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The question asks for the diameter of a paper plate that was cut into two equal semicircles. Based on the diagram, we see several measurements provided:

- One measurement is 11 cm, the second is 6 cm, and the third is 8 cm.
- The diagram shows three semicircles placed on top of each other, and the total vertical length is the sum of these measurements: \(11 + 6 + 8 = 25\) cm.

Since the paper plates were cut into semicircles and aligned vertically, the diameter of each semicircle corresponds to the distance across the plate. Therefore, the total height of 25 cm represents the full diameter of the paper plate.

**Answer:** The diameter of the paper plate is **25 cm**.

Would you like more details or have any questions? Here are 5 related questions to extend your understanding:

1. How do you calculate the circumference of a full circle with a 25 cm diameter?
2. What is the formula for the area of a circle, and how would you apply it to find the area of this plate?
3. If the plate was divided into four quarters, what would the new semicircle's dimensions be?
4. How would the perimeter change if the shape was kept but doubled in size?
5. What if the plate was made into an ellipse? How would you calculate its area then?

**Tip:** Always double-check if all measurements align with the given geometrical shape when working with diagrams!

Adrian telah memotong beberapa pinggan kertas berbentuk bulatan kepada dua bahagian yang sama besar menjadi semibulatan. Berapakah diameter bagi sekeping pinggan kertas itu?

Learn how to calculate the diameter of a paper plate cut into two equal semicircles. This problem involves summing measurements from three semicircles (11 cm, 6 cm, 8 cm), resulting in a total diameter of 25 cm.

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