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CHM-32

van 't Hoff

K vs T.

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Physical chemistryvan't Hoff

Governing equation

ln(K2/K1)=DeltaH/R(1/T21/T1)\\ln(K_2/K_1)=-\\Delta H/R(1/T_2-1/T_1)

where

K_1
K1 ()
T_1
T1 (K)
T_2
T2 (K)
\Delta H
ΔH (kJ/mol)
K_2
K2 ()

Lecture brief

Historical brief

Ideal-gas law, van ’t Hoff, Nernst, Michaelis–Menten and Clausius–Clapeyron are physical chemistry’s working equations of equilibrium and rate. The lab is pressure, potential and kinetics. This sheet (CHM-32 — van 't Hoff) is the form associated with van't Hoff. Working symbols: K1K_1, T1T_1, T2T_2, ΔH\Delta H \rightarrow K2K_2. K vs T.

Purpose

Purpose: compute K2K_2 from K1K_1, T1T_1, T2T_2, ΔH\Delta H in Physical chemistry via ln(K2/K1)=DeltaH/R(1/T21/T1)\\ln(K_2/K_1)=-\\Delta H/R(1/T_2-1/T_1) K vs T. Use it when a real physical chemistry question must be answered in SI before a code check.

Live realistic example

In symbols

Live case. Given K1=10.000K_1 = 10.000\,\mathrm{—}, T1=298.000KT_1 = 298.000\,\mathrm{K}, T2=350.000KT_2 = 350.000\,\mathrm{K}, ΔH=50.000kJ/mol\Delta H = -50.000\,\mathrm{kJ/mol}, the governing relation ln(K2/K1)=DeltaH/R(1/T21/T1)\\ln(K_2/K_1)=-\\Delta H/R(1/T_2-1/T_1) yields K2=0.4987K_2 = 0.4987\,\mathrm{—}. K vs T. Move a slider: the numbers are this situation, not a canned story.

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Inputs

Outputs

  • K2 K_20.4987
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CHM-32 · phase
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Narration of this film

K vs T.

K vs T.

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