LCM of two numbers

Number of Bimolecular Collision per Unit Time per Unit Volume Calculator

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✖Number Density for A Molecules is expressed as a number of moles per unit volume (and thus called molar concentration).ⓘ Number Density for A Molecules [n_A]			+10% -10%
✖Number Density for B Molecules is expressed as a number of moles per unit volume (and thus called molar concentration) of B molecules.ⓘ Number Density for B Molecules [n_B]			+10% -10%
✖Velocity of Beam Molecules is the speed of beam molecules in a given direction.ⓘ Velocity of Beam Molecules [v_beam]			+10% -10%
✖Cross Sectional Area for Quantum is the area of a two-dimensional shape that is obtained when a three dimensional shape is sliced perpendicular to some specified axis at a point used in Quantum.ⓘ Cross Sectional Area for Quantum [A]			+10% -10%

✖Collision Frequency is defined as the number of collisions per second per unit volume of the reacting mixture.ⓘ Number of Bimolecular Collision per Unit Time per Unit Volume [Z]

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Number of Bimolecular Collision per Unit Time per Unit Volume Solution

STEP 0: Pre-Calculation Summary

Formula Used

Collision Frequency = Number Density for A Molecules*Number Density for B Molecules*Velocity of Beam Molecules*Cross Sectional Area for Quantum
Z = n_A*n_B*v_beam*A
This formula uses 5 Variables

Variables Used

Collision Frequency - (Measured in Cubic Meter per Second) - Collision Frequency is defined as the number of collisions per second per unit volume of the reacting mixture.
Number Density for A Molecules - (Measured in Mole per Cubic Meter) - Number Density for A Molecules is expressed as a number of moles per unit volume (and thus called molar concentration).
Number Density for B Molecules - (Measured in Mole per Cubic Meter) - Number Density for B Molecules is expressed as a number of moles per unit volume (and thus called molar concentration) of B molecules.
Velocity of Beam Molecules - (Measured in Meter per Second) - Velocity of Beam Molecules is the speed of beam molecules in a given direction.
Cross Sectional Area for Quantum - (Measured in Square Meter) - Cross Sectional Area for Quantum is the area of a two-dimensional shape that is obtained when a three dimensional shape is sliced perpendicular to some specified axis at a point used in Quantum.

STEP 1: Convert Input(s) to Base Unit

Number Density for A Molecules: 18 Millimole per Cubic Centimeter --> 18000 Mole per Cubic Meter (Check conversion here)
Number Density for B Molecules: 14 Millimole per Cubic Centimeter --> 14000 Mole per Cubic Meter (Check conversion here)
Velocity of Beam Molecules: 25 Meter per Second --> 25 Meter per Second No Conversion Required
Cross Sectional Area for Quantum: 25.55 Square Meter --> 25.55 Square Meter No Conversion Required

STEP 2: Evaluate Formula

Substituting Input Values in Formula

Z = n_A*n_B*v_beam*A --> 18000*14000*25*25.55

Evaluating ... ...

Z = 160965000000

STEP 3: Convert Result to Output's Unit

160965000000 Cubic Meter per Second --> No Conversion Required

FINAL ANSWER

160965000000 ≈ 1.6E+11 Cubic Meter per Second <-- Collision Frequency

(Calculation completed in 00.004 seconds)

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< Molecular Reaction Dynamics Calculators

Number Density for A Molecules using Collision Rate Constant

LaTeX Go Number Density for A Molecules = Collision Frequency/(Velocity of Beam Molecules*Number Density for B Molecules*Cross Sectional Area for Quantum)

Cross Sectional Area using Rate of Molecular Collisions

LaTeX Go Cross Sectional Area for Quantum = Collision Frequency/(Velocity of Beam Molecules*Number Density for B Molecules*Number Density for A Molecules)

Number of Bimolecular Collision per Unit Time per Unit Volume

LaTeX Go Collision Frequency = Number Density for A Molecules*Number Density for B Molecules*Velocity of Beam Molecules*Cross Sectional Area for Quantum

Vibrational Frequency given Boltzmann's Constant

LaTeX Go Vibrational Frequency = ([BoltZ]*Temperature in terms of Molecular Dynamics)/[hP]

Number of Bimolecular Collision per Unit Time per Unit Volume Formula

LaTeX Go

Collision Frequency = Number Density for A Molecules*Number Density for B Molecules*Velocity of Beam Molecules*Cross Sectional Area for Quantum
Z = n_A*n_B*v_beam*A

What is Collision Theory?

Collision theory states that when suitable particles of the reactant hit each other with correct orientation, only a certain amount of collisions result in a perceptible or notable change; these successful changes are called successful collisions. The successful collisions must have enough energy, also known as activation energy, at the moment of impact to break the pre-existing bonds and form all new bonds.

How to Calculate Number of Bimolecular Collision per Unit Time per Unit Volume?

Number of Bimolecular Collision per Unit Time per Unit Volume calculator uses Collision Frequency = Number Density for A Molecules*Number Density for B Molecules*Velocity of Beam Molecules*Cross Sectional Area for Quantum to calculate the Collision Frequency, The Number of Bimolecular Collision per unit Time per unit Volume formula is defined as the rate of collisions between two atomic or molecular species in a given volume, per unit time. Collision Frequency is denoted by Z symbol.

How to calculate Number of Bimolecular Collision per Unit Time per Unit Volume using this online calculator? To use this online calculator for Number of Bimolecular Collision per Unit Time per Unit Volume, enter Number Density for A Molecules (n_A), Number Density for B Molecules (n_B), Velocity of Beam Molecules (v_beam) & Cross Sectional Area for Quantum (A) and hit the calculate button. Here is how the Number of Bimolecular Collision per Unit Time per Unit Volume calculation can be explained with given input values -> 1.6E+11 = 18000*14000*25*25.55.

FAQ

What is Number of Bimolecular Collision per Unit Time per Unit Volume?

The Number of Bimolecular Collision per unit Time per unit Volume formula is defined as the rate of collisions between two atomic or molecular species in a given volume, per unit time and is represented as Z = n_A*n_B*v_beam*A or Collision Frequency = Number Density for A Molecules*Number Density for B Molecules*Velocity of Beam Molecules*Cross Sectional Area for Quantum. Number Density for A Molecules is expressed as a number of moles per unit volume (and thus called molar concentration), Number Density for B Molecules is expressed as a number of moles per unit volume (and thus called molar concentration) of B molecules, Velocity of Beam Molecules is the speed of beam molecules in a given direction & Cross Sectional Area for Quantum is the area of a two-dimensional shape that is obtained when a three dimensional shape is sliced perpendicular to some specified axis at a point used in Quantum.

How to calculate Number of Bimolecular Collision per Unit Time per Unit Volume?

The Number of Bimolecular Collision per unit Time per unit Volume formula is defined as the rate of collisions between two atomic or molecular species in a given volume, per unit time is calculated using Collision Frequency = Number Density for A Molecules*Number Density for B Molecules*Velocity of Beam Molecules*Cross Sectional Area for Quantum. To calculate Number of Bimolecular Collision per Unit Time per Unit Volume, you need Number Density for A Molecules (n_A), Number Density for B Molecules (n_B), Velocity of Beam Molecules (v_beam) & Cross Sectional Area for Quantum (A). With our tool, you need to enter the respective value for Number Density for A Molecules, Number Density for B Molecules, Velocity of Beam Molecules & Cross Sectional Area for Quantum and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.

How many ways are there to calculate Collision Frequency?

In this formula, Collision Frequency uses Number Density for A Molecules, Number Density for B Molecules, Velocity of Beam Molecules & Cross Sectional Area for Quantum. We can use 1 other way(s) to calculate the same, which is/are as follows -

Collision Frequency = Number Density for A Molecules*Number Density for B Molecules*Collisional Cross Section*sqrt((8*[BoltZ]*Time in terms of Ideal Gas/pi*Reduced Mass of Reactants A and B))

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