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danlew
There are 9 consecutive integers in a certain sequence. If the average of the first seven integers in the sequence is n, what is the average of all 9 integers in the sequence?

A) n
B) n-1
C) n+1
D) 2n
E) n(n+1)

Plug in and check...

Let the sequence of consecutive integers be 1 , 2 , 3 , 4 , 5 , 6 , 7 , 8 , 9

Sum of first 7 numbers is 28
Average of first 7 numbers is \(\frac{28}{7} = 4\)

Sum of first 9 numbers is 45
Average of first 9 numbers is \(\frac{45}{9} = 5\)

Hence, the answer will be (C) n+1
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danlew
There are 9 consecutive integers in a certain sequence. If the average of the first seven integers in the sequence is n, what is the average of all 9 integers in the sequence?

A) n
B) n-1
C) n+1
D) 2n
E) n(n+1)

if a=average of all 9 consecutive integers,
a will be the 5th term
n will be the 4th term
a=n+(5-4)=n+1
C
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Since we know n is average for 7, for 9 consecutive numbers it would be n+ (n+1) +(n+2) / 3 = 3n+3/3. which is n+1.
Ans C.
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