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Lerok [7]
2 years ago
14

The Pan American Bottling Co. is considering the purchase of a new machine that would increase the speed of bottling and save mo

ney. The net cost of this machine is $56,000. The annual cash flows have the following projections. Use Appendix B and Appendix D for an approximate answer but calculate your final answer using the formula and financial calculator methods.
Year Cash Flow
1 $23,000
2 23,000
3 25,000
4 28,000
5 16,000

Required:
a. If the cost of capital is 10 percent, what is the net present value of selecting a new machine?
b. What is the internal rate of return?
Business
1 answer:
yawa3891 [41]2 years ago
6 0

Answer and Explanation:

The computation is shown below;

a. the net present value is

Year   cash flow        factor at 10%     Discounted cash flows

0         -$56,000         1                         $56,000

1           $23,000         0.9091               $20,909.09

2         $23,000          0.8264              $19,008.26

3         $25,000         0.7513                 $18,782.87

4         $28,000         0.6830               $19,124.38

5        $16,000          0.6209               $9,934

Net present value                               $31,759.34

b. The internal rate of return is

Here we apply the formula

= IRR()

After this, the irr is 30.75%

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George bought a car for $26,500. he made no down-payment and financed the entire amount on a 5-year term with a monthly payment
pentagon [3]
Given:
Principal, P = 26500
term=5 years
Monthly payment, A = 695

Question: Find interest rate

Solution:
Unless there is a table available, there is no explicit formula to calculate interest.  However, the interest rate can be solved for using the formula to calculate the monthly payment, as follows.

A=\frac{P(i*(1+i)^{n})}{(1+i)^{n}-1}
Substituting 
P=26500
i=monthly interest rate to be found
A=monthly payment=695
n=5*12=60 months
A=\frac{26500(i*(1+i)^{60})}{(1+i)^{60}-1}
Rearrange to give successive estimates of i by
I(i)=(695/26500)*((1+i)^60-1)/(1+i)^60
Try initial estimate of i=0.02  (2% per month)
I(0.02)=0.0182
I(0.0182)=0.01736
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....
Eventually we get the value to stabilize at i=0.016265, or
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