Find the volume of a cuboid whose
$(i) .$ length $= 12 c m$ , breadth $= 8 c m$ , height= $6 c m$

Open in App

Solution

Given: Length of cuboid $= 12 c m$
Breadth of cuboid $= 8 c m$
Height of cuboid $= 6 c m$

By using the formula,
Volume of a cuboid $= Length \times Breadth \times Height$
$= 12 \times 8 \times 6$
$= 576 c m^{3}$

Hence, the volume of the cuboid is $576 c m^{3}$ .

Suggest Corrections

Similar questions

Q. Find the volume of a cuboid whose
(i) length = 12 cm, breadth = 8 cm, height = 6 cm
(ii) length =1.2 m, breadth = 30 cm, height = 15 cm
(iii) length = 15 cm, breadth = 2.5 dm, height = 8 cm.

Find the voulme of a cuboid whose
(i) length = 12 cm, breadth = 8 cm, height = 6 cm
(ii) length = 1.2 m, breadth = 30 cm, height = 15 cm
(iii) length = 15 cm, breadth = 2.5 dm, height = 8 cm.

Find the volume, the lateral surface area and the total surface area of the cuboid whose dimensions are:

(i) Length $= 12 c m$ ,breadth $= 8 c m$ and height $= 4.5 c m$

(ii) Length $= 26 m$ , breadth $= 14 m$ and height $= 6.5 m$

(iii) Length $= 15 m$ , breadth $= 6 m$ and height $= 5 d m$

(iv) Length $= 24 m$ , breadth $= 24 c m$ and height $= 6 c m$

Q. The length, breadth and height of two cuboids are given below. Find their volumes.

(i) 13 cm, 8 cm, 6 cm
(ii) 3.1 cm, 0.5 cm, 0.5 cm

Find the surface area of a cuboid whose

$(i)$ length $= 10 c m,$ breadth $= 12 c m,$ height $= 14 c m$

Join BYJU'S Learning Program

Explore more

Introduction

Standard VIII Mathematics

Join BYJU'S Learning Program

Find the volume of a cuboid whose (i). length=12 cm, breadth =8 cm, height=6 cm

Given: Length of cuboid =12 cm Breadth of cuboid =8 cm Height of cuboid =6 cm By using the formula, Volume of a cuboid=Length×Breadth×Height =12×8×6 =576 cm3 Hence, the volume of the cuboid is 576 cm3.

Find the volume of a cuboid whose
$(i) .$ length $= 12 c m$ , breadth $= 8 c m$ , height= $6 c m$

Given: Length of cuboid $= 12 c m$
Breadth of cuboid $= 8 c m$
Height of cuboid $= 6 c m$

By using the formula,
Volume of a cuboid $= Length \times Breadth \times Height$
$= 12 \times 8 \times 6$
$= 576 c m^{3}$

Hence, the volume of the cuboid is $576 c m^{3}$ .