I know that the generalized master method works for recurrences in the form: $T(n) = aT(\frac{n}{b}) + f(n)$, but does it work for:
$T(n) = T(n - 1) + n$,
where there is constant following n?
I know that the generalized master method works for recurrences in the form: $T(n) = aT(\frac{n}{b}) + f(n)$, but does it work for:
$T(n) = T(n - 1) + n$,
where there is constant following n?