Difference between revisions of "User:Jukim98"
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| + | == Grand Challenges == | ||
[https://web.stanford.edu/class/msande91si/www-spr04/readings/week2/DefendingNationalStrategy.htm], Seth Ross, Securius, 18 November 2002, accessed 22 September 2017, (Securing Cyberspace) | [https://web.stanford.edu/class/msande91si/www-spr04/readings/week2/DefendingNationalStrategy.htm], Seth Ross, Securius, 18 November 2002, accessed 22 September 2017, (Securing Cyberspace) | ||
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| + | == MATLAB == | ||
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| + | My favorite demonstration so far would be the butterfly problem shown in both the Chapra book and Lab 3. By using our sin(x) and cos(x) equations, we can effectively model the shape of a butterfly by using MATLAB to convert the polar graph into a parametric one. By altering these equations, we can create the petals that model the butterfly's wings, with two distinctly large ones and two smaller ones. I find it very cool how each of the terms in our respective equations can model many layers of the curve by altering each individual curve of a revolution slightly. I feel that this problem goes to show the power of MATLAB in effectively graphing complex functions and their respective modifications. | ||
Revision as of 03:47, 23 September 2017
Grand Challenges
[1], Seth Ross, Securius, 18 November 2002, accessed 22 September 2017, (Securing Cyberspace)
MATLAB
My favorite demonstration so far would be the butterfly problem shown in both the Chapra book and Lab 3. By using our sin(x) and cos(x) equations, we can effectively model the shape of a butterfly by using MATLAB to convert the polar graph into a parametric one. By altering these equations, we can create the petals that model the butterfly's wings, with two distinctly large ones and two smaller ones. I find it very cool how each of the terms in our respective equations can model many layers of the curve by altering each individual curve of a revolution slightly. I feel that this problem goes to show the power of MATLAB in effectively graphing complex functions and their respective modifications.
