Forward rate = [(1 + r2)^n) / (1 + r1)^n] - 1
0.025 = [(1 + r2)^2) / (1 + 0.0175)^1] - 1
1.025 = [(1 + r)^2) / (1 + 0.0175)^1]
1.042938 = (1 + r)^2
1.0212 = 1+ r
r = 00212 or 2.12%
Two year rate = 2.12%
Question 32 1 pts The one year spot interest rate is 1.75% and the one year...
QUESTION 32 If the one year spot rate is 5% and the two year spot rate is 6%, compute the 1 year forward rate in 1 year (1F1): 0 5.50% 0 6.75% O 7.00% 0 7.50% QUESTION 33 If the 5 year spot rate is 2.0% and the 6 year spot rate is 2.50%, compute the 1 year forward rate in 5 years (1F5): 04.00% O 5.00% 0 6.00% O 7.00%
1) The 9-year spot interest rate is 5.44%, the 3-year spot rate is 3.61%. What is the forward rate you can find using the pure expectations theory? Round to the nearest 0.01%. E.g., if your answer is 5.78%, enter it as 5.78. 2) The 8-year spot interest rate (the longer of the spot rates, or the n-year rate) is 5.35% and the 3-year (k-year) forward rate expected (n - k) years from now has been estimated to be 6.98%. What...
please show all work The 2-year spot interest rate is 6.34% and the 5-year spot interest rate is 6.15%. What is the implied forward rate on a 3-year bond originating 2 years from now? O A 5.9% 8.6.14 OC. 6.8% one of the above Reset Selection Question 3 of 4 2.5 Points The bank forecasts the following one-year interest rates one and two years in the future: 4.85% and 5.20%. The current one-year interest rate is 4.56%. Estimate the annual...
The one-year spot interest rate is r1 = 6.6% and the two-year rate is r2 = 7.6%. If the expectations theory is correct, what is the expected one-year interest rate in one year’s time?
2. You want to know what 2-year spot rates will be one year from now. According to the pure expecta- tions theory, this unknown forward rate of interest is implied by current spot rates. The simplest method of calculating this forward rate is to use today's 1-year and 3-year spot rates; i.e., the spot rates that take you out to the start of, and to the end of the forward period of time you are interested in. Thus: (1 +...
The one-year, two-year, three-year, and four-year spot rates for the theoretical spot rate curve are 5.0%, 6.0%, 6.5%, and 7%, respectively. According the expectations theory for the term structure of interest rates, what is the expected 2-year interest rate 2 years from today? Assume annual compounding.
The one-year spot interest rate is r1 = 6.0%, and the two-year rate is r2 = 7.0%. If the expectations theory is correct, what is the expected one-year interest rate in one year’s time? (Do not round intermediate calculations. Enter your answer as a percent rounded to 2 decimal places.) Expected interest rate %
Suppose the yields on one-year government bonds are as follows: spot = .015; 1-year forward = .025; 2-year forward = .035. According to the expectations theory, what is the approximate (spot) yield on a 3-year government bond?
QUESTION 1: Suppose that the current spot exchange rate is GBP1= €1.50 and the one-year forward exchange rate is GBP1=€1.60. One-year interest rate is 5.4% in euros and 5.2% in pounds. If you have EUR1,000,000, what is the Covered Interest arbitrage profit in EUR? QUESTION 2: Suppose that the current spot exchange rate is GBP1= €1.50 and the one-year forward exchange rate is GBP1=€1.60. One-year interest rate is 5.4% in euros and 5.2% in pounds. If you conduct covered interest...
Currently, the one year spot rate is 0.50% per year and the two year spot rate is 1.00% per year. What is the expected one-year spot rate starting one year from today under the Pure Expectations Theory?