An industrial firm can purchase a special machine for $70,000. A down payment of $5,000 is required, and the unpaid balance can be paid off in five equal year-end installments at 9% interest. As an alternative, the machine can be purchased for $66,000 in cash. If the firm's MARR is 10%, use the annual equivalent method to determine which alternative should be accepted. 6 Click the icon to view the interest factors for discrete compounding when i= 9% per year. 7 Click the icon to view the interest factors for discrete compounding when MARR = 10% per year. The annual equivalent worth of the first option is S (Round to the nearest dollar.) The annual equivalent worth of the second option is S -(Round to the nearest dollar.) Select the correct choice from the drop-down menu below. (1). - is a better choice.

Fundamentals Of Financial Management, Concise Edition (mindtap Course List)
10th Edition
ISBN:9781337902571
Author:Eugene F. Brigham, Joel F. Houston
Publisher:Eugene F. Brigham, Joel F. Houston
Chapter12: Cash Flow Estimation And Risk Analysis
Section: Chapter Questions
Problem 10P: Dauten is offered a replacement machine which has a cost of 8,000, an estimated useful life of 6...
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4. An industrial firm can purchase a special machine for $70,000. A down payment of $5,000 is required, and the unpaid balance can be paid off in five equal year-end
installments at 9% interest. As an alternative, the machine can be purchased for $66,000 in cash. If the firm's MARR is 10%, use the annual equivalent method to
determine which alternative should be accepted.
6
6 Click the icon to view the interest factors for discrete compounding when i= 9% per year.
7 Click the icon to view the interest factors for discrete compounding when MARR = 10% per year.
The annual equivalent worth of the first option is $
(Round to the nearest dollar.)
The annual equivalent worth of the second option is $
(Round to the nearest dollar.)
Select the correct choice from the drop-down menu below.
(1).
is a better choice.
6: More Info
Single Payment
Equal Payment Series
Compound
Present
Compound
Sinking
Present
Capital
Amount
Worth
Amount
Fund
Worth
Recovery
Factor
Factor
Factor
Factor
Factor
Factor
(F/P, i, N)
(P/F, i, N)
(F/A, i, N)
(A/F, i, N)
(PIA, I, N)
(A/P, i, N)
1
1.0900
0.9174
1.0000
1.0000
0.9174
1.0900
1.1881
0.8417
2.0900
0.4785
1.7591
0.5685
3
1.2950
0.7722
3.2781
0.3051
2.5313
0.3951
4
1.4116
0.7084
4.5731
0.2187
3.2397
0.3087
1.5386
0.6499
5.9847
0.1671
3.8897
0.2571
1.6771
0.5963
7.5233
0.1329
4.4859
0.2229
7
1.8280
0.5470
9,2004
0.1087
5.0330
0.1987
8
1.9926
0,5019
11,0285
0,0907
5.5348
0,1807
2.1719
0.4604
13.0210
0,0768
5.9952
0.1668
10
2.3674
0.4224
15.1929
0.0658
6.4177
0.1558
Transcribed Image Text:4. An industrial firm can purchase a special machine for $70,000. A down payment of $5,000 is required, and the unpaid balance can be paid off in five equal year-end installments at 9% interest. As an alternative, the machine can be purchased for $66,000 in cash. If the firm's MARR is 10%, use the annual equivalent method to determine which alternative should be accepted. 6 6 Click the icon to view the interest factors for discrete compounding when i= 9% per year. 7 Click the icon to view the interest factors for discrete compounding when MARR = 10% per year. The annual equivalent worth of the first option is $ (Round to the nearest dollar.) The annual equivalent worth of the second option is $ (Round to the nearest dollar.) Select the correct choice from the drop-down menu below. (1). is a better choice. 6: More Info Single Payment Equal Payment Series Compound Present Compound Sinking Present Capital Amount Worth Amount Fund Worth Recovery Factor Factor Factor Factor Factor Factor (F/P, i, N) (P/F, i, N) (F/A, i, N) (A/F, i, N) (PIA, I, N) (A/P, i, N) 1 1.0900 0.9174 1.0000 1.0000 0.9174 1.0900 1.1881 0.8417 2.0900 0.4785 1.7591 0.5685 3 1.2950 0.7722 3.2781 0.3051 2.5313 0.3951 4 1.4116 0.7084 4.5731 0.2187 3.2397 0.3087 1.5386 0.6499 5.9847 0.1671 3.8897 0.2571 1.6771 0.5963 7.5233 0.1329 4.4859 0.2229 7 1.8280 0.5470 9,2004 0.1087 5.0330 0.1987 8 1.9926 0,5019 11,0285 0,0907 5.5348 0,1807 2.1719 0.4604 13.0210 0,0768 5.9952 0.1668 10 2.3674 0.4224 15.1929 0.0658 6.4177 0.1558
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