[ide(10x^(4)+17x^(3)-62x^(2)+30x-3)by(2x^(2)+7x-1)],[" iding the terms,we get,"]

Divide: 10x^(4)+17x^(3)-62x^(2)+30x-3 by 2x^(2)+7x-1

Divide (10 x^(4) + 17 x^(3) - 62 x^(2) + 30 x - 3) by (2x^(2) + 7x - 1)

Divide: 10 x^4+17 x^3-62 x^2+30 x-3\ b y\ 2x^2+7x-1

f(x)=3x^(4)+17x^(3)+9x^(2)-7x-10;g(x)=x+

Apply division algorithm to find the quotient q(x) and remainder r(x) on dividing f(x)=10x^(4)+17x^(3)-62x^(2)+30x-3 by g(x)=2x^(2)+7x+1

Reduce (3x^(2) - 11 x- 4)/(6x^(2) - 7x - 3) to its lowest terms.

If p(x) = 17x^3+30x-62x^2+10x^4-3 , find constant terms.