SOLUTION: .0Minimizing Cost: A company uses the formula: c(x) = 0.02x^2 - 3.4x + 150 to model the unit cost in dollars for producing x stabilizer bars. For what number of bars is the unit

Algebra ->  Polynomials-and-rational-expressions -> SOLUTION: .0Minimizing Cost: A company uses the formula: c(x) = 0.02x^2 - 3.4x + 150 to model the unit cost in dollars for producing x stabilizer bars. For what number of bars is the unit       Log On


   



Question 98694: .0Minimizing Cost: A company uses the formula: c(x) = 0.02x^2 - 3.4x + 150 to model the unit cost in dollars for producing x stabilizer bars. For what number of bars is the unit cost at it's minimum? What is the unit cost at that level of production?
Answer by edjones(8007) About Me  (Show Source):
You can put this solution on YOUR website!
a=.02 b=-3.4 c=150
minimum at x= -b/2a=3.4/(2*.02)=85 bars
minimum of y=a*x^2+b*x+c=.02*85^2+-3.4*85+150=144.5-289+150=$5.50
Ed
graph%28500%2C500%2C-10%2C150%2C-1%2C9%2C.02x%5E2-3.4x%2B150%29