hamidamini
New member
- Joined
- Oct 28, 2014
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\(\displaystyle \displaystyle{\dot{J}(t)\, =\, \int_0^{\infty}\, \alpha e^{-2 \beta x}\, N(x)\, e^{\alpha t \,e^{-2 \beta x}}\, dx}\)
I have \(\displaystyle \dot{J}(t)\) as a table, something like this:
\(\displaystyle \alpha\) and \(\displaystyle \beta\) are constants. I would like to find \(\displaystyle N(x)\). Could you please help me?
I have \(\displaystyle \dot{J}(t)\) as a table, something like this:
Code:
table:
.
t | s(t)
---*------
- | ----
- | ----
- | ----
- | ----
- | ----
- | ----
\(\displaystyle \alpha\) and \(\displaystyle \beta\) are constants. I would like to find \(\displaystyle N(x)\). Could you please help me?
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