Question

find the average of the first 6 odd number and the average of first 6 even numbers then find the difference between the two average​

Answer 1

Answer:

Since the numbers are odd, I will take the first number of the 6 consecutive odd numbers as (n+1).

Given:

((n+1)+(n+3)+(n+5)+(n+7)+(n+9)+(n+11)) / 6 = 20

6n+36= 120

6n = 84

n= 14

So the first number in the series of the 6 consecutive odd number is (n+1) = 14+1 = 15 and the last / largest of the number is (14+11) = 25.

25 is the answer!