Neha is manufacturing plastic lunch boxes for a job. She got a project to manufacture some boxes, out of which she completed \(\frac{{15}}{{23}}\) of the project in 30 days. In how many days did she complete the entire project for the company?
46
The correct answer is 46.
This means the amount of work done per unit of time (like per day) remains the same throughout the project. In this problem, since Neha completes \frac{15}{23} of the project in 30 days, her daily work rate is constant. This confirms the result obtained using the direct proportion method. This type of problem is common in competitive exams and helps build a foundation for more complex work and time problems involving multiple people or changing work rates.
A and B can complete a piece of work in 12 days and 18 days, respectively. A begins to do the work and they work alternately, one at a time, for one day each. The whole work will be completed in ________.
8 men working 9 hours a day complete a piece of work in 20 days. In how many days can 7 men working for 10 hours a day complete the same piece of work?
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13 men can complete a work in 7 days. After 3 days, 4 more men joined them. How many days will they now take to complete the remaining work?
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Five men and 2 boys can do in 30 days as much work as 7 men and 10 boys can do in 15 days. How many boys should join 40 men to do the same work in 4 days?
A man completes 7/8 of a job in 21 days. How many more days will it take him to finish the job if quantum of work further increased by 50%?
24 men and 12 women can do a piece of work in 30 days. In how many days can 12 men and 24 women do the same piece of work?
A and B together can do a piece of work in 4 days, B and C can do it in 6 days, A and C can do it in 8 days. Then A, B and C together can do the same work in :-
A can complete 50% of a work in 9 days and B can do 25% of the work in 9 days, if they work alone. If they work together then how much work (in percentage) can be completed in 6 days?