Area of Segment
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A chord of a circle of radius 12 cm subtends an angle of 120∘ at the center. Find the area of the corresponding segment of the circle. (Use π=3.14 and √3=1.73)
It is proposed to add to a square lawn with each side two circular ends the center of each circle being the point of intersection of the diagonals of the square. The area of the whole lawn is ?
Find the area of the minor segment of a circle if the area of the circle is 100 cm2 and the area of the major segment is 70 cm2.
- (√3−25π4) cm2
- (25√3−π4) cm2
- 25(√3−π6) cm2
- None of these
A circle having radius 4 cm contains a chord of length 4 cm and subtends an angle of 60 degrees. Find the area of the minor segment of the chord.
2
1.5
3
None of these
- 10.67cm2
- 410.67cm2
- None of these
- 40.67cm2
In the given figure, a semicircle is drawn on the hypotenuse of the right-angled triangle. Another arc of radius 30 cm is drawn passing through A and C with O as the center. What is the area of the shaded region? (Take π as 3.14 and √3 = 1.732)
- 117.75 sq cm
- 216 sq cm
- 271.95 sq cm
- 108 sq cm
The radius of the circle given above is 7cm and the angle subtended by the arc is 60∘.
If the area of ΔOAB is 21cm2, then find the area of segment APBA.
(π =227)
5.8 cm2
4.7 cm2
8 cm2
1 cm2
Find the area of the minor segment of a circle if the area of the circle is 100 cm2 and the area of the major segment is 70 cm2.
- 170 cm2
130 cm2
- 30 cm2
- 200 cm2
In the figure given, the radius of the circle is 15 cm. The angle subtended by the chord AB at the centre O is 60∘. Find the area of the major and minor segments.
There is a circle with radius 6 cm. A chord is drawn in it. Find the angle subtended by the minor segment of the chord at the centre of the circle if the area of segment is 22.1 cm2.
180
60
90
120
A circular garden of radius 10 m is divided into two parts by a straight line fence. Smaller part is the walking area and flowers are planted in the larger part. The fence is at a distance of 6 m from the centre of the garden. What is the walking area in m2? It is given that cos 53°= 35.
36m2
44.5m2
12m2
72m2
Area of the shaded portion in the following figure is equal to area of
.
- \N
- \N
- True
- False