If in a rhombus ABCD, angle A = 72 degrees, then angle D =
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opposite angles of rhombus are equal
=> ∠ADC = ∠ABC
given ∠ABC = 72°
=> ∠ADC = 72°
All sides of rhombus are equal
hence ΔADC is isosceles triangle
AD = CD
=> ∠CAD = ∠ACD
∠CAD + ∠ACD + ∠ADC = 180° ( sum of angles of triangle)
=> ∠CAD + ∠ACD + 72° = 180°
=> ∠ACD + ∠ACD = 108°
=> 2∠ACD = 108°
=> ∠ACD = 54°
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