例句與造句

1. In a 2D world, forces are constrained to the surface of a circle-who'se circumpherence increases as a linear factor of range.
2. For example, to rationalise a cube root, two linear factors involving cube roots of unity should be used, or equivalently a quadratic factor.
3. I wanted to know whether you can make x ^ 3-4x + 1 a PRODUCT OF THREE DISTINCT LINEAR FACTORS modulo some prime p.
4. In particular, if there is exactly one non-linear factor, it will be the polynomial left after all linear factors have been factorized out.
5. In particular, if there is exactly one non-linear factor, it will be the polynomial left after all linear factors have been factorized out.
6. It's difficult to find linear factors in a sentence. 用linear factors造句挺難的
7. :Using my formula above, the cube of a linear factor Ax + a has 3a A ^ 2 as the coefficient of the quadratic term.
8. This is an extension field " L " of " K " in which the given polynomial splits into a product of linear factors.
9. The basic work of abelian, the factorisation must contain non-linear factors corresponding to irreducible representations of " G " of degree > 1.
10. Such a polynomial is obtained by dividing the polynomial by the linear factor, corresponding to its obvious root ( which is its only rational root if ):
11. For example, the fundamental theorem of algebra, which states that every polynomial with linear factors over the complex field "'C " '.
12. It may also occur that such a multiple linear factor corresponds to two complex conjugate branches, and does not corresponds to any infinite branch of the real curve.
13. Another question : can you tell me a prime p such that x ^ 3-4x + 1 is a product of three distinct linear factors mod . p?
14. is irreducible, because if it could be factored there would be a linear factor giving a rational solution, while by the rational root test there is no rational root.
15. The scientific principle is that apparent linear size is inversely proportional to distance; the area factor is the square of the linear factor, and the volume factor is the cube.
16. The fundamental theorem of algebra can be stated as : Every polynomial of degree " n " with complex number coefficients splits completely into " n " linear factors.
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