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Given: Triangle PQR with m∠P=(5x)°, m∠Q=(5x)°, and m∠R=(8x)°. Prove: x = 10 By the triangle sum theorem, the sum of the angles in a triangle is 180°. Therefore, using the given and triangle sum theorem, Response area. Using the substitution property, (5x)°+(5x)°+(8x)°=180°. Simplifying the equation gets 18x = 180. Finally, using the division property of equality, Response area.
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\(\sf Triangle\ PQR\ with\) \( m∠P=(5x)°, m∠Q=(5x)°, and\ m∠R=(8x)°\) substitution property: \((5x)°+(5x)°+(8x)°=180°\)
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