SOLUTION: Working with your cousin, you can refinish a table in 3 hours. Working alone, your cousin can complete the job in 4 hours. How long would it take you to complete the job?
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Question 425168:  Working with your cousin, you can refinish a table in 3 hours. Working alone, your cousin can complete the job in 4 hours. How long would it take you to complete the job? 
Found 2 solutions by  solver91311, josmiceli:
Answer by solver91311(24713)   (Show Source): You can put this solution on YOUR website!
 
If A can do a job in x time periods, then A can do  of the job in 1 time period.  Likewise, if B can do the same job in y time periods, then B can do
 of the job in 1 time period.  Likewise, if B can do the same job in y time periods, then B can do  of the job in 1 time period.
 of the job in 1 time period.
So, working together, they can do
 
of the job in 1 time period.
Therefore, they can do the whole job in:
 
time periods.
For the problem you gave, you have to back into the answer.  You are given that  (your cousin's time) and the final answer is
 (your cousin's time) and the final answer is  .  So substitute 4 in place of
.  So substitute 4 in place of   and then solve the resulting equation for
 and then solve the resulting equation for  
 
And man are you slow!  You had better pick up the pace or you will get replaced by a Roomba with a paint brush attachment.
John

My calculator said it, I believe it, that settles it
 
Answer by josmiceli(19441)   (Show Source): You can put this solution on YOUR website!
 Let  = my time to do job alone in hours
In words:
(1 table)/(4 hrs) + (1 table)/(t hrs) = (1 table)/(3 hrs)
Multiply both sides by 
I take 12 hrs to complete job working alone
check answer:
OK 
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