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Bunuel
At his regular hourly rate, Ed had estimated the cost of a research task as $528 and he was paid that amount. However, the job took 8 hours less time than he had estimated and, consequently, he earned $11 per hour more than his regular hourly rate. What was the time Ed took to complete the task, in hours?

A. 36
B. 25
C. 16
D. 8
E. 4

Set the actual time he used to complete the task as x, then his expected time to complete the task would be x + 8. The two pay rates would be 528/x and 528/(x + 8), and the difference between them is 11. So we would have the equation 528/x = 528/(x + 8) + 11 (since 528/(x+8) is smaller the +11 is always on that side). Solving this seems insufficient so we can try plugging in numbers.

Prime factorizing 528 will help us do the division when we plug in for x, \(528 = 480 + 48 = 11 * 48 = 11 * 3 * 2^4\).
We can see 36 and 25 aren't factors of 528, so A and B cannot be the answer (left side won't be an integer while the right side is an integer, they cannot be equal). Plugging in C we get left side = 11 * 3, right side = 11 * 2 + 11. Therefore C is the correct answer.
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So we would have the equation 528/x = 528/(x + 8) + 11 (since 528/(x+8) is smaller the +11 is always on that side). Solving this seems insufficient so we can try plugging in numbers.


Plugging in is fine but don't know what "insufficient" means, since you've set it up to be readily solved:

Clearing the numerators gives:

528(X+8)= 11(X^2+8X)+528X or

11X^2+88X-(8*528)=0

11 divides nicely:

X^2+8X-(8*48)=0

8*48=16*24 which gives the desired difference of 8:

(X+24)(X-16)=0 so

X=16

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Bunuel Why can't we set it up as r*t=528 and (r+11)(t-8)=528 like you did with the OG question with Don.
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At his regular hourly rate, Ed had estimated the cost of a research task as $528 and he was paid that amount. However, the job took 8 hours less time than he had estimated and, consequently, he earned $11 per hour more than his regular hourly rate. What was the time Ed took to complete the task, in hours?

A. 36
B. 25
C. 16
D. 8
E. 4

Bunuel Why can't we set it up as r*t=528 and (r+11)(t-8)=528 like you did with the OG question with Don.

We can set it up this way. Solving r * t = 528 and (r + 11) * (t - 8) = 528 gives t = 24 hours. However, the question asks for the time Ed actually took, which is t - 8 = 16 hours.

Answer: C.
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