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BlackZzzverrR [31]
3 years ago
6

Determine the internal rate of return for a project that costs $167,000 and would yield after-tax cash flows of $22,000 per year

for the first 5 years, $30,000 per year for the next 5 years, and $43,000 per year for the following 5 years. a) 14.94% b) 11.97% c) 13.38% d) 11.51% e) 14.19%
Business
1 answer:
-Dominant- [34]3 years ago
8 0

Answer:

e) 14.19%

Explanation:

Let IRR be x% . At IRR, Present value of inflows = Present value of outflows.

167,000 = 22000/1.0x + 22000/1.0x^2 + 22000/1.0x^3 + 22000/1.0x^4 + 22000/1.0x^5 + 30,000/1.0x^6 + 30,000/1.0x^7 + 30,000/1.0x^8 + 30,000/1.0x^9 + 30,000/1.0x^10 + 43000/1.0x^11 + 43000/1.0x^12 + 43000/1.0x^13 + 43000/1.0x^14 + 43000/1.0x^15

x = 0.1419

x = 14.19%

Hence, the internal rate of return for the project is 14.19%

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<u>Calculation of the maximum price you can pay for the car</u>

Given in the question is initial payment of only $1,200.

The present value of the monthly payments calculated above is $32,277.87.

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Maximum price = Initial payment + Present value of the monthly payments = $1,200 + $32,277.87 = $33,477.87

Therefore, the maximum price you can pay for the car is <u>$33,477.87</u>.

b. How much can you afford if you finance the purchase over 60 months? (Do not round intermediate calculations. Round your answer to 2 decimal places.)

This can also be determined as follows:

<u>Calculation of the Present Value (PV) of the monthly payments</u>

To calculate this, we use equation (1) in part (a) above, change number f months to 60 and proceed as follows:

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P = Monthly payment = $850

r = monthly interest rate = annual percentage rate (APR) / 12 = 12% / 12 = 1%, or 0.01

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Substitute the values into equation (1) to have:

PV = $850 * ((1 - (1 / (1 + 0.01))^60) / 0.01)

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The present value of the monthly payments calculated above is $38,211.78.

Therefore, we have:

Maximum price = Initial payment + Present value of the monthly payments = $1,200 + $38,211.78 = $39,411.78

Therefore, the maximum price you can pay for the car is <u>$39,411.78</u>.

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