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x^2+10x=-89
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easiest to complete the square for this one you are going to get two complex zeros
start with \[(x+5)^2=-89+25\] and go from there
\[x^2+10x+25=-64?\]
\[x^2+10x = -89\] completing the square\[x^2+10x+25 = -89+25\]\[(x+5)^2=-64\] now take the square root\[x+5 = \sqrt{-64}\] solve this for \(x\), using \(i=\sqrt{-1}\)
so then -5+8i?
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great work, now you can test this solution, in the original equation \[x^2+10x=-89\] If \(x=-5+8i\) is the solution then following equation should be true \[(-5+8i)^2+10(-5+8i)=-89\]
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