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Total Air Trips generated in City i given Travel by Air Passengers between Cities Formula

GoTotal Air Trips generated in City i for greater Air Trip Distances Formula

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Total Air Trips generated in City i is defined as the total number of flights made in the city of consideration. Check FAQs

T i = \frac{T ij \cdot {C ij}^{x}}{K o \cdot T j}

T_i - Total Air Trips generated in City i?T_ij - Travel by Air Passengers between Cities i and j?C_ij - Cost of Travel between Cities?x - Calibrated Constant?K_o - Proportionality Constant?T_j - Total Air Trips generated in City j?

Total Air Trips generated in City i given Travel by Air Passengers between Cities Example

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Here is how the Total Air Trips generated in City i given Travel by Air Passengers between Cities equation looks like with Values.

Here is how the Total Air Trips generated in City i given Travel by Air Passengers between Cities equation looks like with Units.

Here is how the Total Air Trips generated in City i given Travel by Air Passengers between Cities equation looks like.

10.0104 = \frac{5 \cdot {7.75}^{2}}{1.5 \cdot 20}

10.0104 = \frac{5 \cdot {7.75}^{2}}{1.5 \cdot 20}

10.0104 = \frac{5 \cdot {7.75}^{2}}{1.5 \cdot 20}

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Total Air Trips generated in City i given Travel by Air Passengers between Cities Solution

Follow our step by step solution on how to calculate Total Air Trips generated in City i given Travel by Air Passengers between Cities?

FIRST Step Consider the formula

T i = \frac{T ij \cdot {C ij}^{x}}{K o \cdot T j}

Next Step Substitute values of Variables

∴

T i = \frac{5 \cdot {7.75}^{2}}{1.5 \cdot 20}

Next Step Prepare to Evaluate

∴

T i = \frac{5 \cdot {7.75}^{2}}{1.5 \cdot 20}

Next Step Evaluate

∴

T i = 10.0104166666667

LAST Step Rounding Answer

∴

T i = 10.0104

Total Air Trips generated in City i given Travel by Air Passengers between Cities Formula Elements

Variables

Total Air Trips generated in City i

Total Air Trips generated in City i is defined as the total number of flights made in the city of consideration.

Symbol: T_i

Measurement: NAUnit: Unitless

Note: Value can be positive or negative.

Formulas to find Total Air Trips generated in City i

Travel by Air Passengers between Cities i and j

Travel by Air Passengers between Cities i and j is the travelling group but bears little or no responsibility for the tasks required for the vehicle to arrive at its destination.

Symbol: T_ij

Measurement: NAUnit: Unitless

Note: Value can be positive or negative.

Formulas to find Travel by Air Passengers between Cities i and j

Cost of Travel between Cities

Cost of Travel between Cities i and j means the expenses for transportation between the considered cities.

Symbol: C_ij

Measurement: NAUnit: Unitless

Note: Value can be positive or negative.

Formulas to find Cost of Travel between Cities

Calibrated Constant

Calibrated Constant. Calibration is the process of configuring an instrument to provide a result for a sample within an acceptable range.

Symbol: x

Measurement: NAUnit: Unitless

Note: Value can be positive or negative.

Formulas to find Calibrated Constant

Proportionality Constant

The proportionality constant represented by 'Ko' is the ratio between two directly proportional quantities which depends upon the characteristics of the aquifer and the area of the well.

Symbol: K_o

Measurement: NAUnit: Unitless

Note: Value can be positive or negative.

Formulas to find Proportionality Constant

Total Air Trips generated in City j

Total Air Trips generated in City j is defined as the total number of flights made in the city of consideration.

Symbol: T_j

Measurement: NAUnit: Unitless

Note: Value can be positive or negative.

Formulas to find Total Air Trips generated in City j

Other Formulas to find Total Air Trips generated in City i

Go Total Air Trips generated in City i for greater Air Trip Distances

T i = \frac{{(\frac{T ij}{K o})}^{\frac{1}{P}}}{T j}

Other formulas in Air Trip Distribution Models category

Go Travel by Air Passengers between Cities i and j

T ij = \frac{K o \cdot P i \cdot P j}{{d ij}^{x}}

Go Population of origin city given travel by air passengers between cities

P i = \frac{T ij \cdot ({d ij}^{x})}{K o \cdot P j}

Go Population of destination city given travel by air passengers between cities

P j = \frac{T ij \cdot ({d ij}^{x})}{K o \cdot P i}

Go Distance between i and j given Travel by Air Passengers between Cities i and j

d ij = {(\frac{K o \cdot P i \cdot P j}{T ij})}^{\frac{1}{x}}

How to Evaluate Total Air Trips generated in City i given Travel by Air Passengers between Cities?

Total Air Trips generated in City i given Travel by Air Passengers between Cities evaluator uses Total Air Trips generated in City i = (Travel by Air Passengers between Cities i and j*Cost of Travel between Cities^Calibrated Constant)/(Proportionality Constant*Total Air Trips generated in City j) to evaluate the Total Air Trips generated in City i, Total Air Trips generated in City i given Travel by Air Passengers between Cities is defined as total number of flights made in city of consideration. Total Air Trips generated in City i is denoted by T_i symbol.

How to evaluate Total Air Trips generated in City i given Travel by Air Passengers between Cities using this online evaluator? To use this online evaluator for Total Air Trips generated in City i given Travel by Air Passengers between Cities, enter Travel by Air Passengers between Cities i and j (T_ij), Cost of Travel between Cities (C_ij), Calibrated Constant (x), Proportionality Constant (K_o) & Total Air Trips generated in City j (T_j) and hit the calculate button.

FAQs on Total Air Trips generated in City i given Travel by Air Passengers between Cities

What is the formula to find Total Air Trips generated in City i given Travel by Air Passengers between Cities?

The formula of Total Air Trips generated in City i given Travel by Air Passengers between Cities is expressed as Total Air Trips generated in City i = (Travel by Air Passengers between Cities i and j*Cost of Travel between Cities^Calibrated Constant)/(Proportionality Constant*Total Air Trips generated in City j). Here is an example- 10.01042 = (5*7.75^2)/(1.5*20).

How to calculate Total Air Trips generated in City i given Travel by Air Passengers between Cities?

With Travel by Air Passengers between Cities i and j (T_ij), Cost of Travel between Cities (C_ij), Calibrated Constant (x), Proportionality Constant (K_o) & Total Air Trips generated in City j (T_j) we can find Total Air Trips generated in City i given Travel by Air Passengers between Cities using the formula - Total Air Trips generated in City i = (Travel by Air Passengers between Cities i and j*Cost of Travel between Cities^Calibrated Constant)/(Proportionality Constant*Total Air Trips generated in City j).

What are the other ways to Calculate Total Air Trips generated in City i?

Here are the different ways to Calculate Total Air Trips generated in City i-

Total Air Trips generated in City i=((Travel by Air Passengers between Cities i and j/Proportionality Constant)^(1/Calibrated Parameter))/Total Air Trips generated in City j

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Total Air Trips generated in City i given Travel by Air Passengers between Cities Formula

​GoTotal Air Trips generated in City i for greater Air Trip Distances Formula

Total Air Trips generated in City i given Travel by Air Passengers between Cities Example

Total Air Trips generated in City i given Travel by Air Passengers between Cities Solution

Total Air Trips generated in City i given Travel by Air Passengers between Cities Formula Elements

Other Formulas to find Total Air Trips generated in City i

Other formulas in Air Trip Distribution Models category

How to Evaluate Total Air Trips generated in City i given Travel by Air Passengers between Cities?

FAQs on Total Air Trips generated in City i given Travel by Air Passengers between Cities

Variable Name

GoTotal Air Trips generated in City i for greater Air Trip Distances Formula