Perform several multiplications to evaluate expressions

To evaluate expressions that contain several multiplications,we make repeated use of the rules for multiplying two integers.

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QUESTION OF

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Views #: 290
Questions #: 23
Time: 10 minutes
Pass Score: 80.0%
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Completing the Multiplication Chain

1 pts
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Fill in the missing products to evaluate the expression step-by-step: \(2 \times 5 \times 4\).
Step 1: 2 × 5 = (1)
Step 2: 10 × 4 = (2)

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Matching Expressions to Products

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To complete the line match
  1. Click on an item in the first group
  2. Click on an item in the second group
  3. To delete a match, double click on a line

Expressions

\(3 \times 2 \times 5\)
\(4 \times 2 \times 2\)

Values

30
16

Match each multiplication expression to its final evaluated value.

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Classifying Product Results

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Options
×\(3 \times 3 \times 3\)
×\(2 \times 4 \times 6\)
×\(5 \times 1 \times 7\)
×\(2 \times 3 \times 5\)
Even Product
Odd Product

Classify the following expressions based on whether their final product is even or odd.

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Sorting Expressions by Value

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Please drag and drop the options to sort them

Sort these expressions from the smallest resulting product to the largest.

\(10 \times 2 \times 0\)
\(2 \times 2 \times 2\)
\(5 \times 2 \times 3\)
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The Zero Property

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Evaluate the expression: \(125 \times 48 \times 0 \times 3\).

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Identify Key Values

1 pts
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Click or touch the word(s) you want to choose

In the following sentence, click on the numbers that represent the final product: 

The expression 2 times 3 times 4 results in 24, while 5 times 2 times 2 results in 20.

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Missing Factor Puzzle

1 pts
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What factor is missing to make the expression true?
3 × (1) × 2 = 30

Please drag and drop the selected option in the right place or type it instead
5
10
2
15
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Powers as Multiplication

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Evaluate \(4^3\) by performing several multiplications.

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Product Comparison

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Which expression yields a larger product?

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Grouping Factors

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Identify the missing product:
(2 × 3) × (4 × 1) = (1)

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Triple Multiplication Match

1 pts
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To complete the line match
  1. Click on an item in the first group
  2. Click on an item in the second group
  3. To delete a match, double click on a line

Expressions

\(5 \times 4 \times 2\)
\(3 \times 3 \times 10\)

Intermediate Step

\(20 \times 2\)
\(9 \times 10\)

Link the expression to the correct intermediate step.

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Identify Multiplication Error

1 pts
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Click or touch the word(s) you want to choose

In the text below, select the incorrect product value:
To solve 2 × 2 × 2, we find 2 × 2 = 4 and then 4 × 2 = 9.

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Categorizing by Factor Count

1 pts
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Options
×\(2 \times 3 \times 4\)
×\(5 \times 2\)
×\(1 \times 2 \times 3 \times 4\)
×\(10 \times 10\)
1 Multiplication
2 Multiplications
3 Multiplications

Place the expressions in the correct bins based on how many multiplications are needed to evaluate them.

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Evaluate Expression

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Evaluate the following: \(2 \times 1 \times 5 \times 3\)

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Find the Missing Word

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Lives: 10

When evaluating an expression with several multiplications, the order does not change the final product due to the ______ property.

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Identify the mathematical term for the result of several multiplications.

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Missing
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Sorting Steps

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Please drag and drop the options to sort them

Sort the steps to evaluate \(5 \times (2 \times 3)\) following order of operations.

Calculate \(2 \times 3 = 6\)
Calculate \(5 \times 6 = 30\)
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Identify Identical Products

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Select the two expressions that result in the same product.

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The Identity Factor

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Evaluate: \(15 \times 1 \times 1 \times 1\).

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Double and Triple

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Evaluate \(x \times y \times z\) where \(x=2\), \(y=2\), and \(z=3\).

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Properties of Multiplication Match

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To complete the line match
  1. Click on an item in the first group
  2. Click on an item in the second group
  3. To delete a match, double click on a line

Properties

Commutative Property
Associative Property
Multiplication Property of 0
Multiplication Property of 1

Definitions

The product of any integer and 1 is that integer.
The order in which integers are multiplied does not change their product.
The product of any integer and 0 is 0.
The way in which integers are grouped does not change their product.

Match each multiplication property to its correct mathematical definition.

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Multiplying an Even and an Odd Number of Negative Integers

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The product of an odd number of negative integers is negative.

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Keywords
Year 8