What is the smallest of six consecutive odd integers whose average (arithmetic mean) is c + 2? Choose the correct choice from the following options.
A) c - 5
B) c - 3
C) c- 1
D) c
E) c + 1
Since the numbers are consecutive odd integers, mean = median = 3rd integer + 4th integer /2   And 1st integer= 3rd integer- 4   let's say 3rd integer = n and 4th integer = n+2   2n+2/2= c+2   n= c+1   1st integer= c+1-4= c-3   c - 3 is the answer
<result>B</result>
What is the smallest of six consecutive odd integers whose average (arithmetic mean) is c + 2?