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设BD交AC于E,在△DEC中,
∠EDC+∠DEC+∠ECD=180° 将∠EDC=40° ∠DEC=∠ACB+∠ABC/2
∠ECD=(180°-∠ACB)/2代入上式,整理后得,
(∠ABC+∠ACB)/2=50° ∴∠ABC+∠ACB=100°
∠A=180°-(∠ABC+∠ACB)=180°-100°=80°
∠EDC+∠DEC+∠ECD=180° 将∠EDC=40° ∠DEC=∠ACB+∠ABC/2
∠ECD=(180°-∠ACB)/2代入上式,整理后得,
(∠ABC+∠ACB)/2=50° ∴∠ABC+∠ACB=100°
∠A=180°-(∠ABC+∠ACB)=180°-100°=80°
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