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Agamemnon runs a sandwich shop. By studying his past costs, he has found that a function modeling the cost of operating his shop is given by C(x)=x^3 - 15 x^2 +41 x + 18 where x is the number of sandwiches sold daily and C is in dollars. Write the equation that expresses Agamemnon's marginal cos
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C'(x) = 3x^2-30x+41
Find the value of x that minimizes Agamemnon's marginal cost:
It's x=5.
C''(x)=6x-30=0 gives the minimum x, so x=5.
thanks
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