"fuck" is derived from german "frichen".

shit is derived my anus

even though the second one is grammatically and semantically correct, you'd be fucktarded for saying that.

shit is derived my anus

even though the second one is grammatically and semantically correct, you'd be fucktarded for saying that.

by Hawaiian Dicking May 17, 2009

Quiz: Find the derivatives of the following.

#1: e^(-2coscsc4x)(4pitan/-7secx)^cos6x.

Me: *blank stare*

#1: e^(-2coscsc4x)(4pitan/-7secx)^cos6x.

Me: *blank stare*

by Sid Barrett November 19, 2008

Note: This definition of derivative is alternate to the mathematical type of derivative.

Along the lines of an integral but much more common. To take a derivative, take something that does something and do what it does back to that same thing. For clarity see examples.

Along the lines of an integral but much more common. To take a derivative, take something that does something and do what it does back to that same thing. For clarity see examples.

A: I just took a derivative by cutting a knife.

B: Well I just took a derivative by taking a picture of a camera.

C(Math Major): What the hell are you two talking about?

B: Well I just took a derivative by taking a picture of a camera.

C(Math Major): What the hell are you two talking about?

by Deriffirmitive May 16, 2009

Not original, over-used.

Donatello from Ninja Turtles, "Too derivative"

Yo, that old navy shirt is too derivative. It's one solid color with a horizontal line of another color.

Yo, that old navy shirt is too derivative. It's one solid color with a horizontal line of another color.

by Bruce April 12, 2005

An insipid part of Calculus that most definitely should NOT be looked at during the summer. INTEGRAL to achieving a 5 on the AP Calculus 1 exam, this term is most commonly used by nerds of the highest degree. Beware.

by MackSneale July 12, 2022

1. In calculus, the slope of a function at a point. It is found by taking the limit of (f(x + h) - f(x)) / ((x + h) - x) where h (also seen as delta x) approaches 0.

Notations for a derivative include dy/dx and f'(x) (f prime of x)

2. The mathematical incarnation of Satan Himself

Notations for a derivative include dy/dx and f'(x) (f prime of x)

2. The mathematical incarnation of Satan Himself

1.

f(x) = 3x^3 - 4x^2 + 2x -6 //function

f'(x) = 9x^2 - 8x + 2 //first derivative

f''(x) = 18x - 8 //second derivative

f'''(x) = 18 //third derivative

2. Teacher: Today, we're going to do derivatives

Math book, as ceiling clouds over and turns red: MAY THE DEMONIC ARMIES OF HELL MARCH ACROSS YOUR MORTAL PLANE, CREATION CHAOS AND DESTRUCTION AND DRINKING THE BLOOD OF THE INNOCENT AND-

Math teacher: Change of plans! We're going to rock out to Zeppelin and have a LAN party on the school's sweet new laptops for the next hour!

Students: Hooray!

f(x) = 3x^3 - 4x^2 + 2x -6 //function

f'(x) = 9x^2 - 8x + 2 //first derivative

f''(x) = 18x - 8 //second derivative

f'''(x) = 18 //third derivative

2. Teacher: Today, we're going to do derivatives

Math book, as ceiling clouds over and turns red: MAY THE DEMONIC ARMIES OF HELL MARCH ACROSS YOUR MORTAL PLANE, CREATION CHAOS AND DESTRUCTION AND DRINKING THE BLOOD OF THE INNOCENT AND-

Math teacher: Change of plans! We're going to rock out to Zeppelin and have a LAN party on the school's sweet new laptops for the next hour!

Students: Hooray!

by Mr. T March 29, 2004

1. The equation of the slope of a line, found by taking the limit as "h" approches 0 of the quantity "f(x + h) - f(x)" devided by "h." It was developed simultaniously by two european guys with funny names.

2. One of the few torture devices still in common use in "civilization."

2. One of the few torture devices still in common use in "civilization."

1. If "f(x)" = "y" = "x^2 + 5x + 3" then it's derivative, "f'(x)" or "dy/dx" is "2x + 5"

2. Fuck my math teacher, if he gives us any more calculus homework I am going to diferentiate my foot up his ass!

2. Fuck my math teacher, if he gives us any more calculus homework I am going to diferentiate my foot up his ass!

by His holyness, Pope John Paul II December 15, 2003