You have been asked to determine the most fınancially advantageous option for a new Product Packaging machine. It has been determined by the Market Department that product packaging actually makes a difference in the anticipated Yearly Revenue generated by this product and have been provided below The director now wants an annual worth analysis performed on the two final designs based on a shortened project life of only 9 years. Compare the alternatives at the MARR of 10% per year. (all dollar values are in thousands) Packaging Packaging Machine Design Machine Design A B First Cost, $ -900 -1,500 AOC, $ per year -200 -300 Salvage value, S$ (after 7 years of use) Salvage value, S (after 3 years of use) 200 100 Salvage value, $ (after 2 years of use) 20 50 Annual revenue, S per year 800 900 Life, years 3 AW (ŠK per year) for one full life 268.312 312.967 cycle AW for a particle life of 2 years ($K 90.953 -240.476 per year) Assuming that the AW values for Designs A and B provided in the table are correct, which of the following equations presented below will generate the correc AW value for Design B with a nine (9) year period of need?

Corporate Fin Focused Approach
5th Edition
ISBN:9781285660516
Author:EHRHARDT
Publisher:EHRHARDT
Chapter11: Cash Flow Estimation And Risk Analysis
Section: Chapter Questions
Problem 1nM
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Related questions
Question
10.835
.0923
98.347
9.077
7.458
67.696
25
26
27
11.918
13.110
14.421
15.863
17.449
.00916
00826
.00745
00673
00608
1092
1083
1075
.1067
1061
0839
0763
109.182
121,100
134.210
148.631
164.494
9.161
7.619
7.770
7.914
69.794
71.777
73.650
75.415
77.077
26
9.237
9.307
9.370
9.427
27
28
29
30
0693
0630
0573
28
8.049
8.176
29
30
31
32
33
19.194
21.114
23.225
25.548
28.102
0521
0474
0431
0391
0356
.00550
.00497
.00450
.00407
00369
1055
1050
1045
1041
1037
181.944
201.138
222.252
245.477
271.025
9.479
9.526
9.569
9.609
8.296
8.409
8.515
8615
8.709
78.640
80.108
81.486
2.777
83.987
31
32
33
34
35
34
35
9.644
40
45
45.259
72.891
10221
0137
00226
00 139
00O86
1023
1014
442 593
718.905
9.779
9.863
9.096
9.374
88.953
92.454
94.889
96.562
97.701
40
45
50
117.391
189.059
304 482
00852
00529
00328
00204
1009
.1005
1003
1 163.9
1 880.6
3034.8
9.915
9.947
9 967
9570
9.708
9 802
55
60
.00053
55
00033
00020
00013
00008
00005
00003
65
490.371
789.748
1002
1001
1001
1000
4 893 7
9.867
9.980
9.987
98.471
98.987
65
70
00127
7887.5
9.911
70
75
s0
85
1271.9
2048.4
3299.0
00079
99 332
99 561
99.712
12709.0
9.992
9.995
9.941
9.961
9.974
75
100049
00030
20474.0
32979.7
30
1000
9.997
90
5313.0
95
8556.7
137806
00019
00012
00007
00002
.00001
00001
1000
1000
53120.3
85 556.9
137 796 3
99 812
99.877
99 920
9.998
9.983
9.989
9.993
90
95
100
9.999
100
1000
9.999
[312.967)(P/A 10,7) + (-240.476)(P/A 10,2)(P/F 10,7)](A/P 10,9)
[(312.967)(P/A 10,7) + (-240.476)(P/A 10,2)(F/P 10,7)
O[312.967)(P/A 10,7) + (-240.476)(P/A 10,2)XF/P 10,7)(A/P 10,9)
[(312.967)(P/A 10,7) + (-240.476)(P/A 10.2)(A/P 10.9)
[(312.967 7) + (-240.476 2)(A/P 10.9)
None of the equations presented will provide the correct value of AW for Design B over a 9 year Period of Need.
Transcribed Image Text:10.835 .0923 98.347 9.077 7.458 67.696 25 26 27 11.918 13.110 14.421 15.863 17.449 .00916 00826 .00745 00673 00608 1092 1083 1075 .1067 1061 0839 0763 109.182 121,100 134.210 148.631 164.494 9.161 7.619 7.770 7.914 69.794 71.777 73.650 75.415 77.077 26 9.237 9.307 9.370 9.427 27 28 29 30 0693 0630 0573 28 8.049 8.176 29 30 31 32 33 19.194 21.114 23.225 25.548 28.102 0521 0474 0431 0391 0356 .00550 .00497 .00450 .00407 00369 1055 1050 1045 1041 1037 181.944 201.138 222.252 245.477 271.025 9.479 9.526 9.569 9.609 8.296 8.409 8.515 8615 8.709 78.640 80.108 81.486 2.777 83.987 31 32 33 34 35 34 35 9.644 40 45 45.259 72.891 10221 0137 00226 00 139 00O86 1023 1014 442 593 718.905 9.779 9.863 9.096 9.374 88.953 92.454 94.889 96.562 97.701 40 45 50 117.391 189.059 304 482 00852 00529 00328 00204 1009 .1005 1003 1 163.9 1 880.6 3034.8 9.915 9.947 9 967 9570 9.708 9 802 55 60 .00053 55 00033 00020 00013 00008 00005 00003 65 490.371 789.748 1002 1001 1001 1000 4 893 7 9.867 9.980 9.987 98.471 98.987 65 70 00127 7887.5 9.911 70 75 s0 85 1271.9 2048.4 3299.0 00079 99 332 99 561 99.712 12709.0 9.992 9.995 9.941 9.961 9.974 75 100049 00030 20474.0 32979.7 30 1000 9.997 90 5313.0 95 8556.7 137806 00019 00012 00007 00002 .00001 00001 1000 1000 53120.3 85 556.9 137 796 3 99 812 99.877 99 920 9.998 9.983 9.989 9.993 90 95 100 9.999 100 1000 9.999 [312.967)(P/A 10,7) + (-240.476)(P/A 10,2)(P/F 10,7)](A/P 10,9) [(312.967)(P/A 10,7) + (-240.476)(P/A 10,2)(F/P 10,7) O[312.967)(P/A 10,7) + (-240.476)(P/A 10,2)XF/P 10,7)(A/P 10,9) [(312.967)(P/A 10,7) + (-240.476)(P/A 10.2)(A/P 10.9) [(312.967 7) + (-240.476 2)(A/P 10.9) None of the equations presented will provide the correct value of AW for Design B over a 9 year Period of Need.
You have been asked to determine the most financially advantageous option for a new Product Packaging machine. It has been determined by the Marketing
Department that product packaging actually makes a difference in the anticipated Yearly Revenue generated by this product and have been provided below.
The director now wants an annual worth analysis performed on the two final designs based on a shortened project life of only 9 years. Compare the
alternatives at the MARR of 10% per year. (all dollar values are in thousands)
Packaging
Packaging Machine Design
Machine Design A B
First Cost, $
-900
-1,500
AOC, $ per year
-200
-300
Salvage value, $ (after 7 years of use)
200
Salvage value, $ (after 3 years of use)
100
Salvage value, $ (after 2 years of use)
20
50
Annual revenue, $ per year
800
900
Life, years
3
7
AW ($K per year) for one full life
268.312
312.967
cycle
AW for a particle life of 2 years ($K
90.953
-240.476
per year)
Assuming that the AW values for Designs A and B provided in the table are correct, which of the following equations presented below will generate the correct
AW value for Design B with a nine (9) year period of need?
10%
10%
Compound Interest Factors
Uniform Payment Series
Arithmetic Gradient
Single Payment
Compound
Amount
Factor
Find F
Given P
FIP
Compound
Amount
Factor
Find F
Given A
Gradient
Uniform
Series
Gradient
Present
Worth
Present
Sinking
Fund
Factor
Capital
Recovery
Factor
Present
Worth
Factor
Find P
Given
Worth
Factor
Find P
Given A
P/A
Find A
Find A
Find A
Find P
Given G
A/G
Given G
P/G
Given F
Given P
P/F
A/F
A/P
F/A
1000
0.909
L0000
4762
3021
2135
11000
5762
20001
0.476
826
1.736
2487
1210
N264
2-100
0917
1.329
4121
3155
3.310
4 641
1.404
3.291
6962
501-9
Transcribed Image Text:You have been asked to determine the most financially advantageous option for a new Product Packaging machine. It has been determined by the Marketing Department that product packaging actually makes a difference in the anticipated Yearly Revenue generated by this product and have been provided below. The director now wants an annual worth analysis performed on the two final designs based on a shortened project life of only 9 years. Compare the alternatives at the MARR of 10% per year. (all dollar values are in thousands) Packaging Packaging Machine Design Machine Design A B First Cost, $ -900 -1,500 AOC, $ per year -200 -300 Salvage value, $ (after 7 years of use) 200 Salvage value, $ (after 3 years of use) 100 Salvage value, $ (after 2 years of use) 20 50 Annual revenue, $ per year 800 900 Life, years 3 7 AW ($K per year) for one full life 268.312 312.967 cycle AW for a particle life of 2 years ($K 90.953 -240.476 per year) Assuming that the AW values for Designs A and B provided in the table are correct, which of the following equations presented below will generate the correct AW value for Design B with a nine (9) year period of need? 10% 10% Compound Interest Factors Uniform Payment Series Arithmetic Gradient Single Payment Compound Amount Factor Find F Given P FIP Compound Amount Factor Find F Given A Gradient Uniform Series Gradient Present Worth Present Sinking Fund Factor Capital Recovery Factor Present Worth Factor Find P Given Worth Factor Find P Given A P/A Find A Find A Find A Find P Given G A/G Given G P/G Given F Given P P/F A/F A/P F/A 1000 0.909 L0000 4762 3021 2135 11000 5762 20001 0.476 826 1.736 2487 1210 N264 2-100 0917 1.329 4121 3155 3.310 4 641 1.404 3.291 6962 501-9
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