Answer:
Part A: Profit = 400 + 70 s, Part B : $3900
Step-by-step explanation:
Part A:
We know that the expression is: 0.2 ( 2000 + 350 s ). Using the distributive property :
Profit = 0.2 · 2000 + 0.2 · 350 s = 400 + 70 s
Part B :
The company's yearly profit when: s = 50 ( the total number of students )
P ( 50 ) = 400 + 70 · 50 = 400 + 3500 = $3900
Answer:
A) 0.2*(2000 + 350s) = 400 + 70s
B) $3900
Step-by-step explanation:
A) Given the expression: 0.2*(2000 + 350s). Applying the distributive property of multiplication over addition, we get:
0.2*(2000 + 350s) = 0.2*2000 + 0.2*350s = 400 + 70s
B) Replacing s = 50 into the equation:
0.2*[2000 + 350(50)] = 0.2*[2000 + 17500] = 0.2* 19500 = $3900