How i can solve the "Non-Linear Equation" with "TWO Unknown variables" ?

Hi everyone, I want to solve the"Non-Linear Equation" with "TWO Unknown variables".

In my equation i have two eq. Eq7 & Eq.10 non- linear equation and 2 unknown variables (x,y) are there.

>> Eq7=(((1+2*x^2)./(1-x^2))+(4*(1-2*y^2)*sqrt(1-x^2)*(2+x^2))./((1-x^2)*(1-y^2)^0.5*(2+y^2)));

>> Eq10=(((4*(y*(2+x^2)*(1-x^2)*sqrt(pi^2*(1-y^2)+4*y^2)))./(x*(2+y^2)*(1-y^2)*sqrt(pi^2*(1- x^2)+4*x^2))-1));

I would like to solve these equations with Newton-Raphson Method.

Kindly help me in this regard. Thanks,

SANDEEP SONI,Surat,India E-mail ID - [e-mail]\

[John D'Errico]

Your title says ONE equation, but you have TWO equations. One equation in two unknowns is of course not solvable uniquely.

Regardless, you should make an effort. Show that you have tried something at least.