It seems you've uploaded a photo of a math problem involving volume calculation for rectangular prisms (cubic figures). The task asks to find the volume of the prism shown and explain your reasoning.

Let's break it down:

1. The figure in question:

   • It looks like a 3D block divided into smaller unit cubes. The calculation written shows the layers of cubes, likely indicating how many cubes exist in the prism.

2. Written explanation:

   • You or the person writing has determined the volume by multiplying the number of cubes in each layer. The bottom layers have 6, 8, and 7 cubes, adding up to 22.
   • The formula for volume you are using is $\text{Number of layers} \times (\text{Number of cubes in one layer})$.

3. Visual/Volume Clarification:

   • In the problem, the volume calculation uses counting cubes in a 3D space (length $\times$ width $\times$ height). The result is the total number of cubes making up the object.
   • There's a comparison between two figures, with "Figure A" being determined as larger because it has more cubes (calculated by the length, width, and height).

Did you want to check this method further or calculate additional details?

Here are 5 related questions that could help expand your understanding:

1. How do you calculate the volume of a rectangular prism using its dimensions (length, width, height)?
2. What is the relationship between volume and surface area for 3D figures like cubes and prisms?
3. Can you use the method of counting cubes for more complex shapes, or does it only work with simple rectangular prisms?
4. What units would you use to represent the volume of a prism if each cube is 1 cm³, and how would the answer change if the unit were different?
5. How would the volume change if the number of layers doubled but the cubes per layer stayed the same?

Tip: Always check if the layers are evenly distributed and try using multiplication directly instead of counting each layer to save time.