If A+B+C =90 degreesthen Tan2A+Tan2B+Tan2C =
2) Cot2A Cot2B Cot2C
1) Sin2A Sin2B Sin2C
3) Cos2A Cos2B Cos2C
4) Tan2A Tan2B Tan2C
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Two diameters AB and CD intersect each other at O. AC, CB and BD are joined
∠DBA = 50°
∠DBA and ∠DCA are in the same segment
∴ ∠DBA = ∠DCA = 50°
In ∆OAC, OA = OC (Radii of the circle)
∴ ∠OAC = ∠OCA = ∠DCA = 50°
and ∠OAC + ∠OCA + ∠AOC = 180° (Sum of angles of a triangle)
⇒ 50° + 50° + ∠AOC = 180°
⇒ 100° + ∠AOC = 180°
⇒ ∠AOC = 180° – 100° = 80°
Hence ∠AOC = 80°
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