Van der waal equation

This forum made possible through the generous support of SDN members, donors, and sponsors. Thank you.
Get help with your application

Use all the free resources available to you from SDN: articles, guides, expert advising, forums discussions, and school research.

meteorstar

Full Member
10+ Year Member
15+ Year Member
Advertisement - Members don't see this ad
Can someone explain to me in Van der waal equation: (P + n^2a/v^2)(v - nb) = nRT, why does largest a = lowest pressure and largest b = largest v.

Thank you in advance
 
Can someone explain to me in Van der waal equation: (P + n^2a/v^2)(v - nb) = nRT, why does largest a = lowest pressure and largest b = largest v.

Thank you in advance


You need to re-arrange the equation. At least that's how I would do it!

(P + n^2a/v^2)(v - nb) = nRT
P = [nRT/(v - nb)] -(n^2a/v^2)
For a: P ~ -n^2a, as a increases -n^2a becomes more negative and pressure decreases

(P + n^2a/v^2)(v - nb) = nRT
(P + n^2a/v^2) = nRT/(v - nb)
(v - nb)(P + n^2a/v^2) = nRT
(v - nb) = nRT/[(P + n^2a/v^2)]
v = nRT/[(P + n^2a/v^2)] + nb

For b: v ~ nb, as b increases, nb increases and volume becomes larger