In a triangle ABC, ∠ACB = 36°, H is the orthocentre. Altitude drawn from A meets the circumcircle of ΔABC in D. Let ∠HBD = θ. Find the sum of digits of θ.
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Consider, △BHN and △BDN
∠C=∠C
BN=BN
∠BNH=∠BND [Right-angled angle]
△BHN and △BDN are congurent
hence , HN=ND=2RcosBcosC
HD=2HN
HD=4RcosBcosC
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