" 61."(17-15x-2x^(2))/(x+3)<0

(17-15x-2x ^ (2)) / (x + 3) <0

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

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

Minimum value of f(x)=(6x^(3)-45x^(2)+108x+2)/(2x^(3)-15x^(2)+36x+1) will occur then x is equal to

If (x)=1-x+x^(2)-x^(3)++^(15)+x^(16)-x^(17)f(x)=1-x+x^(2)-x^(3)++1^(15)+x^(16)-x^(17) then the coefficient of x^(2)in f(x-1) is 826 b.816 c.822 d.none of these

Solve the following equation: (10x^2+15x+63)/(5x^2-25x+12)=(2x+3)/(x-5)

Find the coeffcient of x^(17) in (2x^(2) -x-3)^(9)

Find the coeffcient of x^(17) in (2x^(2) -x-3)^(9)

(3x+8)/16-((12x-6)/(15x-30))+x/3=(7x)/12-((2x+16)/32)