Math Problem Statement

Choose the number from the box in which the digit 7 has the given value.

Solution

The image contains a question asking to choose the number from a list where the digit "7" has the given value. Here’s the breakdown:

Question:

Choose the number from the box in which the digit 7 has the given value.

List of numbers:

  1. 483,756
  2. 68,427
  3. 387,591
  4. 348,637
  5. 736,412
  6. 175,951

Given values:

a. 7,000 b. 700,000 c. 70,000 d. 70 e. 700

Solution:

To solve this, we need to match the digit "7" in each number to the given values.

  1. 483,756: The digit "7" is in the tens place, so its value is 7×10=707 \times 10 = 70.
  2. 68,427: The digit "7" is in the ones place, so its value is 7×1=77 \times 1 = 7 (which is not an option).
  3. 387,591: The digit "7" is in the thousands place, so its value is 7×1,000=7,0007 \times 1,000 = 7,000.
  4. 348,637: The digit "7" is in the units place, so its value is 7×1=77 \times 1 = 7 (which is not an option).
  5. 736,412: The digit "7" is in the hundred-thousands place, so its value is 7×100,000=700,0007 \times 100,000 = 700,000.
  6. 175,951: The digit "7" is in the ten-thousands place, so its value is 7×10,000=70,0007 \times 10,000 = 70,000.

Answers:

  • For a. 7,000: The corresponding number is 387,591.
  • For b. 700,000: The corresponding number is 736,412.
  • For c. 70,000: The corresponding number is 175,951.
  • For d. 70: The corresponding number is 483,756.
  • For e. 700: There is no matching number.

Would you like further details on any part of this problem or have any questions?

5 Related Questions:

  1. What is the place value of 5 in the number 375,829?
  2. How would the value of the digit "4" change if it moved from the thousands place to the hundred-thousands place?
  3. Can you explain how to determine the place value of any digit in a large number?
  4. What is the significance of zero in determining place values?
  5. How does the value of a digit change as it moves from left to right in a number?

Tip:

When determining the value of a digit in a number, always multiply the digit by the place value it holds (ones, tens, hundreds, etc.).

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Math Problem Analysis

Mathematical Concepts

Place Value
Number Systems

Formulas

Place Value = Digit × Place (1s, 10s, 100s, etc.)

Theorems

Place Value Theorem

Suitable Grade Level

Grade 4-6