Set Theory Part 2 Quiz

Set Theory Part 2 might sound like a topic straight from the math classroom, but it’s rooted in some surprising ideas. Did you know that early logicians struggled to agree on what counts as a “set”? In fact, the ancient Greeks debated whether the concept of infinity could even be part of mathematics. It wasn’t until centuries later that set theory helped make sense of ideas like finite and infinite sets. This quiz on sets takes you through basic set theory questions without overwhelming jargon. You’ll find examples like how to combine sets, what happens when they overlap, and get a feel for what is the cardinality of an empty set.

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Set Theory Part 2 Quiz

Set Theory Part 2

The set of all prime numbers is an example of what type of set?

If set A is the set of all odd numbers and set B is the set of all even numbers, what is A∩B?

If A={a, b, c} and B={b, c, d}, what is the set difference A−B?

How many subsets can be formed from the set A={1, 2, 3}?

If set A is the set of all students in your school, and set B is the set of all 9th graders in your school, what is the relationship between set A and set B?

What is the intersection of the set of all natural numbers and the set of all negative numbers?

The set of days in a week is a:

{ x | x is a month with 30 days }?

What is the cardinality of the empty set?

If set A is the set of all students who play football and set B is the set of all students who play basketball, what does A∩B represent?

Your score is

The average score is 77%

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Sample Questions from This Quiz

  1. The set of all prime numbers is an example of what type of set?
  2. If set A is the set of all odd numbers and set B is the set of all even numbers, what is A∩B?
  3. If A={a, b, c} and B={b, c, d}, what is the set difference A−B?
  4. How many subsets can be formed from the set A={1, 2, 3}?
  5. What is the intersection of the set of all natural numbers and the set of all negative numbers?

Try the full quiz and see how many of these you can answer!

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