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Kaiser Transform Formula

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Kaiser Transform is the linearizing transform of the transmittance. Check FAQs

K = (A \cdot \log 10 (\frac{1}{T K})) + ((1 - A) \cdot \log 10 (\frac{1}{T K - 1}))

K - Kaiser Transform?A - Constant for Kaiser Transform?T_K - Transmittance for Kaiser Transform?

Kaiser Transform Example

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Here is how the Kaiser Transform equation looks like with Values.

Here is how the Kaiser Transform equation looks like with Units.

Here is how the Kaiser Transform equation looks like.

-0.4946 = (0.14 \cdot \log 10 (\frac{1}{4})) + ((1 - 0.14) \cdot \log 10 (\frac{1}{4 - 1}))

-0.4946 = (0.14 \cdot \log 10 (\frac{1}{4})) + ((1 - 0.14) \cdot \log 10 (\frac{1}{4 - 1}))

-0.4946 = (0.14 \cdot \log 10 (\frac{1}{4})) + ((1 - 0.14) \cdot \log 10 (\frac{1}{4 - 1}))

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Kaiser Transform Solution

Follow our step by step solution on how to calculate Kaiser Transform?

FIRST Step Consider the formula

K = (A \cdot \log 10 (\frac{1}{T K})) + ((1 - A) \cdot \log 10 (\frac{1}{T K - 1}))

Next Step Substitute values of Variables

∴

K = (0.14 \cdot \log 10 (\frac{1}{4})) + ((1 - 0.14) \cdot \log 10 (\frac{1}{4 - 1}))

Next Step Prepare to Evaluate

∴

K = (0.14 \cdot \log 10 (\frac{1}{4})) + ((1 - 0.14) \cdot \log 10 (\frac{1}{4 - 1}))

Next Step Evaluate

∴

K = -0.494612677844824

LAST Step Rounding Answer

∴

K = -0.4946

Kaiser Transform Formula Elements

Variables

Functions

Kaiser Transform

Kaiser Transform is the linearizing transform of the transmittance.

Symbol: K

Measurement: NAUnit: Unitless

Note: Value can be positive or negative.

Formulas to find Kaiser Transform

Constant for Kaiser Transform

The Constant for Kaiser Transform may be estimated from an equation given by Kaiser.

Symbol: A

Measurement: NAUnit: Unitless

Note: Value can be positive or negative.

Formulas to find Constant for Kaiser Transform

Transmittance for Kaiser Transform

The Transmittance for Kaiser Transform is a ratio of intensity.

Symbol: T_K

Measurement: NAUnit: Unitless

Note: Value can be positive or negative.

Formulas to find Transmittance for Kaiser Transform

log10

The common logarithm, also known as the base-10 logarithm or the decimal logarithm, is a mathematical function that is the inverse of the exponential function.

Syntax: log10(Number)

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How to Evaluate Kaiser Transform?

Kaiser Transform evaluator uses Kaiser Transform = (Constant for Kaiser Transform*log10(1/Transmittance for Kaiser Transform))+((1-Constant for Kaiser Transform)*log10(1/(Transmittance for Kaiser Transform-1))) to evaluate the Kaiser Transform, The Kaiser Transform formula is defined as linearizing transform of the transmittance T. Linear transformations extend or shrink the variables in a constant, uniform degree. Kaiser Transform is denoted by K symbol.

How to evaluate Kaiser Transform using this online evaluator? To use this online evaluator for Kaiser Transform, enter Constant for Kaiser Transform (A) & Transmittance for Kaiser Transform (T_K) and hit the calculate button.

FAQs on Kaiser Transform

What is the formula to find Kaiser Transform?

The formula of Kaiser Transform is expressed as Kaiser Transform = (Constant for Kaiser Transform*log10(1/Transmittance for Kaiser Transform))+((1-Constant for Kaiser Transform)*log10(1/(Transmittance for Kaiser Transform-1))). Here is an example- -0.494613 = (0.14*log10(1/4))+((1-0.14)*log10(1/(4-1))).

How to calculate Kaiser Transform?

With Constant for Kaiser Transform (A) & Transmittance for Kaiser Transform (T_K) we can find Kaiser Transform using the formula - Kaiser Transform = (Constant for Kaiser Transform*log10(1/Transmittance for Kaiser Transform))+((1-Constant for Kaiser Transform)*log10(1/(Transmittance for Kaiser Transform-1))). This formula also uses Common Logarithm (log10) function(s).

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Kaiser Transform Formula

Kaiser Transform Example

Kaiser Transform Solution

Kaiser Transform Formula Elements

Other formulas in Spectrochemistry category

How to Evaluate Kaiser Transform?

FAQs on Kaiser Transform

Variable Name