Volume of a cuboid
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A pen stand made of wood is in the shape of a cuboid with four conical depressions to hold pens. The dimensions of the cuboid are 15 cm by 10 cm by 3.5 cm. The radius of each of the depressions is 0.5 cm and the depth is 1.4 cm. Find the volume of wood in the entire stand.
Total volume of the given solid is
- 365.71 cm3
- 302.855 cm3
- 302.855 cm3
Paul wants to put 1200 steel ball bearings (which are spherical in shape) with a radius of 5 mm, into a cylindrical container which is 30 cm high and 18 cm in diameter. Will all the bearings fit into the container?
- 2572m2
- 25070m2
- 2472m2
- 2470m2
Total volume of the given solid is
- 365.71 cm3
- 302.855 cm3
- 302.855 cm3
What is meant by the ‘volume’ of an object?
The weight of the object
The amount of substance it is composed of
Length of the object
The space occupied by the object
Calculate the depth of the circular tank correct upto two decimal places .
The volume of a cuboid is 1536 cube m. Its length is 16 m, and its breadth and height are in the ratio 3:2. Find the breadth and height of the cuboid.
(2 Marks)
- 252 cm2
- 300 cm2
- 352 cm2
- 400 cm2
A building is in the form of a cuboid with an overhead tank in the form of a cylinder such that the tank spans halfway across the length of the building. Find the volume of the entire structure if the dimensions of the building is 20 m×10 m×20 m and the height of the tank is 5m.
4000+500π
4000+125π
4000+250π
4400+250π
- 10 m
- 1 m
- 2.5 m
- 3.5 m
- 75cm3
- 70cm3
- 100cm3
- None of these
- 18cm and Rs. 15.68 ; 3, 111 cm2
- 28cm and Rs. 15.68 ; 3, 111 cm2
- 38cm and Rs. 15.68 ; 3, 111 cm2
- 48cm and Rs. 15.68 ; 3, 111 cm2
Total volume of the given solid is
- 302.855 cm3
- 365.71 cm3
- 302.855 cm3
A building is in the form of a cuboid with an overhead tank in the form of a cylinder such that the tank spans halfway across the length of the building. Find the volume of the entire structure if the dimensions of the building is 20 m×10 m×20 m and the height of the tank is 5m.
4000+500π
4000+125π
4000+250π
4400+250π
Total volume of the given solid is
- 365.71 cm3
- 302.855 cm3
- 302.855 cm3