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2d
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awarded | Notable Question |
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Jun
16 |
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comment |
Summation with constraints Thanks..yea figured that out just now :) |
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Jun
16 |
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awarded | Commentator |
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Jun
16 |
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comment |
Summation with constraints How do I convert f[0, 0, 0, 0] + f[0, 0, 0, 1] + ... to f[{0, 0, 0, 0}] + f[{0, 0, 0, 1}] + ... |
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Jun
15 |
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accepted | Summation with constraints |
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Jun
15 |
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comment |
Summation with constraints i is the argument to the function. So f(i_):= blah where i is an Array. |
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Jun
14 |
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comment |
Summation with constraints will that work when i is an array? |
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Jun
14 |
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asked | Summation with constraints |
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Jun
12 |
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comment |
Notation for Multiple summation yea I missed one constraint. The answer by Goos seems to be fine. |
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Jun
12 |
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revised |
Notation for Multiple summation added 131 characters in body |
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Jun
12 |
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asked | Notation for Multiple summation |
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Jun
8 |
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awarded | Yearling |
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Jun
8 |
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awarded | Yearling |
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Jun
4 |
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comment |
Making a long footnote span two columns Did you get an answer? |
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May
29 |
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awarded | Notable Question |
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May
23 |
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comment |
Tools for automating document compilation Arara requires Java :( |
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May
20 |
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accepted | Evaluating double Integral |
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May
20 |
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comment |
Evaluating double Integral Yes..Adding the constrained on $n$, solved my issue.. Assuming[(n > 2),
Integrate[n (n - 1) (1 - y)^(n - 2), {x, 0, x1}, {y, x, x2}]]
Thanks!
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May
20 |
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comment |
Evaluating double Integral Yes.. $n \ge 2$ |
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May
20 |
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comment |
Evaluating double Integral This is the actual integral I'm trying to evaluate: $\int_{x=0}^{x_1} \int_{y=0}^{x_2} n (n - 1) (1 - y)^{(n - 2)}dxdy $ subject to $0<x<y<1$ and $0<x_1<x_2<1$ |
