" 8."((3^(x-2))/(3^(x)-2^(x)))>1+((2)/(3))'

(7)/((x-2)(x-3))+(8)/(x-3)+1<0

" If (3x^(3)-8x^(2)+10)/((x-1)^(4))=(3)/(x-1)+(1)/((x-1)^(2))-(7)/((x-1)^(3))+(k)/((x-1)^(2)) then "k=

((1)/(2)x^((1)/(3))+x^(-(1)/(3)))^(8)

Take away ((8)/(5)x^(2) - (2)/(3)x^(3) + (3)/(2)x -1) from ((x^(3))/(5) - (3)/(2)x^(2) + (2)/(3)x + (1)/(4))

Find all the vertical asymptotes of ((x-2)^2(x+2)(x+1)(x-3))/(x^3(x-3)(3x+8))

(2^((3x-1)/(x-1)))^((1)/(3))<8^((x-3)/(3x-7))

3 ((3x-1) / (2x + 3))-2 ((2x + 3) / (3x-1)) = 5, x! = (1) / (3),-(3) / (2) )

3 ((3x-1) / (2x + 3))-2 ((2x + 3) / (3x-1)) = 5, x! = (1) / (3),-(3) / (2) )

(3+sqrt(8))^(x^(2)-2x+1)+(3-sqrt(8))^(x^(2)-2x-1)=((2)/(3-sqrt(8))) then the difference between the greatest value and the least possible value of x is: