the product of two consecutive odd integers is equal to 27 plus six times the sum of the integers. What is the larger integer?

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the product of two consecutive odd integers is equal to 27 plus six times the sum of the integers. What is the larger integer?

Mathematics
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\[n(n+2)=27+6(n+n+2)\] is more like it
once I factor everything out use quadratic formula?
\[n^2+2n=27+6(2n+2)\] \[n^2+2n=27+12n+12\] \[n^2-10n-39=0\]

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Other answers:

you can factor this one
\[(n-13)(n+3)=0\] etc
13 or -3

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