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If the nominal rate of interest is 13.75% and the real rate of interest is 7.05%, what is the expected rate of inflation? (Round to Two Decimal Places)

Oct 22nd, 2017

In estimating correlations between nominal and real interest rates inflation, we may use the Fisher equation, often used in economics and financial mathematics. When we need to find the expected interest rate, we may use an augmented version of the Fisher equation.

Letâ€™s let "r" stand for the real interest rate, "i" stand for the nominal interest rate, and "e" stand for the expected interest rate.

1 + i = (1 + r) * (1 + e)

In substituting i with 13.75 and r with 7.05, we obtain the following equation:

1 + 13.75 = (1 + 7.05) * (1 + e)

14.75 = (8.05) * (1 + e)

14.75 / 8.05 = e + 1

2.092 = e + 1

2.092 - 1 = e

e = 1.092 rounded to two decimal places is 1.09

As we can see, 1.09% is your expected rate of inflation. Hope this helps!

Please let me know if you need any further clarification :)
Jul 2nd, 2015

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Oct 22nd, 2017
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