Question

A year ago, you invested $12,000 in an investment that produced a return of 16%. What is your approximate annual real rate of return if the rate of inflation was 2% over the year

Answer 1

The approximate annual real rate of return is 14%.

16% - 2% = 14%.

Rate of Return = [ (Current Value − Initial Value) ÷ Initial Value ] × 100. Let's say you own a stock that started at $100 and went up to $110. Now you want to find out the rate of return. In our example, the calculation would be [ ($110 – $100) ÷ $100] x 100 = 10.

“The real rate of return formula is the sum of one plus the nominal rate divided by the sum of one plus the rate of inflation, which is then subtracted once. The real rate of return formula can be used to determine the effective rate of return on an investment after adjusting for inflation.” Real returns = (1 + nominal rate/1 + inflation rate) – 1

Rate of return = ( (value of investment after one year - initial investment) / initial investment) x 100 percent. Analyze your investment to obtain the values ​​necessary to calculate its initial rate of return. For example, consider a $25,000 investment that grows to $28,500 after one year.

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