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MNM-3.2.2.3T Commutative and Associative properties

[TESTS]

Multiple Choice Qs Practice
[MNM-3.2.2.3 MCQs]
Question 1 of 10

Choose the best answer for each question.

Which property of multiplication states that changing the order of the factors does not change the product?




✓ Correct! That’s right! The ‘Commutative Property’ allows us to multiply numbers in any order and still get the same answer, like ‘2 x 3 = 3 x 2’.
✗ Incorrect. Not quite. Think about which property focuses on the ‘order’ of numbers. The ‘Associative Property’ is about grouping, not order.

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True or False Qs Practice
[MNM-3.2.2.3 TFQs]
Question 1 of 10

State whether the following statement is True or False.

The ‘Commutative Property’ of multiplication applies to any two numbers.


✓ Correct! Yes, that’s ‘True’! The ‘Commutative Property’ is a fundamental rule that works for all numbers, no matter how big or small.
✗ Incorrect. Consider if there are any numbers for which changing the order of multiplication ‘would’ change the product. Hint: there are none.

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You scored: 0 / 10

True or False with Reason Qs Practice
[MNM-3.2.2.3 TFQRs]
Question 1 of 10

Read the statement and its reason, then choose the correct combination.

Statement: ‘ 7 x 4 = 4 x 7 ‘ is an example of the ‘Commutative Property’.




✓ Correct! You are absolutely right! The ‘Commutative Property’ is defined by the ability to change the ‘order’ of numbers in multiplication without affecting the result.
✗ Incorrect. The ‘Commutative Property’ deals with changing the ‘order’ of factors. Recheck your understanding of what defines this property versus ‘Associative’.

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You scored: 0 / 10

Matching Question Practices
[MNM-3.2.2.3 MQs]

Select an item from Column A, then select its match in Column B.

COLUMN-A
5 x 7 = 7 x 5
✓ Correct Match:
Commutative Property
(2 x 3) x 4 = 2 x (3 x 4)
✓ Correct Match:
Associative Property
9 x 10 = 10 x 9
✓ Correct Match:
Commutative Property
(6 x 2) x 5
✓ Correct Match:
Example of Associative Property use
A property that deals with the ‘order’ of factors
✓ Correct Match:
Commutative Property
A property that deals with the ‘grouping’ of factors
✓ Correct Match:
Associative Property
3 x 8 is the same as 8 x 3
✓ Correct Match:
Commutative Property
(7 x 1) x 6 = 7 x (1 x 6)
✓ Correct Match:
Associative Property
The property used to rearrange factors like ‘a x b x c’ to ‘a x c x b’.
✓ Correct Match:
Commutative Property
The property that states ‘(x x y) x z’ is the same as ‘x x (y x z)’.
✓ Correct Match:
Associative Property
COLUMN-B
Associative Property
Associative Property
Associative Property
Associative Property
Commutative Property
Commutative Property
Commutative Property
Commutative Property
Commutative Property
Example of Associative Property use
✓ Perfect Match! All pairings are correct.
✗ Incorrect Pairings. Check review answers.

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Fill Blank Qs Practices
[MNM-3.2.2.3 FBQs]
Question 1 of 10

Fill in the blank with the correct word or phrase.

The ‘Commutative Property’ of multiplication means that changing the — Select —721moveb x a24 x 56 x 4orderthree or moregrouping of the factors does not change the product.

✓ Correct! That’s correct! The key idea of the ‘Commutative Property’ is that the ‘order’ can be swapped.
✗ Incorrect. Think about what you can change about the numbers in a multiplication problem and still get the same answer, according to the ‘Commutative Property’.

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Numerical Exercise Qs Practices (Set-1)
[MNM-3.2.2.3 NEQs1]
Question 1 of 9

Solve the following numerical problems. Apply the properties where appropriate.

Complete the equation: 5 x 8 = 8 x ? — Select —3 x 12TRUE3635 x (1 x 8)24405

✓ Correct! Correct! You used the ‘Commutative Property’ to find the missing factor.
✗ Incorrect. Remember the ‘Commutative Property’. Changing the ‘order’ of factors doesn’t change the product.

Quiz Complete!

You scored: 0 / 9

Numerical Exercise Qs Practices (Set-2)
[MNM-3.2.2.3 NEQs2]
Question 1 of 9

Solve the following numerical problems. Apply the properties where appropriate.

Fill in the blank: (8 x 1) x 5 = 8 x (1 x _) — Select —20Associative Property2540 (both sides)Yes18 stickers; 3 x 635

✓ Correct! Excellent! The ‘Associative Property’ keeps all factors present, only changing their ‘grouping’.
✗ Incorrect. All factors must be present on both sides of the equation when using the ‘Associative Property’. What factor is missing?

Quiz Complete!

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Numerical Exercise Qs Practices (Set-3)
[MNM-3.2.2.3 NEQs3]
Question 1 of 8

Solve the following numerical problems. Apply the properties where appropriate.

If ‘m’ and ‘n’ are factors, which property says ‘m x n = n x m’? — Select —Commutative Property2 x 11No36542YesTRUE

✓ Correct! Exactly! This is the fundamental definition of the ‘Commutative Property’ for multiplication.
✗ Incorrect. This property describes how changing the ‘order’ of factors results in the same product.

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You scored: 0 / 8