sr, x=a,y=b.hiiiWhat are 'x' & 'y'? Where are 'x' & 'y'?
In this case, your exercise involves solving a system of two equations.x=a, y=b
Assuming \(\displaystyle x \ne 0\) & \(\displaystyle y \ne 0\)In this case, your exercise involves solving a system of two equations.
\(\displaystyle \dfrac{3y^2}{x^2} + \dfrac{2}{x^3} = 1\)
\(\displaystyle \dfrac{3x^2}{y^2} + \dfrac{1}{y^3} = 1\)
Both of these are cubic equations. Solving this system by hand seems too complex, for me.
I used software to graph the functions; there are three Real solutions. Wolfram-Alpha reports five additional solutions, each containing an imaginary part.