2))/(x^(24)(x-3)^(3)(x+2)^(5)) is gt 0 or lt 0

(0.5x+49)/(10x^(2)+x-2)<(1)/(2)