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what is the sum of the ages of Tom, Dick, and Harry?

Expert replies
by leonswati » Fri Sep 09, 2011 11:40 am
If Tom's age is 5 years less than the combined ages of Dick and Harry, what is the sum of the ages of Tom, Dick, and Harry?

1) Two of the people are the same age.
2) Dick is 2 years older than Harry
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Source: — Data Sufficiency |

by n@resh » Fri Sep 09, 2011 12:08 pm
leonswati wrote:If Tom's age is 5 years less than the combined ages of Dick and Harry, what is the sum of the ages of Tom, Dick, and Harry?

1) Two of the people are the same age.
2) Dick is 2 years older than Harry
As per given info: T = ( D + H ) - 5 and we need T + D + H = ?

using statement 1: two of the people have same age: i..e say T = H, => D = 5 but still you can't find the actual age of T or H. if you try T = D or D = H, .. still it's not sufficient.

using statement 2: D = H + 2, that leads to T = 2H - 3 ..here you'll have many possibilities like T = 1 , H =2 or T = 3 , H = 3...etc which will endup different sum for T + D + H!

Hence not sufficient.

combine 1 and 2:

T = D or D = H or H = T, and D = H + 2...using equation: T = ( D + H ) - 5
you endup with different suitable values like : T = D = 7 and H = 5 ; T = H = 3 and D = 5...
still no fixed sum, hence it's not sufficient.

Option : E!
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by tpr-becky » Fri Sep 09, 2011 12:23 pm
The questions tells you that T = D + H -5

Statement 1 - if you know that 2 of the numbers are the same you still don't know which two are the same, nor do you know what the sum is - if D=h then the sum could be anything.

BCE

Statement #2 - if we know that D = h+2 we can still have any sum becuase H can be any number, then we can calculate D and T from that and can get almost any sum.

CE

Together we know that

T = D + H -5, two of the numbers are the same and D = H +2 - thus we know that D and H can't be the same numbers. Either T = D or T = H

put those in algebraically

D = D + H - 5 - solve to find h = 5
or
H = D + H - 5 to find that D = 5

These numbers would achieve different sums - therefore insufficient and the answer is E.

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Becky
Master GMAT Instructor
The Princeton Review
Irvine, CA
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by prateek_guy2004 » Fri Sep 09, 2011 2:01 pm
IMOE
Don't look for the incorrect things that you have done rather look for remedies....

https://www.beatthegmat.com/motivation-t90253.html
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by navami » Tue Sep 13, 2011 1:01 am
IMO E
This time no looking back!!!
Navami
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