Value of a Digit - Through 1-000-000

Sep 23, 2026

Uploaded by Stanley

Worksheets focusing on place-value reasoning by asking students to determine the numeric value of specific underlined digits in multi-digit numbers up to 1,000,000. Includes Part A and Part B problems where one digit is underlined and its value must be written as a number, plus Part C where two bold digits appear in the same number and both values are calculated. Features a challenge task requiring a 6-digit number using given digits exactly once, then answering how particular digits contribute and writing the final number in expanded form, with an answer key provided.

LanguageEnglish

CategoryExam

FormatPDF

Pages3

Reading Time8 min

AccessFree to download

Part A

Problems 1-3

Part B

Problems 4-12

Part C—Two Bold Digits in the Same Number

Problems 13-16

Challenge Problem

Problem 17 (Show your thinking)

Answer Key

Name: Value of a Digit (Through 1,000,000) Directions: For each problem, find the value of the underlined digit. Write your answer as a number. Part A 1. 159 ,636 = 2. 857 ,231 = 3. 486,803 = Part B 4. 990 ,007 = 5. 103 ,439 = 6. 100,702 = 7. 83 , 100 = 8. 1 ,000,777 = 9. 451 ,612 = 10. 985 ,567 = 11. 1 ,444 ,444 = 12. 174 ,839 = Part C—Two Bold Digits in the Same Number (13–16) Directions: Each number has two underlined digits. Write the value of each. 13. 945,346 Value of first digit: Value of second digit: 14.279,979 Value of first digit: Value of second digit: 15.800,786 Value of first digit: Value of second digit: 16. 1,000,020 Value of first digit: Value of second digit: 1 Mashup Math LLC | Al[l Rights Reserved | Get More K-12 Math Worksheets at ](l Rights Reserved | Get More K-12 Math Worksheets at www.mashupmath.com)[www.mashupmath.com](l Rights Reserved | Get More K-12 Math Worksheets at www.mashupmath.com) Challenge Problem (Show your thinking) 17. Create a 6-digit number that uses the digits 8, 8, 5, 0, 3, 1 exactly once. Your number must satisfy all of these clues: • The value of the first 8 is 800,000 . • The value of the second 8 is 8,000 . • The digit 5 is worth 500. Your number: a) What is the value of the digit 9 in your number? b) What is the value of the digit 0 in your number? c) Write your number in expanded form: = 2 Mashup Math LLC | Al[l Rights Reserved | Get More K-12 Math Worksheets at ](l Rights Reserved | Get More K-12 Math Worksheets at www.mashupmath.com)[www.mashupmath.com](l Rights Reserved | Get More K-12 Math Worksheets at www.mashupmath.com) ANSWER KEY Part A 1. 50,000 2. 800,000 3. 800 4. 90,000 5. 3,000 6. 700 Part B 7. 3,000 8. 700 9. 600 10. 80,000 11. 1,000,000 12.4,000 Part C (Two Underlined Digits) 13.Value of first digit: 40,000 Value of second digit: 6 14.Value of first digit: 200,000 Value of second digit: 900 15.Value of first digit: 800,000 Value of second digit: 0 16.Value of first digit: 1,000,000 Value of second digit: 20 17. Challenge Problem 838,510 a) Value of the digit 3: 30,000 b) Value of the digit 0: 0 c) Expanded form: 838,510 = 800,000 + 30,000 + 8,000 + 500 + 10 + 0 Mashup Math LLC | Al[l Rights Reserved | Get More K-12 Math Worksheets at ](l Rights Reserved | Get More K-12 Math Worksheets at www.mashupmath.com)[www.mashupmath.com](l Rights Reserved | Get More K-12 Math Worksheets at www.mashupmath.com) 3

FAQs

How do you find the value of an underlined digit in a number like 159,636?

Identify the place of the underlined digit (hundred-thousands, ten-thousands, thousands, etc.) and multiply that digit by the corresponding place value to get its numeric value.

What is different about Part C where two bold digits are underlined in the same number?

Each number has two specified digits, so you calculate the value of the first underlined digit and the value of the second underlined digit separately using their respective place values.

In the challenge problem, how do the given clues determine the final 6-digit number?

The clues fix which places the digits must occupy: the first 8 must represent 800,000, the second 8 must represent 8,000, and the digit 5 must represent 500. After placing these, the remaining digits fill the last spots, and then the values of the requested digits (3 and 0) are computed.

Sep 23, 2026

Uploaded by Stanley