1.9 Graphing Data on the Coordinate Plane - PowerPoint PPT Presentation

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1.9 Graphing Data on the Coordinate Plane

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1.9 Graphing Data on the Coordinate Plane Two number lines that intersect at right angles form a coordinate plane. X- axis the horizontal axis – PowerPoint PPT presentation

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Title: 1.9 Graphing Data on the Coordinate Plane


1
1.9 Graphing Data on the Coordinate Plane
  • Two number lines that intersect at right angles
    form a coordinate plane.
  • X- axis the horizontal axis
  • Y- axis the vertical axis
  • Origin where the axes intersect
    (0 , 0)
  • Quadrants the four sections of the coordinate
    plane.

2
Coordinate Plane
y - axis
( , )
( - , )
Origin (0 , 0)
x - axis
( - , -)
( , -)
3
Graphing Points
  • An ordered pair of numbers identifies the
    location of a point.
  • These numbers are the coordinates of the point on
    the graph.
  • (x-coordinate, y-coordinate)
  • (-2 , 4)

4
Identifying Coordinates
Q
P
W
V
O
Z
T
5
Identifying CoordinatesName the coordinates of
each point on the graph.
  • Point O
  • Point P
  • Point Q
  • Point T
  • Point V
  • Point W
  • Point Z
  • (0 , 0) - origin
  • (-4, 1)
  • (0 , 2)
  • (3 , -3)
  • (-1 , 1)
  • (4 , 1)
  • (-2 , -3)

6
Graphing Points
  • Graph the point A (3 , -4) on the coordinate
    plane.

A
7
Identifying Quadrants
  • In which quadrant or on which axis would you find
    each point.
  • (-1 , 5)
  • Since the x-coordinate is negative, and the
    y-coordinate is positive, the point is in
    Quadrant II.
  • b. (0 , 3)
  • Since the x-coordinate is 0, the point is on
    the y-axis.

8
1.9 Graphing Data on the Coordinate Plane (Cont.)
  • 9/29/10
  • A scatter plot a graph that relates two groups
    of data.
  • Most scatter plots are in the first quadrant of a
    coordinate plane, because the data are usually
    positive numbers.

9
Scatter Plot
Year Number of Households With Television (millions)
1950 4
1960 46
1970 59
1980 76
1990 92
2000 101
10
Scatter Plots
  • Positive correlation in general, both sets of
    data increase together.
  • Negative correlation in general, one set of
    data decreases as the other set increases.
  • No correlation sometimes data sets are not
    related.
  • Trend line shows a correlation more clearly

Negative Correlation
No Correlation
Positive Correlation
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