The 1-year rate is currently 3%, and the expected 1-year rate a year from now is 3%. If the liquidity preference theory holds and the liquidity premium for the 2-year rate is 0.3%, what should the 2-year rate be? (Assume that the liquidity premium for the 1-year rate is 0.0%) Please express your answer in percent rounded to the nearest basis point.
Current 1 year rate = 3%
Expected 1 year, a year from now = 3%
Liquidity premium for a 2 year rate = 0.3%
(1 + 2 year rate)2 = (1 + Current 1 year rate) * (1 + Expected 1 year, a year from now)
(1 + 2 year rate)2 = (1 + 3%) * (1 + 3%)
(1 + 2 year rate)2 = 1.0609
(1 + 2 year rate) = 1.03
2 year rate = 3%
Adding Liquidity premium for a 2 year rate we get
2 year rate with Liquidity premium = 2 year rate + Liquidity premium for a 2 year rate
2 year rate with Liquidity premium = 3% + 0.3%
2 year rate with Liquidity premium = 3.3%
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