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Use mathematical induction to prove that the statement is true for every positive integer n. Show your work 2 is a factor of n2 - n + 2
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so 2 ^2-2+2 = 4?
or take comon out
2n(n+2)?
you want to show that 2 divides n^2 -n + 2
for any integer n (positive integer)
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basis case is when n=1 does 2 divide 1^2 - 1 + 2 = why yes, 2 divides 2
now you need to show that if its true for some number n=k, then it is true for n=k+1
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