The cost (in dollars) of producing x units of a product is given by C=3.6√x +500 find the additional cost when the production increases from 9 to 10 units
First evaluate the function at x=9 Then evaluate the function at x=10 Finally subtract the value you get at x=9 from the value you get at x=10
yes it is
don't leave me yet. there's two more parts to it and im not sure if i will understand them
C(10)-C(9), you should get: 0.584
okay
find the marginal cost when x=9 that means take the derivative of C then put in 9 right?
oh man you are smart
that is exactly what it means
what is your answer, i will verify
16.2
oh
We are waiting, I got something that I want verification. However I am thinking that the cost must of been in thousand of dollars.
I got .6 ??
The derivative of the Cost function you are given is: 1.8/sqrt(x)
When you plug in 9 should get: 0.60
i forgot to add the exponent on my x.
next question
the next part just wants me to compare them. so that part i know i can do :)
okay
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