[haz658]

Still practicing.
$$ V_(total) = V^(partial,mol)_(A) n_A + V^(partial,mol)_(B) n_B /$$

[haz658]

$$ V_{total} = V^{partial,mol}_{A} n_A + V^{partial,mol}_{B} n_B /$$

[haz658]

Checking for errors.

$$ log \left (\frac {W} {W_{max}} \right) = -H log \left (\frac {h} {\frac {N} {2}} \right ) - T log \left (\frac {T} {\frac {N} {2}} \right ) /$$

$$ \alpha = \frac {(H - T)} {N} /$$

$$ H = \left (\frac {N} {2} \right ) (1 + \alpha ) /$$

$$ T = \left (\frac {N} {2} \right ) (1 - \alpha) /$$

$$ \frac {W} {W_{max}} = e^{-N \alpha ^{2}} /$$

$$ ln \left (\frac {W} {W_{max}} \right ) = - \left (\frac {N} {2} \right ) (1 + \alpha) ln (1 + \alpha) - \left (\frac {N} {2} \right ) (1 - \alpha) ln (1 - \alpha) /$$

$$ ln \left (\frac {W} {W_{max}} \right ) = - \left (\frac {N} {2} \right) (1 + \alpha) ln (1 - \alpha ^{2}) + N \alpha ln (1 - \alpha) /$$

$$ W = frac\ {N!} {\prod_{n} a_{n}!} /$$

$$ P_{dc} = \frac {W_dc} {\sum_{n} W_{n}} /$$

[haz658]

$$ log \left (\frac {W} {W_{max}} \right) = -H log \left ( \frac {h} {\frac {N} {2}} \right ) - T log \left (\frac {T} { \frac {N} {2}} \right ) /$$

[haz658]

$$ log \left (\frac {W} {W_{max}} \right) = -H log \left ( \frac {H} \left ({\frac {N} {2} \right )} \right ) - T log \left (\frac {T} \left ({\frac {N} {2} \right)} \right ) /$$

[haz658]

 $$ \Delta G = -RTlnK /$$

[cupid.callin]

Unuseful

[rabolisk]

$$ \frac{d[A]}{dt} /$$

[Bert95]

test

[Mm04302011]

[img]http://www.forkosh.dreamhost.com/mimetex.cgi?{ \Delta{G} = \Delta{H} - T\Delta{S} /$$