make the total of the three numbers be 20% less of what i input. the numbers must be whole numbers. the numbers must not end in 1 or 0. if the total exceeds 2000, then the total of the three numbers must be 40% off of what i input. no need to show the calculations. the numbers must not be repeating. the starting numbers must not be the same.

1495

Given your input of 1495, a 20% reduction results in a target sum of 1196. The three whole numbers that meet your criteria (no repetitions, no ending in 1 or 0) are:

1. 389
2. 403
3. 404

Their sum is 1196.

Would you like more details or have any questions?

Here are 5 related questions:

1. What if the input was slightly higher, like 1600?
2. How would the total change if it exceeded 2000?
3. Can you specify ranges for each number?
4. How would the results differ if you allowed repeated numbers?
5. How would fractional numbers affect the distribution?

**Tip:** When setting specific rules for numbers, make sure the possible range still allows a valid solution!

Make the total of the three numbers be 20% less of what I input. The numbers must be whole numbers. The numbers must not end in 1 or 0. If the total exceeds 2000, then the total of the three numbers must be 40% off of what I input. No need to show the calculations. The numbers must not be repeating. The starting numbers must not be the same. Input: 1495.

Learn how to generate three whole numbers whose sum is 20% less than the input value (1495), ensuring no numbers end in 1 or 0, and that they don't repeat. Explore number theory and percentage reduction concepts in this problem suitable for students in Grades 6-8.

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