## Order of Cnh Point Group Solution

STEP 0: Pre-Calculation Summary
Formula Used
Order of Cnh Point Group = 2*Principal Axis
hCnh = 2*n
This formula uses 2 Variables
Variables Used
Order of Cnh Point Group - Order of Cnh Point Group formula is the total no. of operation present in the Cnh Point group.
Principal Axis - Principal Axis is the highest axis of rotation as the molecule can have more than one axis.
STEP 1: Convert Input(s) to Base Unit
Principal Axis: 15 --> No Conversion Required
STEP 2: Evaluate Formula
Substituting Input Values in Formula
hCnh = 2*n --> 2*15
Evaluating ... ...
hCnh = 30
STEP 3: Convert Result to Output's Unit
30 --> No Conversion Required
30 <-- Order of Cnh Point Group
(Calculation completed in 00.000 seconds)
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## Credits

Created by Pracheta Trivedi
National Institute Of Technology Warangal (NITW), Warangal
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## < 10+ Group Theory Calculators

Probability of Symmetry Species occurring in Reducible Representation
No. of Times Irrep occurs in Reducible = 1/Order of Group*add(Character of Reducible Representation+Character of Irreducible Representation+Number of Symmetry Operation)
Angle of Rotation in Cn Axis
Angle of Rotation in Cn Axis = 2*pi/Order of Rotation Axis
Order of Rotation Axis in Cn Operation
Order of Rotation Axis = (2*pi)/Theta
Character of Cn Matrix
Character of Cn Matrix = 2*cos(Theta)+1
Character of Sn Matrix
Character of Sn Matrix = 2*cos(Theta)-1
Order of Dnh Point Group
Order of Dnh Point Group = 4*Principal Axis
Order of Cnh Point Group
Order of Cnh Point Group = 2*Principal Axis
Order of Cnv Point Group
Order of Cnv Point Group = 2*Principal Axis
Order of Dnd Point Group
Order of Dnd Point Group = 4*Principal Axis
Order of Dn Point Group
Order of Dn Point Group = 2*Principal Axis

## Order of Cnh Point Group Formula

Order of Cnh Point Group = 2*Principal Axis
hCnh = 2*n

## What is Cnh Point Group ?

Compounds in the Cnh point group have a Cn axis and a plane of symmetry perpendicular to the Cn axis. Point group Cnh – A rotational axis Cn, h perpendicular to Cn gives rise to Cnh group. Here Sn (Cnh) also be present.

## How to Calculate Order of Cnh Point Group?

Order of Cnh Point Group calculator uses Order of Cnh Point Group = 2*Principal Axis to calculate the Order of Cnh Point Group, Order of Cnh Point Group formula is defined as the total no. of operations present in the Cnh molecule. Symmetry Operations in Cnh point Group are Cn, with the addition of a horizontal mirror plane, σh, perpendicular to the Cn axis. Order of Cnh Point Group is denoted by hCnh symbol.

How to calculate Order of Cnh Point Group using this online calculator? To use this online calculator for Order of Cnh Point Group, enter Principal Axis (n) and hit the calculate button. Here is how the Order of Cnh Point Group calculation can be explained with given input values -> 30 = 2*15.

### FAQ

What is Order of Cnh Point Group?
Order of Cnh Point Group formula is defined as the total no. of operations present in the Cnh molecule. Symmetry Operations in Cnh point Group are Cn, with the addition of a horizontal mirror plane, σh, perpendicular to the Cn axis and is represented as hCnh = 2*n or Order of Cnh Point Group = 2*Principal Axis. Principal Axis is the highest axis of rotation as the molecule can have more than one axis.
How to calculate Order of Cnh Point Group?
Order of Cnh Point Group formula is defined as the total no. of operations present in the Cnh molecule. Symmetry Operations in Cnh point Group are Cn, with the addition of a horizontal mirror plane, σh, perpendicular to the Cn axis is calculated using Order of Cnh Point Group = 2*Principal Axis. To calculate Order of Cnh Point Group, you need Principal Axis (n). With our tool, you need to enter the respective value for Principal Axis 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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