Quiz on the Commutative Property of Union Between Two Sets

By / October 13, 2026

Here in this article you will get quiz on the commutative property of union between two sets for beginners. Before the quiz, we will learn about the commutative property of union.

Commutative Property of Union

The commutative property states that there is no change in the result if you change the order of combining the two sets.

Mathematically Representation

For any two sets A and B,

A∪B = B∪A

Example 

Let set A={a,b} and set B={b,c,d}. 

Then, 

A ∪ B = {a,b} ∪ {b,c,d}

= {a,b,c,d}

Now, if we change the order of the sets, there is no change in the result. This is actually the commutative property of union.

B ∪ A = {b,c,d} ∪ {a,b}

= {a,b,c,d}

So, 

A∪B = B∪A

Related Articles

Quiz on the union of sets

Quiz on the intersection of sets

Quiz on the Commutative Property of Union Between Two Sets

Quiz on the Commutative Property of Union Between Two Sets

Quiz on the Commutative Property of Union Between Two Sets

1 / 10

If A ∪ B = {a, b, c, d} and B ∪ A = {a, b, c, d}, which property does this illustrate?

2 / 10

Let A = {1, 3, 5} and B = {2, 4, 6}. Which statement is correct?

3 / 10

If A and B are different sets, then A ∪ B and B ∪ A must also be different sets.

4 / 10

If A = {5, 7} and B = {7, 9}, what is B ∪ A?

5 / 10

Which of the following statements correctly describe the commutative property of union? Select all that apply.

6 / 10

Let A = {a, b} and B = {b, c}. Which expression gives the same result as A ∪ B?

7 / 10

For any two sets A and B, A ∪ B = B ∪ A.

8 / 10

If A ∪ B = {2, 4, 6, 8}, what is B ∪ A?

9 / 10

If A = {1, 2, 3} and B = {3, 4, 5}, what is A ∪ B?

10 / 10

Which equation represents the commutative property of the union of two sets A and B?

Your score is

The average score is 100%

0%

asanmath

I’m a graduate in mathematics. And I’m here to help students with mathematics on different topics.

asanmath.com/wp

Leave a Comment

Your email address will not be published. Required fields are marked *

Scroll to Top