Find the volume of metal used in a solid cylinder of length $14 cm$ and diameter $10 cm .$

Open in App

Solution

Height, $h = 14$ cm
Diameter $= 10$ cm
Radius, $r = 5$ cm

Therefore,
Volume $= π r^{2} h$

$= \frac{22}{7} \times 25 \times 14$

$= 1100$ cm $^{3}$

Suggest Corrections

Similar questions

The height of a cylinder is 14 cm and its diameter is 10 cm.The volume of the cylinder is

(a) $1100 c m^{3}$

(b) $3300 c m^{3}$

(d) $7700 c m^{3}$

Q. Tick (✓) the correct answer:
The height of a cylinder is 14 cm and its diameter is 10 cm. The volume of the cylinder is
(a) 1100 cm³
(b) 3300 cm³
(c) 3500 cm³
(d) 7700 cm³

The difference between the outer and inner curved surface area of a hollow right circular cylinder 14 cm long is 88 $c m^{2}$ . If the volume of metal used in making the cylinder is 176 $c m^{3}$ ,find the outer and inner diameters of the cylinder.

Q. The diameters of the internal and external surfaces of a hollow spherical shell are

6 c m

and

10 c m

respectively. If it is melted and recast into a solid cylinder of diameter

14 c m

, find the height of the cylinder.

Q. The difference between the outer and inner curved surface areas of a hollow right circular cylinder 14 cm long is 88 cm². If the volume of metal used in making the cylinder is 176 cm³, find the outer and inner diameters of the cylinder. (Use π = 22/7)

Join BYJU'S Learning Program

Find the volume of metal used in a solid cylinder of length 14 cm and diameter 10 cm.

Height, h=14 cmDiameter =10 cmRadius, r=5 cmTherefore,Volume =πr2h =227×25×14 =1100 cm3

Find the volume of metal used in a solid cylinder of length $14 cm$ and diameter $10 cm .$

Height, $h = 14$ cm
Diameter $= 10$ cm
Radius, $r = 5$ cm

Therefore,
Volume $= π r^{2} h$

$= \frac{22}{7} \times 25 \times 14$

$= 1100$ cm $^{3}$