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.
Determine the molar solubility for Ag:CrO. (Ksp = 1.2 × 10 12).
PREV
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Based on your ICE table and Ksp expression, determine the molar solubility.
SAg:Cr.O. =
M
5 RESET
1.2 x 10
1.1 x 10
1.1 x 10
6.7 x 105
5.3 x 10
7.7 x 107
The solubility-product constants, Ksp, at 25 °C for
two compounds [iron(II) carbonate, FeCO3, and
cadmium(II) carbonate, CdCO3] are given by the
table
Substance
Ksp
FeCO3 2.10 x 10-11
CdCO3 1.80 × 10-14
Part A
A solution of Na2CO3 is added dropwise to a solution that contains 1.02x10-2 MFe²+ and 1.48x10-2 M Cd²+. What
concentration of CO3²- is need to initiate precipitation? Neglect any volume changes during the addition.
Express your answer with the appropriate units.
► View Available Hint(s)
[CO3²- ] =
Submit
μA
Value
Part B Complete previous part(s)
Part C Complete previous part(s)
Units
?
The molar solubility of Mg(CN)2 is 1.4 × 10-5 M at a certain temperature. Determine the
value of Ksp for Mg(CN).
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Based on the given values, fill in the ICE table to determine concentrations of all reactants and
products.
Mg(CN):(s)
Mg²-(aq)
2 CN-(aq)
Initial (M)
Change (M)
Equilibrium (M)
5 RESET
1.4 x 10-5
-1.4 x 105
2.8 x 10-5
-2.8 x 105
+x
+2x
-2x
1.4 x 10-5 + x
1.4 x 10-5 + 2x
1.4 x 10-5 - x
1.4 x 10-5 - 2x
2.8 x 105 + x
2.8 x 10-5 + 2x
-X
2.8 x 10-5.
2.8 x 10-5 - 2x
1L