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Category: Problem-Solving

The Artistic Side of Math – Area

The Artistic Side of Math – Area

This is one of my favorite math and art activities. That’s because it involves a mathematical pattern. Using centimeter graph paper, we start with the basic unit which, in this case, is simply one square. I then ask students what they think the area would be if we doubled the size of the square. The first thing they blurt out before thinking is “two”. I then use the graph paper to show them that if I double the square (double…

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3-D Geometry

3-D Geometry

Kids love geometry. It’s so hands-on. At least, it should be. I can’t imagine trying to teach kids geometry without letting them draw, cut, design, build. 3-D geometry taught on paper? I don’t think so! Unless, of course, you’re designing nets. And that’s exactly what I did with a group of sixth graders. We were working on volume and I thought it would be fun to re-design the soda can. It required a lot of hands-on work that involved graph…

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The Artistic Side of Math – Cubism

The Artistic Side of Math – Cubism

During a unit on 2-dimensional geometry I use art to tie in the polygons we’ve been studying. I share a variety of paintings by the artist Pablo Picasso and we talk about the shapes they see. Then, using the idea of straight lines and hard edges, students create their own work of Cubism out of construction paper.

The Artistic Side of Math – Pointillism

The Artistic Side of Math – Pointillism

Tying in pointillism are during a unit on fractions, decimals, and percents is perfect! How? It begins with painter Georges Seurat. Seurat was a post-impressionist painter who painted by placing tiny, preceise brush strokes of different colors close to one another so they blend at a distance. I share with the students his painting The Circus and we discuss the patience it probably took to paint the whole thing using tiny dots! I then pass out loupes and colored comics…

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The Artistic Side of Math – Spiral Geometry

The Artistic Side of Math – Spiral Geometry

Mathematics and nature often go hand-in-hand. In this lesson, students study the spirals of the nautilus and tie it in to a numerical sequence called the Fibonacci sequence. They use the sequence to re-design the nautilus using home-made compasses. I begin the lesson by showing the first few terms of the Fibonacci sequence and have students work together to see if they can figure out the pattern and the next few numbers in the sequence: 1, 1, 2, 3, 5,…

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