Advertisements
Advertisements
Question
A godown measures 40m × 25 m × 10 m. Find the maximum number of wooden crates each measuring 1.5 m
× 1.25 m × 0.5 m that can be stored in the godown.
Advertisements
Solution
Given go down length`(l_1)=40m.`
`Breath (b_1 ) = 25m.`
`Height (h_1 ) = 10m.`
`"Volume of wooden crate"=l_1xxb_1xxh_1=40xx25xx10m^3`
`=10000m_3`
Wood of wooden crate= `l_2xxb_2xxh_2`
`=1.5xx1.25xx0.25m^3=0.9375m^3`
Let m wooden creates be stored in the go down volume of m wood crates = volume of go down
`0.9375xxn=10000`
`n=(10000)/(0.9375)=10,666.66,`
Thus, 10, 666 66 wooden crates can be stored in go down.
APPEARS IN
RELATED QUESTIONS
A matchbox measures 4 cm × 2.5 cm × 1.5 cm. What will be the volume of a packet containing 12 such boxes?
Find the cost of digging a cuboidal pit 8 m long, 6 m broad and 3 m deep at the rate of Rs 30 per m3.
The capacity of a cuboidal tank is 50000 litres of water. Find the breadth of the tank, if its length and depth are respectively 2.5 m and 10 m.
A godown measures 60 m × 25 m × 15 m. Find the maximum number of wooden crates each measuring 1.5 m × 1.25 m × 0.5 m that can be stored in the godown.
The breadth of a room is twice its height, one half of its length and the volume of the room is 512cu. m. Find its dimensions.
A rectangular tank is 80 m long and 25 m broad. Water flows into it through a pipe whose cross-section is 25 cm2, at the rate of 16 km per hour. How much the level of the water rises in the tank in 45 minutes.
Water in a rectangular reservoir having base 80 m by 60 m i s 6.5 m deep. In what time can the water be emptied by a pipe ôf which the cross-section is a square of side 20 cm, if the water runs through the pipe at the rate of 15 km/hr.
A village having a population of 4000 requires 150 litres of water per head per day. It has a tank measuring 20 m × 15 m × 6 m. For how many days will the water of this tank last?
A metallic cube with side 15 cm is melted and formed into a cuboid. If the length and height of the cuboid is 25 cm and 9 cm respectively then find the breadth of the cuboid
The number of bricks each measuring 50 cm × 30 cm × 20 cm that will be required to build a wall whose dimensions are 5 m × 3 m × 2 m is
