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In the problem you've provided, Figure A is a scale image of Figure B with a scale factor of 3. This implies that each linear dimension (such as side lengths) of Figure B is 3 times those of Figure A. Given the side length \( x \) in Figure B, if you know any side length of Figure A, you can determine \( x \) by multiplying it by 3.

However, I don't see any specific side lengths provided for Figure A in the problem. If you have any side lengths for Figure A, please provide them, and I can help you calculate \( x \) for Figure B.

If you need further assistance or have any details to add, please let me know!

Would you like details on any of the following topics or have other questions?
1. How to determine the side lengths of a figure from a scale drawing?
2. What exactly is a scale factor in geometry?
3. How to use scale factors to calculate area?
4. The properties of similar figures in geometry.
5. Examples of real-life applications of scale factors.

**Tip**: When working with scale models or drawings, always check if the scale given applies to linear dimensions, area, or volume, as the factor used for calculation will differ accordingly.

Figure A is a scale image of Figure B. Figure A is mapped to Figure B with a scale factor of 3. What is the value of x if the side of Figure A is 4?

Solve the problem of finding the side length of a scaled figure using a scale factor of 3. Learn how to apply the scale factor formula to determine unknown side lengths. This problem involves geometry and proportions, suitable for students in Grades 6-8.

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