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chris9345
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$4.00 calculus help

  • From Mathematics: Calculus
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  • Due on Nov. 01, 2008
  • Asked on Oct 29, 2008 at 10:52:15PM
Q:
Show all work please thanks

What quantity of gadgets should be produced to maximize profit if the total revenue and total cost (in $) are given by: R(x) = 5x - .003x2 and C(x) = 300 + 1.1x, where x is the number of units produced, and 0 x Remember to use a first or second derivative test when determining maximum values.
 


   
   
   
   
 
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Posted by:
geniusy_2006
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$4.00 Here is the explanation

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  • Posted on Oct 29, 2008 at 11:15:27PM
A:
Preview: ... ind atta ...

The full tutorial is about 5 words long plus attachments.

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Posted by:
shri21
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$4.00 Neat, Complete and Step-by-step Solutions

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  • Posted on Oct 29, 2008 at 11:18:22PM
A:
Preview: ... 0.003x^2 + 3.9x - 300<br><br>For maximum profit, P'(x) = 0<br> ...

The full tutorial is about 48 words long .
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enggraje
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$2.00 complete answer typed in equation editor

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  • Posted on Oct 29, 2008 at 11:38:07PM
A:
Preview: ... tached comp ...

The full tutorial is about 8 words long plus attachments.

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Roozbeh_E
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$3.00 Solution to your Profit function Step by Step With Graph of it!

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  • Posted on Oct 29, 2008 at 11:52:16PM
A:
Preview: ... 003 x^2-(300+1.1 x), x)=-3 x/500+3.9<br>P'(x)=0 => -3 x/500+3.9 = 0<br>=> x=650<br> ...

The full tutorial is about 62 words long plus attachments.

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