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Medal and fan Would saying that Ka and Kb are inversely proportional be correct?
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\(\sf K_a \times K_b = K_w\) and solving for either Ka or Kb, when you have one or the other: \(\sf K_a= K_w\frac{1}{K_b}\) Would you say they are inversely proportional knowing this?
So directly then?
This has nothing to do with Ka and Kb, but remember that VP=k and what kind of proportion is V to P in that equation? as Volume increase what would happen to the pressure. Same goes for Ka if Ka increases what would happen to Kb?
Alright, that's what I though....inversely.
Yes.
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What are you talking about @sweetburger ?
He's talking about the equation, he was trying to relate the inverse relationship between volume and pressure to the equation of Ka*Kb=Kw.
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