Integral
An integral is a mathematical object that can be interpreted as an area or a generalization of area. Integrals, aka anti-derivatives and primitives, are the fundamental objects of calculus, together with derivatives. Integral calculus examines a function's change over some changing metric like time, distance, intensity, power, density, etc.
The Riemann integral is the simplest integral definition and the Calculus formula usually encountered in physics and elementary calculus.
With a few exceptions, this Integral folder contains common mathematical equations of definite integrals.
Parent Categories
Integral Calculators and Collections
Integral Equations
- Trapezoid Method KurtHeckman Use Equation
- Trapezoid Method Comparison KurtHeckman Use Equation
- ∫ba(11-x2)dx MichaelBartmess Use Equation
- ∫ba(1cos2(x))dx MichaelBartmess Use Equation
- ∫ba(1sin2(x))dx MichaelBartmess Use Equation
- ∫ba(1√1-x2)dx MichaelBartmess Use Equation
- ∫ba(1√x2+1)dx MichaelBartmess Use Equation
- ∫ba1xdx MichaelBartmess Use Equation
- ∫bacos(x)dx MichaelBartmess Use Equation
- ∫bamxdx MichaelBartmess Use Equation
- ∫basin(x)dx MichaelBartmess Use Equation
- ∫ba(1z)dz MichaelBartmess Use Equation
- ∫ba(ex)dx MichaelBartmess Use Equation
- ∫ba(z+v)ndz MichaelBartmess Use Equation
- ∫ba(zn)dz MichaelBartmess Use Equation
- ∫ba1(z+v)⋅(z+w)dz MichaelBartmess Use Equation
- ∫ba11+z2dz MichaelBartmess Use Equation
- ∫ba1u⋅z+vdz MichaelBartmess Use Equation
- ∫ba1uz2+vz+wdz MichaelBartmess Use Equation
- ∫ba1v2+z2dz MichaelBartmess Use Equation
- ∫ba1(z+u)2dz MichaelBartmess Use Equation
- ∫ba1√c2+x2dx MichaelBartmess Use Equation
- ∫baz⋅(z+v)ndz MichaelBartmess Use Equation
- ∫bazv2+z2dz MichaelBartmess Use Equation
- ∫baz2v2+z2dz MichaelBartmess Use Equation
- ∫baz3v2+z2dz MichaelBartmess Use Equation
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