`(3x^(3)+7)^(2)`

Evaluate lim_(x to 3) (x^(3) - 7x^(2) + 15x - 9)/(x^(4) - 5x^(3) + 27 x - 27)

From the sum of 6x^(4) - 3x^(3) + 7x^(2) - 5x + 1 and -3x^(4) + 5x^(3) - 9x^(2) + 7x - 2 subtract 2x^(4) - 5x^(3) + 2x^(2) - 6x - 8

Factorise (Using factor theorem ) : 3x^(3)-7x^(2)+8x-12

lim_(x rarr3)(x^(3)-7x^(2)+15x-9)/(x^(4)-5x^(3)+27x-27) is equal to:

Let P(x) = x^(7) - 3x^(5) +x^(3) - 7x^(2) +5 and q(x) = x- 2 . The remainder if p(x) is divided by q(x) is

Let P(x) = x^(7) - 3x^(5) +x^(3) - 7x^(2) +5 and q(x) = x- 2 . The remainder if p(x) is divided by q(x) is

F(x)=x^(4)-3x^(3)-7x^(2)-10x-25G(x)=x^(4)-4x^(3)+x^(2)-27x-15 Fidn the number of values o x for which f(x)=g(x)=0