In the adjoining figure, AB is a diameter of a circle with centre O. If chord AC = chord AD, prove that arc BC = arc DB.
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Arc BC = Arc BD.
Explanation:
Given: In a circle with center O, AB is the diameter. AC and AD are chords that are equal.
To prove: Arc BC = Arc BD
Join BC and BD.
In right-angled triangle ABC and triangle ABD, AB is common. Given that AC = AD.
So triangle ABC is congruent to triangle ABD.
So the corresponding sides will be equal.
BC will be equal to BD.
So the corresponding Arc BC = Arc BD.
Hence proved.
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