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by earth@work » Mon Feb 16, 2009 3:19 pm
Seven different numbers are selected from the integers 1 to 100, and each number is divided by 7. What is the sum of the remainders?
(1) The range of the seven remainders is 6.
(2) The seven numbers selected are consecutive integers.
Ans:B
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Source: — Data Sufficiency |
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by Bidisha_800 » Mon Feb 16, 2009 3:29 pm
This is discussed in recent past. Do a search.
GMATPowerPrep Test1= 740
GMATPowerPrep Test2= 760
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by sanju09 » Wed Feb 18, 2009 5:47 am
Bidisha_800 wrote:This is discussed in recent past. Do a search.
It is believed that the information given in statements is authentic and compatible with the question stem, no matter it suffices or not. How can seven integers, all divisible by seven, also be consecutive integers?

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by x2suresh » Wed Feb 18, 2009 6:52 am
sanju09 wrote:
Bidisha_800 wrote:This is discussed in recent past. Do a search.
It is believed that the information given in statements is authentic and compatible with the question stem, no matter it suffices or not. How can seven integers, all divisible by seven, also be consecutive integers?

Can't you smell rat in this question?
agree poorly worded question

Seven different numbers are selected from the integers 1 to 100, and each number is divided by 7. What is the sum of the remainders?

It would have been better if we replace "and" with "when" and replace . with comma

Seven different numbers are selected from the integers 1 to 100, when each number is divided by 7, what is the sum of the remainders?
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