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Scatter Graphs As the name implies, points are scattered about between the axes of the graph.

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Presentation on theme: "Scatter Graphs As the name implies, points are scattered about between the axes of the graph."— Presentation transcript:

1 Scatter Graphs As the name implies, points are scattered about between the axes of the graph.

2  Scatter graphs are usually used where there is some uncertainty if there is a relationship between the two sets of data being looked at.  Usually there is no exact line that will fit and join all the points.  But often we can notice that the points show a trend.  They sometimes appear to slope in the positive or negative direction. (Remember from your y = mx + c graphs)

3  When trying to plot a scatter graph, it is essential to look at the points to be plotted and make sure that the axes are extended so that all the points will fit!  Plot each linked data carefully and double check that they are correct.  Unlike a straight line graph it is easy to plot an incorrect coordinate and not realise it!!!

4 Looking again at the first two graphs. An upward slopeA downward slope

5 Scatter Graphs  The two graphs show a trend!!  The maths/science shows that as the science test score increases, there is a general increase in the maths test score.  The second graph shows there is a trend that indicates that increased absences are likely to be reflected in a poor test score.

6 The upward slope of the first graph is called a Positive Correlation. Whereas the downward slope of the second graph is called a Negative Correlation. We will now look at each graph in turn.

7 We can put in a trend line. Place ruler on the points so that the points are roughly equal on each side of the ruler. Now draw your line.

8 If required, we can work out the equation to the line. y = mx +c Once we have the line in place we can also extract other information from the graph. For example the possible maths score if a score of 60 was obtained in science.

9 Scatter Graphs We can draw a similar line on this graph. Again we can work out the equation for the line and extract information. Maths score if 5 periods missed? 57%

10 REMEMBER You can work out the equation to the line for the “line of best fit”. y = mx + c Where: “c” is where the line crosses the “y” axis And “m” is the slope or gradient of the line.

11  The closer the points are to the line of best fit, the stronger the correlation.  The more spread, the weaker the correlation.  Perfect correlation occurs when all the points fit exactly on the line!!

12 Sometimes there is a graph that does not appear to have a line of best fit. Such a graph has No Apparent Correlation


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