6. In a circle with centre O, A 13 is a chord and OM⊥AB meets the circle in C . If ∠AOC=80^∘, fi

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Ankur S · Answer

So in this problem we have given a circle, which is having a radius of 8 centimeter and a code o

Nishant Kumar · Answer

In the given figure AB and CD are parallel chords of a circle with center O, AD and BC intersect

Kathleen Carty · Answer

So we have a circle and that&#x27;s circle O and then we have a b c and d that are points on the circ

Sri K · Answer

In this question, we have been given a circle of radius r and there are two codes in this circle

Daniel Carr · Answer

Alright, so in this first one here, we&#x27;ve got AB is 10, so the whole length is 10. OC is 3. So w

6. In a circle with centre \( \mathrm{O}, \mathrm{A} 13 \) is a chord and \( \mathrm{OM} \perp \mathrm{AB} \) meets the circle in C . If \( \angle \mathrm{AOC}=80^{\circ} \), find \( \triangle \mathrm{MCB} \).