A regular hexagon is inscribed in a cricle. Given that one side of the hexagon measures 12 units, find the area of the segment bounded by a side of the hexagon and its corresponding minor arc
Answers
Answered by
0
Area of the segment=Area of sector (of radius r=12, central agle=6odegree)-Area of equilateral
triangle (radius a=12)
Area of the segment = x.πr^2/360
- v3.a^2/4
60x3.14x12^2/360-1.73x12 ^2/4
= 75.36-62.28=13.08 unit. ^2
13.08 unit^2
Similar questions