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A certain telephone company practices "peakload pricing", wherein it charges more per minute of usage during limited peak hours than during non-peak hours. However, the revenues generated by telephone calls made during non-peak hours is much greater than that generated by calls made during peak hours.
Which of the following, if true, would most effectively resolve the apparent discrepancy in the arguement above?
(A)The average length of a telephonic call made during non peak hours is greater than that of those made during peak hours.
(B)The company billed customers for more minutes of non-peak hour conversation than minutes of peak hour conversation
(C)The higher rate of peak-hour calls more than compensates for the fewer minutes of peak-hour conversation
(D)The average cost to the telephone company of a peak minute of conversation exceeds the average cost to the telephone company of a non peak minute
(E)The total number of non-peak hour phone calls exceeds the total number of peak hour phone calls.
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When the length of the call of the non peak hour increases the revenue increases.
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This is a common trap in GMAT and unfortunately many of us fall for it so often.
Revenue = Duration * Rate per unit duration.
Further, duration = average length of call * no of calls.
As you can see, neither no of calls nor the length of the call by themself can account for the revenue.
Thus E and A are out. D is out because we are talking about revenues. So expenses do not matter.
Out of C and B, B is the correct answer because it satisfies our equation above and logically explains how the revenues could be higher inspite of the lower rate.
When the length of the call of the non peak hour increases the revenue increases.
This is a common trap in GMAT and unfortunately many of us fall for it so often.
Revenue = Duration * Rate per unit duration.
Further, duration = average length of call * no of calls.
As you can see, neither no of calls nor the length of the call by themself can account for the revenue.
Thus E and A are out. D is out because we are talking about revenues. So expenses do not matter.
Out of C and B, B is the correct answer because it satisfies our equation above and logically explains how the revenues could be higher inspite of the lower rate.
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Hi ncprasad,lets go by ur choice.
Peak hour call: P
Non peak hour call : NP
Now,
let cost/min for P be 2$ and cost/min for NP be 1$.
if the no of minutes for NP is 15
and for P is 10 min
So,even if no of min for NP > P
revenue by P ie 20$ is greater than that by P ie15$
When the length of the call of the non peak hour increases the revenue increases.
This is a common trap in GMAT and unfortunately many of us fall for it so often.
Revenue = Duration * Rate per unit duration.
Further, duration = average length of call * no of calls.
As you can see, neither no of calls nor the length of the call by themself can account for the revenue.
Thus E and A are out. D is out because we are talking about revenues. So expenses do not matter.
Out of C and B, B is the correct answer because it satisfies our equation above and logically explains how the revenues could be higher inspite of the lower rate.
Hi ncprasad,lets go by ur choice. Peak hour call: P Non peak hour call : NP
Now, let cost/min for P be 2$ and cost/min for NP be 1$.
if the no of minutes for NP is 15 and for P is 10 min
So,even if no of min for NP > P revenue by P ie 20$ is greater than that by P ie15$
That means B is wrong.
I think its A.
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Lets do plain math.
Revenue R = Total no of minutes (M) * Rate per min (P)
So we have R=M*P
Now, M = No.of calls (N) * Average Length per call (L)
So we have R=N*L*P
The revenue is a product of 3 variables. We are told that inspite of the value of P being less, R is more. This means that N*L is more.
In some cases, this can be because N was more with constant or lesser L. In other cases, this can because L was more with constant or lesser N.
But in every case, there R is greater inspite of lower P, N*L will be greater.
In some cases, R can even be less with higher N*L because the difference in P is more significant (Your example above). Note that B account for this by saying that the company billed FAR more NP hours.
I still stick to B and would wait for the OA and OE.
A certain telephone company practices "peakload pricing", wherein it charges more per minute of usage during limited peak hours than during non-peak hours. However, the revenues generated by telephone calls made during non-peak hours is much greater than that generated by calls made during peak hours.
Which of the following, if true, would most effectively resolve the apparent discrepancy in the arguement above?
(A)The average length of a telephonic call made during non peak hours is greater than that of those made during peak hours. (B)The company billed customers for more minutes of non-peak hour conversation than minutes of peak hour conversation (C)The higher rate of peak-hour calls more than compensates for the fewer minutes of peak-hour conversation (D)The average cost to the telephone company of a peak minute of conversation exceeds the average cost to the telephone company of a non peak minute (E)The total number of non-peak hour phone calls exceeds the total number of peak hour phone calls.
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At frist, both A & B seems correct . But when you look closely then they both can be wrong and the only choice that explains the descrepancy in the statement is answere choice B.
Archived Topic
Hi there,
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Still interested in this question? Check out the "Best Topics" block above for a better discussion on this exact question, as well as several more related questions.
Thanks to another GMAT Club member, I have just discovered this valuable topic, yet it had no discussion for over a year. I am now bumping it up - doing my job. I think you may find it valuable (esp those replies with Kudos).
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