Let n and k be positive integers such that n < 10^6 and \[\binom{13}{13} + \binom{14}{13} + \binom{15}{13} + \dots + \binom{52}{13} + \binom{53}{13} + \binom{54}{13} = \binom{n}{k}.\]Enter the ordered pair (n,k).
+26367 Let n and k be positive integers such that n<10^6 and
\(\dbinom{13}{13} + \dbinom{14}{13} + \dbinom{15}{13} + \dots + \dbinom{52}{13} + \dbinom{53}{13} + \dbinom{54}{13} = \dbinom{n}{k}\)
See Rom: https://web2.0calc.com/questions/let-n-and-k-be-positive-integers-such-that-and-what
My answer see: https://web2.0calc.com/questions/please-help_24682
