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SreeViji
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No reason to use formulas or weird pictures for this problem. Just think about what each set is.

I took the totals:
390 people use their laptop at home [1]
325 people use their laptop in hotels [2]
260 people use their laptop both in hotels and at home [3]

Clearly if someone uses their laptop both in hotels and at home, they belong in both the previous two sets (1,2). By subtracting set 3 from the first two, we can determine the number of people that lie in set 1 or set 2 but not in set 3.

Gives us:
130 only use their laptop at home
65 only use their laptop in hotels
260 use their laptop in both

add them up, subtract from the total and you get 45.
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Refer Venn diagram below:
Attachments

t.JPG
t.JPG [ 18.74 KiB | Viewed 23920 times ]

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I used a chart like other people but left everything in percents and then calculated 9% of 500 = 45. I've found that the GMAT rewards you for procrastinating on doing calculations.
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Instead of using 500, just use 100 and then multiply the final answer by 5.

T=G1+G2-Both+Neither
100=78+65-52+X
x=9
5*9=45

Takes 30 seconds.
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GMAT 1: 760 Q51 V42
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Home + Hotels - Both = 78 + 65 - 52 = 91%

Therefore, 100% - 91% = 9% neither use it

=> \(\frac{9}{100}* 500 = 45\)

Answer A
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­Straightforward overlapping sets, don't convert until the end:

­
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