In a rhombus ABCD, angle ACB=60. Find angle BAC angle DCA angle ADC
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If ∠DAB=∠DCB=60°
This means that DAB and DCB are equilateral
so ∠ADB=60°
∠POB=θP=(√3/2 cosθ,√3/2sinθ)
A=(0,3–√)B=(1,0)C=(0,−3–√)D=(−1,0)
(Let O the center of the circle
and the radius of the circle is r=AOsin60°
=√3/2 and the distance
AO=√3
If there is any confusion please leave a comment below.
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