The areas of three adjacent faces of a solid cuboid are What is the volume (in cm3) of the cuboid?
Given:
The areas of the three adjacent faces of a cuboid are:
a × b = 260 cm², b × c = 104 cm², c × a = 10 cm²
Formula Used:
V = a × b × c
Solution:
By multiplying the areas of the three faces:
(a × b) × (b × c) × (c × a) = 260 × 104 × 10
(a² × b² × c²) = 260 × 104 × 10
(a × b × c)² = 260 × 104 × 10
a × b × c = sqrt(260 × 104 × 10)
Volume = 520 cm³
Therefore, the volume of the cuboid is:
Volume = 520 cm³
English
100 Questions
100 Marks
90 Mins English English100 Questions100 Marks90 Mins English English40 Questions30 Marks25 Mins EnglishA cubical tank with side 50 cm is full of water. If 61 litres of water is taken out of it, the level of water in the tank will drop by:
Box A measures 20 cm by 5 cm by 4 cm and box B measures 16 cm by 5 cm by 3 cm. Which one of the following statements is correct?
The number of bricks, which will be required to make a wall which is 8m long, 6m high and 22.5 cm thick if each brick measures 25 cm ×11.25 cm × 6 cm is
If the volume of the cuboid is 440 cm³ and the area of its base is 88 cm², the height of the cuboid is:
In a tank 2 m long, 1 m wide and 50 cm high, how many litres of milk can be stored?
Length and breadth of a cuboid are 15 cm and 9 cm respectively. If the volume of the cuboid is 675 cm³, the height of the cuboid is
Find the area (in cm2) of the card board that is required to make a box of size 12 cm × 14 cm × 8 cm.
If the length of cuboid is 8 cm, breadth is 3 cm and the volume of cuboid is 3384 cm3, then find the height of cuboid (in cm).
Suggested Test Series
Suggested Test Series
