Advertisements
Advertisements
प्रश्न
A soap factory produces 9600 soaps in 6 days working 15 hours a day. In how many days will it produce 14400 soaps working 3 more hours a day?
उत्तर
Let the required number of days be x.
Soaps | Hours | Days |
9600 | 15 | 6 |
14400 | (15 + 3) = 18 | x |
To produce more soaps more days required.
∴ It is direct proportion
∴ Multiplying factor = `14400/9600`
If more hours spend, less days required.
∴ It is indirect proportion
∴ Multiplying factor = `15/18`
∴ x = `6 xx 14400/9600 xx 15/18`
`(6 xx 14400 xx 15)/(9600 xx 18)`
x = `15/2`
`15/2` days will be needed.
APPEARS IN
संबंधित प्रश्न
If 5 persons can do 5 jobs in 5 days, then 50 persons can do 50 jobs in _________ days
A alone can do a piece of work in 35 days. If B is 40% more efficient than A, then B will finish the work in ___________ days
210 men working 12 hours a day can finish a job in 18 days. How many men are required to finish the job in 20 days working 14 hours a day?
If 6 container lorries can transport 135 tonnes of goods in 5 days, how many more lorries are required to transport 180 tonnes of goods in 4 days?
A can do a piece of work in 12 hours, B and C can do it 3 hours whereas A and C can do it in 6 hours. How long will B alone take to do the same work?
A and B can do a piece of work in 12 days, while B and C can do it in 15 days where as A and C can do it in 20 days. How long would each take to do the same work?
Carpenter A takes 15 minutes to fit the parts of a chair while Carpenter B takes 3 minutes more than A to do the same work. Working together, how long will it take for them to fit the parts for 22 chairs?
A can do a work In 45 days. He works at it for 15 days and then, B alone finishes the remaining work in 24 days. Find the time taken to complete 80% of the work, if they work together
Amutha can weave a saree in 18 days. Anjali is twice as good a weaver as Amutha. If both of them weave together, then in how many days can they complete weaving the saree?
If the numerator of a fraction is increased by 50% and the denominator is decreased by 20%, then it becomes `3/5`. Find the original fraction