The 8th grade students have been busy doing OpArt and Zentangles in their sketchbooks over the last two weeks!
Select image to see it larger!
Select image to see it larger!
The 8th grade students have been busy doing OpArt and Zentangles in their sketchbooks over the last two weeks!
Select image to see it larger!
0 Comments
Last semester while doing my short term student teaching at Evergreen, I taught a three day symmetry lesson to the 6th graders. At the time, they were studying Peruthe Rainforest, Peruvian coffee trade, etc. I was inspired to teach this lesson after viewing images of Peruvian beetles.
I showed the students how to create bilateral symmetry by looking at images of beetles for references and folding the photo in quarters along the center of the beetle. They did the same thing with their black paper and using pencils, freehand drew the beetles. This is a great mind exercise, it's difficult to draw symmetrically and most students found it challenging but fun. After their drawings were completed, they had to use regular and metallic oil pastels to create high contrast, colorful beetle images. For the coloring, they had the option of replicating the pattern that was on the beetle of their selected photograph or they could create their own. The focus again was on symmetry. Once they finished the coloring process, the student glued their art onto a large colorful piece of paper. Then, they selected a small section of the beetle pattern that they enjoy and replicated that on the border using repetition. I absolutely LOVE the way that these turned out and I got good feedback from the students, so I'm a happy teacher. The 8th grade math classes' Sierpinski Triangle assignments were due today.
Last time we met, we concentrated on making a Sierpinski's triangle by starting with an 8" x 8" equilateral triangle and doing 5 iterations within, therefore at each iteration, the triangle got smaller and smaller and smaller. Today, we concentrated on this idea of infinity and how with fractals, they can also get bigger and bigger by repeating the same geometric pattern/equation, just in reverse. Today I split the classes up into groups and had them figure out how they could make a larger version of Sierpinski's triangle with nine of their triangles. Some groups had quite the difficult time figuring it out but it was great to see them challenged by this and working collaboratively to creative problem solve. After the groups figured out how they would do this with nine, I asked them to figure out how they would create a larger version with 27 triangles. As they figured it out, I had each group come into the room next door where I had a piece of 6' x 6' paper out with tape. They had to set up their triangles as they had in their group, leaving room for the two other groups to fill in the space to create an even larger Sierpinski's triangle. The outcome was pretty awesome. The end result was an almost five foot tall version of Sierpinski's triangle and very colorful! Both the 7th and 8th grade students are making handbound sketchbooks. The 7th graders are making small sized ones using card stock, white paper, and thread and needle. The 8th graders are making larger ones with poster board, maps, white paper, needle and thread.
Both are using a very simple hand sewing technique to bind the sketchbook. After creation of the sketchbook, students are using sharpies and acrylic paint to decorate their covers. Beginning next week, students will use their sketchbooks every time we meet for art class. Today I introduced a new MathArt integration project to the 8th grade classes at Evergreen. I showed the students a really cool video that illustrates the depth of mysterious information that can be experienced by looking at and learning about fractals. After watching the video, I gave the students a bit of background information about Sierpinski who was a Polish Mathematician whom in 1915 first explained, in a mathematical language, the Sierpinski Triangle, the Sierpinski Carpet and more. I explained as well as I could what a fractal is. This is what Google says: I also explained and demonstrated to the students how the Sierpinski triangle is created. You begin with an equilateral triangle (all sides are the same length, all angles are the same measurement) pointing upward and you measure each side, making a mark at the center. Then you draw a line connecting each dot. When you do this, it creates four new equilateral triangles all of the same size within the original triangle. Three of these triangles are similar to the original in that they are all pointing upward, the forth is the opposite, the point faces downward. Next, in each upward facing triangle, you do the same thing: measure each side and mark the center, then connect the marks with a line. Each time that you do this step, it is called an Iteration. Next, you do the same thing, but just within the newly created upward facing triangles. In theory, you can do this infinity times. The result is a really cool looking triangle design. I gave the students all a handout with just the outline of an equilateral triangle. I told them that each side was 32 units. Their assignment was to do at least 5 iterations to the original triangle. At each iteration, they must fill in the new downward facing triangle with a new color with colored pencil and they must find the perimeter of the upward facing noncolored in triangles. This is sort of difficult to explain in words (especially because Art is my specialty much more than math) but they had to set up a chart as such: Iteration # Perimeter of (upward pointing) Triangles 1 32 * 3 = 96 (Each side of original is 32 units) 2 (16*3) 3 = 144 3 4 5 It was a really good experience for me to teach this lesson and to see how the students reacted. I was also worried about the difficulty level because I haven't much experience with 8th grade math, but my cooperating teacher said that it went well. I look forward to seeing how they turn out! I'll post some pictures when they get them completed! A close up of my example with the beginning of the 6th iteration: Overview:
8th grade Fractal study and creation of fractal patterns. Integration of Math and Art. Learning Objectives: The learner will be able to successfully use math tools and concepts to create fractal designs. The learner will incorporate Elements and Principles of Art into their fractal designs. The learner will recognize interdisciplinary concepts of education. NC Essential Standards: 8.V.1.2 Apply the Elements of Art and Principles of Design in the planning and creation of personal art. 8.V.2.1 Create art that uses the best solutions to identified problems. 8.CX.2.2 Analyze skills and information needed from visual arts to solve problems in art and other disciplines. 8.CX.2.4 Exemplify the use of visual images from media sources and technological products to communicate in artistic contexts. Vocabulary:

AuthorAnnie Jewett. Archives
June 2014
Categories
All
