The integral, or antiderivative, is the basis for integral calculus. It tells you the area under a curve, with the base of the area being the x-axis. Its symbol is what shows up when you press alt+b on the keyboard. It can also be written as d^-1y/dx^-1. The process of finding an integral is known as integration or antidifferentiation.
The antiderivative of sin x from x=0 to x=2<pi> is 2.
The antiderivative of sin x without boundaries is -cos x. (?sin x dx = -cos x)
The antiderivative of sin x without boundaries is -cos x. (?sin x dx = -cos x)
by Calculicious December 20, 2003
A very nonchalant stick which does not need to be introduced to calculus fans, it is only a certain method of defining area and how much a thing has changed
the integral is very useful
by calculusfan1234 May 18, 2022
Teacher: Okay class, here are a few exercises on integrals for you to practice on.
Me: AHHHHHHHHHHHH! *runs out of the classroom*
Me: AHHHHHHHHHHHH! *runs out of the classroom*
by Alej0 January 23, 2007
Jimmy showed his integrity by not looking at the answers to the test when every other cheating bastard in his class was passing them out.
by FF April 21, 2005
Having integrity is not lying - in otherwords, doing what you said you would do. OPPOSITE OF INTEGRITY: Telling her you are going to call, and then NOT calling. That's the definition of a Scumbag!
by Michelle Jane November 14, 2006
Don't listen to the guy above talking about integration. Integration is NOT the reversal of differentiation. That would be the anti-derivative. Integrals and anti-derivatives are NOT the same thing. But they are connected by the Fundamental Theorem of Calculus.
If a function f(x) has an anti-derivative F(x), the area under the curve from a to b is equal to F(b)-F(a).
This is integration defined.
This is integration defined.
by MIT 2010 January 14, 2007
Note:This definition of integral is alternate to the mathematical type of integral.
Something that, by attempting to do its intended task, inadvertently does the opposite.
Despite popular belief, this does not include things that are broken, such as something that doesn't work or is used improperly.
Something that, by attempting to do its intended task, inadvertently does the opposite.
Despite popular belief, this does not include things that are broken, such as something that doesn't work or is used improperly.
A: I thought of an Integral! There were so many garbage cans on the beach it actually made the beach look less clean.
B: Nice one!
A: I thought of an Integral! I wanted to have fun so I started drinking, but then I drank too much and I threw up and no longer had fun.
B: That's not an integral! You're just stupid.
B: Nice one!
A: I thought of an Integral! I wanted to have fun so I started drinking, but then I drank too much and I threw up and no longer had fun.
B: That's not an integral! You're just stupid.
by Integralty May 16, 2009