According to the Rule of 70, we can approximate the doubling time by dividing 70 by the annual growth rate.
In this case, the annual growth rate is 6%, so the doubling time is approximately 70/6 = 11.67 years.
Since we are interested in the factor by which prices will increase in 5 years, we need to find how many doubling times pass in 5 years.
5 years / 11.67 years per doubling = 0.428 doubling times
Now, we can find the factor by which prices will increase by using the formula for doubling time:
Factor = 2^0.428 = 1.32
Therefore, prices will increase by a factor of 1.32 in 5 years.
The Consumer Price Index is increasing at a rate of 6% per year. By what factor will prices increase in 5 years? Use the approximate doubling time formula (rule of 70).
Round to two decimal places.
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