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Chapter 25, Problem 2P

Suppose the risk-free interest rate is 5% APR with monthly compounding. If a $2 million MRI machine can be leased for seven years for $22,000 per month, what residual value must the lessor recover to break even in a perfect market with no risk?

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Assume a firm buys a new machine this year at a cost of $12,600 that will lead to savings of $6,600 after one year, $4,840 more after the second year and another $4,000 after the third year. Then the machine will become obsolete and no further savings will accrue. Is this a worthwhile investment if we assume that there is no inflation and that the market rate of interest remains at i = 10% over the three year period?
Do the following present value problems. You must set up all present value problems before calculation. Merely writing down the answer (even if it is correct) is an automatic zero. You must show your work.a. Suppose we have a four year fixed-payment loan with $900 payments made at the end of each year. Given a market interest rate of 7 percent, how much was initially borrowed?b. Suppose you were considering purchasing a $6300 machine today that would generate additionalnet profit of $2500 booked at the end of each year. Assuming you need a 10 percent annual return to justify the investment, would the investment be worth doing if you had only three years of payouts? Would your answer change if you only needed a 9 percent annual return on your       investment ? Why or why not? You must use present value to demonstrate your answer, and show your work.c. Consider two zero coupon bonds in which you receive $100 at the maturity date, one maturing in 3 years and one maturing in 5 years.…
Let the current asset price be 100 dollars and atter time T, the price either goes up to 110 dollars or down to 91 dollars. Suppose the risk-free interest rare is 0.1. Assume a risk-neutral world setting. Calculate the probability of up movement for T = 0.5 years.
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