Question 2You are considering investing in two different investment options. The first option offers noreturn for the first three years, but afterward it offers to pay you $20,000 per year for four years.The second option offers to pay you $20,000 per year for three years and $30,000 in the fourthyear. All payments are made at year-end. If a discount rate of 8% per annum is assumed,determine by using the present value the option that offers you a higher return.

The objective of this question is to determine which of the two investment options offers a higher…

Answered: Question 2 You are considering…

FINANCIAL ACCOUNTING

10th Edition

ISBN:9781259964947

Author:Libby

Publisher:Libby

Chapter1: Financial Statements And Business Decisions

Section: Chapter Questions

Problem 1Q

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a. Use the Black-Scholes formula to find the value of the following call option. (Do not round intermediate calculations. Round your final answer to 2 decimal places.) i. Time to expiration 1 year. ii. Standard deviation 40% per year. iii. Exercise price $84. iv. Stock price $84. v. Interest rate 4% (effective annual yield). b. Now recalculate the value of this call option, but use the following parameter values. Each change should be considered independently. (Do not round intermediate calculations. Round your final answers to 2 decimal places.) i. Time to expiration 2 years. ii. Standard deviation 50% per year. iii. Exercise price $94. iv. Stock price $94. v. Interest rate 6%. c. In which case did increasing the value of the input not increase your calculation of option value? a. Call option value b-i. Call option value when time to expiration is 2 years. b-ii. Call option value when standard deviation is 50% per year. b-iii. Call option value when exercise price is $60. b-iv. b-v. C…
Question 8 You owe $40,000 in 2 years' time. Annualised yields are 7% at all horizons. There is a 1-year zero-coupon bond, and a 5-year annuity paying $4 per year. To the nearest cent, how much should you invest in the 1-year bond and 5-year annuity to immunise yourself against interest rate risk?
Assuming away any risk differential of investing in a two-year security for two years or a on-year security followed by another one-year security during year two, we can calculate the one-year interest rate expected by market investors next year For example, if a two-year security offers an annual interest rate of 6% for each of two years and a one-year security offers an annual interest rate of 5%, the one year rate one year from today impounded in the two-year rate must be 7%. In other words, if an investor in a two-year security earns 65 for each of two years, the investor will earn 12% over the two year period -- assuming away the affect of compounding (interest on Interest) Since we are assuming a strategy of investing in a one-year instrument followed by another one-year instrument is equal in risk to investing in a two-year instrument for two years, the average annual return of the two sequential one-year securities must also sum to 12%. Given that a one-year security currently…
If you are expecting to get OMR 10240 at the end of 3 years. Calculate its present value if the interest rate is 9.42% and is computed quarterly. Select one: a. 7744.46 O b. 3344.46 O c. 6644.46 O d. 2244.46 e. None of the options
If you are expecting to get OMR 10240 at the end of 3 years. Calculate its present value if the interest rate is 9.42% and is computed quarterly. Select one: a. None of the options b. 2244.46 c. 6644.46 d. 7744.46 e. 3344.46
(B). An investor must choose between two options. The first option (A) offers AED 10m for AED 2m a year for 5 years. The second option (B) offers AED 11m of AED 1m a year for four years and AED 7m in year 5. (a). Compare the present value of each option by assuming a range of the required rate of return of the investor, say 8%, 9%, 10%, 11%, and 12%. What is your advice?
Consider two interest rate scenarios for investing over next 20 years. In steady scenario A, you get interested of 4% each year. In choppy scenario B, in the first year you get that rate plus 10% but then in next year get that rate minus 10% and so forth. The average rate is the same in each scenario. But for an initial investment of $4000, how much more is A worth than B at the end of the period?
You have the option of four investments: 1. Investment A with an APR of 8% and compounds daily (assume 365 days in a year) 2. Investment B with an APR of 8% and compounds monthly 3. Investment C with an APR of 8.2% and compounds quarterly 4. Investment D with an APR of 8.4% and compounds annually If you want the investment with the highest return, which investment would you choose? Investment A O Investment D Investment C Investment B
5. The European call option on Asset Q that expires in one year has strike price $32 and option price $4. The forward price of Asset Q in one year is $36. The annual continuously compounded interest rate is 0.08. Find the price of the put option on Asset Q with strike price of $32.
A short question 4) You are managing a portfolio of $1 million. Your target duration is 10 years, and you can choose from two bonds: a zero-coupon bond with maturity of 5 years, and a perpetuity*, each currently yielding 5%. a. How much of each bond will you hold in your portfolio? b. How will these ratios change next year if target duration is now 9 years? *: Perpetuity: a specal case of annuity, where n-> Inf, thus the maturity of the instrument is perpetual.
Choose option a,b,c,d,e for the following: Question 7 - Imagine two currencies: X and Y. If it takes more units of X to buy Y 90 days forward: a. Then X will have depreciated over the 90 day period. b. Then Y would be devalued over the 90 day period. c. Then X would be devalued over the 90 day period. d. Then Y would have appreciated over the 90 day period. e. No option is correct.
Question 1 Help = 1. Find the expected profit for a holder of a European call option with K = 94 to be exercised in six months if the stock price at maturity is ST (90, 96, 98) with probabilities p = (1, 1, 1), given that the option is bought for Co= 10 financed by a loan at the interest rate of 10% (per annum).

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