Lucas Polynomial
The 
Polynomials obtained by setting 
and 
in the Lucas Polynomial Sequence. The first few are
 |  |  | |
 | |  | |
 | |  | |
 | |  | |
 | |  |
The corresponding
Polynomials are called Fibonacci Polynomials. The Lucas polynomials satisfy
where the
s are Lucas Numbers.See also Fibonacci Polynomial, Lucas Number, Lucas Polynomial Sequence- Inverse Sine
- Inverse Tangent
- Inverse Trigonometric Functions
- Inversion
- Inversion Center
- Inversion Circle
- Inversion Operation
- Inversion Radius
- Inversive Distance
- Inversive Geometry
- Inverted Funnel
- Inverted Snub Dodecadodecahedron
- Invertible Knot
- Involuntary
- Involute
- Involution (Group)
- Involution (Line)
- Involution (Operator)
- Involution (Set)
- Involution (Transformation)
- Irradiation Illusion
- Irrationality Measure
- Irrationality Sequence
- Irrational Number
- Irreducible Matrix