Advertisements
Advertisements
प्रश्न
If 36 men can do a piece of work in 25 days, in how many days will 15 men do it?
Advertisements
उत्तर
Let x be the number of days in which 15 men can do a piece of work.
| Number of men | 36 | 15 |
| Number of days | 25 | x |
\[\text{ Since the number of men hired and the number of days taken to do a piece of work are in inverse variation, we have } : \]
\[36 \times 25 = x \times 15\]
\[ \Rightarrow x = \frac{36 \times 25}{15}\]
\[ = \frac{900}{15}\]
\[ = 60\]
\[\text{ Thus, the required number of days is 60 } .\]
APPEARS IN
संबंधित प्रश्न
Which of the following are in inverse proportion?
The number of workers on a job and the time to complete the job.
A school has 8 periods a day each of 45 minutes duration. How long would each period be, if the school has 9 periods a day, assuming the number of school hours to be the same?
Which of the following quantities vary inversely as other?
Journey (x km) undertaken by a car and the petrol (y litres) consumed by it.
1200 men can finish a stock of food in 35 days. How many more men should join them so that the same stock may last for 25 days?
1200 soldiers in a fort had enough food for 28 days. After 4 days, some soldiers were transferred to another fort and thus the food lasted now for 32 more days. How many soldiers left the fort?
If x and y vary inversely as other and y = 35, find x when constant of variation = 7.
6 pumps are required to fill a water sump in 1 hr 30 minutes. What will be the time taken to fill the sump if one pump is switched off?
It takes 60 days for 10 machines to dig a hole. Assuming that all machines work at the same speed, how long will it take 30 machines to dig the same hole?
When two quantities are related in such a manner that if one increases and the other decreases, then they always vary inversely.
The variable x is inversely proportional to y. If x increases by p%, then by what per cent will y decrease?
