((x)/(2)+2y)((x^(2))/(4)-xy+4y^(2))

Given that x,y in R: solve (4x^(2)+3xy)+(2xy-3x^(2))iota=(4y^(2)-(x^(2))/(2))+(3xy-2y^(2))

If x=1 and y=-2; by using the identity find the following : (i) (4y^2-9x^2)(16y^4+36x^2y^2+81x^4) (ii) (x+2y)(x^2-2xy+4y^2)

Find the asymptotes x^(3)-2x^(2)y-2x^(2)+4xy-4y^(2)+4x+y+3=0

Let y'=(4y^(2)+4xy+x^(2))/(4x^(2)) and y(1)=0 then y(e^((pi)/(2))) equals

Show that (x^(2)+y^(2))^(4)=(x^(4)-6x^(2)y^(2)+y^(4))^(2)+(4x^(3)y-4xy^(3))^(2)

Factorize: 4x^(2)-4xy+y^(2)-9z^(2) (ii) 16-x^(2)-2xy-y^(2)x^(4)-(x-z)^(4)

If (x^(3)+4xy^(2))/(4x^(2)y+y^(3))=15/16 , then find x : y.

Evaluate : 3x^(2) + 5xy - 4y^(2) + x^(2) - 8xy - 5y^(2)