The image shows a computer screen with a question in a math assignment involving transformations and congruence. The problem appears to involve determining whether two figures (labeled as Figure B and Figure C) are congruent based on specific transformations applied.

From what I can see, the question is asking:

1. What transformations (like translation, rotation, reflection) need to be applied to map Figure B onto Figure C.
2. The reason for their congruence, assuming the transformations successfully overlay one figure onto the other.

If you can clarify or provide details of the transformations shown or required, I can guide you through selecting the appropriate transformations and reasons for congruence. Alternatively, if the figures are visible, I can analyze the transformations based on the grid.

Would you like help identifying the transformations, or any other detail of the problem?

Here are 5 related questions you might explore:

1. How can you determine if two figures are congruent based solely on transformations?
2. What are the common transformations used to map one figure onto another in a coordinate plane?
3. How do rotations, reflections, and translations affect the congruence of two shapes?
4. Why does congruence remain unaffected by transformations such as translation, rotation, and reflection?
5. How can you prove congruence between two polygons on a coordinate grid?

Tip: When mapping one figure onto another, always pay close attention to the orientation and relative position of the shapes to decide which transformation is most appropriate.