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he sum of five distinct whole numbers is 337. If 60 is the smallest of them, what is the maximum value the largest number can have?Options :917097274

Question

he sum of five distinct whole numbers is 337. If 60 is the smallest of them, what is the maximum value the largest number can have?Options :917097274

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Solution 2

The problem states that the sum of five distinct whole numbers is 337 and 60 is the smallest of them.

Step 1: Subtract the smallest number from the total sum 337 - 60 = 277

Step 2: To maximize the largest number, we need to minimize the other three numbers. Since the numbers are distinct and whole, the smallest possible values for the other three numbers are 1, 2, and 3.

Step 3: Subtract the sum of these three smallest possible numbers from the remaining total 277 - 1 - 2 - 3 = 271

So, the maximum value the largest number can have is 271.

This problem has been solved

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