WITHOUT CHANGING THE AMOUNTS, WHICH OF THESE NUMBERS ADDED TOGETHER WILL ADD TO 24939? IT DOESNT HAVE TO BE EXACT, FOR EXAMPLE THE AMOUNTS WILL BE ROUNDED TO 24939.



9648
7718.4
1708.56
10764
534.24
2684.88
4230
4752
2376
2376
2376
3744
4161.6
4500
7776
8380.8
8241.12
5826.24


Let's find the combination of numbers that can sum up close to 24,939 without changing their values. I will try to sum the numbers and determine the closest combination to the target value.

First, let's sum them sequentially and check how close we get to 24,939.

Let me calculate this for you.The total sum of all the given numbers is **91,797.84**, which is much higher than the target value of **24,939**.

I will now explore combinations of these numbers to find a subset that sums close to the target without exceeding it.The combination of numbers that sums closest to 24,939 is:

- 1708.56
- 534.24
- 2376
- 4161.6
- 7776
- 8380.8

This gives a total of **24,937.2**, which is very close to the target value.

Would you like more details, or do you have any further questions?

Here are 5 related questions:
1. How can rounding affect sums in real-world applications?
2. What are practical ways to estimate sums without exact calculations?
3. How do you calculate combinations of a set of numbers manually?
4. How is subset sum used in optimization problems?
5. What are the differences between exact and approximate solutions?

**Tip:** In many real-life scenarios, slight differences in sums due to rounding are acceptable, depending on the level of precision required.

WITHOUT CHANGING THE AMOUNTS, WHICH OF THESE NUMBERS ADDED TOGETHER WILL ADD TO 24939? IT DOESNT HAVE TO BE EXACT, FOR EXAMPLE THE AMOUNTS WILL BE ROUNDED TO 24939.

9648
7718.4
1708.56
10764
534.24
2684.88
4230
4752
2376
2376
2376
3744
4161.6
4500
7776
8380.8
8241.12
5826.24

Learn how to find a combination of numbers from a list that adds close to 24,939, focusing on approximation and rounding techniques. This problem uses the subset sum concept and highlights the importance of precision in real-world applications.

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