Student council expects $150 students for a dance and spends $10 on food for each student. The council expects the number of students to increase by 8% each year for the next 5 years and wants to reduce the amount of money spent on food by 4% for each student each year.

Use the drop-down menus to choose or create functions to model:

A. The predicted number of students over time, S(t)

B. The predicted amount spent per student over time, A(t)

C. The predicted total expense for food each year over time, E(t)

Step-by-step explanation:

Considering that The Student Council expects to 150 students for a dance, and spends $10 per student.

If the expectancy is that the number of students increases by  8%

Then since the growth is 8%

we can write the the Predicted Number of Students as a Geometric Sequence,

A.

Therefore,

B) If we spend $10 per student on the 1st year, but the Council wants to reduce the expenditure 4% yearly. Since we want to reduce 4% we must multiply by 96%.

Therefore we can write:

C)

The total expenditure for food must be reduced, by 4%. As long as the public goes increasing by 8% yearly this

So,

i would go with the first one

step-by-step explanation:

hope this

step-by-step explanation: