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# Draw any circle and mark points $ \mathrm{A}, \mathrm{B} $ and $ \mathrm{C} $ such that

**(a)** $ \mathrm{A} $ is on the circle.

**(b)** $ \mathrm{B} $ is in the interior of the circle.

**(c)** $ \mathrm{C} $ is in the exterior of the circle.

**To do:**

We have to draw a circle and mark points $A, B$ and $C$ such that

(a) $A$ is on the circle

(b) $B$ is in the interior of the circle.

(c) $C$ is in the exterior of the circle.

**Solution:**

Draw a circle with the centre '$O$' using compasses.

Now,

Let us mark point '$A$' on the circle, point '$B$' on the interior of the circle and point '$C$' on the exterior of the circle.

Hence,

The required circle with the required points $A, B$ and $C$ in the required positions are drawn.

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