Advertisements
Advertisements
प्रश्न
From a circular card sheet of radius 14 cm, two circles of radius 3.5 cm and a rectangle of length 3 cm and breadth 1 cm are removed. (as shown in the following figure). Find the area of the remaining sheet. (Take `pi = 22/7`)

Advertisements
उत्तर
Area of bigger circle = `22/7 xx 14 xx 14`
= 616 cm2
Area of 2 small circles = `2 xx pir^2`
= `2 xx 22/7 xx 3.5 xx 3.5`
= 77 cm2
Area of rectangle = Length × Breadth
= 3 × 1
= 3 cm2
Remaining area of sheet = 616 - 77 - 3
= 536 cm2
APPEARS IN
संबंधित प्रश्न
In the given figure, ΔABC is an equilateral triangle the length of whose side is equal to 10 cm, and ΔADC is right-angled at D and BD= 8cm. Find the area of the shaded region.
Find the area of the quadrilateral ABCD in which AD = 24 cm, ∠BAD 90° and ∠BCD is an equilateral triangle having each side equal to 26 cm. Also, find the perimeter of the quadrilateral.
The inside perimeter of a running track (shown in the following figure) is 400 m. The length of each of the straight portion is 90 m and the ends are semi-circles. If the track is everywhere 14 m wide. find the area of the track. Also find the length of the outer running track.

ABCDEF is a regular hexagon with centre O (in the following figure). If the area of triangle OAB is 9 cm2, find the area of : (i) the hexagon and (ii) the circle in which the haxagon is incribed.
In the following figure, AB and CD are two diameters of a circle perpendicular to each other and OD is the diameter of the smaller circle. If OA = 7 cm, find the area of the shaded region.

If he area of a sector of a circle is \[\frac{7}{20}\] of the area of the circle, then the sector angle is equal to
The hour hand of a clock is 6 cm long. The area swept by it between 11.20 am and 11.55 am is
In the given figure, ∆ABC is right-angled at A. Semicircles are drawn on AB, AC and BC as diameters. It is given that AB = 3 cm and AC = 4 cm. Find the area of the shaded region.

The area of circle is equal to the sum of the areas of two circles of radii 24 cm and 7 cm. The diameter of the new circle is
The area of the circular ring enclosed between two concentric circles is 88 cm2. Find the radii of the two circles, if their difference is 1 cm.
