In a triangle ABC, ∠A = 70°, ∠B = 80° and D is the incentre of ΔABC. ∠ACB = 2x° and ∠BDC = y°. The values of x and y, respectively are
A) 15, 130 B) 15, 125 C) 35, 40 D) 30, 150
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Answer:
∠C = 180 - (∠A + ∠B)
∠C = 180 - 150
2x = 30
x = 15°
∠BDC = 90° +1/2 ∠A
∠BDC = 90° + 1/2× 70°
∠BDC = 90° + 35°
∠BDC = 125°
So value of x and y are = 15°, 125°
So the correct option is B) 15,125.
Hope this helps!
Answered by
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angle C=180-150(70+80)
=30
2x=30
x=30/2
x=15
90+1/2 angle A
90+1/2*70
90+35
y=125
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