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Most probable value of a quantity is the one which has more chances of being true than has any other. It is deduced from the several measurements on which it is based. Check FAQs
MPV=addwixiadd(wi)
MPV - Most Probable Value?wi - Weightage?xi - Measured Quantity?

Most Probable Value with Different Weightage Example

With values
With units
Only example

Here is how the Most Probable Value with Different Weightage equation looks like with Values.

Here is how the Most Probable Value with Different Weightage equation looks like with Units.

Here is how the Most Probable Value with Different Weightage equation looks like.

78Edit=add10Edit78Editadd(10Edit)
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Most Probable Value with Different Weightage Solution

Follow our step by step solution on how to calculate Most Probable Value with Different Weightage?

FIRST Step Consider the formula
MPV=addwixiadd(wi)
Next Step Substitute values of Variables
MPV=add1078add(10)
Next Step Prepare to Evaluate
MPV=add1078add(10)
LAST Step Evaluate
MPV=78

Most Probable Value with Different Weightage Formula Elements

Variables
Functions
Most Probable Value
Most probable value of a quantity is the one which has more chances of being true than has any other. It is deduced from the several measurements on which it is based.
Symbol: MPV
Measurement: NAUnit: Unitless
Note: Value can be positive or negative.
Weightage
Weightage or weight of an observation is a measure of an observation's relative worth compared to other observations.
Symbol: wi
Measurement: NAUnit: Unitless
Note: Value can be positive or negative.
Measured Quantity
Measured quantity is a value which is measured during the process or called as the observation values.
Symbol: xi
Measurement: NAUnit: Unitless
Note: Value should be greater than 0.
add
Add function that involves adding two or more numbers together to get their sum.
Syntax: add(a1, …, an)

Other Formulas to find Most Probable Value

​Go Most Probable Value with Same Weightage for Observations
MPV=Ʃxinobs
​Go Most Probable Value given Residual Error
MPV=x-r

Other formulas in Theory of Errors category

​Go Probable Error of Mean
PEm=PEsnobs0.5
​Go Mean Error given Sum of Errors
Em=ΣEnobs
​Go Mean Error given Specified Error of Single Measurement
Em=Esnobs
​Go True Error
εx=X-x

How to Evaluate Most Probable Value with Different Weightage?

Most Probable Value with Different Weightage evaluator uses Most Probable Value = add(Weightage*Measured Quantity)/add(Weightage) to evaluate the Most Probable Value, The Most Probable Value with Different Weightage formula is defined as the value whose sum of error value is the least. The most probable value is always close to the true value but never the true value. Most Probable Value is denoted by MPV symbol.

How to evaluate Most Probable Value with Different Weightage using this online evaluator? To use this online evaluator for Most Probable Value with Different Weightage, enter Weightage (wi) & Measured Quantity (xi) and hit the calculate button.

FAQs on Most Probable Value with Different Weightage

What is the formula to find Most Probable Value with Different Weightage?
The formula of Most Probable Value with Different Weightage is expressed as Most Probable Value = add(Weightage*Measured Quantity)/add(Weightage). Here is an example- 78 = add(10*78)/add(10).
How to calculate Most Probable Value with Different Weightage?
With Weightage (wi) & Measured Quantity (xi) we can find Most Probable Value with Different Weightage using the formula - Most Probable Value = add(Weightage*Measured Quantity)/add(Weightage). This formula also uses Additon function(s).
What are the other ways to Calculate Most Probable Value?
Here are the different ways to Calculate Most Probable Value-
  • Most Probable Value=Sum of Observed Values/Number of ObservationsOpenImg
  • Most Probable Value=Observed Value-Residual ErrorOpenImg
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