GRAPHS IN ECONOMICS - PowerPoint PPT Presentation

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GRAPHS IN ECONOMICS

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SLOPE ACROSS AN ARC. CREATE A STRAIGHT LINE BETWEEN THE TWO ... Note that the slope should be comparable to the slope along an arc. SLOPE AT A POINT ON A CURVE ... – PowerPoint PPT presentation

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Title: GRAPHS IN ECONOMICS


1
GRAPHS IN ECONOMICS
2
STUDY GUIDE
  • MULTIPLE CHOICE, 4-19
  • SHORT ANSWER, 2-8

3
A POSITIVE RELATIONSHIP
  • X Y
  • 0 5
  • 1 10
  • 2 15
  • 3 20
  • 4 25
  • 5 30
  • 6 35
  • 7 40
  • 8 45
  • 9 50

4
A NEGATIVE RELATIONSHIP
  • X Y
  • 0 20
  • 1 18
  • 2 16
  • 3 14
  • 4 12
  • 5 10
  • 6 8
  • 7 6
  • 8 4
  • 9 2
  • 10 0

5
SLOPE
  • CHANGE IN Y GIVEN A CHANGE IN X
  • How much one variable changes when another
    variable changes.
  • How much more people wish to sell as the price
    rises.
  • How much current consumption must fall to
    increase capital production

6
SLOPE ON A STRAIGHT LINE
  • RISE OVER RUN
  • CHANGE IN Y Y2-Y1
  • DIVIDED BY
  • CHANGE IN X X2-X1

7
POSITIVE RELATIONSHIPSTRAIGHT LINE
  • X Y
  • 1 10
  • 2 15
  • 3 20
  • 4 25
  • 5 30
  • 6 35
  • 7 40
  • 8 45
  • 9 50
  • 10 55
  • Y2-Y1
  • 15-10 5
  • X2-X1
  • 2-1 1
  • 5/15
  • THE SLOPE IS 5

8
NEGATIVE RELATIONSHIPSTRAIGHT LINE
  • X Y
  • 0 20
  • 1 18
  • 2 16
  • 3 14
  • 4 12
  • 5 10
  • 6 8
  • 7 6
  • 8 4
  • 9 2
  • 10 0
  • Y2-Y1
  • 12-14 -2
  • X2-X1
  • 4-3 1
  • -2/1 -2
  • THE SLOPE IS -2

9
SLOPE ON A CURVE
  • X Y
  • 0 16
  • 1 11
  • 2 8
  • 3 7
  • 4 8
  • 5 11
  • 6 16
  • 7 23
  • 8 32
  • 9 43
  • 10 56

10
SLOPE ON A CURVE
  • First the curve has a negative slope, it reaches
    a minimum and then it has a positive slope.
  • At the minimum the slope is zero.

11
SLOPE ACROSS AN ARC
  • CREATE A STRAIGHT LINE BETWEEN THE TWO POINTS OF
    THE ARC
  • CALCULATE SLOPE JUST AS FOR A STRAIGHT LINE

12
SLOPE ACROSS AN ARC
  • Pt. 1 (20,8)
  • Pt. 2 (60,16)
  • Y2-Y1
  • 16-8 8
  • X2-X1
  • 60-20 40
  • 8/40 .2
  • THE SLOPE IS .2

13
SLOPE ACROSS AN ARC
  • Pt. 2 (16, 0)
  • Pt. 1 (7, 30)
  • Y2-Y1
  • 16-7 9
  • X2-X1
  • 0-30 -30
  • 9/-30
  • THE SLOPE IS -.3

14
SLOPE AT A POINT ON A CURVE
  • Draw a tangent to the curve
  • Calculate the slope along the tangent
  • Note that the slope should be comparable to the
    slope along an arc.

15
SLOPE AT A POINT ON A CURVE
  • Pt. 2 (0, 10)
  • Pt. 1 (40, 4)
  • Y2-Y1
  • 10-4 6
  • X2-X1
  • 0-40 -40
  • 6/-40
  • THE SLOPE IS -.15

16
SLOPE AT A POINT ON A CURVE
  • Pt. 2 (3, 3)
  • Pt. 1 (8, 23)
  • Y2-Y1
  • 3-23 -20
  • X2-X1
  • 3-8 -5
  • -20 / -5
  • THE SLOPE IS 4
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