Tonight I would like to share my interpretations of a mathematical... change called the derivative.
Detailed explanation
The derivative is a function typically defined by the notation F, dy/dx, or f '.
Essentially derivatives indicate a change of one factor with respect to another factor.
Usually we compare two variables like "x" and "y". The notation dy/dx indicates that a change is occurring in y with respect to x. X may be doing something but it can also be fixed.
The two factors are tied together and dependent on one another. In real world terms the the earth could be seen as one factor. Wind blowing over the earth would be a factor which changes with respect to the earth. The earth changes and the air changes with respect to the earth.
This can be measured with derivatives, though as of now I cannot give any specific equation now.
Mathematical definition of the derivative.
The math operation is pretty simplistic in its most basic form.
It essentially looks at exponential changes and their variations.
n
Take the exponential function A
(n-1)
The derivative (dA/dx) can be found by .............. (n-1)*A
There are many derivative rules for other applications and variations of changes.
Check it.
I hope to post more detailed content of interpretations of math as I come to understand it.
Finally I leave you all with
A stickdilljoe masterpiece (stickydilljoe.com)

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