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aksik [14]
3 years ago
15

Present values Suppose going to college costs 20,000 a year. The average earnings of a highschool graduate are 20,000 a year. By

going to college, suppose one can expect to earn 50,000 a year. Set up the expressions for the present value of benefits and costs, and the net present value of a college education if the interest rate is 10%.How does this change if the interest rate is 15%
Business
1 answer:
o-na [289]3 years ago
4 0

Answer:

Annual benefit from college education (Increase in earnings) = $50,000 - $20,000 = $30,000

<em>Assuming 4 years of college study period</em>

<u>The net present value of a college education if the interest rate is 10% is as follows</u><u>:</u>

Net present value = PV of benefits - PV of costs

Net present value = Annual benefit*P/A(10%,4) - Annual costs of attending college*P/A(10%,4)

Net present value = 30,000 * P/A(10%,4) - 20,000 * P/A(10%,4)

Net present value = (30,000 - 20,000) * P/A(10%,4)

Net present value = 10,000 * P/A(10%,4)

Net present value = 10,000 * 3.1699

Net present value = $31,699

<u>How does this change if the interest rate is 15%?</u>

Net present value  = 30,000 * P/A(15%,4) - 20,000 * P/A(15%,4)

Net present value = (30,000 - 20,000) * P/A(15%,4)

Net present value = 10,000 * 2.855

Net present value = $28,550

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Hi, first, we have to take to future value (30 years in the future) the invested capital (both the stock account and the bond account). From there, we will consider the sum of both future values as the present value of the annuity that you are about to receive for the next 25 years (300 months). But before we do all that, we need to convert the return rates (compounded monthly) into effective monthly rates, for that we just go ahead and divide each one by 12, as follows

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[tex]2,219,827.69=A(142.7729593)

\frac{2,219,827.69}{142.7729593} =A

A=15,547.96\frac{A((1+0.00575)^{300}-1) }{0.00575(1+0.00575)^{300} }[/tex]

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