Google's stock (GOOG) is trading at $1,165.75. You want to enter into a futures contract today to take delivery in 6-months of GOOG. If the 6 month risk-free rate is 2.75% per annum with continuous compounding what should be the price to pay today?
Google's stock (GOOG) is trading at $1,165.75. You want to enter into a futures contract today...
Exercise 3. A short forward contract on a dividend-paying stock was entered some time ago. It currently has 9 months to maturity. The stock price and the delivery price is s25 and $24 respectively. The risk-free interest rate with continuous compounding is 8% per annum. The underlying stock is expected to pay a dividend of $2 per share in 2 months and an another dividend of $2 in 6 months. (a) What is the (initial) value of this forward contract?...
5. (a) Explain the differences between a forward contract and an option. [2] (b) An investor has taken a short position in a forward contract. If Sy is the price of the underlying stock at maturity and K is the strike, what is the payoff for the investor? Does the investor expect the underlying stock price to increase or decrease? Explain your answer. (2) (c) (i) An investor has just taken a short position in a 6-month forward contract on...
- On 8/15/2019, a 3-year forward contract, expiring 8/15/2022, on a non-dividend-paying stock was entered into when the stock price was $55 and the risk-free interest rate was 10.8% per annum with continuous compounding. 1 year later, on 8/15/2020, the stock price becomes $58. What is the "delivery" price of the forward contract entered into on 8/15/2019? Round your answer to the nearest 2 decimal points. For example, if your answer is $12.345, then enter "12.35" in the answer box....
Consider a futures contract on an equity index. You have the following data. The equity index has an annualized, continuously compounded dividend yield of 2.46%. The futures contract expires in 7 months. The risk-free rate of interest with continuous compounding is 2.8% per annum. The spot market value of the index is 36.4. What is the no-arbitrage futures price of this equity index futures contract?
A stock index currently stands at 500. The risk-free interest rate is 5 percent per annum (with continuous compounding) and the dividend yield is 3 percent per annum. What should the futures price for a 3-month contract be?
You have entered into a long forward contract on a dividend-paying stock some time ago, and this will expire in six months. It has a delivery price of $40 and the current stock price is $35. The stock provides a fixed dividend yield of 8% with semi-annual compounding. If the risk-free rate is 12% per annum with continuous compounding, what is the value of this long forward contract? $6.72 -$4.02 $4.02 -$6.72
Suppose that you enter into a six-month forward contract on a non-dividend-paying stock when the stock price is $30 and the risk-free interest rate (with quarterly compounding) is 12% per annum. a) What is equivalent continuously compounding rate? b) What is the forward price?
3. Suppose that the risk-free interest rate is 6% per annum dividend yield on a stock index is 4% per annum. The index is standing at 400, and the futures price for a contract deliverable in four months is 405. What arbitroge opportunities does this create? with continuous compounding and that the
3. A stock is expected to pay a dividend of $1.25 per share in 3 months and also in 6 months. The stock price is $46 and the risk-free rate of interest is 6.5 % per annum with continuous compounding on all maturities. An investor has taken a short position in a six-month forward contract on the stock. What is the forward price?
Several months ago, XYZ entered into a long forward contract on an asset with no income. XYZ agreed to pay $30 to seller at maturity. Today, the contract matures in 9 months. The risk-free rate with continuous compounding is 8.5% per annum, the underlying asset price is $38.55. Calculate the value of the above forward contract. Round your answer to the nearest 2 decimal points. For example, if your answer is $12.345, then enter "12.35" in the answer box.