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(See Solution) The marginal-cost function for a manufacturer's product is given by (d c)/(d q)=(9)/(10) √q √0.04 q^3/2+4 where c is the total

Question: The marginal-cost function for a manufacturer's product is given by

\[\frac{d c}{d q}=\frac{9}{10} \sqrt{q} \sqrt{0.04 q^{\frac{3}{2}}+4}\]

where \(c\) is the total cost in dollars when \(q\) units are produced. Fixed costs are $\$ 360$.

  1. Determine the marginal cost when 25 units are produced.
  2. Find the total cost of producing 25 units.
  3. Use the results of parts (a) and (b) an differentials to approximate the total cost of producing 23 units.

Price: $2.99
Solution: The downloadable solution consists of 1 pages
Deliverable: Word Document


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