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解:
∵∠DBC=180-∠ABC,BP平分∠DBC
∴∠PBC=∠DBC/2=者穗(180-∠ABC)/2=90-∠ABC/2
∵∠BCE=180-∠ACB,CP平分∠BCE
∴∠PCB=∠BCE/2=(180-∠首笑卜ACB)升渗/2=90-∠ACB/2
∴∠BPC=180-(∠PBC+∠PCB)
=180-(90-∠ABC/2+90-∠ACB/2)
=(∠ABC+∠ACB)/2
=(180-∠A)/2
=90-∠A/2
=90-80/2
=50°
∵∠DBC=180-∠ABC,BP平分∠DBC
∴∠PBC=∠DBC/2=者穗(180-∠ABC)/2=90-∠ABC/2
∵∠BCE=180-∠ACB,CP平分∠BCE
∴∠PCB=∠BCE/2=(180-∠首笑卜ACB)升渗/2=90-∠ACB/2
∴∠BPC=180-(∠PBC+∠PCB)
=180-(90-∠ABC/2+90-∠ACB/2)
=(∠ABC+∠ACB)/2
=(180-∠A)/2
=90-∠A/2
=90-80/2
=50°
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