Grade 3 Multiplication by 10: 100 Practice Problems

Updated: August 2026

Boost multiplication fluency with our Grade 3 math worksheet. Featuring 100 problems multiplying single digits by 10, this resource builds mental math confidence and speed.

Grade 3 Multiplication by 10: 100 Practice Problems
Grade 3
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ABOUT THE WORKSHEET

This comprehensive multiplication worksheet is designed specifically for 3rd-grade students to master one of the most fundamental skills in elementary math: multiplying by 10. While the heading contains a slight typo, the focus of all 100 problems is the multiplication table for 10. Mastering this skill is a crucial stepping stone toward understanding place value and multi-digit multiplication. By completing these repetitive drills, students build the automaticity needed for more complex mathematical reasoning in later grades.

QUICK DETAILS

STEP-BY-STEP SOLVED EXAMPLES

Multiplying by ten is often a favorite for students because of the simple patterns involved. Here are three examples from the sheet solved step-by-step:

Example 1: Problem #1 (4 x 10)

To solve 4 x 10, think of it as four groups of ten. You can count by tens: 10, 20, 30, 40. Alternatively, use the place value trick: write the digit 4 and add a zero to the right. The answer is 40.

Example 2: Problem #9 (7 x 10)

For 7 x 10, we are looking for seven tens. In our base-ten system, having seven in the tens place results in the number seventy. Simply shift the 7 one place to the left and fill the ones place with a zero. The answer is 70.

Example 3: Problem #11 (9 x 10)

When multiplying 9 by 10, you are calculating 9 sets of 10. Following the pattern of ten, the product will always end in a zero. Nine tens equals ninety. The answer is 90.

TEACHER & PARENT TIPS

To get the most out of this worksheet, try using it as a timed drill to encourage speed and accuracy. Set a timer for 5 minutes and see how many problems the student can solve correctly. Afterward, discuss the "place value shift"—how multiplying by 10 moves every digit one spot to the left. You can also relate these problems to real-world objects like dimes, where 8 dimes equals 80 cents (8 x 10).

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