Respectfully, I disagree with Sam Z.
The cost function is a quadratic with a minimum point at n=150, determined by setting the derivative = 0, i.e. .6n-90=0.
C(150)=5700.
Joan Y.
asked 11/10/20The daily cost per car manufactured at a certain automotive plant decreases as the number of cars increase and then increases again due to overtime production costs. The cost C, per car, is given by C(n)=0.3n^2-90n+12,450, where n represents the number of cars produced. Dtermine the lowest per car cost?
Respectfully, I disagree with Sam Z.
The cost function is a quadratic with a minimum point at n=150, determined by setting the derivative = 0, i.e. .6n-90=0.
C(150)=5700.
Sam Z. answered 11/10/20
Math/Science Tutor
Either 100 or 200 works. Each figure comes to 6450. It would be better to go with 200.
I put this formula into my calculator.
Sam Z.
I used the formula above. After using 150; I got 552,450. When using 200 I get 6450. I didn't use the "integrate"11/11/20
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Joan Y.
can you explain it more in depth? I don't really understand how to do this.11/11/20