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77julia77 [94]
3 years ago
11

J&J Enterprises is considering an investment that will cost $318,000. The investment produces no cash flows for the first ye

ar. In the second year, the cash inflow is $47,000. This inflow will increase to $198,000 and then $226,000 for the following two years, respectively, before ceasing permanently. The firm requires a 15.5 percent rate of return and has a required discounted payback period of three years. Should the project be accepted? Why or why not? accept; The discounted payback period is 2.18 years. accept; The discounted payback period is 2.32 years. accept; The discounted payback period is 2.98 years. reject; The discounted payback period is 2.18 years. reject; The project never pays back on a discounted basis.
Business
1 answer:
olya-2409 [2.1K]3 years ago
5 0

Answer:

It will take 3 years and 270 days to pay back the investment.

Explanation:

<u>The payback period is the time required for the discounted cash flow to cover the initial investment. We need to use the following formula on each cash flow:</u>

PV= Cf / (1+i)^n

Year 1= 0 - 318,000= -318,000

Year 2= (47,000 / 1.155^2) - 318,000= - 282,768.28

Year 3= (198,000 / 1.155^3) - 282,768.28= -93,697,07

Year 4= (226,000 / 1.155^4) - 93,697.07= 33,296.14

<u>To be more accurate:</u>

(93,697.07 / 126,993.21)= 0.74*365= 270

It will take 3 years and 270 days to pay back the investment.

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Year Cash flows      Discount rate 12.5%        PV of cash inflows

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0        -500,000              1                                     -500,000  (A)

1               0                0.8888888889                     0.00

2              0               0.7901234568                        0.00

3         95,000           0.7023319616                     66,721.54

4        150,000           0.624295077                      93,644.26

5        150,000          0.5549289573                    83,239.34

6       200,000            0.4932701843                   98,654.04

7       225,000           0.438462386                    98,654.04

8      175,000             0.3897443431                   68,205.26

Present value                                                        509,118.48  (B)

Net present value                                                 9,118.48 (B - A)

Therefore to reach the net present value we simply deduct the present value from the initial cost.

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