Calculicious's definitions
a number that, when raised to the x power, is the derivative and antiderivative of itself.
d(e^x)/dx = e^x, sucka.
?(e^x)dx = e^x + C. Holla at calculus, biotch.
e can be represented by the infinite series 1+1/1!+1/2!+1/3!+1/4!.....
e is the base for natural logarithms.
the e root of e has a higher value than any number in the form of "n root of n." (approximately 1.44467)
e to the square root of negative pi (an imaginary number) amazingly equals -1, a real number.
To the 9th decimal place is 2.718281828.
d(e^x)/dx = e^x, sucka.
?(e^x)dx = e^x + C. Holla at calculus, biotch.
e can be represented by the infinite series 1+1/1!+1/2!+1/3!+1/4!.....
e is the base for natural logarithms.
the e root of e has a higher value than any number in the form of "n root of n." (approximately 1.44467)
e to the square root of negative pi (an imaginary number) amazingly equals -1, a real number.
To the 9th decimal place is 2.718281828.
by Calculicious December 20, 2003
Get the emug. 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
Get the integralmug.