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Bunuel
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Let x be the smallest integer of the sequence.
The sequence can be written as: \(x, x+2, x+4, x+6, x+8, x+10, x+12\)

We know that the sum of the smallest and largest integer is \(114: x+(x+12)=114\) ⭢ \(x=51\)

Therefore, the sequence is: \(51, 53, 55, 57, 59, 61, 63\).

Since they are all equally distant, the average will be the number in the middle of the sequence, which is \(57\).


Answer: C
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Let the consecutive odd numbers be represented as a-6, a-4, a-2, a, a+2, a+4, a+6.
We are given the sum of the smallest and the largest numbers, a-6 + a+6 = 114, giving, a = 57.
Now, to find the average (arithmetic mean) = (a-6+a-4+a-2+a+a+2+a+4+a+6) / 7
7a/7 = a = 57
Therefore, the correct answer is C. 57
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I found a very easy way for this,
We know the concept that Average = sum/no of terms
and we know that first(a) and last(l) element of the 7 odd sequence is 114.

by the Arithmetic formulae: sum = n/2(a+l) ------- where n = no of terms, a = first term, l=last term
so, replacing we get : average(n) = n/2(a+l)
average = (a+l)/2
average = 57
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