Question

Из 27 учеников в классе 15занимаются спортом,а 18музыкой.некоторые из тех которые занимаются и музыкой,и спортом ходят в театральный кружок .какое наибольшее число учеников могут посещать театральный кружок?

Answer 1

фильм учеников посещает театральный кружок

Answer 2

Problem Analysis

We are given that there are 27 students in a class, and 15 students participate in sports while 18 students participate in music. Some students participate in both music and sports, and these students also attend a theater club. We need to determine the maximum number of students that can attend the theater club.

Solution

To find the maximum number of students that can attend the theater club, we need to determine the number of students who participate in both music and sports. We can do this by finding the intersection of the two sets.

Let's calculate the maximum number of students that can attend the theater club step by step:

1. The number of students who participate in both music and sports is given by the intersection of the two sets: 18. 2. Therefore, the maximum number of students that can attend the theater club is 18.

Answer: The maximum number of students that can attend the theater club is 18.

Explanation

Out of the 27 students in the class, 15 students participate in sports and 18 students participate in music. Some students participate in both music and sports. The number of students who participate in both music and sports is given as 18.

Since the theater club is attended by students who participate in both music and sports, the maximum number of students that can attend the theater club is 18.

I hope this helps! Let me know if you have any further questions.