What is the average of ten numbers that have a sum of 5?
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What is the average of ten numbers that have a sum of 5?
To solve this problem, we'll apply the formula for the average:
Now, using the formula, the average is calculated as:
Therefore, the solution to the problem is .
Calculate the average of \( 11 \) and \( 7 \).
The average represents the balance point of all ten numbers. Since their total is only 5, some numbers could be larger than , but others must be smaller (or even negative) to keep the sum at 5.
Yes! Both 5 and 10 are divisible by 5, so . Always simplify fractions to their lowest terms for the clearest answer.
If ten numbers sum to 0, their average would be . This means the positive and negative numbers in the set perfectly cancel each other out!
No! The numbers can be completely different. For example: 2, 1, 0, 0, 0, 0, 0, 0, 1, 1 also sum to 5, giving the same average of .
Think of it as sharing equally: If you have 5 cookies to share among 10 people, each person gets of a cookie. Sum ÷ Count = Average!
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