Since its a DS question we dont have to solve it.We just have to find the value of n in the sequence of the eleven numbers.
(1) says that (n+(n+1)+(n+2)..(n+8))/9=7 or n+(n+1)..+(n+8)=63 . From this we can find out that 9n+36=63.Hence here the value of n or the first number can be found out.SUFFICIENT
(2) says that ((n+10)+(n+9)+..+(n+2))/9=9.Solve in the same way to get the value of n.SUFFICIENT.
So D
Is it clear??
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Source: Beat The GMAT — Data Sufficiency |
It makes perfect sense...I didn't think to use the "(n+(n+1)+(n+2)..(n+9)" iterations.
I'll keep that in mind!
Also, when the question says ‘consecutive’, how do we know its +1 (or -1), I thought consecutive meant evenly spaced numbers?
So, you can have consecutive odd, even, tens etc….or is that not accurate?
Thanks!
I'll keep that in mind!
Also, when the question says ‘consecutive’, how do we know its +1 (or -1), I thought consecutive meant evenly spaced numbers?
So, you can have consecutive odd, even, tens etc….or is that not accurate?
Thanks!
Well unless anything is mentioned about the type of integers I assume we can take consecutive positive integers!!
Maxx

















