• Hi can someone plz help

Consider this problem In small schools, many students play on multiple sports teams. Scheduling games can be challenging since many players are on multiple teams. In a small Alberta school, there are 14 Grade 12 students. Of these students, 6 play volleyball and 7 play basketball. There are 3 students who do not play either sport. Try This 1 Now use the applet titled Basketball and Volleyball below to create an appropriate Venn diagram for the problem of the small Alberta school Questions above. The total number of students adds up to 16, but how is this possible if there is a total of only 14 Grade 12 students? Set notation can help solve problems similar to this one by determining how many players play each sport, how many players play both sports, and how many Set notation can help solve problems similar to this one by determining how many players play each sport, how many players play both sports, and how many students don't play either sport. From that information, schedules can be made that don't overlap and thus avoid forcing any student on more than one sports team to miss any games. How would you solve this problem? Now use the applet titled Basketball and Volleyball to / create an appropriate Venn diagram