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Test: Area Related to Circles - 4 - Class 10 MCQ


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25 Questions MCQ Test Online MCQ Tests for Class 10 - Test: Area Related to Circles - 4

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Test: Area Related to Circles - 4 - Question 1

There are two circles intersecting each other. Another smaller circle with centre O, is lying between the common region of two larger circles. Centre of the circle (i.e., A, O and B) are lying on a straight line. AB = 16 cm and the radii of the larger circles are 10 cm each. What is the area of the smaller circle?

 

Test: Area Related to Circles - 4 - Question 2

ABCD is a square, inside which 4 circles with radius 1 cm, each are touching each other. What is the area of the shaded region?

Test: Area Related to Circles - 4 - Question 3

Three circles of equal radii touch each other as shown in figure. The radius of each circle is 1 cm. What is the area of shaded region?

Test: Area Related to Circles - 4 - Question 4

The area of a circle is 38.5 sq. cm. Its circumference is

Detailed Solution for Test: Area Related to Circles - 4 - Question 4

Area of circle = 38.5 sq cm
That is πr2 = 38.5
r2 = 38.5 × (7/22) = 12.25
Therefore, r = 3.5 cm
Circumference of circle = 2πr
= 2 x (22/7) x 3.5
= 22 cm

Test: Area Related to Circles - 4 - Question 5

The circumference of a circle whose diameter is 4.2cm is

Test: Area Related to Circles - 4 - Question 6

The length of the wire is 66m. The number of circles of circumference 13.2cm can be made from the wire is

Test: Area Related to Circles - 4 - Question 7

The number of rounds that a wheel of diameter 7/11 m will make in going 4 km is

Test: Area Related to Circles - 4 - Question 8

The circumference of a circle exceeds its diameter by 120cm, then its radius is

Test: Area Related to Circles - 4 - Question 9

The area of a square inscribed in a circle of diameter ‘d’ is

Test: Area Related to Circles - 4 - Question 10

The distance covered by a circular wheel of diameter ‘d’ in 100 revolutions is

Test: Area Related to Circles - 4 - Question 11

The radius of the circle whose area is equal to the sum of the areas of the two circles of radii 24cm and 7cm is

Test: Area Related to Circles - 4 - Question 12

The radius of the circle whose circumference is equal to the sum of the circumferences of the two circles of radii 24cm and 7cm is

Test: Area Related to Circles - 4 - Question 13

The perimeter of a semicircular protractor whose radius is 7cm is

Test: Area Related to Circles - 4 - Question 14

If the radius of the circle is cm, then its area is

Test: Area Related to Circles - 4 - Question 15

The area of a circle is 2464 sq. cm, then its diameter is given by

Test: Area Related to Circles - 4 - Question 16

If ‘r’ is the radius of a circle, then its perimeter is given by

Test: Area Related to Circles - 4 - Question 17

The area of the square that can be inscribed in a circle of radius 12cm is

Test: Area Related to Circles - 4 - Question 18

The area of the circle that can be inscribed in a square of side 10cm is

Test: Area Related to Circles - 4 - Question 19

If the perimeter of a circle is equal to that of a square, then the ratio of their areas is

Test: Area Related to Circles - 4 - Question 20

The radius of a circle whose circumference is equal to the sum of the circumferences of the two circles of diameters 36cm and 20cm is

Test: Area Related to Circles - 4 - Question 21

If the sum of the circumferences of two circles with radii R1and R2 is equal to the circumference of a circle of radius R, then

Test: Area Related to Circles - 4 - Question 22

If the circumference of a circle and the perimeter of a square are equal, then

Test: Area Related to Circles - 4 - Question 23

The diameter of a circular park is 17.5 m. It is surrounded by a path of width 3.5 m. The area of the path is given by

Test: Area Related to Circles - 4 - Question 24

The radii of two concentric circles are 19cm and 16cm. The area of the ring enclosed between them is

Test: Area Related to Circles - 4 - Question 25

If the difference between the circumference and radius of a circle is 37 m, then the circumference of the circle is given by

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