# For each of the following congruences, find all integers N, with N>1, that make the congruence true. 23equiv22(mod N).

For each of the following congruences, find all integers N, with N>1, that make the congruence true.
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Concept used:
if and only if x and y differ by a multiple of n.
The given congruence is,
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The difference of the given congruence integers is calculated as,
$x-y=23-22=1$
There are zero factors of 1 for N > 1 , so there are no integers for the given congruence.