To solve for \( m \angle JBC \), I need to know the relationship between angles \( \angle GHF \) and \( \angle JBC \), such as whether they are corresponding, supplementary, or complementary angles. Could you provide more details about the geometric setup or diagram? 

Would you like to provide more context or a diagram, or clarify the relationship between these two angles?

### Related questions:
1. What types of angles are \( \angle GHF \) and \( \angle JBC \)?
2. Are there any parallel lines or transversals involved in the figure?
3. Are \( \angle GHF \) and \( \angle JBC \) part of a triangle or polygon?
4. Could the sum of angles in a specific shape help solve this problem?
5. Are there any other known angle measurements that can aid in finding \( \angle JBC \)?

**Tip**: Angles that share a straight line are often supplementary, adding up to 180°.

If m angle GHF = 130, then m angle JBC = ?

Learn how to solve for m∠JBC when m∠GHF is given as 130°. This problem focuses on angle relationships, specifically supplementary angles, and uses geometric theorems like the Linear Pair Theorem. Suitable for students in Grades 6-8.

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