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The image contains **Theorem 3.7** on angle congruence reduction. Here's the transcription of the relevant section:

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### **Teorema 3.7: Pengurangan Kesamaan Sudut**
Jika \( u \angle APC = u \angle DQF \), \( u \angle BPC = u \angle EQF \), \( PB \) antara \( PA \) dan \( PC \), dan \( QE \) antara \( QD \) dan \( QF \), maka \( u \angle APB = u \angle DQE \).

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This theorem deals with the congruence between two angles under specific geometric relationships between points and lines.

### Exercise (Latihan) Instructions:
The section below the theorem outlines exercises, primarily focused on writing given theorems in "if-then" form, creating related diagrams, and proving congruence properties in triangles.

Would you like a detailed explanation or help with any specific part of this theorem or exercises?

Here are 5 relative questions based on the theorem:

1. How does Theorem 3.7 apply to triangle congruence properties?
2. What is the significance of points being "between" other points in this theorem?
3. Can this theorem be generalized for polygons beyond triangles?
4. How would you construct a diagram to visualize this theorem?
5. Why does the theorem equate angles in different positions?

**Tip:** Drawing a diagram with clearly labeled points and angles often helps in understanding geometric theorems better.

Teorema 3.7: Jika u ∠APC = u ∠DQF, u ∠BPC = u ∠EQF, PB antara PA dan PC, dan QE antara QD dan QF maka u ∠APB = u ∠DQE.

Pelajari Teorema 3.7 tentang pengurangan kesamaan sudut dan aplikasinya dalam geometri, termasuk segitiga dan penempatan titik-titik yang memenuhi kondisi tertentu. Cocok untuk siswa tingkat SMA.

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