In figure 3.8, ∠ACD is an exterior angle of ΔABC. ∠B =40°,∠A=70°. Find the measure of ∠ACD.
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Angle ACD= angle A+ angle B
40+70=110
Because exterior angle is equal to the sum of two interior angles.
40+70=110
Because exterior angle is equal to the sum of two interior angles.
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Answer:
In figure 3.8, ∠ACD is an exterior angle of ΔABC. ∠B =40°,∠A=70°.
the measure of ∠ACD = 110°
Step-by-step explanation:
in a triangle sum of all angles = 180°
∠ABC + ∠BAC + ∠ACB = 180°
=> ∠B + ∠A + ∠ACB = 180°
=> 40° + 70° + ∠ACB = 180°
=> ∠ACB = 70°
∠ACB + ∠ ACD = 180° ( straight line)
=> 70° + ∠ ACD = 180°
=> ∠ ACD = 110°
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