Real Rate 4%, Inflation 7%: Calculate Nominal Interest Rate

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SUMMARY

The nominal interest rate can be calculated using the Fisher equation, which states that (1 + nominal rate) = (1 + real rate) * (1 + inflation rate). Given a real rate of 4% and an inflation rate of 7%, the nominal interest rate is determined to be approximately 11.48%. The calculation involves rearranging the Fisher equation to isolate the nominal rate, leading to the formula: nominal rate = (1 + 0.04) * (1 + 0.07) - 1.

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rowdy3
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What would you expect the nominal rate of interest be if the real rate is 4% and the expected inflation rate is 7%?

I did n=4 I=7
(1+.04)= (1+.07)+(1+r)
1.04/1.07 - 1 = -2.80. Is that correct?
 
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rowdy3 said:
What would you expect the nominal rate of interest be if the real rate is 4% and the expected inflation rate is 7%?

I did n=4 I=7
(1+.04)= (1+.07)+(1+r)
1.04/1.07 - 1 = -2.80. Is that correct?

Which line do you intend as your answer? The second and third lines give different results, so you need to decide. Also: give reasons; don't just write things down without explanation of the logic. Finally: when I compute 1.07/1.04-1 I do not get -2.80. Hint: write down correct things, and do not assume people can read your mind.
 
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