What is the average of the first 3479 natural numbers?

The average of the first 3479 natural numbers

Here we will define and show you the formula and the math to calculate the average of the first 3479 natural numbers.

The first 3479 natural numbers are the whole numbers (integers) that start with 1 and end with 3479. To make a list of the first 3479 natural numbers, you simply count up to 3479.

To get the average of those 3479 numbers, you add them up and then divide the sum by 3479. We created a formula that can calculate the average of any sequence of natural numbers starting with 1. Here is the formula to calculate the average (avg) of the first n natural numbers:

avg = ((n × (n + 1)) ÷ 2) ÷ n

When we enter n = 3479 in our formula, we get the average of the first 3479 natural numbers. Here is the math and the answer:

avg = ((n × (n + 1)) ÷ 2) ÷ n
avg = ((3479 × (3479 + 1)) ÷ 2) ÷ 3479
avg = ((3479 × 3480) ÷ 2) ÷ 3479
avg = (12106920 ÷ 2) ÷ 3479
avg = 6053460 ÷ 3479
average = 1740

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