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Find the exact solutions of x^2-(y-6)^2=36 and y=-x^2 ?? I'm getting an imaginary answer, is that correct?
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well you are looking for the points of intersection between the curves rewrite the 2nd equation as x^2 = -y and substitute into the 1st equation -y - (y -6)^2 = 36 -y -(y^2 - 12y + 36) = 36 so -y^2 + 11y - 72 = 0 divide by -1 gives y^2 -11y + 72 = 0 so yes you get complex solutions, and I think thats why they have asked for the exact solutions hope this helps
Yes it does! Thanks, I was just looking for a second opinion, I appreciate it!
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