in ∆ABC, angle A=2, angle B, angle C = angle A+ 30 degree, angle A= what?
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Let angle A = x
Angle B = y
As mentioned in the question angle C = 3 angle B = 3y
Angle C is also given as 2(Angle A + Angle B)
= 2(x+y)
So,
3y = 2(x+y)
y = 2x
So angle C = 3y = 6x
We know that sum of all the 3 angles in a triangle = 180deg
Therefore,
Angle A+ Angle B + Angle C = 180
x+ 2x+ 6x = 180
x = 20
Hence Angle A = 20
Angle B = 40
Angle C = 120
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Answer:
angle A=2B C=A+30 then C=2B+30 (A=2B) 180=A+B+C. then180=2b+b+2b+30 phir B=32° A=64 to C=180- (A+B) then C=180-96=84
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