Answer:
33.85 cm approx.
Explanation:
Here given, for the rectangle downwards,
The two angles are 90°.
Similarly, 90° + < c =180° (co. int. angle theorem)
<c = 180°-90° = 90°
Similarly with <d = 90°
So we can conclude the figure just below the semi circle is rectangle.
Given,
- length = 8 cm
- width = 5 cm
We know ,
- Perimeter(Rect) = 2( l+w)
- Perimeter = 2(8+5)
- P1 = 2(13) = 26 cm
For the upward semi circle,we know:
Perimeter = π*radius
Since in a rectangle, the opposite sides are equal, so,from the question:
Diameter of semicircle: 5 cm
Hence radius = d/2 = 5/2 cm
Total perimeter of the figure = P1 +P2
- P(Total) = 55/7 + 26 cm = (55 +182)/7 = 237/7 = 33.85 cm(approx)