" (vi) "y^(3)+3y^(2)-4

Divide: 3y^(4)-3y^(3)-4y^(2)-4y^(2)-4y-byy^(2)-2y2y^(5)+10y^(4)+6y^(3)+y^(2)+5y+3by2y^(3)+1x^(4)-2x^(3)+2x^(2)+x+4byx^(2)+x+1

Subtract : 5y^(4) - 3y^(3) + 2y^(2) + y - 1 from 4y^(4) - 2y^(3) - 6y^(2) - y + 5

(y^(3)+3y^(2)-y-3)/(y^(2)+4y+3) The expression above is equivalent to

Find the real points (x,y) satisfying 3x^(2)-3y^(2)-4xy+10x-10y+10=0

Number of values of m in N for which y=e^(mx) is a solution of the differential equation D^(3)y-3D^(2)y-4Dy+12y=0 ,is

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

x ^ (2) + y ^ (2) + 1, x ^ (2) + 2y ^ (2) + 3, x ^ (2) + 3y ^ (2) + 4y ^ (2) + 2,2y ^ (2) + 6.3y ^ (2) + 8y ^ (2) + 1.2y ^ (2) + 3.3y ^ (2) +4] |