L is any integer other than a power of 10. M is any integer. Show that there is an integral power of L that begins with the sequence of digits given in M.
If we exclude leading zeroes, then the integer L, where L = 0, will have no integral power that begins with the sequence of digits given in M, such that M is any non-zero integer or 1.
All integral powers of 0, except where the exponent is itself 0, are 0. 00, according to some is an "indeterminate form," but by others, it is, by convention, equal to 1.
Posted by Dej Mar
on 2008-01-31 12:55:15