To find the length of DE in triangle ΔDEF using the Law of Sines, we can use the following equation:
(DE/sin(45°)) = (24/sin(63°))
Solving for DE, we get:
DE = (sin(45°)/sin(63°)) * 24
DE ≈ 15.8 inches (rounded to the nearest tenth)
Therefore, DE is approximately 15.8 inches to the nearest tenth of an inch.
In Triangle ΔDEF, m∠D= 45°, m∠E = 63°, and EF = 24 in. What is DE to the nearest tenth of inch?
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