The A.M of square of first '2n' natural numbers is
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3
Answer:
Step-by-step explanation:
As you know,
Sum of the squares of n natural numbers can be found by a formulae :
S = n*(n+1)*(2n+1)/6
So, average of sum of squares of first n natural numbers will be :
Average = (Sum of squares of n natural numbers) / (n)
But, in the question, it is asked for 2m natural numbers.
So, replace 'n' with '2m'.
We get,
AVERAGE = {m*(m+1)*(2m+1)/6 } /2m
∴ AVERAGE = (m+1)*(2m+1)/12
Answered by
0
Answer:
average of 2n natural number is
1+2+3+•••••+2n÷n
n(2n+1)÷2n
2n+1÷2
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