Question

what is the average of first 564 even numbers​

Answer 1

Answer:

$564 =$

if

Step-by-step explanation:

u do it by explaining urself u think wrong

Answer 2

Answer:

Average of sum of 564 even numbers is 563

Step-by-step explanation:

As per the question,

We know that the sum of first n even numbers is given by = n (n -1)

And average is define by sum of all number divided by total number.

That is,

$average \ of \ sum \ of \ n \ even \ numbers = \frac{sum \ n \ even \ numbers }{total \ numbers}$

$average \ of \ sum \ of \ n \ even \ numbers = \frac{n(n-1) }{n}$

∴ Average of sum of n numbers = ( n - 1 )

As it is given in question n = 564

∴ Average of sum of 564 numbers = ( 564 - 1 )

                                                      = 563

Hence, average of sum of 564 even numbers = 563.