Exam 21: Applying Graphs to Economics

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Direct relationships are illustrated using upward-sloping lines and curves.

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Exhibit 1A-9 Multi-curve graph Exhibit 1A-9 Multi-curve graph   Exhibit 1A-9 represents a three-variable relationship. As the annual income of consumers falls from $50,000 (line A)to $30,000 (line B), the result is a: Exhibit 1A-9 represents a three-variable relationship. As the annual income of consumers falls from $50,000 (line A)to $30,000 (line B), the result is a:

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A graph is one method of expressing a model.

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Graphically express a direct and an inverse or negative relationship. What could cause a shift in a line or curve expressing a relationship between two variables?

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Exhibit 1A-7 Straight line relationship Exhibit 1A-7 Straight line relationship   What is the slope of the line shown in Exhibit 1A-7? What is the slope of the line shown in Exhibit 1A-7?

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An upward-sloping straight line exhibits a direct relationship between two variables.

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Exhibit 1A-6 Straight line Exhibit 1A-6 Straight line   In Exhibit 1A-6, as X increases along the horizontal axis, corresponding to points A-D on the line, the Y values remain unchanged at 20 units. The relationship between the X and Y variables is: In Exhibit 1A-6, as X increases along the horizontal axis, corresponding to points A-D on the line, the Y values remain unchanged at 20 units. The relationship between the X and Y variables is:

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If two variables are inversely related, then they change in the same direction.

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Suppose two variables are directly related. If one variable rises, then the other variable:

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Exhibit 1A-7 Straight line relationship Exhibit 1A-7 Straight line relationship   According to Exhibit 1A-7, the relationship between annual income and air-travel expenditures is: According to Exhibit 1A-7, the relationship between annual income and air-travel expenditures is:

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A line that has a different slope at each point is a:

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A change in a third variable not on either axis of a graph is illustrated with a:

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Exhibit 1A-2 Straight line Exhibit 1A-2 Straight line   In Exhibit 1A-2, as X increases along the horizontal axis, corresponding to points C-D on the line, the Y values increase. The relationship between the X and Y variables is: In Exhibit 1A-2, as X increases along the horizontal axis, corresponding to points C-D on the line, the Y values increase. The relationship between the X and Y variables is:

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Exhibit 1A-3 Straight line Exhibit 1A-3 Straight line   In Exhibit 1A-3, as X increases along the horizontal axis, corresponding to points A-B on the line, the Y values decrease. The relationship between the X and Y variables is: In Exhibit 1A-3, as X increases along the horizontal axis, corresponding to points A-B on the line, the Y values decrease. The relationship between the X and Y variables is:

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Exhibit 1A-3 Straight line Exhibit 1A-3 Straight line   In Exhibit 1A-3, the slope of straight line AB is: In Exhibit 1A-3, the slope of straight line AB is:

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The slope of a line is calculated as the ratio of the "rise" over the "run".

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Exhibit 1A-1 Straight line Exhibit 1A-1 Straight line   In Exhibit 1A-1, as X increases along the horizontal axis, corresponding to points A-B on the line, the Y values increase. The relationship between the X and Y variables is: In Exhibit 1A-1, as X increases along the horizontal axis, corresponding to points A-B on the line, the Y values increase. The relationship between the X and Y variables is:

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Exhibit 1A-5 Straight line Exhibit 1A-5 Straight line   Straight line CD in Exhibit 1A-5 shows that: Straight line CD in Exhibit 1A-5 shows that:

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Exhibit 1A-5 Straight line Exhibit 1A-5 Straight line   In Exhibit 1A-5, the slope for straight line CD is: In Exhibit 1A-5, the slope for straight line CD is:

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Exhibit 1A-2 Straight line Exhibit 1A-2 Straight line   Straight line CD in Exhibit 1A-2 shows that: Straight line CD in Exhibit 1A-2 shows that:

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