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how would you solve c^2+9c+18=0 because i think its non-factorable?
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there are 2 methods 1 completing the square which requires rewriting the equation \[c^2 + 9c = -18\] then finding the value of (9/2)^2 and adding it to both sides \[c^2 + 9c + \frac{81}{4} = -18 + \frac{81}{4}\] left hand side is a perfect square and the RHS is just a number 2 using the general quadratic formula \[x = \frac{-b \pm \sqrt{b^2 - 4ac}}{2a}\]
thanks dude i forgot about the general quadratic formula its easier for me to use that thanks
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