| Author |
Message |
|
a.sarwari
|
Post subject: EIV page 123 problem number 4 Posted: Mon Oct 03, 2011 2:50 pm |
|
 |
| Course Students |
|
|
Posts: 6
|
|
4) A town's oldest inhabitant is x years older than the sum of the ages of the Lee triplets. If the oldest inhabitants is now J years old, how old will one of the triplets be in 20 years?
I would like to approach this using direct algebra. Please tell me what am I doing wrong?
1)J=3L+X 2) J+20=3(L+20)+X+20 J+20=3L+60+X+20 -20 -20 J=3L+60+x L= (J-X-60)/3
In the book the correct answer is (J-x+60)/3. Please tell me what am I missing????
Thanks in advance.
|
|
 |
|
 |
|
fazilot
|
Post subject: Re: EIV page 123 problem number 4 Posted: Thu Oct 13, 2011 2:35 pm |
|
 |
| Students |
|
|
Posts: 1
|
|
 |
|
 |
|
a.sarwari
|
Post subject: Re: EIV page 123 problem number 4 Posted: Fri Oct 14, 2011 9:34 am |
|
 |
| Course Students |
|
|
Posts: 6
|
|
Thank you,
Here is the explanation through the link
T = Age of each Triplet
J = 3T + X
Since it wants to know the age of the Triplet in 20 years, we must solve for T. We get:
T = (J-X) / 3
Now we need to add the 20 years to it:
T = (J-X) / 3 + 20
This would normally be the answer, but we have to take it a step further to get a common denominator. We must convert the 20 into 60/3 to meet the requirement so we get:
T = (J-X) / 3 + 60/3 = (J-X+60) / 3 Answer D.
|
|
 |
|
 |
|
StaceyKoprince
|
Post subject: Re: EIV page 123 problem number 4 Posted: Sun Nov 13, 2011 10:55 pm |
|
 |
| ManhattanGMAT Staff |
|
|
Posts: 6064 Location: San Francisco
|
|
Thanks for reposting the explanation. You didn't ask a new question, so I assume that the explanation worked for you? If not, let us know!
_________________ Stacey Koprince Instructor Director of Online Community ManhattanGMAT
|
|
 |
|
 |
|