The picture on the left is by Sam Gilliam (American). It is called
Patchwork/Terry, 1980. Sam Gilliam is a significant figure in the development
of abstract color field painting. He gained recognition in the late 1960s for
his upstretched (or “draped”) canvases. Here, Gilliam uses an irregular
polygonal shape, exposing its painted edges to suggest three-dimensionality. He
covered the canvas with thick layers of acrylic paint, then cut it into shapes.
Finally, he reassembled the colorful, textured fragments as though making a
quilt.
The picture to the right is by George L. K. Morris (American,
1905-1976). It is called Mixed Doubles, 1946.
I could not choose just one of them, and I was thinking that
for a math class both pieces of art could be used. I found a pin on Pinterest
of a fun hands-on activity for learning about angle measures and their
relationships with lines (parallel and perpendicular lines). In the activity
the students’ desk would have different stripes of tape crossing each other and
the student would measure some of the angles and then have to figure out the
measure of the other angles based on the angles they measured. I thought that
either piece of art would also work for the activity. Another activity I
thought of was naming all of the different shapes they see within the pieces of
art, and then finding the area and perimeter of each of the shapes.
WC:238

That's funny you couldn't pick just one! That's good for students too- they could have options in which art piece they want to work on. That was also a really cool idea you found on pinterest. I mentioned shape naming and finding the area in my blog, but I didn't think about the angles! You could even have students create "math art" with a similar idea.
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I agree with Callie and think it's neat that you posted about two. I find it even cooler that you found pieces that I don't even remember seeing. It just goes to show that we all see the world differently and having a class field trip like we did in LLED would give our students a chance to be creative and seeing the results could be really fun and interesting.
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