Qrb 501 – Week one Problems
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WEEK ONE PROBLEMS
QRB501
McConnell & Brue Text
Chapter 7: Study Question 12
The following table shows nominal GDP and an appropriate price index for a group of selected years. Compute real GDP. Indicate in each calculation whether you are inflating or deflating the nominal GDP data.

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Chapter 8: Study Question 2
Suppose an economys real GDP is $30,000 in year 1 and $31,200 in year 2. What is the growth rate of its real GDP?
[(31,200 – 30,000) / 30,000] * 100 = 4.00%
Assume that population is 100 in year 1 and 102 in year 2. What is the growth rate of GDP per capita?
(30,000 / 100) = 300.00
(31,200 / 102) = 305.88
[(305.88 – 300.00) / 300.00)] * 100 = 1.96%
Chapter 8: Study Question 11
If the CPI was 110 last year and is 121 this year, what is this years rate of inflation?
[(121 – 110) / 110] * 100 = 10.00%
What is the “rule of 70”?
The rule of 70 is a mathematical approximation of the number of years it will take a given measure to double, given a fixed annual percentage increase. To calculate the rule of 70, divide the annual percentage of increase into the constant 70.

How long would it take the price level to double if inflation persisted at the following rates?
a) 2%
70 / 2 = approximately 35 years
b) 5%
70 / 5 = approximately 14 years
c) 10%
70 / 10 = approximately 7 years
Chapter 20: Study Question 2
Graph the accompanying demand data, and then use the midpoint formula Ed to determine price elasticity of demand for each of the four possible $ price changes. What can you conclude about the relationship between the slope of a curve and its elasticity? Explain in a non-technical way why demand is elastic in the northwest segment of the demand curve and inelastic in the southwest segment.

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For down-sloping straight-line demand curves, price-elasticity in highest in the upper left portion of the curve and becomes more inelastic as the curve slopes downward to the right. This is a function of the elasticity coefficient formula. In the upper left portion of the curve, percentage change in quantity is large relative to percentage change in price. In the lower right portion of the curve, the reverse is true; percentage change in price is large relative to percentage change in quantity.

Chapter 22: Study Question 7
A firm has fixed costs of $60 and variable costs as indicated in the table on the following page. Complete the table. Check your calculations by referring to question 4 at the end of Chapter 23.

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a) Graph total fixed cost, total variable cost, and total cost. Explain how the law of diminishing returns influences the shapes of the variable-cost and total-cost curves.

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The law of diminishing returns assumes that technology is fixed and methods of production do not change. As production begins to increase, variable costs, and by extension total costs, increase at a decreasing amount. As production grows beyond four units in this scenario, variable and total costs begin a more rapid rise due to diminishing returns.

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b) Graph AFC, AVC, ATC, and MC. Explain the derivation and shape of these four curves and their relationship to one another. Specifically, explain in non-technical terms why the MC curve intersects both the AVC and the ATC curves at their minimum points.

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The Average Fixed Cost graph is a function of total fixed cost divided by units produced. The graph is negatively skewed and proceeds asymptotically as production increases. At a value of one unit produced, Average Fixed Cost = Average Total Cost = $60.00.

The Average Variable Cost graph is a function of total variable cost divided by units produced.
Since total variable cost is subject to the law of diminishing returns, the same is true in the average variable cost curve. Average variable costs initially decrease, as production becomes more efficient and average product increases. After the fourth unit of production, the law of diminishing returns becomes a factor, causing average variable costs to begin to rise.

The Average Total Cost graph is the sum of average fixed cost plus average variable cost. The shape of the graph is a hybrid of the average fixed cost and average variable cost graphs. At any point on the X-axis, the plot for average total cost will equal the sum of average fixed cost plus average variable cost.

The Marginal Cost graph is a function of change in total cost divided by change in quantity produced. Marginal cost is the added cost of producing one additional unit of production, or the savings in not producing one additional unit. The graph decreases until the fourth unit of production, and then increases rapidly, as marginal cost is tied to total cost and is thus subject to the law of diminishing returns.

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The Marginal Cost graph intersects the Average Total Cost graph and the Average Variable Cost graphs at their minimum points. As long as the cost of producing one additional unit remains less than average total cost, the average total cost continues to fall. When marginal cost finally exceeds average total cost, average total cost begins to rise in response. The same effect applies to the relationship

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