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Bunuel
Marisa paid two painters, Rich and Jim, each x dollars to paint her house. Rich and Jim worked together for 14 hours, after which Jim took 2 more hours to finish the job. If Rich then gave Jim y dollars so that the two painters would each receive the same hourly wage, then how much was Marisa's total payment to the painters, in terms of y?

A. 2y
B. 12y
C. 15y
D. 24y
E. 30y

Payment/Work Done
Rich = x/14 hrs
Jim = x+y/16 hrs
Same hourly wage
y is paid for 2 hrs
Total work done is 14+16 = 30 hrs
Total payment in terms of y = 15y

Please correct me if i am wrong
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mynamegoeson
Bunuel
Marisa paid two painters, Rich and Jim, each x dollars to paint her house. Rich and Jim worked together for 14 hours, after which Jim took 2 more hours to finish the job. If Rich then gave Jim y dollars so that the two painters would each receive the same hourly wage, then how much was Marisa's total payment to the painters, in terms of y?

A. 2y
B. 12y
C. 15y
D. 24y
E. 30y

Payment/Work Done
Rich = x/14 hrs
Jim = x+y/16 hrs
Same hourly wage
y is paid for 2 hrs
Total work done is 14+16 = 30 hrs
Total payment in terms of y = 15y

Please correct me if i am wrong
Your assumption that since Jim is being paid y for 2 extra hours makes the hourly wage = y/2 is incorrect.

After giving y dollars to Jim,
Rich's wage(who worked for 14 hours) = x-y
Jim's wage(who worked for 16 hours) = x+y
Difference in terms of hours= 16-14=2
Difference in terms of wage = (x+y) - (x-y) = 2y
So, 2 hours of work corresponds to a wage of '2y'(and not 'y').
And since total work is 30 Hours, total wage paid is 30y

Hope this helps.
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mynamegoeson
Bunuel
Marisa paid two painters, Rich and Jim, each x dollars to paint her house. Rich and Jim worked together for 14 hours, after which Jim took 2 more hours to finish the job. If Rich then gave Jim y dollars so that the two painters would each receive the same hourly wage, then how much was Marisa's total payment to the painters, in terms of y?

A. 2y
B. 12y
C. 15y
D. 24y
E. 30y

Payment/Work Done
Rich = x/14 hrs
Jim = x+y/16 hrs
Same hourly wage
y is paid for 2 hrs
Total work done is 14+16 = 30 hrs
Total payment in terms of y = 15y

Please correct me if i am wrong
Your assumption that since Jim is being paid y for 2 extra hours makes the hourly wage = y/2 is incorrect.

After giving y dollars to Jim,
Rich's wage(who worked for 14 hours) = x-y
Jim's wage(who worked for 16 hours) = x+y
Difference in terms of hours= 16-14=2
Difference in terms of wage = (x+y) - (x-y) = 2y
So, 2 hours of work corresponds to a wage of '2y'(and not 'y').
And since total work is 30 Hours, total wage paid is 30y

Hope this helps.

Yes got it rich paid y dollars from his pocket to Jim
New amount with rich would be (x-y)
And with him would be (x+y)
And hence two hours would be equivalent to the difference that is 2y


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Bunuel
Marisa paid two painters, Rich and Jim, each x dollars to paint her house. Rich and Jim worked together for 14 hours, after which Jim took 2 more hours to finish the job. If Rich then gave Jim y dollars so that the two painters would each receive the same hourly wage, then how much was Marisa's total payment to the painters, in terms of y?

A. 2y
B. 12y
C. 15y
D. 24y
E. 30y

Bunuel,

this question got me confused.
the question says "Rich and Jim worked together for 14 hours", it is like R+J=14
I thought they work 7+7=14
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Bunuel
Marisa paid two painters, Rich and Jim, each x dollars to paint her house. Rich and Jim worked together for 14 hours, after which Jim took 2 more hours to finish the job. If Rich then gave Jim y dollars so that the two painters would each receive the same hourly wage, then how much was Marisa's total payment to the painters, in terms of y?

A. 2y
B. 12y
C. 15y
D. 24y
E. 30y

Bunuel,

this question got me confused.
the question says "Rich and Jim worked together for 14 hours", it is like R+J=14
I thought they work 7+7=14


Hi,

When they say Rich and Jim together worked for 14 hours, it doesn't mean that R+J = 14
It means R, J both work for 14 hours trying to complete the work.
And the second part of the question says J works another 2 hours.

So the equation would read R + J = 30

Hope that helps
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Bunuel
Marisa paid two painters, Rich and Jim, each x dollars to paint her house. Rich and Jim worked together for 14 hours, after which Jim took 2 more hours to finish the job. If Rich then gave Jim y dollars so that the two painters would each receive the same hourly wage, then how much was Marisa's total payment to the painters, in terms of y?

A. 2y
B. 12y
C. 15y
D. 24y
E. 30y

This is very similar to the problems on votes in the election.

Marissa paid \($x\) each to Rich and Jim = \($x + $x = $2x\).

Rich worked for 14h, while Jim worked for 16h. No. of hours worked is different but the hourly wage is the same. To adjust for this, Rich gave \($y\) to Jim, so that they have the same hourly wage.

Rich's hourly wage = \(\frac{x-y}{14}\)

Jim's hourly wage = \(\frac{x+y}{16}\)

\(\frac{x-y}{14} = \frac{x+y}{16}\)

\(16x - 16y = 14x + 14y\)

\(2x = 30y\). Ans - E.
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Since Marisa paid Rich and Jim x dollars each ,the equation boils down to :

(x-y)/14 = (x+y)/16

16x-16 y= 14x +14 y

Solving gives x= 15 y

Therefore , the total amount given by Marissa is 15y*2= 30y.
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Basically what it boils down to is this: Rich gave back $y to Jim so that that each of them gets paid proportionately according to the portion of the total work each did. For the first 14 hours both worked so 28 hours were put in. Jim worked alone for the next 2 hours to finish the job. Since the job took 30 hours in total out of which Jim did 16/30th he should get 16/30 of the total amount of money ($2x) that Marissa gave as payment for the job. He has already got $x so the additional amount he needs to get is (16/30)*2x - x. Therefore:
2x(16/30) - x = y....> 2x = 30y.

ANS: E
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