in the given figure, find the measure of angle C A B, angle abc angle ACB.
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Answered by
120
1) angle CAB = angle FAE =45°
(Vertic. opp.)
3) Now in triangle ABC
ACB = (180-105)°
=75°
2) We now that the sum of triangle
=ABC+BAC+ACB=180°
=ABC+45°+75°=180°
=ABC=180°-120°
=60°
Hope its help you
(Vertic. opp.)
3) Now in triangle ABC
ACB = (180-105)°
=75°
2) We now that the sum of triangle
=ABC+BAC+ACB=180°
=ABC+45°+75°=180°
=ABC=180°-120°
=60°
Hope its help you
Answered by
53
Answer:
∠ABC = 60° , ∠CAB=45° and ∠ACB=75°
Step-by-step explanation:
∠FAE =∠CAB (vertically opposite angles)
∠FAE =∠CAB=45°
In ΔABC
∠ABC+∠CAB = ∠ACD(exterior angle property)
∠ABC = 105°-45°
∠ABC = 60°
In ΔABC
∠ABC+∠CAB+∠ACB=180°(Angle sum property of triangle)
60°+45°+∠ACB=180°
105°+∠ACB=180°
∠ACB=180°-105°
∠ACB=75°
Hence∠ABC = 60° , ∠CAB=45° and ∠ACB=75°
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