Understanding the Difference Between \equiv and = in Math Notation

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The discussion clarifies the distinction between the symbols \equiv and = in mathematical notation, particularly in the context of defining average velocity as V_{x} \equiv \Delta x / \Delta t. While \equiv signifies a definition, = indicates equality, suggesting that both are used to convey different meanings in mathematical contexts. The extra line in \equiv may imply that the expression is not just a numerical answer but also includes units. The textbook's use of both symbols is noted as a common convention. Understanding these nuances is essential for accurate interpretation in mathematics.
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V_{x} \equiv \Delta x / \Delta t


What is the difference between \equiv and = ?

I know that it means congruency in math but I somehow doubt that it's the case in this situation :P
 
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there's no difference, it just means average velocity is equal to change of distance divided by change of time.
 
i figured as much...

is there a reason for this convention? (the textbook uses both throughout)
 
not sure, maybe the extra line on the equal sign just means that it's not just a number answer but also with units.
 
I see

well, thanks for the quick response!
 
It is usually used to denote a definition. So your statement is a definition of Vx
 
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