Colors: Help in Algebra
To illustrate, here are sample problems (These are copied from "Algebra Connections Parent Guide"):
Now, here is one way of thinking in algebra made obvious by colors:
Here, the tiles in each figure that are present all throughout the series is coded blue, what is changing from figure to figure is coded red. Thus, in the first series, the number of constant tiles is 5, and for each figure, 2 tiles are added. Thus, for (1), the number of tiles in each figure is 2x + 5, where x is the figure number. For (2), there is only one blue coded tile and for each figure 4 tiles are added, hence the number of tiles in each figure x is 4x + 1. Here are the answers:
This technique of helping students make their thinking visible is nicely shared in following Teaching Channel video:
When I was in high school, I had a classmate who liked to use pens with different color inks. And it was indeed very helpful to look over his notes. Color coding was not just randomly using any color. It was actually thinking in progress....