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Today Rose is twice as old as Sam and Sam is 3 years younger

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Today Rose is twice as old as Sam and Sam is 3 years younger  [#permalink]

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New post 14 Oct 2008, 17:04
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Today Rose is twice as old as Sam and Sam is 3 years younger than Tina. If Rose, Sam, and TIna are all alive 4 years from today, which of the following must be true on that day?

1. Rose is twice as old as Sam.
2. Sam is 3 years younger than Tina.
3. Rose is older than Tina.

Spoiler: :: Answer
Only 2


OPEN DISCUSSION OF THIS QUESTION IS HERE: today-rose-is-twice-as-old-as-sam-and-sam-is-3-years-younger-131477.html

--== Message from the GMAT Club Team ==--

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Re: Today Rose is twice as old as Sam and Sam is 3 years younger  [#permalink]

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New post 15 Oct 2008, 01:44
I encountered this problem and I swore up and down the answer was 2 & 3, but the book says it is just 2, I don't get it.

Today Rose is twice as old as Sam and Sam is 3 years younger than Tina. If Rose, Sam, and TIna are all alive 4 years from today, which of the following must be true on that day?

1. Rose is twice as old as Sam.
2. Sam is 3 years younger than Tina.
3. Rose is older than Tina.[/quote]

today

t ( tina) , t-3 ( sam) ,2(t-3) ( rose)

4 years from now

t+4 ( tina) , t+1 ( sam), 2t-2( rose)

from 1

is 2(t-1) = 2( t+1)...........no

from 2

is t+1+3 = t+4........yes

from 3

is

2t-2> t+4

ie: is t>6..........we can never know..........no

thus only 2 is possible
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Re: Today Rose is twice as old as Sam and Sam is 3 years younger  [#permalink]

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New post 15 Oct 2008, 05:41
1
Rosa and Tina can be a same age
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Re: Today Rose is twice as old as Sam and Sam is 3 years younger  [#permalink]

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New post 15 Oct 2008, 07:36
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Substitute numbers, things become easier.
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Re: Today Rose is twice as old as Sam and Sam is 3 years younger  [#permalink]

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New post 23 Sep 2011, 11:16
best to substitute or express in terms of 1 variable to make calculation quicker and easier and you won't have to solve lots of simultaneous equations with multiple variables.

so...

approach 1: use a table to organise the info given -->

today | + 4yrs
-------------------
R| 6 | 10
S| 3 | 7
T| 6 | 10

now you can prove/disprove each statement.

Approach 2: use a table again, but use variables instead of numbers (I prefer doing this, makes things easier and neater)

today | + 4yrs
-------------------
R| 2S | 2S + 4
S| S | S + 4
T| S+3 | (S + 3) + 4 = S + 7

1. Is 2S + 4 equal to 2(S+4)? No.
2. Is Sam 3 years younger than Tina? Yes... (S + 7) (tina's age in 4 year) - 3 = S + 4 (Sam's age in 4 years)
3. Is Rose older than Tina? Not necessarily. Answer = No. I said not necessarily because if S = 2, then in 4 years R = 12 and T = 9 ... BUT IF s = 1, then in 4 years, R = 5 and T = 8... This is kind of like a D.S. question actually if you solve using algebra...
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Re: Today Rose is twice as old as Sam and Sam is 3 years younger  [#permalink]

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New post 30 Jul 2017, 20:10
TrillTalk wrote:
Today Rose is twice as old as Sam and Sam is 3 years younger than Tina. If Rose, Sam, and TIna are all alive 4 years from today, which of the following must be true on that day?

1. Rose is twice as old as Sam.
2. Sam is 3 years younger than Tina.
3. Rose is older than Tina.

Spoiler: :: Answer
Only 2


Notice that we are asked which of the following MUST be true not COULD be true.

Stem says that "Sam is 3 years younger than Tina" which naturally be exactly so ANY number of years from today. So, II is always true. Which means that the answer is B (II only), D (I and II only) or E (II and III only).

Analyze options I and III
I. Rose is twice as old as Sam.
III. Rose is older than Tina

Now, if today Rose is 4 years old, Sam is 2 years old and Tina is 5 years old then after 4 years Rose will be 8 years old, Sam is will be 6 years old and Tina will be 9 years old, so neither option I nor option III holds true.

Answer: B (II only).

OPEN DISCUSSION OF THIS QUESTION IS HERE: today-rose-is-twice-as-old-as-sam-and-sam-is-3-years-younger-131477.html

--== Message from the GMAT Club Team ==--

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This discussion does not meet community quality standards. It has been retired.


If you would like to discuss this question please re-post it in the respective forum. Thank you!

To review the GMAT Club's Forums Posting Guidelines, please follow these links: Quantitative | Verbal Please note - we may remove posts that do not follow our posting guidelines. Thank you.

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Re: Today Rose is twice as old as Sam and Sam is 3 years younger  [#permalink]

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New post 13 Oct 2018, 05:15
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Re: Today Rose is twice as old as Sam and Sam is 3 years younger   [#permalink] 13 Oct 2018, 05:15
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