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GRE 1: Q167 V156
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Re: Rates 2 problem [#permalink]
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Ayesha6194 wrote:
Sorry its $2.00 less per hour

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The problem still remains we still need one more equation.

Can you share the actual source of the question?
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Re: Rates 2 problem-stefan received $432.00 to do job [#permalink]
1
Let x be the no. of hrs
Let y be the hourly rate
Given that x*y = 432 ➡️ 1
Also given that (x+3)*(y-2)=432 ➡️ 2
From equation 2
=> 3y-2x=6
=> y=(6+2x)/3 ➡️ 3

Substitute eq 3 in eq 1
=> x*(6+2x)/3=432
=> x^2 + 3x - 648 = 0
Solve for x
We get x = 24 hrs.

Hence option c

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Rates 2 problem-stefan received $432.00 to do job [#permalink]
1
peterparker3000 wrote:
Let x be the no. of hrs
Let y be the hourly rate
Given that x*y = 432 ➡️ 1
Also given that (x+3)*(y-2)=432 ➡️ 2
From equation 2
=> 3y-2x=6
=> y=(6+2x)/3 ➡️ 3

Substitute eq 3 in eq 1
=> x*(6+2x)/3=432
=> x^2 + 3x - 648 = 0
Solve for x
We get x = 24 hrs.

Hence option c

Posted from my mobile device


Shouldn't you add 3 to 24? The question wants to know how long it took Stefan to do the job. X represents how long Stefan estimated it would take. But the question notes it took him 3 hours more than estimated. Thus, 24 + 3 = 27. Answer is D.
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Rates 2 problem-stefan received $432.00 to do job [#permalink]
(x+3)*(y-2)=432 ➡️ 2

How this equation is equal to 432. They didn't mention anything in the question.
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