
Своих гостей сова угостила 50 пирожными так, чтобы каждый получил хотя бы по 1 пирожному и ни у
каких двух гостей не было поровну угощений. Какое наибольшее количество гостей могли получить пирожные. Срочно!!! Пожалуйста помогите!!! Это очень срочно!!!

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Maximum Number of Guests Who Could Receive Pastries
To determine the maximum number of guests who could receive pastries, we need to find a number that satisfies the given conditions: 1. Each guest receives at least one pastry. 2. No two guests have an equal number of pastries.
Let's consider the problem step by step:
1. Start with the assumption that each guest receives one pastry. This means we have already distributed 50 pastries.
2. To ensure that no two guests have an equal number of pastries, we need to distribute the remaining pastries in a way that avoids equal distribution.
3. Let's distribute the remaining pastries one by one to each guest, starting from the guest who received the fewest pastries initially. This way, we can ensure that no two guests have an equal number of pastries.
4. As we distribute the pastries, we need to keep track of the number of guests who have received pastries. Once we distribute all the remaining pastries, we will have the maximum number of guests who could receive pastries.
Let's calculate the maximum number of guests who could receive pastries using this approach:
- Start with the assumption that each guest receives one pastry: 50 pastries distributed.
- Distribute the remaining pastries one by one to each guest, starting from the guest who received the fewest pastries initially. We need to distribute 49 pastries in this way.
- After distributing the remaining pastries, we find that the maximum number of guests who could receive pastries is 49.
Therefore, the maximum number of guests who could receive pastries is 49.
Please let me know if you need any further assistance!


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