Question

In: Finance

Richard and Linda Butler decide that it is time to purchase a​ high-definition (HD) television because...

Richard and Linda Butler decide that it is time to purchase a​ high-definition (HD) television because the technology has improved and prices have fallen over the past 3 years. From their​ research, they narrow their choices to two​ sets, the Samsung​ 64-inch plasma with 1080p capability and the Sony​ 64-inch plasma with 1080p features. The price of the Samsung is ​$2,375 and the Sony will cost ​$2,740. They expect to keep the Samsung for 3​ years; if they buy the more expensive Sony​ unit, they will keep the Sony for 4 years. They expect sell the Samsung for ​$405 by the end of 3​ years; they expect to sell the Sony for $365 at the end of the year 4. Richard and Linda estimate that the​ end-of-year entertainment benefits​ (i.e., not going to movies or events and watching at​ home) from the Samsung to be ​$930 and for the Sony to be ​$970 .Both sets can be viewed as quality units and are equally risky purchases. They estimate their opportunity cost to be 8.6%. The Butlers wish to choose the better alternative from a purely financial perspective. To perform this analysis they wish to do the​ following:

a. Determine the NPV of the Samsung HD plasma TV.

b. Determine the ANPV of the Samsung HD plasma TV.

c. Determine the NPV of the Sony HD plasma TV.

d. Determine the ANPV of the Sony HD plasma TV.

Solutions

Expert Solution

Samsung TV
period particulars Cashflow PV factor @ 8.6% (1/1+i)^n) Disc cash flow
0 Purchase price -2375 1.0000 -2375
1 End of year benefits 930 0.9208 856
2 End of year benefits 930 0.8479 789
3 End of year benefits 930 0.7807 726
3 Residual or sale value 405 0.7807 316
NPV 3.5494 312
Annualised NPV = NPV/sum of PV factors =312/(1+0.9208+0.8479+0.7807) 87.95
Sony TV
period particulars Cashflow PV factor @ 8.6% (1/1+i)^n) Disc cash flow
0 Purchase price -2740 1.0000 -2740
1 End of year benefits 970 0.9208 893
2 End of year benefits 970 0.8479 822
3 End of year benefits 970 0.7807 757
4 End of year benefits 970 0.7189 697
4 Residual or sale value 365 0.7189 262
NPV 4.2684 693
Annualised NPV = NPV/sum of PV factors =693/(1+0.9208+0.8479+0.7807+0.7189 162.29

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