https://file.aiquickdraw.com/mathbot/file/1730677330734z9pfbdlj.jpg

To determine which pairs of figures are congruent, let's examine each pair (labeled A, B, and C) in the image.

1. **Pair A**: 
   - This pair shows two triangles.
   - Although they are both triangles, they differ in shape and size. Congruent figures must have the same size and shape, so these triangles are not congruent.
   - **Answer**: No

2. **Pair B**:
   - This pair also shows two triangles.
   - Here, the triangles appear to have the same shape and size, satisfying the criteria for congruence.
   - **Answer**: Yes

3. **Pair C**:
   - This pair has two shapes: a rectangle and a circle.
   - A rectangle and a circle cannot be congruent because they have different shapes.
   - **Answer**: No

### Summary of Answers:
- Pair A: No
- Pair B: Yes
- Pair C: No

Would you like further clarification or a detailed explanation on congruent figures?

Here are five related questions to deepen your understanding:
1. What are the main characteristics of congruent shapes?
2. How can you determine if two figures are congruent by their properties?
3. What transformations (like rotation, reflection) preserve congruence?
4. Are all similar figures also congruent?
5. How does congruence differ from similarity in geometry?

**Tip**: Remember, congruent shapes have exactly the same size and shape, meaning they can be matched perfectly through rotation, reflection, or translation.

Which pairs of figures below are congruent?

Explore this practice problem to determine which pairs of figures are congruent. This exercise covers key geometry concepts, including congruence criteria and the characteristics of congruent shapes. Suitable for students in Grades 6-8.

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