A and B can finish a work in 16 days while a alone can do the same work in 24 days. In how many days B alone will complete the work?
Answers
Answered by
5
Answer:
A+B=16 days
A=24 days
So, let's take LCM of 16 and 24. That's 48.
This 48 unit is the total work to be done.
So, A and B do (48/16) = 3 unit work/day …(1)
And, A does (48/24) = 2 unit work/day …(2)
Equation(1)-(2)
{A+B-A=3–2=1}
B does (3–2)= 1 unit/day
So, Total days required = (Total work)/(unit per day)
(48/1)=48 days.
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Answered by
0
Explanation:
A + B ---- 16 days
A ---- 24 days
Work done by A + B in 1 day = 1/16
Work done by A in one day = 1/24
Let the number of days taken by B is X
then, work done by B in one day = 1/X
1/x + 1/24 = 1/36
1/x = 1/36 - 1/24
1/x = 5/72
Therefore, number of days in which B alone can complete the work is 72/5 ( reciprocal of 5/72)
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