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Solubility product for Activity represents the equilibrium between a sparingly soluble ionic compound and its dissociated ions in a saturated solution at a specific temperature. Check FAQs
Ka=((γAyA)x)((γByB)y)
Ka - Solubility Product for Activity?γA - Activity Coefficient of A?yA - Mole Fraction A?x - Stochiometric Value for A?γB - Activity Coefficient of B?yB - Mole Fraction B?y - Stochiometric Value for B?

Solubility Product given Activity Coefficient and Mole Fraction of Species A and B Example

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Here is how the Solubility Product given Activity Coefficient and Mole Fraction of Species A and B equation looks like with Values.

Here is how the Solubility Product given Activity Coefficient and Mole Fraction of Species A and B equation looks like with Units.

Here is how the Solubility Product given Activity Coefficient and Mole Fraction of Species A and B equation looks like.

3.7E-5Edit=((0.35Edit0.44Edit)4Edit)((0.72Edit0.56Edit)3Edit)
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Solubility Product given Activity Coefficient and Mole Fraction of Species A and B Solution

Follow our step by step solution on how to calculate Solubility Product given Activity Coefficient and Mole Fraction of Species A and B?

FIRST Step Consider the formula
Ka=((γAyA)x)((γByB)y)
Next Step Substitute values of Variables
Ka=((0.350.44)4)((0.720.56)3)
Next Step Prepare to Evaluate
Ka=((0.350.44)4)((0.720.56)3)
Next Step Evaluate
Ka=3.68675649190185E-05
LAST Step Rounding Answer
Ka=3.7E-5

Solubility Product given Activity Coefficient and Mole Fraction of Species A and B Formula Elements

Variables
Solubility Product for Activity
Solubility product for Activity represents the equilibrium between a sparingly soluble ionic compound and its dissociated ions in a saturated solution at a specific temperature.
Symbol: Ka
Measurement: NAUnit: Unitless
Note: Value should be greater than 0.
Activity Coefficient of A
The activity coefficient of A in a solution is a measure of how its behavior deviates from ideal behavior in that solution.
Symbol: γA
Measurement: NAUnit: Unitless
Note: Value should be greater than 0.
Mole Fraction A
Mole Fraction A is defined as the ratio of mole of A available to total moles present in a solution.
Symbol: yA
Measurement: NAUnit: Unitless
Note: Value should be less than 1.
Stochiometric Value for A
Stochiometric Value for A is the the number of moles of the cation, M, produced when one mole of the ionic compound AxBy(s), dissolves in water.
Symbol: x
Measurement: NAUnit: Unitless
Note: Value should be greater than 0.
Activity Coefficient of B
The activity coefficient of B in a solution is a measure of how its behavior deviates from ideal behavior in that solution.
Symbol: γB
Measurement: NAUnit: Unitless
Note: Value should be greater than 0.
Mole Fraction B
Mole Fraction B is defined as the ratio of moles of B by total number of Moles available in a solution.
Symbol: yB
Measurement: NAUnit: Unitless
Note: Value should be less than 1.
Stochiometric Value for B
Stochiometric Value for B is defined as the number of moles of the Anion B produced when one mole of the ionic compound, AxBy(s), dissolves in water.
Symbol: y
Measurement: NAUnit: Unitless
Note: Value should be greater than 0.

Other Formulas to find Solubility Product for Activity

​Go Solubility Product given Activities of Species A and B
Ka=(aAx)(aBy)

Other formulas in Crystallization category

​Go Degree of Supersaturation given Solution Concentration and Equilibrium Saturation Value
ΔC=C-Cx
​Go Supersaturation Ratio given Solution Concentration and Equilibrium Saturation Value
S=CCx

How to Evaluate Solubility Product given Activity Coefficient and Mole Fraction of Species A and B?

Solubility Product given Activity Coefficient and Mole Fraction of Species A and B evaluator uses Solubility Product for Activity = ((Activity Coefficient of A*Mole Fraction A)^Stochiometric Value for A)*((Activity Coefficient of B*Mole Fraction B)^Stochiometric Value for B) to evaluate the Solubility Product for Activity, The Solubility Product given Activity Coefficient and Mole Fraction of Species A and B formula is defined as the equilibrium between a sparingly soluble ionic compound and its dissociated ions in a saturated solution at a specific temperature. Solubility Product for Activity is denoted by Ka symbol.

How to evaluate Solubility Product given Activity Coefficient and Mole Fraction of Species A and B using this online evaluator? To use this online evaluator for Solubility Product given Activity Coefficient and Mole Fraction of Species A and B, enter Activity Coefficient of A A), Mole Fraction A (yA), Stochiometric Value for A (x), Activity Coefficient of B B), Mole Fraction B (yB) & Stochiometric Value for B (y) and hit the calculate button.

FAQs on Solubility Product given Activity Coefficient and Mole Fraction of Species A and B

What is the formula to find Solubility Product given Activity Coefficient and Mole Fraction of Species A and B?
The formula of Solubility Product given Activity Coefficient and Mole Fraction of Species A and B is expressed as Solubility Product for Activity = ((Activity Coefficient of A*Mole Fraction A)^Stochiometric Value for A)*((Activity Coefficient of B*Mole Fraction B)^Stochiometric Value for B). Here is an example- 3.7E-5 = ((0.35*0.44)^4)*((0.72*0.56)^3).
How to calculate Solubility Product given Activity Coefficient and Mole Fraction of Species A and B?
With Activity Coefficient of A A), Mole Fraction A (yA), Stochiometric Value for A (x), Activity Coefficient of B B), Mole Fraction B (yB) & Stochiometric Value for B (y) we can find Solubility Product given Activity Coefficient and Mole Fraction of Species A and B using the formula - Solubility Product for Activity = ((Activity Coefficient of A*Mole Fraction A)^Stochiometric Value for A)*((Activity Coefficient of B*Mole Fraction B)^Stochiometric Value for B).
What are the other ways to Calculate Solubility Product for Activity?
Here are the different ways to Calculate Solubility Product for Activity-
  • Solubility Product for Activity=(Activity of Specie A^Stochiometric Value for A)*(Activity of Specie B^Stochiometric Value for B)OpenImg
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