Academic Integrity: tutoring, explanations, and feedback — we don’t complete graded work or submit on a student’s behalf.

Problem 6-39 (algorithmic) Question Help The cash flows in the table below repre

ID: 1142151 • Letter: P

Question

Problem 6-39 (algorithmic) Question Help The cash flows in the table below represent the potential annual savings associated with two different types of production processes, each of which requires an investment of $31,000. Assume an interest rate of 9% Click the icon to view the data for cash flows Click the icon to view the interest factors for discrete compounding when i-9% per year (a) Determine the equivalent annua More Info The equivalent annual savings for Process A $31,000 $18,490 $16,070 $13,650 $11,230 ProcessB $31,000 $15,600 $15,600 $15,600 $15,600 2 4 Print Done Enter your answer in the answer parts remaining Clear All Check Answer

Explanation / Answer

a)

The equivalent annual saving for process A are $5,549

The equivalent annual saving for process B are $6,030

Explanation:

Process A:

Annual savings decreases by 18490 - 16,070 = 2,420 each subsequent year

The equivalent annual saving = -31,000(A/P, 9%, 4) + [18,490 - 2,420(A/G, 9%, 4)]

                                                = -31,000(0.3087) + [18,490 - 2,420(1.393)]

                                                = -9,569.7 + 15,118.94

                                                = $5,549.24

We can round it as $5,549.

Process B:

The equivalent annual saving = -31,000(A/P, 9%, 4) + 15,600

                                                = -31,000(0.3087) + 15,600

                                                = -9,569.7 + 15,600

                                                = $6,030.3

We can round it as $6,030.

b) The hourly saving for process A are $5,549 / 3,000 = $1.85

     The hourly saving for process B are $6,030 / 3,000 = $2.01

c) Process B should be selected. Because annual savings as well as hourly savings of process B is greater than process B.

Hire Me For All Your Tutoring Needs
Integrity-first tutoring: clear explanations, guidance, and feedback.
Drop an Email at
drjack9650@gmail.com
Chat Now And Get Quote