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{{r|Derivative (finance)|Derivative}}

...ns other than those with a bank's retail customers, including trading in [[derivative]]s and in the [[interbank market]]s, [[Financial system#Stock exchanges|sto

{{r|fibric acid derivative}}

[[Image:USN C-40A Clipper.jpg|thumb|[[United States Navy]] [[C-40A]] -- a derivative of the [[Boeing 737]].]] The plane is a derivative of the [[Boeing 737]].

* The [[chain rule]] for the [[derivative]] of [[function composition]]: <math>(f \circ g)' = (f' \circ g) . g'</math

...has [[non-singular map|non-singular]] [[Derivative#Multivariable calculus|derivative]] [[non-singular map|non-singular]] in ''D''. Then ''f'' is an open map on

In mathematics, the '''polygamma functions''' are the [[logarithmic derivative]]s of the [[gamma function]]. The polygamma function of order <math>m</math Differentiating termwise renders the logarithmic derivative of the gamma function

{{r|Formal derivative}}

...k by ensuring that the approximate series matches up to the n^th derivative of the function being approximated when it is approximated by a polynomial ..., involving the second derivative which is a measure of how much the first derivative changes. So it continues, adding corrections to corrections, and in the li

...ty, a vector. Physicists define the velocity of a point in space as the [[derivative]] of the position-vector of the point with respect to time. Conventionally and the acceleration '''a''' is the derivative of '''v''' with respect to time,

{{r|Derivative (finance)|Derivative}}

==Derivative works==

===Directional derivative=== and is a '''directional derivative''' of f in the direction of the curve <math>\scriptstyle \gamma</math>. Thi

{{r|Partial derivative}}

...atics)|equation]] relating a [[function (mathematics)|function]] and its [[derivative]]s, the idea being that how a quantity will change is related in some way t This equation is satisfied by any function which equals its derivative. One of the solutions of this equation is <math> u(t) = e^t </math>.

{{r|Derivative}}

...uantities. The central tools of calculus are the '''[[limit]]''', the '''[[derivative]]''', and the '''[[integral]]'''. The subject can be divided into two major ...ered as two separate, but very interrelated topics. The motivation for the derivative is rather different from that of the integral, yet it turns out that they a

{{r|Partial derivative}}

...General Public License]] and the Creative Commons ShareAlike licenses, all derivative work must also be licensed under the same license.

{{r|Partial derivative}}