Advance tickets for a school play went on sale. The price of each student ticket was $4 and everyone else paid $5. On the first day, no more than $80 in tickets were sold. Describe and explain the possible values of s, the number of student tickets sold, and e, the number of tickets sold to nonstudents.

Respuesta :

Answer:

Sample Answer: Partial and negative tickets cannot be sold, so the minimum number values of e and s are 0. If s = 0, then e = 16, and if e = 0, then s = 20. Therefore, the values of s are whole numbers from 0 to 20 and the values of e are whole numbers between 0 and 16. The greatest number of student tickets sold was 20 and the greatest number of non-student tickets sold was 16.

I needed this, but nobody answered, so if you are looking for this answer, you´re welcome. Unless of course, you´re smart and don't need to depend on people off the internet for help. Have a Nice Day!



The possible values of students tickets and other tickets are:

[tex]s=(0 \;\text{to}\; 20) \;\text{and} \;\\e=(0 \;\text{to}\;16)[/tex]

Step-by-step explanation:

Given information:

The price of each student tickets was $4

The price for everyone else was $5

The number of tickets sold for students is [tex]s[/tex]

And [tex]e[/tex] for everyone else:

Hence , the maximum possible value for students tickets when everyone else is zero

Hence, [tex]s=20[/tex] and [tex]e=0[/tex]

Similarly, for,

[tex]s=0[/tex] the value of [tex]e=16[/tex]

Hence , the possible values of students tickets and other tickets are:

[tex]s=(0 \;\text{to}\; 20) \;\text{and} \;\\e=(0 \;\text{to}\;16)[/tex]

For more information visit:

https://brainly.com/question/21416852?referrer=searchResults