Simplify
`27x^(3)y^(2)z div (-6xy^(3)z^(4))`

Simplify (4x^(2)y^(2)z - 6xy^(3)z +10 x^(3)yz^(2)) div (-2xyz)

Simplify: ((x^(2)-y^(2))^(3) + (y^(2) - z^(2))^(3) + (z^(2) -x^(2))^(3))/((x-y)^(3) + (y-z)^(3) + (z-x)^(3))

Simplify the following 2/3 x^(3) yz^(2) div 5/2 xy^(3)z

Factorise : 27x^(3)+8y^(3)+8z^(3)-36xyz

Factorise 27 -x^(3) y^(3) +6-2xy

Simplify (3x^5y^3z^2)/(x^2yz^4)xxx^3y^3z

Simplify the following : 2x^(2) + 3y^(2) - 5xy +5x^(2) - y^(2) + 6xy - 3x^(2)

Simplify the following : 3xy^(2) - 5x^(2)y + 7xy - 9xy^(2) - 4xy + 6x^(2)y

In each polynomial, given below, separate the like terms : y^(2)z^(3), xy^(2)z^(3), -5x^(2)yz, -4y^(2)z^(3), -8xz^(3)y^(2), 3x^(2)yz and 2z^(3)y^(2)

Divide -36x^(7)y^(6) z " by " - 12x^(2)y^(4)z^(3)