https://file.aiquickdraw.com/mathbot/file/1725834498220a1h2rhv4.jpg

In the image provided, the task is to determine whether the calculation \(12 + 12\) accurately describes how to quickly calculate the total number of cubes in the figure using addition.

Here’s the breakdown:

- The figure shows a rectangular prism composed of smaller cubes. The dimensions of this prism are not explicitly given, but the idea is to verify whether the method using \(12 + 12\) corresponds to an addition approach to find the total number of cubes.
  
- If we consider the number of cubes in one layer, and if each layer contains 12 cubes, adding 12 cubes from two layers together would result in \(12 + 12 = 24\) cubes.

### Answer:
- **Yes**, the calculation \(12 + 12\) does describe a way to find the total number of cubes using addition, assuming the figure represents two layers with 12 cubes each.

Do you have any questions or want further details on this concept?

Here are 5 related questions to expand on this topic:
1. How would you find the total number of cubes in a rectangular prism using multiplication?
2. Can you explain how you would calculate the total number of cubes for a larger figure, such as one with three or more layers?
3. What is the relationship between addition and multiplication when counting identical groups of objects?
4. How would you calculate the number of cubes in a prism if you only knew its dimensions?
5. How could you extend this concept to find the total number of cubes in a 3D shape with varying dimensions?

**Tip:** When dealing with 3D figures, multiplication is often quicker than repeated addition to calculate total volume or count cubes, especially for regular shapes like rectangular prisms.

Tell whether the calculation 12 + 12 describes how to quickly calculate the total number of cubes using addition.

Learn how to determine if the addition calculation 12 + 12 is a quick method to find the total number of cubes in a 3D shape. Understand the mathematical concepts of addition, counting layers, and volume calculation, suitable for students in Grades 3-5.

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