Advertisements
Advertisements
Question
A tea-packet measures 10 cm × 6 cm × 4 cm. How many such tea-packets can be placed in a cardboard box of dimensions 50 cm × 30 cm × 0.2 m?
Advertisements
Solution
\[\text { Dimension of a tea packet is 10 cm } \times 6 cm \times 4 cm . \]
\[\text { Volume of a tea packet = length } \times \text { br eadth } \times \text { height = } (10 \times 6 \times 4) {cm}^3 = 240 {cm}^3 \]
\[\text { Also, it is given that the dimension of the cardboard box is 50 cm } \times 30 cm \times 0 . 2 m, i . e . , 50 cm \times 30 cm \times 20 cm ( \because 1 m = 100 cm)\]
\[\text { Volume of the cardboard box = length } \times \text { breadth } \times\text { height } = (50 \times 30 \times 20) {cm}^3 = 30000 {cm}^3 \]
\[ \therefore\text { The number of tea packets that can be placed inside the cardboard box } = \frac{\text { volume of the box }}{\text { volume of a tea packet }} = \frac{30000 {cm}^3}{240 {cm}^3} = 125\]
RELATED QUESTIONS
Find the height of a cuboid whose base area is 180 cm2 and volume is 900 cm3?
Find the ratio of the total surface area and lateral surface area of a cube.
The length, breadth and height of a room are 5 m, 4 m and 3 m respectively. Find the cost
of white washing the walls of the room and the ceiling at the rate of Rs. 7.50 m2.
The dimensions of a rectangular box are in the ratio of 2 : 3 : 4 and the difference between the cost ofcovering it with sheet of paper at the rates of Rs. 8 and Rs. 9.50 per m2 is Rs.1248. Find the dimensions of the box.
Find the edge of a cube whose surface area is 432 m2.
The volume of a cube whose surface area is 96 cm2, is
Total surface area of a box of cuboid shape is 500 sq. unit. Its breadth and height is 6 unit and 5 unit respectively. What is the length of that box ?
75 persons can sleep in a room 25 m by 9.6 m. If each person requires 16 m3 of the air; find the height of the room.
The diameter of a garden roller is 1.4 m and it 2 m long. Find the maximum area covered by its 50 revolutions?
All six faces of a cuboid are ______ in shape and of ______ area.
