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3 cards from this section. Quick, good the night before a test.
Calculate 12 mod 5.
Think about how many times `5` fits into `12`.
What is 9 mod 4?
Consider the remainder when you divide `9` by `4`.
If 8 ≡ x (mod 5) and x = 3, what is true?
Consider how both numbers interact with `5`.
In modular arithmetic, a + b (mod N) is equivalent to:
Revisit how remainders are calculated.
Explore the implications of 15 ac ≡ 5 bc (mod 10). Under what conditions can 'c' be cancelled from both sides?
Consider when numbers become zero mod 10.
Demonstrate the failure of division in modular arithmetic by finding values of a and b such that a/b (mod 8) yields an invalid conclusion.
Explore values that don’t yield clean divisions.
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