Width of Peak given Number of Theoretical Plates and Length of Column Formula

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The Width of Peak N and L is defined as the total distance of the base of the peak. Check FAQs
wNandL=4LN
wNandL - Width of Peak N and L?L - Length of Column?N - Number of Theoretical Plates?

Width of Peak given Number of Theoretical Plates and Length of Column Example

With values
With units
Only example

Here is how the Width of Peak given Number of Theoretical Plates and Length of Column equation looks like with Values.

Here is how the Width of Peak given Number of Theoretical Plates and Length of Column equation looks like with Units.

Here is how the Width of Peak given Number of Theoretical Plates and Length of Column equation looks like.

12.5226Edit=49.9Edit10Edit
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Width of Peak given Number of Theoretical Plates and Length of Column Solution

Follow our step by step solution on how to calculate Width of Peak given Number of Theoretical Plates and Length of Column?

FIRST Step Consider the formula
wNandL=4LN
Next Step Substitute values of Variables
wNandL=49.9m10
Next Step Prepare to Evaluate
wNandL=49.910
Next Step Evaluate
wNandL=12.5226195342668
LAST Step Rounding Answer
wNandL=12.5226

Width of Peak given Number of Theoretical Plates and Length of Column Formula Elements

Variables
Functions
Width of Peak N and L
The Width of Peak N and L is defined as the total distance of the base of the peak.
Symbol: wNandL
Measurement: NAUnit: Unitless
Note: Value can be positive or negative.
Length of Column
The Length of Column is the height of the chromatographic column in which the separation of particles takes place.
Symbol: L
Measurement: LengthUnit: m
Note: Value can be positive or negative.
Number of Theoretical Plates
The Number of Theoretical Plates is defined as used to determine column efficiency based on the calculation in which the larger the theoretical plate number the sharper the peaks.
Symbol: N
Measurement: NAUnit: Unitless
Note: Value can be positive or negative.
sqrt
A square root function is a function that takes a non-negative number as an input and returns the square root of the given input number.
Syntax: sqrt(Number)

Other formulas in Length of Column category

​Go Distribution Ratio
Dactual=(CoCaq)
​Go Distribution Ratio of Solute A given Separation Factor
DRA=(βDB)
​Go Distribution Ratio of Solute B given Separation Factor
DRB=(DAβ)
​Go Separation Factor of two solutes A and B
βsp=(DADB)

How to Evaluate Width of Peak given Number of Theoretical Plates and Length of Column?

Width of Peak given Number of Theoretical Plates and Length of Column evaluator uses Width of Peak N and L = (4*Length of Column)/(sqrt(Number of Theoretical Plates)) to evaluate the Width of Peak N and L, The Width of peak given number of theoretical plates and length of column formula is defined as the ratio of four times the length of the column to the square root of the number of theoretical plates. Width of Peak N and L is denoted by wNandL symbol.

How to evaluate Width of Peak given Number of Theoretical Plates and Length of Column using this online evaluator? To use this online evaluator for Width of Peak given Number of Theoretical Plates and Length of Column, enter Length of Column (L) & Number of Theoretical Plates (N) and hit the calculate button.

FAQs on Width of Peak given Number of Theoretical Plates and Length of Column

What is the formula to find Width of Peak given Number of Theoretical Plates and Length of Column?
The formula of Width of Peak given Number of Theoretical Plates and Length of Column is expressed as Width of Peak N and L = (4*Length of Column)/(sqrt(Number of Theoretical Plates)). Here is an example- 12.52262 = (4*9.9)/(sqrt(10)).
How to calculate Width of Peak given Number of Theoretical Plates and Length of Column?
With Length of Column (L) & Number of Theoretical Plates (N) we can find Width of Peak given Number of Theoretical Plates and Length of Column using the formula - Width of Peak N and L = (4*Length of Column)/(sqrt(Number of Theoretical Plates)). This formula also uses Square Root (sqrt) function(s).
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