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Average of four consecutive odd numbers is 108. What is the third number in ascending order? Options107109111cannot be determined

Question

Average of four consecutive odd numbers is 108. What is the third number in ascending order? Options107109111cannot be determined

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Solution

The average of four consecutive odd numbers is given as 108.

Step 1: The average of a set of numbers is the sum of the numbers divided by the count of numbers. In this case, the sum of the four consecutive odd numbers is 108 * 4 = 432.

Step 2: Consecutive odd numbers increase by 2. So, if we consider the four numbers to be (n-3), (n-1), (n+1), (n+3), their sum would be 4n = 432.

Step 3: Solving for n, we get n = 432 / 4 = 108.

Step 4: The third number in ascending order would be (n+1) = 108 + 1 = 109.

So, the third number in ascending order is 109.

This problem has been solved

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