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Relative Volatility of Two Components Based on Normal Boiling Point and Latent Heat of Vaporization Formula

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Relative Volatility describes the difference in vapor pressures between two components in a liquid mixture. Check FAQs

α = \exp (0.25164 \cdot ((\frac{1}{T b1}) - (\frac{1}{T b2})) \cdot (L 1 + L 2))

α - Relative Volatility?T_b1 - Normal Boiling Point of Component 1?T_b2 - Normal Boiling Point of Component 2?L₁ - Latent Heat of Vaporization of Component 1?L₂ - Latent Heat of Vaporization of Component 2?

Relative Volatility of Two Components Based on Normal Boiling Point and Latent Heat of Vaporization Example

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Here is how the Relative Volatility of Two Components Based on Normal Boiling Point and Latent Heat of Vaporization equation looks like with Values.

Here is how the Relative Volatility of Two Components Based on Normal Boiling Point and Latent Heat of Vaporization equation looks like with Units.

Here is how the Relative Volatility of Two Components Based on Normal Boiling Point and Latent Heat of Vaporization equation looks like.

1.6567 = \exp (0.25164 \cdot ((\frac{1}{390}) - (\frac{1}{430})) \cdot (1 + 1.0089))

1.6567 = \exp (0.25164 \cdot ((\frac{1}{390K}) - (\frac{1}{430K})) \cdot (1Kcal/kg + 1.0089Kcal/kg))

1.6567 = \exp (0.25164 \cdot ((\frac{1}{390}) - (\frac{1}{430})) \cdot (1 + 1.0089))

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Relative Volatility of Two Components Based on Normal Boiling Point and Latent Heat of Vaporization Solution

Follow our step by step solution on how to calculate Relative Volatility of Two Components Based on Normal Boiling Point and Latent Heat of Vaporization?

FIRST Step Consider the formula

α = \exp (0.25164 \cdot ((\frac{1}{T b1}) - (\frac{1}{T b2})) \cdot (L 1 + L 2))

Next Step Substitute values of Variables

∴

α = \exp (0.25164 \cdot ((\frac{1}{390K}) - (\frac{1}{430K})) \cdot (1Kcal/kg + 1.0089Kcal/kg))

Next Step Convert Units

∴

α = \exp (0.25164 \cdot ((\frac{1}{390K}) - (\frac{1}{430K})) \cdot (4186.8419J/kg + 4224.0625J/kg))

Next Step Prepare to Evaluate

∴

α = \exp (0.25164 \cdot ((\frac{1}{390}) - (\frac{1}{430})) \cdot (4186.8419 + 4224.0625))

Next Step Evaluate

∴

α = 1.65671184114765

LAST Step Rounding Answer

∴

α = 1.6567

Relative Volatility of Two Components Based on Normal Boiling Point and Latent Heat of Vaporization Formula Elements

Variables

Functions

Relative Volatility

Relative Volatility describes the difference in vapor pressures between two components in a liquid mixture.

Symbol: α

Measurement: NAUnit: Unitless

Note: Value should be greater than 0.

Formulas to find Relative Volatility

Normal Boiling Point of Component 1

Normal Boiling Point of Component 1 refers to the temperature at which the vapor pressure of that component equals atmospheric pressure at sea level.

Symbol: T_b1

Measurement: TemperatureUnit: K

Note: Value should be greater than 0.

Formulas to find Normal Boiling Point of Component 1

Normal Boiling Point of Component 2

Normal Boiling Point of Component 2 refers to the temperature at which the vapor pressure of that component equals atmospheric pressure at sea level.

Symbol: T_b2

Measurement: TemperatureUnit: K

Note: Value should be greater than 0.

Formulas to find Normal Boiling Point of Component 2

Latent Heat of Vaporization of Component 1

Latent Heat of Vaporization of Component 1 is the amount of heat energy required to convert a unit mass of the substance from a liquid to a vapor (gas) at a constant temperature and pressure.

Symbol: L₁

Measurement: Latent HeatUnit: Kcal/kg

Note: Value should be greater than 0.

Formulas to find Latent Heat of Vaporization of Component 1

Latent Heat of Vaporization of Component 2

Latent Heat of Vaporization of Component 2 is the amount of heat energy required to convert a unit mass of the substance from a liquid to a vapor (gas) at a constant temperature and pressure.

Symbol: L₂

Measurement: Latent HeatUnit: Kcal/kg

Note: Value should be greater than 0.

Formulas to find Latent Heat of Vaporization of Component 2

exp

n an exponential function, the value of the function changes by a constant factor for every unit change in the independent variable.

Syntax: exp(Number)

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How to Evaluate Relative Volatility of Two Components Based on Normal Boiling Point and Latent Heat of Vaporization?

Relative Volatility of Two Components Based on Normal Boiling Point and Latent Heat of Vaporization evaluator uses Relative Volatility = exp(0.25164*((1/Normal Boiling Point of Component 1)-(1/Normal Boiling Point of Component 2))*(Latent Heat of Vaporization of Component 1+Latent Heat of Vaporization of Component 2)) to evaluate the Relative Volatility, The Relative Volatility of Two Components Based on Normal Boiling Point and Latent Heat of Vaporization formula is a measure of how easily one component vaporizes compared to another. Relative Volatility is denoted by α symbol.

How to evaluate Relative Volatility of Two Components Based on Normal Boiling Point and Latent Heat of Vaporization using this online evaluator? To use this online evaluator for Relative Volatility of Two Components Based on Normal Boiling Point and Latent Heat of Vaporization, enter Normal Boiling Point of Component 1 (T_b1), Normal Boiling Point of Component 2 (T_b2), Latent Heat of Vaporization of Component 1 (L₁) & Latent Heat of Vaporization of Component 2 (L₂) and hit the calculate button.

FAQs on Relative Volatility of Two Components Based on Normal Boiling Point and Latent Heat of Vaporization

What is the formula to find Relative Volatility of Two Components Based on Normal Boiling Point and Latent Heat of Vaporization?

The formula of Relative Volatility of Two Components Based on Normal Boiling Point and Latent Heat of Vaporization is expressed as Relative Volatility = exp(0.25164*((1/Normal Boiling Point of Component 1)-(1/Normal Boiling Point of Component 2))*(Latent Heat of Vaporization of Component 1+Latent Heat of Vaporization of Component 2)). Here is an example- 1.656712 = exp(0.25164*((1/390)-(1/430))*(4186.84186799993+4224.06251999993)).

How to calculate Relative Volatility of Two Components Based on Normal Boiling Point and Latent Heat of Vaporization?

With Normal Boiling Point of Component 1 (T_b1), Normal Boiling Point of Component 2 (T_b2), Latent Heat of Vaporization of Component 1 (L₁) & Latent Heat of Vaporization of Component 2 (L₂) we can find Relative Volatility of Two Components Based on Normal Boiling Point and Latent Heat of Vaporization using the formula - Relative Volatility = exp(0.25164*((1/Normal Boiling Point of Component 1)-(1/Normal Boiling Point of Component 2))*(Latent Heat of Vaporization of Component 1+Latent Heat of Vaporization of Component 2)). This formula also uses Exponential Growth Function function(s).

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Relative Volatility of Two Components Based on Normal Boiling Point and Latent Heat of Vaporization Formula

Relative Volatility of Two Components Based on Normal Boiling Point and Latent Heat of Vaporization Example

Relative Volatility of Two Components Based on Normal Boiling Point and Latent Heat of Vaporization Solution

Relative Volatility of Two Components Based on Normal Boiling Point and Latent Heat of Vaporization Formula Elements

Other formulas in Distillation Tower Design category

How to Evaluate Relative Volatility of Two Components Based on Normal Boiling Point and Latent Heat of Vaporization?

FAQs on Relative Volatility of Two Components Based on Normal Boiling Point and Latent Heat of Vaporization

Variable Name