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Suppose that there are two securities RAIN and SUN. RAIN pays $100 in there is any rain during the next world cup soccer final. SUN pays $100 in there is no rain. Suppose that the world cup soccer final is 1 year from today (although this is not true), and suppose that RAIN is trading at a price of $23 and SUN is trading at a price of $70.
(a) If you buy 1 share of RAIN and 1 share of SUN, what is your payoff after 1 year, depending on the weather?
(b) What does the No-Arbitrage Condition imply about the price of a 1-year zerocoupon bond? (Assume no trading costs.)
(c) Suppose that a 1-year zero-coupon bond is trading at $90. Show how you would set up a transaction to earn a riskless arbitrage profit. (Assume no trading costs.) (d) Suppose that trading zero-coupon bonds is costless, but trading RAIN and SUN each cost $2 per $100 face value. Can you still make an arbitrage p
Estimate the historical standard deviation of google and compare the implied standard deviation with the historical standard deviation.
Assume that the interest rates for both the U.S. and German banks are 2%. You borrow $1M dollars from a U.S. bank for 6 months, convert it to Euros and invest it in a German bank for 6 months. The spot rate is 1.3664 USD per EUR.
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question 1the underlier is trading at a spot price of 100. the ten year riskless interest rate is trading at 10 p.a.
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You purchase 2,500 bonds with a par value of $1,000 for $985 each. The bonds have a coupon rate of 7.7 percent paid semi-annually, and mature in 10 years. How much will you receive on the next coupon date?
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