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Here are two main ways:


Represent a single circle graph as a 3-D image. If there are two sectors of the same size, with one at the front of the graph and other at the back, then because of the way in which the brain interprets distance, the sector at the back is judged as being bigger than the one in front.

If two (or more) graphs are used to show changes in the composition of different totals: for example populations within age-bands in two countries it is normal to select the sizes (areas) of the circles to represent the totals. However, most people are unable to visually convert a circle with a radius which is 1.42 (approx) times as large as representing a doubling of the area.

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Q: What are ways a circle graph could be misleading?
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There are two common ways to graph circles: using a cartesian graph and using a polar graph. For a cartesian graph, there are two familiar axes x and y which are orthogonal to each other. The formula for a circle is "x^2 + y^2 = a constant". In a polar graph, there are no axes and all points are defined by their radius from the center point, and the angle of the direction the point lies from the center. In a polar coordinate system, a circle is simply "r = a constant".


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How is a graph misleading?

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