Multiplication Word Problems - Setup (Small Integer Values) (Level 1)

This math topic focuses on developing and practicing multiplication skills through word problems involving small integer values. The problems involve applying multiplication to determine the total amounts by interacting with context-specific scenarios such as calculating total grams of apples eaten by koalas, the total number of apples consumed by a group of koalas, and the total pieces of candy owned by a group of kids. Each question provides a practical setup where the learner must select the correct multiplication equation that represents the situation described in the problem.

Work on practice problems directly here, or download the printable pdf worksheet to practice offline.

Multiplication Word Problems - Setup (Small Integer Values) Worksheet

Math worksheet on 'Multiplication Word Problems - Setup (Small Integer Values) (Level 1)'. Part of a broader unit on 'Multiplication - 2 Digit' Learn online: app.mobius.academy/math/units/multiplication_2_digit/

1

Each koala eats 6 apples. There are 3 koalas. How many apples are eaten in total?

Find the right equation to represent this problem:

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f

2

Each koala eats 8 apples. Each apple weighs 5 grams. How many grams of apples does each koala eat?

Find the right equation to represent this problem:

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b

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d

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f

3

A group of 6 koalas each eat 4 apples. How many apples are eaten in total?

Find the right equation to represent this problem:

a

b

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d

e

f

4

Each koala eats 7 apples. There are 4 koalas. How many apples are eaten in total?

Find the right equation to represent this problem:

a

b

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d

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f

5

How many apples are eaten in total if 9 koalas each eat 8 apples?

Find the right equation to represent this problem:

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f

6

A kid has 6 pieces of candy. Each piece weighs 8 grams. How many grams of candy do they have?

Find the right equation to represent this problem:

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f

7

How many grams of apples are eaten by each koala if each koala eats 7 apples and each apple is 9 grams?

Find the right equation to represent this problem:

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b

c

d

e

f