Can you solve \(\displaystyle n(n+1)=110~?\)What theorem should be used to find sequential page numbers if the product is 110?
Are you suggesting: n(n-1)=110 n^2+n-110=0 ?
The 'back-of-the-book' tells us that the answer is \(\displaystyle 10,~11\).Are you suggesting: n(n-1)=110 n^2+n-110=0 ?