Mindmap
Polynomials

Inhalt der Mindmap
Polynomials
Degrees
- Degree 1
- P(x) = Mx + b
- Linear function
- P(x) = Mx + b
- Degree 2
- P(x) = ax^2 + bx + c
- Quadratic function
- Quadratic function
- P(x) = ax^2 + bx + c
- Degree 3
- P(x) = ax^3 + bx^2 + cx + d
- Cubic fuction
- Cubic fuction
- P(x) = ax^3 + bx^2 + cx + d
- Degree 1
Power Functions
- f(x) = x^a
- a is constant
- iii
- a = -1
- f(x) = x^-1 = 1/x
- Reciprocal function
- Is a hiperbola with the coordinate ares as it's asymptotes
- Is a hiperbola with the coordinate ares as it's asymptotes
- Reciprocal function
- f(x) = x^-1 = 1/x
- a = -1
- i
- a = n
- n is positive
- If is even the graph will be similar to a parabola (y = x^2)
- If is odd the graph will be similar to y = x^3
- a = n
- ii
- n = 3
- f(x) = 3√x
- f(x) = 3√x
- n = 2
- f(x) = √n
- The graph is the upper part of the parabola x = y^2
- The graph is the upper part of the parabola x = y^2
- f(x) = √n
- Root function
- a = 1/n
- n is positive
- n = 3
- f(x) = x^a
Rational Function
- The Domain (x l x ≠ ± 2 )
- The Domain (x l x ≠ ± 2 )
- f is a ratio of 2 polynomials
- The domain consiste of all valúes of x
Function P
- n is a non negative integre
- The number a0, a1,.... are coefficients
- The dominan is always R
Algebraic Function
- The graphs can assume different shapes
- If it can be constructed in algebraic operations
- The graphs can assume different shapes
Bilder und Dateien der Mindmap
Informationen
- Beschreibung
- Mindmap am Polynomials, erstellt von Melissa Mol am 19/09/2021.
- Erstellt von
- Melissa Mol
- Aufrufe
- 1
- Bewertung








