In graph theory, the "chromatic" one of these objects determines how many colors a vertex graph can have, and the "Legendre" type are orthogonal in the integral inner product space from -1 to 1. Though they aren't series, the Taylor [*] type of these can be used in approximations. According to the Abel-Ruffini theorem, there is no general solution to these of degree 5 or higher. Synthetic division can factor, for 10 points, what mathematical objects with positive integer
In graph theory, the "chromatic" one of these objects determines how many colors a vertex graph can have, and the "Legendre" type are orthogonal in the integral inner product space from -1 to 1. Though they aren't series, the Taylor [*] type of these can be used in approximations. According to the Abel-Ruffini theorem, there is no general solution to these of degree 5 or higher. Synthetic division can factor, for 10 points, what mathematical objects with positive integer exponents, exemplified by ‘x to the fifth plus two' and ‘x cubed plus x'?
In graph theory, the "chromatic" one of these objects determines how many colors a vertex graph can have, and the "Legendre" type are orthogonal in the integral inner product space from -1 to 1.
{Polynomials}