ABCD is a rhombus with angle ABC = 56°.Determine angle CAD
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∠BOA = 90º (vertically opposite angle)
∠BA0 = 180 - 56 - 90 = 34º (Sum of angles in a triangle)
∠BCA = 56º (Isosceles triangle)
∠BAC = 180 - 56 - 56 = 68º (Sum of angles in a triangle)
∠CAB = ∠BAC - ∠BAO
∠CAB = 68 - 34 = 34º
Answer: ∠CAB = 34º
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ans : angle ACD=62°
Consecutive angle of a rhombus are supplementary .
∠BCD=180°- ∠ABC
=180°-56°
=124°
∠BCD=126°
Diagonals of a rhombus bisect the interior angles
∠ACD=∠BCD÷2
=124°÷2
=62°
Therefore,∠ACD=62°
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