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Of the 75 houses in a certain community, 48 have a patio. [#permalink]
21 Feb 2008, 12:37
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Difficulty:
85% (hard)
Question Stats:
44% (01:59) correct
56% (00:53) wrong based on 499 sessions
Of the 75 houses in a certain community, 48 have a patio. How many of the houses in the community have a swimming pool?
(1) 38 of the houses in the community have a patio but do not have a swimming pool. (2) The number of houses in the community that have a patio and a swimming pool is equal to the number of houses in the community that have neither a swimming pool nor a patio.
Re: GMATprep - Matrix [#permalink]
26 Feb 2008, 06:27
2
This post received KUDOS
bmwhype2 wrote:
Of the 75 houses in a certain community, 48 have a patio. How many of the houses in the community have a swimming pool?
(1) 38 of the houses in the community have a patio but do not have a swimming pool. (2) The number of houses in the community that have a patio and a swimming pool is equal to the number of houses in the community that have neither a swimming pool nor a patio.
finally can got my computer log in for work... so I can participate on GClub when I have nuffin to do.
Tricky problem. This is why its important to write everything out and not do it in your head.
youl notice we want x+z, which = m.
notice carefully that x+z also =27... its that simple, but so easy to miss... I missed it and said C at first.
Re: GMATprep - Matrix [#permalink]
26 Feb 2008, 13:14
1
This post was BOOKMARKED
GMATBLACKBELT wrote:
bmwhype2 wrote:
Of the 75 houses in a certain community, 48 have a patio. How many of the houses in the community have a swimming pool?
(1) 38 of the houses in the community have a patio but do not have a swimming pool. (2) The number of houses in the community that have a patio and a swimming pool is equal to the number of houses in the community that have neither a swimming pool nor a patio.
finally can got my computer log in for work... so I can participate on GClub when I have nuffin to do.
Tricky problem. This is why its important to write everything out and not do it in your head.
youl notice we want x+z, which = m.
notice carefully that x+z also =27... its that simple, but so easy to miss... I missed it and said C at first.
B
hmmm very tricky. we dont even need to know what z is. just M... _________________
You tried your best and you failed miserably. The lesson is 'never try'. -Homer Simpson
Re: GMATprep - Matrix [#permalink]
31 Dec 2009, 09:19
8
This post received KUDOS
2
This post was BOOKMARKED
Here is my standard approach to solve such problems P= # of houses with patio only. Q= # of houses with pool only. R= # of houses with patio & pool. S= # of houses with no patio & no pool.
Given P+Q+R+S=75 & P+R=48 What is Q+R? (1)
Solving the first two equations Q+S+48=75 Q+S=27 (2)
Now let's look at the statements Statement 1 P=38 unnecessary and insufficient.
Statement 2 R=S Substituting in (1) Q+S? We know form (2) that Q+S=27 hence sufficient. _________________
Re: Of the 75 houses in a certain community, 48 have a patio. [#permalink]
09 Jan 2014, 03:49
1
This post received KUDOS
We have a universal formula: Total= A + B - Both(A&B) + Neither
(1) is obviously insufficient.
(2) is sufficient because from the given conditions we get this: Both(A&B) = Neither = T(Let it be T, to make it simple) => 75 = 48 + B - T + T => B = 27.
Re: Of the 75 houses in a certain community, 48 have a patio. [#permalink]
01 Sep 2014, 00:23
My answer is D.
My Reasoning ;From the main question and also from statement 1-> it is apparent that all the houses have a swimming pool or a Patio. Hence you can answer the question with just A.
Statement B introduces that some houses do no have either. Also you can answer the question with statement B.
Re: Of the 75 houses in a certain community, 48 have a patio. [#permalink]
01 Sep 2014, 00:37
Expert's post
shriramvelamuri wrote:
Of the 75 houses in a certain community, 48 have a patio. How many of the houses in the community have a swimming pool?
(1) 38 of the houses in the community have a patio but do not have a swimming pool. (2) The number of houses in the community that have a patio and a swimming pool is equal to the number of houses in the community that have neither a swimming pool nor a patio.
My answer is D.
My Reasoning ;From the main question and also from statement 1-> it is apparent that all the houses have a swimming pool or a Patio. Hence you can answer the question with just A.
Statement B introduces that some houses do no have either. Also you can answer the question with statement B.
Please help me correct my reasoning.
Thanks and kudos to every one
Why it is obvious that all houses there have either a patio or a swimming pool? Why there could not be a house without either of them? _________________
Re: Of the 75 houses in a certain community, 48 have a patio. [#permalink]
05 Oct 2015, 12:50
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