" 9."x+(x)/(2)+(x)/(3)<11

Simplify : (15)/(2)xx(4)/(3)[6x^(2)-9x(x-bar(3-2x))]

Divide 9x - 6x^(2) + x^(3) - 2 by (x - 2)

Find the intervals in which the following function f(x) = 20 - 9x + 6x^(2) - x^(3) (a) strictly increasing, (b) strictly decreasing.

Solve for x.(2x)/(x-3)+(1)/(2x+3)+(3x+9)/((x-3)(2x+3))=0x!=3,-(3)/(2)

Solve the following equation: (2x)/(x-3)+(1)/(2x+3)+(3x+9)/((x-3)(2x+3))=0 , x ne 3, x ne -(3)/(2)

x gt0 {:("Quantity A","Quantity B"),((4x^(2)+2x^(2)+3x+9)/(2x),2x+x+(3)/(2)+(18)/(4x)):}

The solution of the equation 9^(x)-2^(x+(1)/(2))=2^(x+(3)/(2))-3^(2x-1)

If the sum of the series 1+ (3)/(x) + (9)/(x^(2))+ (27)/(x^(3)) + …oo is a finite number, then

If the sum of series 1+(3)/(x)+(9)/(x^(2))+(27)/(x^(3))+ . . .. " to "oo is a finite number, then