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8/3/2019 Graphs and Formulas
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Using Graphs and Formulas
Appendix
A graph is like a street
mapit is a simplified
version of reality.
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Appendix
FIGURE 1A-1
Bar Graphs and Pie Charts
Graphs of One Variable
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Appendix
FIGURE 1A-2
Time-Series Graphs
Graphs of One Variable
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Appendix
FIGURE 1A-3
Plotting Price and Quantity
Points in a Graph
Graphs of Two Variables
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Appendix
FIGURE 1A-4
Calculating the
Slope of a Line
Graphs of Two Variables
Slopes of Lines
Change in value on the vertical axis y RiseSlope
Change in value on the horizontal axis x Run= = =
($12 $14) 20.2
(65 55) 10
Price of pizzaSlope
Quantity of pizza
= = = =
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Appendix
FIGURE 1A-6
Graphing the Positive
Relationship between
Income and Consumption
Graphs of Two Variables
Positive and Negative Relationships
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Appendix
FIGURE 1A-7
Determining Cause and Effect
Graphs of Two Variables
Determining Cause and Effect
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Appendix
Graphs of Two Variables
Are Graphs of Economic Relationships Always Straight Lines?
The graphs of relationships between two economic
variables that we have drawn so far have been straight
lines.
The relationship between two variables is linearwhen itcan be represented by a straight line.
Few economic relationships are actually linear.
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Appendix
Graphs of Two Variables
Slopes of Nonlinear Curves FIGURE 1A-8
The Slope of a Nonlinear Curve
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Appendix
Formulas
Formulas for a Percentage Change
100xGDP
GDPGDP
2003
20032004
100x)periodfirsttheinValue
periodfirsttheinValue-periodsecondtheinValue(changePercentage =
One important formula is the percentage change.
Thepercentage change is the change in some economic
variable, usually from one period to the next, expressed as a
percentage.
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Appendix
Formulas
Formulas for the Areas of a Rectangle and a Triangle
FIGURE 1A-9
Showing a Firms Total
Revenue on a Graph
heightxbaserectangleaofArea =
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Appendix
Formulas
Formulas for the Areas of a Rectangle and a Triangle
FIGURE 1A-10
The Area of a Triangle
heightxbasextriangleaofArea 1/2=
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Appendix
Formulas
Summary of Using Formulas
1 Make sure you understand the economic concept
that the formula represents.
2 Make sure you are using the correct formula for the
problem you are solving.
3 Make sure that the number you calculate using theformula is economically reasonable. For example, if
you are using a formula to calculate a firms revenue
and your answer is a negative number, you know
you made a mistake somewhere.
Whenever you must use a formula, you should follow
these steps: