Partition Coefficient of Solute 1 given Relative Retention Calculator

✖The Partition Coefficient of Solute 2 is described as the concentration ratio of a chemical amidst the two media at equilibrium.ⓘ Partition Coefficient of Solute 2 [K₂]			+10% -10%
✖The Relative Retention is the ratio of adjusted retention times for any two components.ⓘ Relative Retention [α]			+10% -10%

✖Partition Coefficient of Comp 1 is described as the concentration ratio of a chemical amidst the two media at equilibrium.ⓘ Partition Coefficient of Solute 1 given Relative Retention [K_C1]

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Partition Coefficient of Solute 1 given Relative Retention Solution

STEP 0: Pre-Calculation Summary

Formula Used

Partition Coefficient of Comp 1 = (Partition Coefficient of Solute 2/Relative Retention)
K_C1 = (K₂/α)
This formula uses 3 Variables

Variables Used

Partition Coefficient of Comp 1 - Partition Coefficient of Comp 1 is described as the concentration ratio of a chemical amidst the two media at equilibrium.
Partition Coefficient of Solute 2 - The Partition Coefficient of Solute 2 is described as the concentration ratio of a chemical amidst the two media at equilibrium.
Relative Retention - The Relative Retention is the ratio of adjusted retention times for any two components.

STEP 1: Convert Input(s) to Base Unit

Partition Coefficient of Solute 2: 15 --> No Conversion Required
Relative Retention: 9 --> No Conversion Required

STEP 2: Evaluate Formula

Substituting Input Values in Formula

K_C1 = (K₂/α) --> (15/9)

Evaluating ... ...

K_C1 = 1.66666666666667

STEP 3: Convert Result to Output's Unit

1.66666666666667 --> No Conversion Required

FINAL ANSWER

1.66666666666667 ≈ 1.666667 <-- Partition Coefficient of Comp 1

(Calculation completed in 00.004 seconds)

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Created by Prashant Singh

K J Somaiya College of science (K J Somaiya), Mumbai

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< Relative and Adjusted Retention Calculators

Relative Retention given Adjusted Retention Times

LaTeX Go Actual Relative Retention = (Adjusted Retention Time of Solute 2/Adjusted Retention Time of Solute 1)

Adjusted Retention of Second Component given Relative Retention

LaTeX Go Adjusted Retention Time of Comp 2 = (Relative Retention*Adjusted Retention Time of Solute 1)

Adjusted Retention of First Component given Relative Retention

LaTeX Go Adjusted Retention Time of Comp 1 = (Adjusted Retention Time of Solute 2/Relative Retention)

Relative Retention given Capacity Factor of Two Components

LaTeX Go Actual Relative Retention = (Capacity Factor of Solute 2/Capacity Factor of Solute 1)

< Relative and Adjusted Retention and Phase Calculators

Molar Concentration of Third Component in Second Phase

LaTeX Go Concentration of Solute in Phase2 = (Concentration of Solute in Solvent 1/Distribution Coefficient of Solution)

Molar Concentration of Third Component in First Phase

LaTeX Go Concentration of Solute in Phase1 = (Distribution Coefficient of Solution*Solute Concentration in Solvent2)

Mobile Phase Travel Time through Column

LaTeX Go Unretained Solute Travel Time through Column = (Retention Time-Adjusted Retention Time)

Mobile Phase Travel Time given Capacity Factor

LaTeX Go Unretained Solute Travel Time given CP = (Retention Time)/(Capacity Factor+1)

Partition Coefficient of Solute 1 given Relative Retention Formula

LaTeX Go

Partition Coefficient of Comp 1 = (Partition Coefficient of Solute 2/Relative Retention)
K_C1 = (K₂/α)

What is Chromatography?

A separation process based on the various partitioning coefficients of different solutes between the two phases.
Involving the interaction of solute(s) and two phases
Mobile phase: A gas or liquid that moves through the column.
Stationary phase: A solid or liquid that remains in place.

What are the types of Chromatography?

1) Adsorption chromatography
2) Ion-exchange chromatography
3) Partition chromatography
4) Molecular Size exclusion chromatography
5) Affinity chromatography

How to Calculate Partition Coefficient of Solute 1 given Relative Retention?

Partition Coefficient of Solute 1 given Relative Retention calculator uses Partition Coefficient of Comp 1 = (Partition Coefficient of Solute 2/Relative Retention) to calculate the Partition Coefficient of Comp 1, The Partition coefficient of solute 1 given relative retention formula is defined as the ratio of the partition coefficient of solute 2 to the relative retention. Partition Coefficient of Comp 1 is denoted by K_C1 symbol.

How to calculate Partition Coefficient of Solute 1 given Relative Retention using this online calculator? To use this online calculator for Partition Coefficient of Solute 1 given Relative Retention, enter Partition Coefficient of Solute 2 (K₂) & Relative Retention (α) and hit the calculate button. Here is how the Partition Coefficient of Solute 1 given Relative Retention calculation can be explained with given input values -> 1.666667 = (15/9).

FAQ

What is Partition Coefficient of Solute 1 given Relative Retention?

The Partition coefficient of solute 1 given relative retention formula is defined as the ratio of the partition coefficient of solute 2 to the relative retention and is represented as K_C1 = (K₂/α) or Partition Coefficient of Comp 1 = (Partition Coefficient of Solute 2/Relative Retention). The Partition Coefficient of Solute 2 is described as the concentration ratio of a chemical amidst the two media at equilibrium & The Relative Retention is the ratio of adjusted retention times for any two components.

How to calculate Partition Coefficient of Solute 1 given Relative Retention?

The Partition coefficient of solute 1 given relative retention formula is defined as the ratio of the partition coefficient of solute 2 to the relative retention is calculated using Partition Coefficient of Comp 1 = (Partition Coefficient of Solute 2/Relative Retention). To calculate Partition Coefficient of Solute 1 given Relative Retention, you need Partition Coefficient of Solute 2 (K₂) & Relative Retention (α). With our tool, you need to enter the respective value for Partition Coefficient of Solute 2 & Relative Retention and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.

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