Recent content by Xinthose
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Differential Equations in Matrices
True, but that new CAS is awesome. I did the math by hand eventually, after many, many google searches on the right steps to take- Xinthose
- Post #8
- Forum: Calculus and Beyond Homework Help
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Differential Equations in Matrices
yup, thank you LCKurtz. That was the obvious answer. Now that I have a TI-nspire CAS, I can just type it in and it comes out- Xinthose
- Post #6
- Forum: Calculus and Beyond Homework Help
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Differential Equations in Matrices
I still don't see how they did it, sorry.- Xinthose
- Post #4
- Forum: Calculus and Beyond Homework Help
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Differential Equations in Matrices
I realize that Δ(s) is the cross product of the matrix on the left, but how did the solutions manual get the matrix on the far right multiplied by R_1(s) and R_2(s)? I need those matrix values to do the rest of the problem. Any help is appreciated, thank you.- Xinthose
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- Differential Differential equations Matrices
- Replies: 7
- Forum: Calculus and Beyond Homework Help
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What Is Convolution in Mathematics?
Basically I think convolution is the summation of signal functions from one minimum value to a maximum value: (0 to 2 ) Ʃ v[n - i ] ⇔ v[n] + v[n-1] + v[n-2] . The brackets mean that we are using discrete time I think.- Xinthose
- Post #6
- Forum: Electrical Engineering
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Finding the Optimal Ratio for Two Concentric Spheres in a Capacitor
You failed me Physics Forums; here is the scanned answer from my professor's solution set given to us after the test; I hope that this will help someone else out there; Make of it what you will; his handwriting is kind of hard to read...- Xinthose
- Post #7
- Forum: Engineering and Comp Sci Homework Help
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Finding the Optimal Ratio for Two Concentric Spheres in a Capacitor
Alright, but you eventually get E = Q / (4 * pi * ε * a * b) ; so how would you get a ratio from that from b to a ?- Xinthose
- Post #6
- Forum: Engineering and Comp Sci Homework Help
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Finding the Optimal Ratio for Two Concentric Spheres in a Capacitor
I do know, from Wikipedia, that concerning concentric spheres, Cap = 4 (pi) ε / ( (1 /a) - (1/b) )- Xinthose
- Post #3
- Forum: Engineering and Comp Sci Homework Help
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Finding the Optimal Ratio for Two Concentric Spheres in a Capacitor
Homework Statement It's desired to build a capacitor which has two concentric spheres separated by a dielectric of high permittivity, low loss, and high dielectric strength. Calculate the ratio of sphere b's radius to sphere a's radius which produces the lowest electric field between the...- Xinthose
- Thread
- Capacitor Ratio Spheres
- Replies: 6
- Forum: Engineering and Comp Sci Homework Help