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The question asks: "The value of the 3 in 7,130,052 is how many times the value of the 3 in 3,000,704?"

Let's break it down:

1. **Value of the 3 in 7,130,052**: 
   - The 3 is in the *ten-thousands* place, so its value is \(3 \times 10,000 = 30,000\).

2. **Value of the 3 in 3,000,704**: 
   - The 3 is in the *millions* place, so its value is \(3 \times 1,000,000 = 3,000,000\).

Now, to find how many times larger the value of the 3 in 3,000,704 is compared to the 3 in 7,130,052, we divide:
\[
\frac{3,000,000}{30,000} = 100
\]

Therefore, the value of the 3 in 3,000,704 is **100 times** the value of the 3 in 7,130,052. The correct answer is **100**.

Would you like more details or have any questions? Here are some related questions:

1. What is place value, and how does it work with different digits?
2. How would you calculate the value of a different digit in large numbers?
3. What happens to place value as you move left or right in a number?
4. How do you compare the values of the same digit in different numbers?
5. Can you explain how multiplication relates to place value in larger numbers?

**Tip**: Always remember that moving one place to the left in a number increases the value of a digit by a factor of 10.

The value of the 3 in 7,130,052 is how many times the value of the 3 in 3,000,704?

Understand how the place value of 3 in the number 7,130,052 compares to its place value in 3,000,704. This example illustrates how to calculate the difference in magnitude based on place value positions using division. Suitable for students in Grades 3-5.

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