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2 cards from this section. Quick, good the night before a test.
List three integers that belong to the set S.
Think of multiples of 5.
What is the first positive integer in set S?
It's the smallest multiple of 5.
Which of the following integers is in set S?
Look for the multiples of 5 that do not involve 7.
Is the set S countably infinite?
Consider how many terms can be sequenced.
Show how to enumerate the first 50 elements of set S.
Start from zero and count up and down in 5s, skipping those divisible by 7.
Determine if the subset of the set S consisting of positive integers is still infinite.
Reflect on the pattern established from the multiples.
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