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Exercises

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Submitted By SammySum
Words 3352
Pages 14
Chapter 5

Present Worth Analysis

Solutions to Problems

1. A service alternative is one that has only costs (no revenues).

5.2 (a) For independent projects, select all that have PW ≥ 0; (b) For mutually exclusive projects, select the one that has the highest numerical value.

3. (a) Service; (b) Revenue; (c) Revenue; (d) Service; (e) Revenue; (f) Service

5.4 (a) Total possible = 25 = 32

(b) Because of restrictions, cannot have any combinations of 3,4, or 5. Only 12 are acceptable: DN, 1, 2, 3, 4, 5, 1&3, 1&4, 1&5, 2&3, 2&4, and 2&5.

5. Equal service means that the alternatives end at the same time.

6. Equal service can be satisfied by using a specified planning period or by using the least common multiple of the lives of the alternatives.

7. Capitalized cost represents the present worth of service for an infinite time. Real world examples that might be analyzed using CC would be Yellowstone National Park, Golden Gate Bridge, Hoover Dam, etc.

8. PWold = -1200(3.50)(P/A,15%,5) = -4200(3.3522) = $-14,079

PWnew = -14,000 – 1200(1.20)(P/A,15%,5) = -14,000 – 1440(3.3522) = $-18,827

Keep old brackets

9. PWA = -80,000 – 30,000(P/A,12%,3) + 15,000(P/F,12%,3) = -80,000 – 30,000(2.4018) + 15,000(0.7118) = $-141,377

PWB = -120,000 – 8,000(P/A,12%,3) + 40,000(P/F,12%,3) = -120,000 – 8,000(2.4018) + 40,000(0.7118) = $-110,742 Select Method B

10. Bottled water: Cost/mo = -(2)(0.40)(30) = $24.00 PW = -24.00(P/A,0.5%,12) = -24.00(11.6189) = $-278.85

Municipal water: Cost/mo = -5(30)(2.10)/1000 = $0.315 PW = -0.315(P/A,0.5%,12) = -0.315(11.6189) = $-3.66

11. PWsingle = -4000 - 4000(P/A,12%,4) = -4000 - 4000(3.0373) = $-16,149

PWsite = $-15,000

Buy the site license

12. PWvariable = -250,000 – 231,000(P/A,15%,6) – 140,000(P/F,15%,4) + 50,000(P/F,15%,6) = -250,000 – 231,000(3.7845) – 140,000(0.5718) + 50,000(0.4323) = $-1,182,656

PWdual = -224,000 –235,000(P/A,15%,6) –26,000(P/F,15%,3) + 10,000(P/F,15%,6) = -224,000 –235,000(3.7845) –26,000(0.6575) + 10,000(0.4323) = $-1,126,130

Select dual speed machine

13. PWJX = -205,000 – 29,000(P/A,10%,4) – 203,000(P/F,10%,2) + 2000(P/F,10%,4) = -205,000 – 29,000(3.1699) – 203,000(0.8264) + 2000(0.6830) = $-463,320

PWKZ = -235,000 – 27,000(P/A,10%,4) + 20,000(P/F,10%,4) = -235,000 – 27,000(3.1699) + 20,000(0.6830) = $-306,927

Select material KZ
14. PWK = -160,000 – 7000(P/A,2%,16) –120,000(P/F,2%,8) + 40,000(P/F,2%,16) = -160,000 – 7000(13.5777) –120,000(0.8535) + 40,000(0.7284) = $-328,328

PWL = -210,000 – 5000(P/A,2%,16) + 26,000(P/F,2%,16) = -210,000 – 5000(13.5777) + 26,000(0.7284) = $-258,950 Select process L

15. PWplastic = -75,000 - 27,000(P/A,10%,6) - 75,000(P/F,10%,2) - 75,000(P/F,10%,4) = -75,000 - 27,000(4.3553) - 75,000(0.8264) - 75,000(0.6830) = $-305,798

PWaluminum = -125,000 – 12,000(P/A,10%,6) – 95,000(P/F,10%,3) + 30,000(P/F,10%,6) = -125,000 – 12,000(4.3553) – 95,000(0.7513) + 30,000(0.5645) = $-231,702

Use aluminum case

16. i/year = (1 + 0.03)2 – 1 = 6.09% PWA = -1,000,000 - 1,000,000(P/A,6.09%,5) = -1,000,000 - 1,000,000(4.2021) (by equation) = $-5,202,100

PWB = -600,000 – 600,000(P/A,3%,11) = -600,000 – 600,000(9.2526) = $-6,151,560

PWC = -1,500,000 – 500,000(P/F,3%,4) – 1,500,000(P/F,3%,6) - 500,000(P/F,3%,10) = -1,500,000 – 500,000(0.8885) – 1,500,000(0.8375) – 500,000(0.7441) = $-3,572,550

Select plan C

17. FWsolar = -12,600(F/P,10%,4) – 1400(F/A,10%,4) = -12,600(1.4641) – 1400(4.6410) = $-24,945

FWline = -11,000(F/P,10%,4) – 800(F/P,10%,4) = -11,000(1.4641) – 800(4.6410) = $-19,818 Install power line

18. FW20% = -100(F/P,10%,15) – 80(F/A,10%,15) = -100(4.1772) – 80(31.7725) = $-2959.52

FW35% = -240(F/P,10%,15) – 65(F/A,10%,15) = -240(4.1772) – 65(31.7725) = $-3067.74

20% standard is slightly more economical

19. FWpurchase = -150,000(F/P,15%,6) + 12,000(F/A,15%,6) + 65,000 = -150,000(2.3131) + 12,000(8.7537) + 65,000 = $-176,921

FWlease = -30,000(F/A,15%,6)(F/P,15%,1) = - 30,000(8.7537)(1.15) = $-302,003

Purchase the clamshell

20. FWHSS = -3500(F/P,1%,6) –2000(F/A,1%,6) – 3500(F/P,1%,3) = -3500(1.0615) –2000(6.1520) – 3500(1.0303) = $-19,625

FWgold = -6500(F/P,1%,6) –1500(F/A,1%,6) = -6500(1.0615) –1500(6.1520) = $-16,128

FWtitanium = -7000(F/P,1%,6) –1200(F/A,1%,6) = -7000(1.0615) –1200(6.1520) = $-14,813

Use titanium nitride bits

21. FWA = -300,000(F/P,12%,10) – 900,000(F/A,12%,10) = -300,000(3.1058) – 900,000(17.5487) = $-16,725,570

FWB = -1,200,000(F/P,12%,10) – 200,000(F/A,12%,10) – 150,000(F/A,12%,10) = -1,200,000(3.1058) – 200,000(17.5487) – 150,000(17.5487) = $-9,869,005

Select Plan B
22. CC = -400,000 – 400,000(A/F,6%,2)/0.06 = -400,000 – 400,000(0.48544)/0.06 =$-3,636,267

23. CC = -1,700,000 – 350,000(A/F,6%,3)/0.06 = - 1,700,000 – 350,000(0.31411)/0.06 = $-3,532,308

24. CC = -200,000 – 25,000(P/A,12%,4)(P/F,12%,1) – [40,000/0.12])P/F,12%,5) = -200,000 – 25,000(3.0373)(0.8929) – [40,000/0.12])(0.5674) = $-456,933

25. CC = -250,000,000 – 800,000/0.08 – [950,000(A/F,8%,10)]/0.08 - 75,000(A/F,8%,5)/0.08 = -250,000,000 – 800,000/0.08 – [950,000(0.06903)]/0.08 -75,000(0.17046)/0.08 = $-251,979,538

26. Find AW and then divide by i.

AW = [-82,000(A/P,12%,4) – 9000 +15,000(A/F,12%,4)] = [-82,000(0.32923) – 9000 +15,000(0.20923)]/0.12 = $-32,858.41

CC = -32,858.41/0.12 = $-273,820

27. (a) P29 = 80,000/0.08 = $1,000,000

b) P0 = 1,000,000(P/F,8%,29) = 1,000,000(0.1073) = $107,300

28. Find AW of each plan, then take difference, and divide by i. AWA = -50,000(A/F,10%,5) = -50,000(0.16380) = $-8190

AWB = -100,000(A/F,10%,10) = -100,000(0.06275) = $-6275

CC of difference = (8190 - 6275)/0.10 = $19,150

29. CC = -3,000,000 – 50,000(P/A,1%,12) – 100,000(P/A,1%,13)(P/F,1%,12) - [50,000/0.01](P/F,1%,25) = -3,000,000 – 50,000(11.2551) – 100,000(12.1337)(0.8874) - [50,000/0.01](0.7798) = $-8,538,500

30. CCpetroleum = [-250,000(A/P,10%,6) –130,000 + 400,000 + 50,000(A/F,10%,6)]/0.10 = [-250,000(0.22961) –130,000 + 400,000 + 50,000(0.12961)]/0.10 = $2,190,780

CCinorganic = [-110,000(A/P,10%,4) – 65,000 + 270,000 + 20,000(A/F,10%,4)]/0.10 = [-110,000(0.31547) – 65,000 + 270,000 + 20,000(0.21547)]/0.10 = $1,746,077

Petroleum-based alternative has a larger profit.

31. CC = 100,000 + 100,000/0.08 = $1,350,000

32. CCpipe = -225,000,000 – 10,000,000/0.10 – [50,000,000(A/F,10%,40)]/0.10 = -225,000,000 – 10,000,000/0.10 – [50,000,000(0.00226)]/0.10 = $-326,130,000

CCcanal = -350,000,000 – 500,000/0.10 = $-355,000,000

Build the pipeline

5.33 CCE = [-200,000(A/P,3%,8) + 30,000 + 50,000(A/F,3%,8)]/0.03 = [-200,000(0.14246) + 30,000 + 50,000(0.11246)]/0.03 = $237,700

CCF = [-300,000(A/P,3%,16) + 10,000 + 70,000(A/F,3%,16)]/0.03 = [-300,000(0.07961) + 10,000 + 70,000(0.04961)]/0.03 = $-347,010

CCG = -900,000 + 40,000/0.03 = $433,333

Select alternative G.
34. No-return payback refers to the time required to recover an investment at i = 0%.

35. The alternatives that have large cash flows beyond the date where other alternatives recover their investment might actually be more attractive over the entire lives of the alternatives (based on PW, AW, or other evaluation methods).

5.36 0 = - 40,000 + 6000(P/A,8%,n) + 8000(P/F,8%,n) Try n = 9: 0 ≠ +1483 Try n = 8: 0 ≠ -1198 n is between 8 and 9 years

5.37 0 = -22,000 + (3500 – 2000)(P/A,4%,n) (P/A,4%,n) = 14.6667

n is between 22 and 23 quarters or 5.75 years

5.38 0 = -70,000 + (14,000 – 1850)(P/A,10%,n) (P/A,10%,n) = 5.76132

n is between 9 and 10; therefore, it would take 10 years.

5.39 (a) n = 35,000/(22,000 – 17,000) = 7 years

(b) 0 = -35,000 + (22,000 – 17,000)(P/A,10%,n) (P/A,10%,n) = 7.0000

n is between 12 and 13; therefore, n = 13 years.

5.40 –250,000 – 500n + 250,000(1 + 0.02)n = 100,000

Try n = 18: 98,062 < 100,000 Try n = 19: 104,703 > 100,000

n is 18.3 months or 1.6 years.

5.41 Payback: Alt A: 0 = -300,000 + 60,000(P/A,8%,n) (P/A,8%,n) = 5.0000 n is between 6 and 7 years

Alt B: 0 = -300,000 + 10,000(P/A,8%,n) + 15,000(P/G,8%,n) Try n = 7: 0 > -37,573 Try n = 8: 0 < +24,558 n is between 7 and 8 years

Select A

PW for 10 yrs: Alt A: PW = -300,000 + 60,000(P/A,8%,10) = - 300,000 + 60,000(6.7101) = $102,606

Alt B: PW = -300,000 + 10,000(P/A,8%,10) + 15,000(P/G,8%,10) = -300,000 + 10,000(6.7101) + 15,000(25.9768) = $156,753

Select B

Income for Alt B increases rapidly in later years, which is not accounted for in payback analysis.

5.42 LCC = -6.6 – 3.5(P/F,7%,1) – 2.5(P/F,7%,2) – 9.1(P/F,7%,3) – 18.6(P/F,7%,4) - 21.6(P/F,7%,5) - 17(P/A,7%,5)(P/F,7%,5) – 14.2(P/A,7%,10)(P/F,7%,10) - 2.7(P/A,7%,3)(P/F,7%,17) = -6.6 – 3.5(0.9346) – 2.5(0.8734) – 9.1(0.8163) – 18.6(0.7629) - 21.6(0.7130) - 17(4.1002)(0.7130) – 14.2(7.0236)(0.5083) - 2.7(2.6243)(0.3166) = $-151,710,860

5.43 LCC = – 2.6(P/F,6%,1) – 2.0(P/F,6%,2) – 7.5(P/F,6%,3) – 10.0(P/F,6%,4) -6.3(P/F,6%,5) – 1.36(P/A,6%,15)(P/F,6%,5) -3.0(P/F,6%,10) - 3.7(P/F,6%,18) = – 2.6(0.9434) – 2.0(0.8900) – 7.5(0.8396) – 10.0(0.7921) -6.3(0.7473) – 1.36(9.7122)(0.7473) -3.0(0.5584) - 3.7(0.3503) = $-36,000,921

44. LCCA = -750,000 – (6000 + 2000)(P/A,0.5%,240) – 150,000[(P/F,0.5%,60) + (P/F,0.5%,120) + (P/F,0.5%,180)] = -750,000 – (8000)(139.5808) – 150,000[(0.7414) + (0.5496) + (0.4075)] = $-2,121,421

LCCB = -1.1 – (3000 + 1000)(P/A,0.5%,240) = -1.1 – (4000)(139.5808) = $-1,658,323

Select proposal B.

45. LCCA = -250,000 – 150,000(P/A,8%,4) – 45,000 – 35,000(P/A,8%,2) -50,000(P/A,8%,10) – 30,000(P/A,8%,5) = -250,000 – 150,000(3.3121) – 45,000 – 35,000(1.7833) -50,000(6.7101) – 30,000(3.9927) = $-1,309,517

LCCB = -10,000 – 45,000 - 30,000(P/A,8%,3) – 80,000(P/A,8%,10) - 40,000(P/A,8%,10) = -10,000 – 45,000 - 30,000(2.5771) – 80,000(6.7101) - 40,000(6.7101) = $-937,525

LCCC = -175,000(P/A,8%,10) = -175,000(6.7101) = $-1,174,268

Select alternative B.

5.46 I = 10,000(0.06)/4 = $150 every 3 months

5.47 800 = (V)(0.04)/2 V = $40,000

5.48 1500 = (20,000)(b)/2 b = 15%

5.49 Bond interest rate and market interest rate are the same. Therefore, PW = face value = $50,000.

5.50 I = (50,000)(0.04)/4 = $500 every 3 months

PW = 500(P/A,2%,60) + 50,000(P/F,2%,60) = 500(34.7609) + 50,000(0.3048) = $32,620

5.51 There are 17 years or 34 semiannual periods remaining in the life of the bond.

I = 5000(0.08)/2 = $200 every 6 months

PW = 200(P/A,5%,34) + 5000(P/F,5%,34) = 200(16.1929) + 5000(0.1904) = $4190.58

5.52 I = (V)(0.07)/2 201,000,000 = I(P/A,4%,60) + V(P/F,4%,60)

Try V = 226,000,000: 201,000,000 > 200,444,485 Try V = 227,000,000: 201,000,000 < 201,331,408

By interpolation, V = $226,626,340
5.53 (a) I = (50,000)(0.12)/4 = $1500

Five years from now there will be 15(4) = 60 payments left. PW5 then is:

PW5 = 1500(P/A,2%,60) + 50,000(P/F,2%,60) = 1500(34.7609) + 50,000(0.3048) = $67,381

(b) Total = 1500(F/A,3%,20) + 67,381 [PW in year 5 from (a)] = 1500(26.8704) + 67,381 = $107,687

FE Review Solutions

5.54 Answer is (b)

5.55 PW = 50,000 + 10,000(P/A,10%,15) + [20,000/0.10](P/F,10%,15) = $173,941 Answer is (c)

5.56 CC = [40,000/0.10](P/F,10%,4) = $273,200 Answer is (c)

5.57 CC = [50,000/0.10](P/F,10%,20)(A/F,10%,10) = $4662.33 Answer is (b)

5.58 PWX = -66,000 –10,000(P/A,10%,6) + 10,000(P/F,10%,6) = -66,000 –10,000(4.3553) + 10,000(0.5645) = $-103,908 Answer is (c)

5.59 PWY = -46,000 –15,000(P/A,10%,6) - 22,000(P/F,10%,3) + 24,000(P/F,10%,6) = -46,000 –15,000(4.3553) - 22,000(0.7513) + 24,000(0.5645) = $-114,310 Answer is (d)

5.60 CCX = [-66,000(A/P,10%,6) – 10,000 + 10,000(A/F,10%,6)]/0.10 = [-66,000(0.22961) – 10,000 + 10,000(0.12961)]/0.10 = $-238,582 Answer is (d)

5.61 CC = -10,000(A/P,10%,5)/0.10 = -10,000(0.26380)/0.10 = $-26,380 Answer is (b)

5.62 Answer is (c)

5.63 Answer is (b)

5.64 Answer is (a)

5.65 Answer is (b) Extended Exercise Solution

Questions 1, 3 and 4:

[pic]

Question 2:

[pic]

Case Study Solution

1. Set first cost of toilet equal to monthly savings and solve for n:

((115.83 – 76.12) + 50((A/P,0.75%,n) = 2.1(0.76 + 0.62) 89.71(A/P,0.75%,n) = 2.898 (A/P,0.75%,n) = 0.03230

From 0.75% interest table, n is between 30 and 36 months

By interpolation, n = 35 months or 2.9 years

2. If the toilet life were to decrease by 50% to 2.5 years, then the homeowner would not breakeven at any interest rate (2.6 years is required at 0% and longer times would be required for i > 0%). If the interest rate were to increase by more than 50% (say from 9% to 15%), the payback period would increase from 2.9 years (per above solution) to a little less than 3.3 years (from 1.25% interest table). Therefore, the payback period is much more sensitive to the toilet life than to the interest rate.

3. cost/month = 76.12 (A/P,0.5%,60) = 76.12 (0.01933) = $1.47

CCF/month = 2.1 + 2.1 = 4.2

cost/CCF = 1.47/4.2 = $0.35/CCF or $0.47/1000 gallons (vs $0.40/1000 gallons at 0% interest)

4. (a) If 100% of the $115.83 cost of the toilet is rebated, the cost to the city at 0% interest is

c = 115.83 (2.1 + 2.1) (12) (5)

= $0.46/CCF or $0.61/1000 gal (vs $0.40/1000 gal at 75% rebate)

This is still far below the city’s cost of $1.10/1000 gallons. Therefore, the success of the program is not sensitive to the percentage of cost rebated.

b) Use the same relation for cost/month as in question 3 above, except with varying interest rates, the values shown in the table below are obtained for n = 5 years.

|Interest Rate, % |4 |6 |8 |10 |12 |15 |
|$ / CCF |0.33 |0.35 |0.37 |0.39 |0.40 |0.43 |
|$/1000 gal |0.45 |0.47 |0.49 |0.51 |0.54 |0.58 |

The results indicate that even at an interest rate of 15% per year, the cost at $0.58/1000 gallons is significantly below the city’s cost of $1.10/1000 gallons. Therefore, the program’s success is not sensitive to interest rates.

c) Use the same equation as in question 3 above with i = 0.5% per month and varying life values.

Life, years |2 |3 |4 |5 |6 |8 |10 |15 |20 | |$ / CCF |0.80 |0.55 |0.43 |0.35 |0.30 |0.24 |0.20 |0.15 |0.13 | |$/1000 gal |1.07 |0.74 |0.57 |0.47 |0.40 |0.32 |0.27 |0.20 |0.17 | | For a 2-year life and an interest rate of a nominal 6% per year, compounded monthly, the cost of the program is $1.07/1000 gallons, which is very close to the savings of $1.10/1000 gallons. But the cost decreases rapidly as life increases.

If further sensitivity analysis is performed, the following results are obtained. At an interest rate of 8% per year, the costs and savings are equal. Above 8% per year, the program would not be cost effective for a 2-year toilet life at the 75% rebate level. When the rebate is increased to 100%, the cost of the program exceeds the savings at all interest rates above 4.5% per year for a toilet life of 3 years.

These calculations reveal that at very short toilet lives (2-3 years), there are some conditions under which the program will not be financially successful. Therefore, it can be concluded that the program’s success is mildly sensitive to toilet life.

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