MCQ

Let *C* be the mid-point of an arc *AB* of a circle such that m \[ \stackrel\frown{AB}\] = 183°. If the region bounded by the arc *ACB* and the line segment *AB* is denoted by *S*, then the centre *O* of the circle lies

#### Options

in the interior of

*S*in the exertior of

*S*on the segment

*AB*on AB and bisects

*AB*

Advertisement Remove all ads

#### Solution

in the interior of S

Given: m \[ \stackrel\frown{AB}\] = 183° and *C* is mid-point of arc *ABO* is the centre.With the given information the corresponding figure will look like the following

So the center of the circle lies inside the shaded region *S*.

Is there an error in this question or solution?

Advertisement Remove all ads

#### APPEARS IN

Advertisement Remove all ads

Advertisement Remove all ads