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 Post subject: Delivery order of desk chairs...Prep 2 Math
 Post Posted: Sun Dec 13, 2009 9:20 pm 
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Course Students


Posts: 21
The cost of delivery for an order of desk chairs was $10.00 for the first chair, and additional $1.00 for each additional chair in order. If an office manager placed and order for n desk, is n>24?
1) The delivery cost for the order totaled more than $30.00
2) The average (arithmetic mean) delivery cost per chair of the n chairs was $1.36

I think is D, I am not sure, somebody can explain me? Thanks


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 Post subject: Re: Delivery order of desk chairs...Prep 2 Math
 Post Posted: Sun Dec 13, 2009 11:18 pm 
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Students


Posts: 19
IMO B.

I is not sufficient.
22 chairs, less than 24 : total cost $31, greater than 30.
25 chairs, more than 24 : total cost $34, greater than 30


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 Post subject: Re: Delivery order of desk chairs...Prep 2 Math
 Post Posted: Mon Dec 14, 2009 12:05 am 
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Students


Posts: 11
jerly_vivek wrote:
IMO B.

I is not sufficient.
22 chairs, less than 24 : total cost $31, greater than 30.
25 chairs, more than 24 : total cost $34, greater than 30


i want to just correct to wht is written...
It should be 22 chairs,less than 24 : total cost $29.92, less than 30
the other statement is correct
Then the answer can be inferred as B


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 Post subject: Re: Delivery order of desk chairs...Prep 2 Math
 Post Posted: Tue Dec 15, 2009 6:16 am 
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Course Students


Posts: 89
I also think the correct answer choice should be B. Here's how I approached the problem

Total cost = 10 + (n-1)*1 = 9 + n

statement I

total cost > 30 ---> 9 + n > 30 ---> n > 21 well this is insufficient since n could be 22 or 25 cross out A and D

statement II

average = total cost/n = (9 + n)/n = 1.36 since you can calculate the exact value of n this is sufficient to answer the question. If you solve the equation, you get n = 25 sufficient


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 Post subject: Re: Delivery order of desk chairs...Prep 2 Math
 Post Posted: Sat Jan 09, 2010 4:52 am 
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ManhattanGMAT Staff


Posts: 7146
shrads.jp wrote:
i want to just correct to wht is written...
It should be 22 chairs,less than 24 : total cost $29.92, less than 30
the other statement is correct
Then the answer can be inferred as B


huh? $29.92?

the price of the order is $10.00 for the first chair, and $1.00 for each additional chair. how did you get these (whole numbers of dollars) to add up to 29 dollars and 92 cents?


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 Post subject: Re: Delivery order of desk chairs...Prep 2 Math
 Post Posted: Sat Jan 09, 2010 4:52 am 
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ManhattanGMAT Staff


Posts: 7146
mikrodj wrote:
I also think the correct answer choice should be B. Here's how I approached the problem

Total cost = 10 + (n-1)*1 = 9 + n

statement I

total cost > 30 ---> 9 + n > 30 ---> n > 21 well this is insufficient since n could be 22 or 25 cross out A and D

statement II

average = total cost/n = (9 + n)/n = 1.36 since you can calculate the exact value of n this is sufficient to answer the question. If you solve the equation, you get n = 25 sufficient

yes.


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 Post subject: Re: Delivery order of desk chairs...Prep 2 Math
 Post Posted: Mon Dec 12, 2011 11:50 am 
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Students


Posts: 29
Hmm...one of the questions that uses "fixed cost-variable cost principle". One would be very tempted to choose C after a cursory glance. But a detailed approach points to a different thing.

Let the additional chairs be x (I can see people saying, "Uhh...how original!)

From the question, I form an equation

Total Cost = Fixed Cost + Variable Cost

Total Cost = $10 + (x-1) * $1 (Solve this further- $9 + x )

Statement 1-

Total Cost is more than 30.

9+x>30

x>21. So the question is how much more? 1, 2, 22, or 5 billion. In the absence of a "unique solution", reject the answer choice.

Statement 2-

Now we're talking!

9+x/x=1.36

A value for x can be found. Thus statement 2 is sufficient.

The answer is B


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 Post subject: Re: Delivery order of desk chairs...Prep 2 Math
 Post Posted: Sat Dec 24, 2011 1:01 am 
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ManhattanGMAT Staff


Posts: 7146
pratik.munjal wrote:
One would be very tempted to choose C after a cursory glance. But a detailed approach points to a different thing.


yes indeed. and this is something that you should always keep in mind on data sufficiency -- anything that you are “tempted to pick after a cursory glance” should be regarded with extreme suspicion.

remember that the test is adaptive; if you are scoring high, then you are going to get questions that most people have gotten incorrect. so, put two and two together: if you are looking at a supposedly obvious answer, but most people have missed the problem ... then you know what's going on.


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