Using the Virginia Museum of Fine Arts website, students explore the sculptural …
Using the Virginia Museum of Fine Arts website, students explore the sculptural work of 20th Century Conceptual artist Sol LeWitt to expand their understanding of geometric concepts, creatively play with mathematical ideas, and be inspired to make art of their own.
The website page provides a scaffolded approach to exploring Sol LeWitt's sculpture titled "1, 2, 3, 4, 5, 6." culminating in a challenge for students to build a 3-D Tinkercad model of a geometry concept of their own choosing.
Using the Virginia Museum of Fine Arts website, students explore the sculptural …
Using the Virginia Museum of Fine Arts website, students explore the sculptural work of 20th Century Conceptual artist Sol LeWitt to expand their understanding of geometric concepts, creatively play with mathematical ideas, and be inspired to make art of their own.
The website page provides a scaffolded approach to exploring Sol LeWitt's sculpture titled "1, 2, 3, 4, 5, 6." culminating in a challenge for students to build a 3-D Tinkercad model of a geometry concept of their own choosing.
Challenged with a hypothetical engineering work situation in which they need to …
Challenged with a hypothetical engineering work situation in which they need to figure out the volume and surface area of a nuclear power plant’s cooling tower (a hyperbolic shape), students learn to calculate the volume of complex solids that can be classified as solids of revolution or solids with known cross sections. These objects of complex shape defy standard procedures to compute volumes. Even calculus techniques depend on the ability to perform multiple measurements of the objects or find functional descriptions of their edges. During both guided and independent practice, students use (free GeoGebra) geometry software, a photograph of the object, a known dimension of it, a spreadsheet application and integral calculus techniques to calculate the volume of complex shape solids within a margin of error of less than 5%—an approach that can be used to compute the volumes of big or small objects. This activity is suitable for the end of the second semester of AP Calculus classes, serving as a major grade for the last six-week period, with students’ project results presentation grades used as the second semester final test.
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