1 year= $3000
2 year= $3000
3 year= $6000
4 year= $9000
5 year= $12000
6 year= $15000
Ans: -$3721
Explanation:
Here, P = 18,000
A1 = 3,000
G = 3,000
i = 7%
n = 6
Present Worth (PW) = 18,000 - 3000(P/F, 7%, 1) - 3000(P/F, 7%, 2) - 6000(P/F, 7%, 3) - 9000(P/F, 7%, 4) - 12,000(P/F, 7%, 5) - 15000(P/F, 7%, 6).
= 18,000 - 3000(0.9346) - 3000(0.8734) - 6000(0.8163) - 9000(0.7629) - 12,000(0.7130) - 15000(0.6663)
= 18,000 - 2803.8 - 2620.2 - 4897.8 - 6866.1 - 8556 - 9994.5
= -17,738.4
EAW = PW(A/P, i, n)
= -17,738.4(A/P, 7%, 6)
= -17,738.4(0.2098)
= -$3,721
1 year= $3000 2 year= $3000 3 year= $6000 4 year= $9000 5 year= $12000 6 year= $15000 X Problem 6-2 (algorithmic) Questi...
X Problem 6-2 (algorithmic) Question Help O $10,000 OOO Years 0 ! 53.00 53.000 $.000 $2,000 $12.000 315.000 Click the icon to view the interest factors for discrete compounding when = 7% per year. i More Info The equivalent annual worth is S . (Round to the nearest dollar) Single Payment Compound Present Amount Worth Factor Factor (F/P.I, NJ (P/F, I, NJ 1.0700 0.9346 1.1449 0.8734 1.2250 0.8163 1.3108 0.7629 1.4028 0.7130 Compound Amount Factor (F/A, i, N) 1.0000 2.0700...
Please show work, so I can understand how you came to the
answers for each.
A) Determine the equivalent annual savings for each process
1) The equivalent annual savings for process A are $_____
2) The equivalent annual savings for process B are $_____
B) Determine the hourly savings for each process, assuming 2000
hours of operation per year
1) Process A -
2) Process B -
Thank you very much for your assistance.
The cash flows in the table...
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