Question

$f$ and $m$ are polynomials over the field $K$. Prove that if $f=pm+r$, $r≠0$, then their hcf is $1$

score 15 · Answer 1 · 2017-12-18 00:46:12

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$f$ and $m$ are polynomials over the field $K$. Prove that if $f=pm+r$, $r≠0$, then their hcf is $1$

Published on 18 Dec 2017 - 0:46

score 15 · Answer 2 · 2017-12-11 18:43:05

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score 15 · Answer 3 · 2017-12-11 17:40:21

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score 15 · Answer 4 · 2017-12-06 16:54:39

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score 15 · Answer 5 · 2017-12-03 16:21:51

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score 15 · Answer 6 · 2017-11-22 21:11:48

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score 15 · Answer 7 · 2017-11-14 02:59:43

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score 15 · Answer 8 · 2017-11-11 23:19:29

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score 15 · Answer 9 · 2017-11-11 10:56:27

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score 15 · Answer 10 · 2017-11-07 17:18:42

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score 15 · Answer 11 · 2017-11-05 07:03:30

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score 15 · Answer 12 · 2017-11-03 16:47:24

15

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score 15 · Answer 13 · 2026-03-04 10:01:45

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score 15 · Answer 14 · 2026-03-04 10:01:45

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score 15 · Answer 15 · 2026-03-04 10:01:45

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List Question

$f$ and $m$ are polynomials over the field $K$. Prove that if $f=pm+r$, $r≠0$, then their hcf is $1$

Order Of $D_n({F_g}), B_n({F_g}), SL_n({F_g}), GL_n({F_g})$

Quick and easy question about anti-symmetrical property of relations

Normal Distribution Problem Involving Events

How does two independent diagnoses of someone's illness work?

Finite existence $\int _A (y^2+(z-1)^2+x^2)^{\alpha} dx dy dz$

integrate conditional expectation with respect to conditional term

monoparametric family and derivations

Construction of an integrablly bounded and unfirormally Lipchitz continuos function with respect spatial coordinate in a Banach space.

Calculating the number of trials to get all four outcomes

If $x_n(t)\to x(t)$ uniformly on $[0,1]$ ($x_n(t), \ x(t)\in \mathbb{R}^n)$, then $\int_0^1 \|\dot{x}_m(t)-\dot{x}(t) \|dt \to 0$.

How can we prove that algebraic procedures on commuting D-operators in ODEs and PDEs preserve the solutions?

expectancy value of count of prior values in array that are bigger

Maximizing the integral of a 2D slice through a 3D discreet, bounded scalar field.

Find subgroup with maximally large block system

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