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GMU Math MakerLab

Tuesday, November 22, 2016. Volume by Disc and Shell Methods. Volume by Disc and Shell Methods. Note: Section numbers refers to Calculus, Early. 2nd edition) by Briggs, Cochran, and Gillett. These prints illustrate the disc method and the shell method for finding volumes of solids of revolution. The blue object is obtained by revolving the region between y-axis and the graph of:. The model on the left shows the solid. The one on the right is an approximation using 10 shells. Design credits: Shell approxi...

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Tuesday, November 22, 2016. Volume by Disc and Shell Methods. Volume by Disc and Shell Methods. Note: Section numbers refers to Calculus, Early. 2nd edition) by Briggs, Cochran, and Gillett. These prints illustrate the disc method and the shell method for finding volumes of solids of revolution. The blue object is obtained by revolving the region between y-axis and the graph of:. The model on the left shows the solid. The one on the right is an approximation using 10 shells. Design credits: Shell approxi...

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GMU Math MakerLab | gmumathmaker.blogspot.com Reviews

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Tuesday, November 22, 2016. Volume by Disc and Shell Methods. Volume by Disc and Shell Methods. Note: Section numbers refers to Calculus, Early. 2nd edition) by Briggs, Cochran, and Gillett. These prints illustrate the disc method and the shell method for finding volumes of solids of revolution. The blue object is obtained by revolving the region between y-axis and the graph of:. The model on the left shows the solid. The one on the right is an approximation using 10 shells. Design credits: Shell approxi...

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gmumathmaker.blogspot.com

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GMU Math MakerLab: November 2016

http://gmumathmaker.blogspot.com/2016_11_01_archive.html

Tuesday, November 22, 2016. Volume by Disc and Shell Methods. Volume by Disc and Shell Methods. Note: Section numbers refers to Calculus, Early. 2nd edition) by Briggs, Cochran, and Gillett. These prints illustrate the disc method and the shell method for finding volumes of solids of revolution. The blue object is obtained by revolving the region between y-axis and the graph of:. The model on the left shows the solid. The one on the right is an approximation using 10 shells. Design credits: Shell approxi...

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GMU Math MakerLab: Discontinuous Surface with Parabolic Contours

http://gmumathmaker.blogspot.com/2016/11/discontinuous-surface-with-parabolic.html

Tuesday, November 22, 2016. Discontinuous Surface with Parabolic Contours. Section numbers refers to Calculus, Early Transcendentals (2nd edition) by Briggs, Cochran, and Gillett. Subscribe to: Post Comments (Atom). Volume by Disc and Shell Methods. Double Integrals over Rectangular Regions. Volume by Cross Section. Discontinuous Surface with Parabolic Contours. Tangent Space of Twisted Cubic. Simple theme. Theme images by gaffera.

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GMU Math MakerLab: Paraboloid

http://gmumathmaker.blogspot.com/2016/11/paraboloid.html

Tuesday, November 22, 2016. Graphs and level curves. Note: Section numbers refers to Calculus, Early Transcendentals (2nd edition) by Briggs, Cochran, and Gillett. The surface defined by the equation. The following 3D print shows a polar coordinate parameterization of a portion of the paraboloid above the xy-plane. The horizontal curves are the z-level sets. They are all are ellipses, and in the special case a=b, they are circles. The parametrization is given by. Subscribe to: Post Comments (Atom).

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GMU Math MakerLab: Ellipsoid

http://gmumathmaker.blogspot.com/2016/11/ellipsoid.html

Tuesday, November 22, 2016. Graphs and level curves. Note: Section numbers refers to Calculus, Early Transcendentals (2nd edition) by Briggs, Cochran, and Gillett. The surface defined by the equation. Here are the level sets of constant height. The level sets are ellipses - hence the name of the shape! The following object shows a polar parameterization of an ellipsoid. Given below with the parameters t and z. This surface can be used in discussion of parametrization of surfaces. Volume by Cross Section.

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GMU Math MakerLab: July 2016

http://gmumathmaker.blogspot.com/2016_07_01_archive.html

Friday, July 1, 2016. Students use 3-D printers to transform mathematical equations into art. Subscribe to: Posts (Atom). Simple theme. Theme images by gaffera.

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News & Events. You are here: Home. News & Events. August 5, 2016. Interactive Mini Modules for General Chemistry. Interactive Mini Modules for General Chemistry. Paul Cooper, Term Associate Professor, Chemistry and Biochemistry, George Mason University. 1 student at GMU. Jose Duran is the undergraduate Learning Assistant for CHEM 211 and will help develop the content and video for the Mini-Mods. 1,100 General Chemistry Students. Filed Under: Course Redesign. August 3, 2016. In front of the class at the.

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GMU Math MakerLab

Tuesday, November 22, 2016. Volume by Disc and Shell Methods. Volume by Disc and Shell Methods. Note: Section numbers refers to Calculus, Early. 2nd edition) by Briggs, Cochran, and Gillett. These prints illustrate the disc method and the shell method for finding volumes of solids of revolution. The blue object is obtained by revolving the region between y-axis and the graph of:. The model on the left shows the solid. The one on the right is an approximation using 10 shells. Design credits: Shell approxi...

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