10 Questions

Questions and Answers

- 1.For a rational number to be absolutely irreducible, what field must it pass through?
- A.
Simple field

- B.
Complex field

- C.
Compound field

- D.
Multiple field

- 2.For field K, how do we describe if the field is irreducible?
- A.
Algebraic extension of K

- B.
Geometric extension of K

- C.
Trigonometry rate of K

- D.
Multiple patterns of K

- 3.What is the synonym of an absolutely irreducible algebraic set?
- A.
Algebraic variety

- B.
Geometric variety

- C.
Algebraic expression

- D.
Geometric expression

- 4.Which algebraic group is the absolutely irreducible applied to?
- A.
Geometric representation

- B.
Algebraic representation

- C.
Linear representation

- D.
Random representation

- 5.How do we represent the absolutely irreducible of an univariate polynomial of degrees greater or equal to 2?
- A.
In a linear form

- B.
In a geometric pattern

- C.
By polynomial

- D.
They have no absolutely irreducible value

- 6.What do we call the decomposition of a multivariate polynomial as a product of absolutely irreducible polynomials?
- A.
Absolute factorization

- B.
Absolute decomposition

- C.
Absolute disintegration

- D.
Absolute computation

- 7.How do we represent the absolutely irreducible algorithms?
- A.
Geometric progressions

- B.
Polynomials

- C.
Arithmetic progressions

- D.
Trigonometric rates

- 8.What are absolutely irreducible polynomials also called?
- A.
Non-constant polynomials

- B.
Constant polynomials

- C.
Random polynomials

- D.
Fractional polynomials

- 9.What does the property of irreducibility depend on?
- A.
Number of coefficients

- B.
Nature of coefficients

- C.
Type of coefficients

- D.
Value of coefficients

- 10.What sole condition describes a univariate polynomial that is absolutely irreducible? Its degree must be...
- A.
4

- B.
3

- C.
2

- D.
1