A b c d e f g are consecutive even numbers and j k l m n are consecutive odd numbers the average of all numbers is
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Solution:
Given A ,b,c,d,e,f,g are consecutive even Numbers
A ,
b = A+2,
c = A+4,
d = A+6,
e = A+8,
f = A +10,
g = A + 12
and
j,k,l,m,n are consecutive odd numbers
j
k = j + 2,
l = j + 4,
m = j+6,
n = j+8
Now ,
Average of all numbers
= [(A+A+2+A+4+A+6+A+8+A+10+A+12)+(j+j+2+j+4+j+6+j+8)]/12
= (7A+42+5j+20)/12
= (7A+5j+62)/12
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