17.6x^(2)+17x+5=?

Factorise 6x^(2) + 17x + 5 by splitting the middle term, and by using the factor theorem.

int (6x^(2) - 17 x - 5)/((x - 3)(x - 2)^(2)) dx =

solve 16x^(2)+17x+5

Factorise: 6x ^(2) - 17x -3

Add the following polynomials and find the degree of the resultant polynomial. (ii) h(x) = 7x^(3) - 6x+1 " " f(x) = 7x^(2) + 17x -9

Factories 6x^(2) + 17x + 12

I. 12x^(2) + 17x+ 6 = 0" " II. 6y^(2) + 5y + 1 = 0

If f(x) = 6x^(4) + 8x^(3) + 17x^(2) + 21x + 7 is divided by g(x) = 3x^(2) + 4x +1 , the remainder is ax + b . Find a and b.

The value of the expression x^(4)-17x^(3)+17x^(2)-17x+17 at x=16 is :