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Six shipments of machine parts were shipped from a factory [#permalink]

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14 Dec 2012, 05:24

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52% (02:35) correct 48% (02:54) wrong based on 1723 sessions

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Six shipments of machine parts were shipped from a factory on two trucks, with each shipment entirely on one of the trucks. Each shipment was labeled either S1, S2, S3, S4, S5, or S6. The table shows the value of each shipment as a fraction of the total value of the six shipments. If the shipments on the first truck had a value greater than 1/2 of the total value of the six shipments, was S3 shipped on the first truck?

(1) S2 and S4 were shipped on the first truck. (2) S1 and S6 were shipped on the second truck.

Six shipments of machine parts were shipped from a factory on two trucks, with each shipment entirely on one of the trucks. Each shipment was labeled either S1, S2, S3, S4, S5, or S6. The table shows the value of each shipment as a fraction of the total value of the six shipments. If the shipments on the first truck had a value greater than 1/2 of the total value of the six shipments, was S3 shipped on the first truck?

To simplify, let's assume that the total value of the shipments is 60 (LCM of 4, 5, 6, 20 15 and 10).

In this case: S1=15, S2=12, S3=10, S4=9, S5=8, and S6=6.

Given that the total value of the shipments on the first truck is greater than 1/2*60=30.

(1) S2 and S4 were shipped on the first truck. S2+S4=12+9=21. Since the value of the shipments on the first truck is greater than 30, then S3=10 may or may not be on the first truck. Not sufficient.

(2) S1 and S6 were shipped on the second truck. S1+S6=15+6=21. S3 cannot be on that truck sine in this case the value of the shipments on the second truck would be 31, which would mean that the value of the shipments on the first truck was 29<30. Thus S3 was shipped on the first truck. Sufficient.

Re: Six shipments of machine parts were shipped from a factory [#permalink]

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14 Dec 2012, 06:58

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Walkabout wrote:

Attachment:

Table.png

Six shipments of machine parts were shipped from a factory on two trucks, with each shipment entirely on one of the trucks. Each shipment was labeled either S1, S2, S3, S4, S5, or S6. The table shows the value of each shipment as a fraction of the total value of the six shipments. If the shipments on the first truck had a value greater than 1/2 of the total value of the six shipments, was S3 shipped on the first truck?

(1) S2 and S4 were shipped on the first truck. (2) S1 and S6 were shipped on the second truck.

Total sum is 60/60.

Given fact: Value of shipments on first truck > 30/60. Question- was S3 shipped on first truck?

1)S2 and S4 were shipped on the first truck. Sum of S2 and S4-21/60. Anything that makes the sum more than 30/60 would counter. If S2 were also on first truck then also the value of shipment becomes more than 30/60 and if S3 were also on first truck then also the value of shipment becomes more than 30/60. Hence insufficient.

2) S1 and S6 were shipped on the second truck. Sum of S1 and S6-21/60. Now the key thing here is that the value of shipments on second truck has to be less than 30/60. So if we add S3 on second truck, the value of shipment becomes more than 30/60. Hence it clearly implies that S3 is on first ship only.
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Re: Six shipments of machine parts were shipped from a factory [#permalink]

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04 Jan 2013, 21:09

Marcab wrote:

Walkabout wrote:

Attachment:

Table.png

Six shipments of machine parts were shipped from a factory on two trucks, with each shipment entirely on one of the trucks. Each shipment was labeled either S1, S2, S3, S4, S5, or S6. The table shows the value of each shipment as a fraction of the total value of the six shipments. If the shipments on the first truck had a value greater than 1/2 of the total value of the six shipments, was S3 shipped on the first truck?

(1) S2 and S4 were shipped on the first truck. (2) S1 and S6 were shipped on the second truck.

Total sum is 60/60.

Given fact: Value of shipments on first truck > 30/60. Question- was S3 shipped on first truck?

1)S2 and S4 were shipped on the first truck. Sum of S2 and S4-21/60. Anything that makes the sum more than 30/60 would counter. If S2 were also on first truck then also the value of shipment becomes more than 30/60 and if S3 were also on first truck then also the value of shipment becomes more than 30/60. Hence insufficient.

2) S1 and S6 were shipped on the second truck. Sum of S1 and S6-21/60. Now the key thing here is that the value of shipments on second truck has to be less than 30/60. So if we add S3 on second truck, the value of shipment becomes more than 30/60. Hence it clearly implies that S3 is on first ship only.

The questions where we need to test multiple things, my brain finds it difficult to test different things. how do u do this? by writing down the cases? Also, To read and understand and get the lcm and to make all the ratios to have 60 in denominator, it took around 2 mins 45 secs.. after which I had to guess to avoid over shooting the time limit.

how much time did u take to solve this one?
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Re: Six shipments of machine parts were shipped from a factory [#permalink]

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04 Jan 2013, 21:28

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Actually, I don't remember much about time but the LCM thing just comes intuitively not because I want to do this way but because I don't want to do much effort. Moreover I actually didn't take the LCM, I just looked for a common multiple and 60 seemed the best fit. Apart from 60, 120, 180 could have also been equally good. As you mentioned that it took about 2min 45 sec to do this question, I shall say don't worry because some questions from topics such as SD, Probability, Algebra with which you are very comfortable will defnitely come on the test day. You may be able to solve those questions under 50-55 seconds and hence compensate for the former. But for a piece for advice, just practice. Once you practice such questions, then you will become quite comfortable with the topic and the format of such questions. Hope that helps.
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Re: Six shipments of machine parts were shipped from a factory [#permalink]

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19 Nov 2014, 02:06

Bunuel wrote:

Six shipments of machine parts were shipped from a factory on two trucks, with each shipment entirely on one of the trucks. Each shipment was labeled either S1, S2, S3, S4, S5, or S6. The table shows the value of each shipment as a fraction of the total value of the six shipments. If the shipments on the first truck had a value greater than 1/2 of the total value of the six shipments, was S3 shipped on the first truck?

To simplify, let's assume that the total value of the shipments is 60 (LCM of 4, 5, 6, 20 15 and 10).

In this case: S1=15, S2=12, S3=10, S4=9, S5=8, and S6=6.

Given that the total value of the shipments on the first truck is greater than 1/2*60=30.

(1) S2 and S4 were shipped on the first truck. S2+S4=12+9=21. Since the value of the shipments on the first truck is greater than 30, then S3=10 may or may not be on the first truck. Not sufficient.

(2) S1 and S6 were shipped on the second truck. S1+S6=15+6=21. S3 cannot be on that truck sine in this case the value of the shipments on the second truck would be 31, which would mean that the value of the shipments on the first truck was 29<30. Thus S3 was shipped on the first truck. Sufficient.

Answer: B.

Can you pls point to similar questions if you know any. Thanks

Six shipments of machine parts were shipped from a factory [#permalink]

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09 Nov 2015, 09:47

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2 min approach to this problem. Remember the cardinal rule of decimals and fractions. Use decimals for addition and subtraction. This question is testing if you know apprx decimal values of common fractions so s1=25%, s2=20%, s3=16.66%, s4=15%, s5=13.33%, s6=10%. I guess almost all of these are given in most of the standard prep books except maybe for s5. Here is how I got s5: 1/5=20% -->1/15=6.66-->2/15=13.33.

1)s2+s4=35% on the 1st truck. So s1 or s3 could get us past 50%. NSuff 2)s1+s6=35% on the 2nd truck. s3 cant be on the second truck as it will take force the proportion on it past 50%. SUFF

Ans: B
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Six shipments of machine parts were shipped from a factory on two trucks, with each shipment entirely on one of the trucks. Each shipment was labeled either S1, S2, S3, S4, S5, or S6. The table shows the value of each shipment as a fraction of the total value of the six shipments. If the shipments on the first truck had a value greater than 1/2 of the total value of the six shipments, was S3 shipped on the first truck?

(1) S2 and S4 were shipped on the first truck. (2) S1 and S6 were shipped on the second truck.

Target question:Was S3 shipped on the first truck?

Given: The shipments on the first truck had a value greater than 1/2 of the total value of the six shipments

It might help to first convert the fractions to decimals. S1=0.25 S2=0.2 S3=0.17 (approx) S4=0.15 S5=0.13 (approx) S6=0.1

Statement 1: S2 and S4 were shipped on the first truck. First truck has 0.2 + 0.15 = 0.35 Since the first truck holds more than 0.5, S3 may or may not be on that truck. For example, consider these two possible cases: case a: first truck holds S2, S3 and S4, and second truck holds S1, S5 and S6, case b: first truck holds S1, S2, and S4, and second truck holds S3, S5 and S6, As we can see, it's possible for S3 to be on EITHER truck 1 OR truck 2 Since we can answer the target question with certainty, statement 1 is SUFFICIENT

Statement 2: S1 and S6 were shipped on the second truck Second truck has 0.25 + 0.1 = 0.35 Since the first truck holds more than 0.5, the second truck must have less than 0.5 Since S3 = 0.17, S3 cannot be on the second truck, otherwise the second truck would have more than 0.5 Since S3 cannot be on the second truck, we can be certain that S3 is on the first truck. Since we cannot answer the target question with certainty, statement 2 is NOT SUFFICIENT