Area of Shaded Region
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- 250 cm2
- 170 cm2
- 200 cm2
- 168 cm2
- 48.375 cm2
- 49.375 cm2
- 48.573 cm2
A stadium is in circular shape. Within the stadium some areas have been allotted for a hockey court and a javelin range, as given in the figure. Assume the shape of the hockey court and the javelin range to be square and triangle, resp. The curators would like to accommodate a few more sports in the stadium. Help them by measuring the unallocated region within the stadium (the radius of the stadium is 200 mts.).
22853.14 m2
22857.14 m2
20000 m2
62857.14 m2
A circular plot has perimeter of 660 m. A plot in the shape of a square having its vertices on the circumference of the field is marked in the field. Calculate the area of the square field.
244 m2
225 m2
144 m2
110 m2
- 252cm2
- 262cm2
- 352cm2
Area of the shaded portion in the following figure is equal to area of
.
- False
- \N
- \N
- True
Find the area of the shaded region in Fig, if ABCD is a square of side 14 cm and APD and BPC are semicircles.
24 cm2
42 cm2
36 cm2
52 cm2
Find the area of the shaded region in Fig. 12.21, if ABCD is a square of side 14 cm and APD and BPC are semicircles.
82 cm2
36 cm2
54 cm2
42 cm2
- 55.04 cm2
- 65.04 cm2
- 58.04 cm2
- 56 sq.cm
- 112 sq.cm
- 132.5π sq.cm
- 156 sq.cm
The given figure can be visualised as
- Square
- Hexagon
- None of these
- Rectangle
From each corner of a square of side 4 cm a quadrant of a circle of radius 1 cm is cut and also a circle of diameter 2 cm is cut as shown in Fig.Find the area of the remaining portion of the square.
367cm2
689cm2
587cm2
687cm2
- 1304
- 1192
- 1194
- False
- True
The Yin-Yang symbol can be explained with the following dimensions. What would be area covered by the Yin (black) region. The radius of the larger circle is, R = 8 cm.
97.75 cm2
94.54 cm2
100.57 cm2
98.12 cm2