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what is the absolute value of n^2+6n-27
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What do mean by absolute value?
\[\left| n ^{2} +6n-27\right|\]
the question asks to find all integers n which is a prime number
I am assuming you mean, Find all n for which \(\left| n ^{2} +6n-27\right|\) is a prime number right?
yes, correct. Should there be two cases for which it equals to zero and 1?
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I think \(n=-8\) and \(n=4 \) are only two cases.
can you explain how you got to that result?
(n + 9) (n - 3) will be prime when either of (n+9) or (n+3) is 1
Got it, thanks :)
Glad to help :)
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