Advertisements
Advertisements
Question
A circular racing track has inner circumference 528 m and outer circumference 616 m. Find the width of the track.
Advertisements
Solution
Outer circumference = 616 m
Radius (R) = `"C"/(2π)=(616xx7)/(2xx22)"m"` = 98 m
Inner circumference = 528 m
∴ Inner radius (r) =`(528xx7)/(2xx22)"m"` = 84 m
∴ Width of track = R − r = 98 − 84 = 14 m
APPEARS IN
RELATED QUESTIONS
A square ABCD is inscribed in a circle of radius r. Find the area of the square.
A wire when bent in the form of an equilateral triangle encloses an area of `121sqrt(3)` cm2. The same wire is bent to form a circle. Find the area enclosed by the circle.
In the given figure, OPQR is a rhombus, three of whose vertices lie on a circle with centre O. If the area of the rhombus is `32sqrt(3)` cm2, find the radius of the circle.

The diameters of the front and rear wheels of a tractor are 80 cm and 2 m respectively. Find the number of revolutions that a rear wheel makes to cover the distance which the front wheel covers is 800 revolutions.
Find the curved surface area , the total surface area and the volume of a cone if its :
Height = 15 cm , radius = 8 cm
The circumference of a garden roller is 280 cm. How many revolutions does it make in moving 490 meters?
Find the dimensions of a rectangular park whose perimeter is 60 m and area 200 m2.
The circumference of a circle is 440 cm. Find its radius and diameter. (Take π = `22/7`)
The area between the circumference of two concentric circles is 2464cm2. If the inner circle has a circumference of 132cm, calculate the radius of the outer circle.
A wire is bent to form a square of side 22 cm. If the wire is rebent to form a circle, its radius is ______.
