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To find the missing diameter \( d \) when the circumference \( C \) is given, we use the formula relating the circumference of a circle to its diameter:

\[
C = \pi \cdot d
\]

Given the circumference \( C = 15.07 \) cm and \( \pi = 3.14 \), we can solve for \( d \) as follows:

\[
d = \frac{C}{\pi} = \frac{15.07}{3.14}
\]

Let's calculate this.The diameter \( d \) of the circle is approximately \( 4.80 \) cm.

Would you like to learn more details or have any other questions?

Here are some related questions you might find interesting:
1. How would the diameter change if the value of \( \pi \) were more precise (e.g., \( \pi = 3.14159 \))?
2. What is the area of a circle with this diameter?
3. How would you find the radius from the diameter?
4. Can you solve for the circumference if given the radius instead of the diameter?
5. What is the relationship between the circumference, diameter, and radius of a circle?

Tip: Always remember the relationship \( C = \pi d \) as it is fundamental in understanding the properties of circles.

Find what is missing. Use π = 3.14. Given the circumference C = 15.07 cm, find the diameter d.

Learn how to find the diameter of a circle when the circumference is given. In this problem, the circumference C = 15.07 cm, and π is approximated as 3.14. Suitable for Grades 6-8.

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