Math, asked by kishorelalit7266, 1 year ago

10 students can do a job in 8 days ,but on the starting day ,2 of them in formed that they are not coming.by what fraction the no.of days required for whole work will increase

Answers

Answered by AbhayJuggernaut
18
Work Done by 10 people every day= (1/8)×Work
Work done by 1 person every day=(1/80)×Work

So if 8 people decide to work, work done by them daily= (8/80)×work or (1/10)×work

Then no of days taken is
Work÷(1/10×work)= 10 days

Therefore Increase= With 10 people- with 8 people = 2 days.

The increase in no of days =2
Answered by krishna210398
2

Answer:

2 days

Step-by-step explanation:

Given: 10 students can do a job in 8 days

To Find: In how many extra days 8 students can do the same work

Solution:

If 10 student can do a work in 8 days the,

Work done by the 10 students everyday = \frac{1}{8} work done

Work done by the 1 student everyday = \frac{1}{80} work done

∴ Work done by the 8 student everyday = (\frac{1}{80} * 8) = \frac{1}{10} work done

Then, No. of days to complete the work by 8 student = \frac{1}{1/10}  = 10 days

∴ 8 students will take 10 days to complete the work which is 2 days more if 10 students worked

#SPJ2

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