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tangare [24]
3 years ago
6

Siva, Inc., imposes a payback cutoff of three years for its international investment projects. Year Cash Flow (A) Cash Flow (B)

0 –$ 70,000 –$ 80,000 1 28,000 20,000 2 38,000 23,000 3 26,000 36,000 4 13,000 240,000 What is the payback period for both projects? (Round your answers to 2 decimal places, e.g., 32.16.)
Business
1 answer:
Digiron [165]3 years ago
7 0

Answer:

The payback period for Silva Inc. is 3 years. If considering only this method of evaluating projects, Silva Inc will invest in project A and dismiss project B.  

Payback period A=2,1539 years.

Payback period B= 3,0042 years

Explanation:

The payback period refers to the amount of time it takes to recover the cost of an investment. The payback period is the length of time an investment reaches a breakeven point.

<u>Cash Flow A:</u>

                $

I0= - 70.000

1=     28000 =    -42000

2=    38000 =    -4000

3=     26000 =    22000

Payback period= full years until recovery +

                             unrecovered cost beginning year/Cashflow  during year

Payback period A= 2  + (4000/26000)= 2,1539 years.

<u>Cash Flow B:</u>

                $

I0=   -80000

1=       20000 =   -60000

2=       23000 =   -37000

3=       36000 =    -1000

4=       240000 =   239000

Payback period B= 3 + 1000/240000= 3,0042 years

<u>The payback period for Silva Inc. is 3 years. If considering only this method of evaluating projects, Silva Inc will invest in project A and dismiss project B.  </u>

<u></u>

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Martha receives $200 on the first of each month. Stewart receives $200 on the last day of each month. Both Martha and Stewart wi
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Answer:

Instructions are below.

Explanation:

Giving the following information:

Martha receives $200 on the first of each month. Stewart receives $200 on the last day of each month. Both Martha and Stewart will receive payments for 30 years. The discount rate is 9 percent, compounded monthly.

To calculate the present value, first, we need to determine the final value.

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FV= {A*[(1+i)^n-1]}/i + {[A*(1+i)^n]-A}

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Martha has a higher present value because the interest gest compounded for one more time.

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