Forward Rate = [ (1 + S1)^n1 / (1 + S2)^n2 ] ^ [1/(n1-n2)] - 1
where
S1 = Spot Rate until a further future date
S2 = Spot Rate until a closer future date
F(2,1) means one year forward rate two years from now.
Considering this:
1) F(1,1) = [ (1 + 5.9%)^2 / (1 + 5.3%)^1 ] ^ [1/(2-1)] - 1
F(1,1) = [ 1.121481 / 1.053 ] - 1
F(1,1) = 1.065034 - 1
F(1,1) = 6.5%
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2) F(1,2) = [ (1 + 6.6%)^3 / (1 + 5.3%)^1 ] ^ [1/(3-1)] - 1
F(1,2) = [ 1.21 / 1.05 ]^(1/2) - 1
F(1,2) = [ 1.15 ]^(1/2) - 1
F(1,2) = 1.0726 - 1
F(1,2) = 7.26%
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2) F(1,3) = [ (1 + 7.4%)^4 / (1 + 5.3%)^1 ] ^ [1/(4-1)] - 1
F(1,3) = [ 1.33 / 1.05 ]^(1/3) - 1
F(1,3) = [ 1.26 ]^(1/3) - 1
F(1,3) = 1.0811 - 1
F(1,3) = 8.11%
Consider the following spot interest rates for maturities of one, two, three, and four years. 77...
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