### Some articles on *polydivisible numbers, polydivisible number, number*:

How Many

... If k is a

**Polydivisible Numbers**Are There?... If k is a

**polydivisible number**with n-1 digits, then it can be extended to create a**polydivisible number**with n digits if there is a**number**between 10k and 10k+9 that is divisible by n ... If n is less or equal to 10, then it is always possible to extend an n-1 digit**polydivisible number**to an n-digit**polydivisible number**in this way, and indeed ... If n is greater than 10, it is not always possible to extend a**polydivisible number**in this way, and as n becomes larger, the chances of being able to extend a given ...Polydivisible Number - Related Problems

... Other problems involving

... Other problems involving

**polydivisible numbers**include Finding**polydivisible numbers**with additional restrictions on the digits - for example, the longest**polydivisible number**that only uses even digits ...### Famous quotes containing the word numbers:

“Old age equalizes—we are aware that what is happening to us has happened to untold *numbers* from the beginning of time. When we are young we act as if we were the first young people in the world.”

—Eric Hoffer (1902–1983)

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