Asked by marithes esquivel
keith has to grind tha values on his mercedes. he estimates it will take him 8 hrs.. his friends joe and russ have done the samejob in 10 and 12 hrs. respectively. keith had worked for 2 hrs... joe for another half an hour alone and russ came along and together they finished the job. how long did it take them to finish?
Answers
Answered by
Ms. Sue
Your <b>School Subject</b> is <u>Math</u>.
Also -- is Keith grinding VALVES or VALUES on his car?
Also -- is Keith grinding VALVES or VALUES on his car?
Answered by
drwls
Keith did 1/4 of the job is 2 hours. Then Joe did 1/20 of the job in 1/2 hour. By that time, the job is 5/20 or 1/4 done.
When you say "together they finished the job" I will assume that all three of them then finished the job together.
Together, they work at a combined rate
1/8 + 1/10 + 1/12 job/hour = (15+12+10)/120 = 37/120 job/hr
To finish the remaining 3/4 of the job, the time required is
(3/4)/(37/120) = 90/37 = 2.43 hours
If Joe and Russ finished the job together, their rate of work is 22/120 job/hr and the time required is
(3/4)/(22/120) = 90/22 = 4.09 hours
When you say "together they finished the job" I will assume that all three of them then finished the job together.
Together, they work at a combined rate
1/8 + 1/10 + 1/12 job/hour = (15+12+10)/120 = 37/120 job/hr
To finish the remaining 3/4 of the job, the time required is
(3/4)/(37/120) = 90/37 = 2.43 hours
If Joe and Russ finished the job together, their rate of work is 22/120 job/hr and the time required is
(3/4)/(22/120) = 90/22 = 4.09 hours
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