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How do you find the arithmetic mean of the first one thousand positive odd numbers?
The sum of all odd numbers, up to the odd number (2n-1) is n^2. So the sum of the first 1000 or 10^3 odd positive numbers is (10^3)^2=10^6 Now divide by 10^3 or 1000 since we have 1000 numbers so we have 10^6/10^3=1000 The mean of the first 1000 positive odd numbers is 1000 If you ask the mean of the odd numbers between, 1 and 1000, that is another problem, since there are 500 of them, the answer would be 500^2/500=500 Think of the mean of the odd numbers between 1 and 10, there are 5 of them and there sum is 25 so the mean is 25/5 or 5 **** in general, the arithmetic mean of the first n odd numbers is n^2/n or n. So that is why the number is 1000.
What is the sum of all the odd numbers up to 500?
The sum of the first 500 odd numbers is 250,000.
How do you add up all odd numbers till 100?
100
When you add all the odd numbers between one to twenty the sum total is hundred how will you make two group of five odd numbers so that you get sum total of fifty?
You can't find five odd numbers that add up to fifty; the sum of five odd numbers will always be odd.
What 2 odd numbers add up to a odd number?
None. Any two odd numbers add up to an even number.
