According to the Fisher effect, the relationship between the nominal interest rate, r, the real interest rate a, and the expected inflation rate, i, is 1 + r = (1 + a)(1 + i).
Substituting in the numbers in the problem yields 1 + r = 1.05/1.02 = 1.0294, or r = 2.94%.
The after tax expected real rate = 2.94%*(1 - 0.30) = 2.06%
If inflation increase by 2%, new inflation be 2% + 2% = 4%
1 + r = (1.0206) (1.04)
r = 6.14%
If there is increase in expected inflation, bond prices will rise and stock prices will fall.
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