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Find all solutions of the system of equations. x−16y^2 =0 4y-x^2= 0
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one solution will be 0,0
substitute the value of x from first equation on the second equation x−16y^2 =0 => x = 16y^2 4y-x^2= 0 4y-(16y^2)^2= 0 4y(1 - 64y^3) = 0 y^3 = 1/64 y = 1/4 putting this value on first equation, x = 16*(1/4)^2 = 1 so your two real solutions are 0,0 and 1,1/4 theoretically it should have 4 solutions, so other solution are imaginary.
complete solution is here http://www.wolframalpha.com/input/?i=x%E2%88%9216y%5E2+%3D0%2C+4y-x%5E2%3D+0
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