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4 cards from this section. Quick, good the night before a test.
What is 7 mod 3?
Think about how many times 3 can fit into 7.
Explain what it means for two numbers to be congruent modulo N.
Consider the definition of congruence.
What is the result of 10 mod 3?
Sit down and think about how many times 3 goes into 10.
Is the statement '6 ≡ 2 (mod 4)' true?
Calculate 6 mod 4 and see if it equals 2.
Prove that if a ≡ b (mod N) and c is an integer, then a + c ≡ b + c (mod N).
Rewrite a in terms of its congruence definition.
Find all integers x such that 2x ≡ 1 (mod 3).
Try small integers and check their congruence.
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