Suppose the inflation rate is 2% per year. If you currently think of $40,000 as an acceptable retirement income and are expectin
1 answer:
Answer:
$88,321.59
Explanation:
Assuming that inflation remains constant at a rate of 2% over 40 years, this problem can be treaded as an annually compounded interest problem, with a principal of $40,000 at a 2% per year rate for 40 years.
The equivalent annual income (E) adjusted for inflation is given by:
In 40 years, the equivalent retirement income will be $88,321.59.
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The PV gain is 0.56 for an arbitrageur.
<u>Explanation</u>:
PV of the strike price is 60e-(12 4/12) = $57.65
PV of dividend is 0.80e-(12 1/12) = $0.79
where 5 < 64 - 57.65 - 0.79
- The arbitrageur should buy the option and short stock, this above condition is missing in 10.8 condition.
- The arbitrageur ought to contribute $ 0.79 of this at 12% for one month to deliver a profit of $0.80 in one month and the remaining $ 58.21 is put resources into four months in 12%, without considering the benefit that figures it out.
- If the stock price declines below $ 60 of every four months, the arbitrageur loses $ 5 spent on the choice however gains on an extremely short position, the arbitrageur shorts when the stock price is in $ 64 and deliver profit with PV of $ 0.79 and closes the short position when the stock price is $ 60 or less because $ 57.65 is the PV of $ 60 the short position generates at least 64-57.65-0.79 = 5.56
The PV gain at least 5.56-5.00
0.56
- If the stock price is above $60 at option when exercised and arbitrageur buys stock for $60 for four months and closes the short option. The PV of 60 is $57.65 and the dividend is 0.79 and gain in a short position and exercise the short option it results in 64-57.65-0.79= 5.56 and gains on PV is 5.56-5.0 = 0.56