List questions from resultant

Published on 03 Sep 2018 - 5:21

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Algebraic relation between polynomials

Published on 28 Sep 2018 - 16:48

57

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Find forces with given their resultant

Published on 27 Oct 2018 - 9:14

46

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Calculating Sums Of Maths

Published on 05 Nov 2018 - 20:04

30

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Calculating Sums Of Maths

Published on 05 Nov 2018 - 21:26

253

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Root of resultant if and only if common root

Published on 06 Nov 2018 - 10:56

259

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Simultaneous real solution of $x^3+y^3+1+6xy=0$ & $xy^2+y+x^2=0$

Published on 07 Nov 2018 - 2:32

72

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Resultant of two polynomials - generating matrix

Published on 23 Nov 2018 - 12:05

115

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Concerning the subalgebra generated by two elements

Published on 27 Dec 2018 - 1:41

55

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Computing subresultants in WolframAlpha

Published on 29 Dec 2018 - 19:40

35

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Misconception related to Resultant of Vectors

Published on 19 May 2019 - 9:48

190

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Multivariate Polynomial Defined Recursively By A Resultant Function

Published on 15 Jul 2019 - 23:21

53

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Concerning possible degrees of certain $f,g \in k[t]$

Published on 25 Aug 2019 - 22:39

84

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When $\mathbb{C}(f(t),g(t))=\mathbb{C}(t)$ imply that there exist $a,b \in \mathbb{C}$ such that $\deg(\gcd(f(t)-a,g(t)-b))=2$?

Published on 26 Aug 2019 - 0:25

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Compute the resultant of the polynomials $f(x)=x^2y+3xy-1$ and $g(x)=6x^2+y^2-4$

Published on 02 Dec 2014 - 11:30

List Question

The resultant/ discriminant of a polynomial in one variable is not zero

Algebraic relation between polynomials

Find forces with given their resultant

Calculating Sums Of Maths

Calculating Sums Of Maths

Root of resultant if and only if common root

Simultaneous real solution of $x^3+y^3+1+6xy=0$ & $xy^2+y+x^2=0$

Resultant of two polynomials - generating matrix

Concerning the subalgebra generated by two elements

Computing subresultants in WolframAlpha

Misconception related to Resultant of Vectors

Multivariate Polynomial Defined Recursively By A Resultant Function

Concerning possible degrees of certain $f,g \in k[t]$

When $\mathbb{C}(f(t),g(t))=\mathbb{C}(t)$ imply that there exist $a,b \in \mathbb{C}$ such that $\deg(\gcd(f(t)-a,g(t)-b))=2$?

Compute the resultant of the polynomials $f(x)=x^2y+3xy-1$ and $g(x)=6x^2+y^2-4$

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