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corie corie
wrote...
Posts: 767
6 years ago
A U.S. manufacturer of particle board furniture is considering investing in a new stamping machine. The machine is expected to have a useful life of five years, after which the machine can be sold as scrap for an estimated $5000. The firm plans to issue bonds to pay for the machine and intends to treat the interest rate on the bonds as the relevant discount rate for evaluating the project. The machine will cost the firm $175,000, all of which must be paid at the beginning of the project. The new stamping machine will reduce costs $50,000 per year, for each year of the machine's life. The firm treats all of the cost savings as if they occur at year end. Should the firm plan to undertake the investment project, bonds will be issued in approximately three months. The firm has estimated the supply and demand for loanable funds given by these equations:
   
   LD = 25,000,000 - 125,000,000 R
   
   LS = 2,500,000 + 62,500,000 R

a.   Given the information above, should the firm undertake the investment in the stamping machine?  Support your answer using numbers.
b.   Assume that the demand for loanable funds shifts the demand curve upward by 3,750,000 (i.e., 3,750,000 more demand at every interest rate).  What impact will the increase in demand have on the interest rate and on the firm's stamping machine project? (Assume that the firm learns of this change in demand before accepting the project.)
Textbook 
Microeconomics

Microeconomics


Edition: 8th
Author:
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1 Reply

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Replies
wrote...
6 years ago
a.       
The first step is to determine the interest rate.    
   LD = 25,000,000 - 125,000,000R
   LS = 2,500,000 + 62,500,000R       
Equating LD to LS:
   25,000,000 - 125,000,000R = 2,500,000 + 62,500,000R
   22,500,000 = 187,500,000R
   R = 0.12       
NPV of project
   NPV = -175,000 +  +  +  +  + 
   NPV = -175,000 + 180,238.81
   NPV = 5,238.81       
NPV > 0; accept project    


b.       
New demand curve would become
   LD = 28,750,000 - 125,000,000R       
Equating LD to LS:
   28,750,000 - 125,000,000R = 2,500,000 + 62,500,000R
   26,250,000 = 187,500,000R
   R = 0.14       
NPV of project at R = 0.14
   NPV = -175,000 +  +  +  +  +     
   NPV = -175,000 + 171,654.05
   NPV = -3,345.95       
NPV < 0; reject project
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