Inflation is a term used to describe the erosion of the purchasing power of money. For example, if the annual inflation rate is 3 % , then $ 1000 worth of purchasing power now will have only $ 970 worth of purchasing power in 1 year because 3 % of the original $ 1000 ( 0.03 × 1000 = 30 ) has been eroded due to inflation. In general, if the rate of inflation averages r per annum over n years, the amount A that $ P will purchase after n years is A = P ⋅ ( 1 − r ) n where r is expressed as a decimal. Inflation If the amount that $ 1000 will purchase is only $ 950 after 2 years, what was the average inflation rate?
Inflation is a term used to describe the erosion of the purchasing power of money. For example, if the annual inflation rate is 3 % , then $ 1000 worth of purchasing power now will have only $ 970 worth of purchasing power in 1 year because 3 % of the original $ 1000 ( 0.03 × 1000 = 30 ) has been eroded due to inflation. In general, if the rate of inflation averages r per annum over n years, the amount A that $ P will purchase after n years is A = P ⋅ ( 1 − r ) n where r is expressed as a decimal. Inflation If the amount that $ 1000 will purchase is only $ 950 after 2 years, what was the average inflation rate?
Solution Summary: The author explains that inflation is a term used to describe the erosion of the purchasing power of money.
To find:Inflation is a term used to describe the erosion of the purchasing power of money. For example, if the annual inflation rate is , then worth of purchasing power now will have only worth of purchasing power in 1 year because of the original has been eroded due to inflation. In general, if the rate of inflation averages per annum over years, the amount
that will purchase after years is where is expressed as a decimal. Inflation If the amount that will purchase is only after 2 years, what was the average inflation rate?
The graph of f' is below. Use it to determine where the local minima and maxima for f are. If there
are multiple answers, separate with commas.
2
f'(x)
N
-5 -4 3-2-1
-1
-2
-3
-4
12 3 4 5
-x
Local minima at x
Local maxima at x
The graph of f' is below. Use it to determine the intervals where f is increasing.
-5-4-32
4-
3
2
1
-2
-3
+x
2
3 4 5
The graph of f' is below. Use it to determine where the inflection points are and the intervals where f
is concave up and concave down. If there are multiple inflection points, separate with a comma.
6
5
4
3
2
1
f'(x)
+x
-6-5-4-3 -2 -1
1 2 3 4 5
6
-1
-2
-3
-4
-5
-6+
Inflection point(s) at x =
Concave up:
Concave down:
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