[" Divide "3y^(5)+6y^(4)+6y^(3)+7y^(2)+8y+9" by "3y^(3)+1" and verify that "],[" Dividend = Divisor "x" Quotient "+" Remainder."]

Divide: 3y^(5)+6y^(4)+6y^(3)+7y^(2)+8y+9by3y^(3)+1 and verify that = divis or x quotient +remain der

Divide: 3y^5+6y^4+6y^3+7y^2+8y+9\ b y\ 3y^3+1 and verify that d i v i d e d\ =\ d i v i s o r\ xx\ q uot i e n t\ +\ r e m a i n d e r

Divide (y ^ (4) -3y ^ (3) + 2y + 6) by (y + 1)

Divide 36x^(2)y^(5)+42xy^(3)-24x^(3)y^(2)-12y^(5) by -6y^(2) .

Divide : 36x^(2)y^(2) + 42 xy^(3) - 24 x^(3)y^(2) - 12 y^(5) by - 6y^(2)

Multiply : 2y - 4y^(3) + 6y^(5) by y^(2) + y - 3

3.Use long division method to divide and verify that [Dividend = Divisor times Quotient + Remainder " (i) 5x^(3)-6x^(2)+6x-1 by 5x-1

Simplify 3y^(3) - [ 7y^(2) -{ - 2y^(3) -(2- 4y^(2))+6y -y^(2)}]