The mathematical relation between solubility product, K sp and molar solubility, s are given. The example of a salt for each mathematical representation is to be given with reference to Table 15-1 . Concept introduction: At equilibrium, the measure of maximum amount of solute that is to be dissolved in a solvent is known as solubility. Solubility product is defined as the product of concentration of ions in a saturated solution where each ion is raised to the power of their coefficients.
The mathematical relation between solubility product, K sp and molar solubility, s are given. The example of a salt for each mathematical representation is to be given with reference to Table 15-1 . Concept introduction: At equilibrium, the measure of maximum amount of solute that is to be dissolved in a solvent is known as solubility. Solubility product is defined as the product of concentration of ions in a saturated solution where each ion is raised to the power of their coefficients.
Solution Summary: The author explains the mathematical relation between solubility product, K_sp and molar
Interpretation: The mathematical relation between solubility product,
Ksp and molar solubility,
s are given. The example of a salt for each mathematical representation is to be given with reference to Table
15-1.
Concept introduction: At equilibrium, the measure of maximum amount of solute that is to be dissolved in a solvent is known as solubility. Solubility product is defined as the product of concentration of ions in a saturated solution where each ion is raised to the power of their coefficients.
(ii)
Interpretation Introduction
Interpretation: The mathematical relation between solubility product,
Ksp and molar solubility,
s are given. The example of a salt for each mathematical representation is to be given with reference to Table
15-1.
Concept introduction: At equilibrium, the measure of maximum amount of solute that is to be dissolved in a solvent is known as solubility. Solubility product is defined as the product of concentration of ions in a saturated solution where each ion is raised to the power of their coefficients.
(iii)
Interpretation Introduction
Interpretation: The mathematical relation between solubility product,
Ksp and molar solubility,
s are given. The example of a salt for each mathematical representation is to be given with reference to Table
15-1.
Concept introduction: At equilibrium, the measure of maximum amount of solute that is to be dissolved in a solvent is known as solubility. Solubility product is defined as the product of concentration of ions in a saturated solution where each ion is raised to the power of their coefficients.
(iv)
Interpretation Introduction
Interpretation: The mathematical relation between solubility product,
Ksp and molar solubility,
s are given. The example of a salt for each mathematical representation is to be given with reference to Table
15-1.
Concept introduction: At equilibrium, the measure of maximum amount of solute that is to be dissolved in a solvent is known as solubility. Solubility product is defined as the product of concentration of ions in a saturated solution where each ion is raised to the power of their coefficients.
The table includes macrostates characterized by 4 energy levels (&) that are
equally spaced but with different degrees of occupation.
a) Calculate the energy of all the macrostates (in joules). See if they all have
the same energy and number of particles.
b) Calculate the macrostate that is most likely to exist. For this macrostate,
show that the population of the levels is consistent with the Boltzmann
distribution.
macrostate 1 macrostate 2 macrostate 3
ε/k (K) Populations
Populations
Populations
300
5
3
4
200
7
9
8
100
15
17
16
0
33
31
32
DATO: k = 1,38×10-23 J K-1
Don't used Ai solution
In an experiment, the viscosity of water was measured at different
temperatures and the table was constructed from the data obtained.
a) Calculate the activation energy of viscous flow (kJ/mol).
b) Calculate the viscosity at 30°C.
T/°C
0
20
40
60
80
η/cpoise 1,972 1,005 0,656 0,469 0,356