A113627 a(n) is the smallest number k such that k and 2^k have the same last n digits. Here k may have fewer than n digits and can be padded with leading zeros (cf. A121319).
14, 36, 736, 8736, 48736, 948736, 2948736, 32948736, 432948736, 3432948736, 53432948736, 353432948736, 5353432948736, 75353432948736, 75353432948736, 5075353432948736, 15075353432948736, 615075353432948736, 8615075353432948736, 98615075353432948736, 98615075353432948736
Offset: 1
Examples
2^14 = 16384 and 14 end with the same single digit 4, thus a(1) = 14.
Links
- Jon E. Schoenfield, Table of n, a(n) for n = 1..81