In fig 34bthe side BC of triangle ABC is produced to form ray BD.Ray CE is drawn parallel to BA.Show directly without AMS that Angle ACD= anglenA+anglenB and deduce angle A+angle B + angle C=180°
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Answer:
From the figure we know that ∠ACB and ∠ACD form a linear pair of angles
So we get
∠ACB+∠ACD=180
∘
By substituting the values
∠ACB+128
∘
=180
∘
On further calculation
∠ACB=180
∘
−128
∘
By subtraction
∠ACB=52
∘
We know that the sum of all the angles in a triangle is 180
∘
.
So we can write it as
∠ABC+∠ACB+∠BAC=180
∘
By substituting the values
43
∘
+52
∘
+∠BAC=180
∘
On further calculation
∠BAC180
∘
−43
∘
−52
∘
By subtraction
∠BAC=180
∘
−95
∘
∠BAC=85
∘
Therefore, ∠BAC=85
∘
and ∠ACB=52
∘
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Step-by-step explanation:
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