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Eichelberger Trucking won a settlement in a lawsuit and was offered four different payment alternatives by the defendants insurance company. The interest rate is 10%.

Eichelberger Trucking won a settlement in a lawsuit and was offered four different
payment alternatives by the defendants insurance company. The interest rate is 10%. Ignoring the tax considerations, which of the following four alternatives has the highest present value (and thus is the best option)? Support your answer with the appropriate calculations. 1) $180,000 now. 2) $52,000 per year for the next 4 years (end-of-year payments) 3) $5,000 now and then $24,000 per year for the next 10 years (end-of-year payments). Hint:
Calculate the present value of the initial $5,000 separately. Then calculate the present value the
$24,000 annuity separately. Finally, add the two present value amounts together to get the overall
present value. 4) $9,100 per year for the next 10 years (end-of-year payments) plus a lump sum payment of
$200,000 at the end of the 11th year.
Hint: Calculate the present value
of the $9,100 10-year annuity separately. Then calculate the present value the $200,000 payment
received at the end of year 11 separately. Finally, add the two present value amounts together to
get the overall present value.
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1. (10 points) Eichelberger Trucking won a settlement in a lawsuit and was offered four different payment alternatives by the defendant's insurance company. The interest rate is 10%. Ignoring the tax considerations, which of the following four alternatives has the highest present value (and thus is the best option)? Support your answer with the appropriate calculations. 1) $180,000 now. 2) $52,000 per year for the next 4 years (end-of-year payments) 3) $5,000 now and then $24,000 per year for the next 10 years (end-of-year payments). Hint: Calculate the present value of the initial $5,000 separately. Then calculate the present value the $24,000 annuity separately. Finally, add the two present value amounts together to get the overall present value. 4) \$9,100 per year for the next 10 years (end-of-year payments) plus a lump sum payment of $200,000 at the end of the 11th year. Hint: Calculate the present value of the $9,100 10-year annuity separately. Then calculate the present value the $200,000 payment received at the end of year 11 separately. Finally, add the two present value amounts together to get the overall present value

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