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We can sum the rates. If we are told that A can complete one job in 2 hours and B can complete the same job in 3 hours, then A's rate is job/hour and B's rate is job/hour. Combined rate of A and B working simultaneously would be job/hour, which means that they will complete job in one hour working together.
One approach is to set up a simple equation: 3/10 x = 1, where 1 stands for the entire job. Solving for x, or the combined work rate, we get 10/3, Answer C, or the reciprocal of 3/10.
It is possible to solve word problems when two people are doing a work job together by solving systems of equations. To solve a work word problem, multiply the hourly rate of the two people working together by the time spent working to get the total amount of time spent on the job.
An hour has sixty minutes, so 0.8 of an hour has forty-eight minutes. Then: They can complete the job together in 4 hours and 48 minutes.
A and B can finish a work together in 12 days, and B and C together in 16 days. If A alone works for 5 days and then B alone continues for 7 days, then remaining work is done by C in 13 days.
A and B together can finish a job in 8 days.
To calculate time to complete a work in general if a person A completes 1/n th part of work in one day, then the time taken by A to complete the work = n days. If a man takes 10 days to complete a piece of work. then according to the unitary method work done in a 1 day = 1/10.
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