Fugacity Introduction

[@hfzmu]

To be honest, you explained it much better than those highly paid, overly complicated and overrated lecturers in my school... Great work man... Thanks....

[@odeforodds]

Omg you are 1000000 times better than my lecturer. Thank you so much for uploading this video!

[@mnkarimi64]

Sachch!!! Absolutely correct Hafiz. Excellent work and no wastage of time. I learnt a lot.

[@electrichaze498]

that was pretty awesome!

[@LearnChemE]

Try some of our other videos showing examples and conceptual questions regarding fugacity.

[@Jarjantuan]

7:59 Vaccum and Infinity w hella attitude okkk🗣️

[@garyknight8616]

brilliant explanation. thank you

[@emlmm88]

Lifesaver.

[@gregsanossian1388]

When you write the equation for dGi at 6:28, how come dP isn't dPi? Great video by the way you explain things very well

[@LearnChemE]

Check out some of our other videos on thermodynamics fugacity of mixtures

[@MatthewFlores-c1e]

I see you too are following SVNA. Does anyone know what edition this was (back in 2012)?

[@rafaelribeiroreis8775]

Hello! How do I solve the first equation at 13:30 if the integral of dP/P is logP and log0 is infinite?

[@ahmsokhbu4913]

The last expression on the slide at 3:09 seems to be incorrect. V^(IG)_bar_i = pd(n*V^(IG)_i)/pdn_i )_P,T,n_j should be V^(IG)_bar_i = pd(V^(IG)_i)/pdn_i )_P,T,n_j. This then yields the expression RT/P * pdn/pdn_i )_n_j. It is then that if we make an assumption of a single component system that pdn/pdn_i)_n_j = 1, so that RT/P = V^(IG)_bar_i. Did anyone else catch this?

[@sahhaf1234]

The handwriting there is so bad that I have difficulty in following the formula.

[@ahmsokhbu4913]

Are there lecture slides available from this? I would love to keep them in my physical notes!

[@ayushsaxena7770]

Does fugacity depend on concentration?

[@LearnChemE]

yes

[@ayushsaxena7770]

LearnChemE Thank you for reply. Your lec are really helpful. Chemical engineer student from India.

[@AliAli-jx4sr]

Can you explain that in Arabic ?