Analytic Geometry
Lobachevski-Non-Euclidean Geometry- Spherical Triangle
- Definition of a Derivative
- Matrices
- Binomial Coefficients
- Series
- Complex Numbers
- Indefinite Integrals
- Integrals
- Probability Theory
- Hyperbolic Functions
- Differential Equations
- Beta Function
The Beta Function
Definition of the Beta Function B(m, n)
B(m, n) = 
m > 0, n > 0
Relationship of Beta Function to Gamma Function
Extensions of Β(m, n) to m < 0, n < 0 is provided using Γ(n) = Γ(n + 1)/n.
Some Important Results
Β(m ,n) = Β(n, m)
Β(m, n) = 
Β(m, n) = 
Β(m, n) = 
