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Solve the following systems of a circle and a line by finding the intersection point(s), if any, algebraically.
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see if there are any common points, substitute y = into the circle equation and test equality
Write the equation of the line as y=3x-5 and substitute in \(x^2+y^2=25\) or \(x^2+(3x-5)^2=25\) Expand and solve for x.
That makes no sense to me, but I'll just give it to you anyways for trying.
@christiner856 Can you solve a quadratic equation in one unknown?
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