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15
62
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Polynomials on $\Bbb Z/p^n\Bbb Z$

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#abstract-algebra #polynomials #ring-theory
471
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Number of n-tuples in $\{0, 1, 2\}$ with sum less than or equal to $d$.

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#combinatorics #polynomials #field-theory #finite-fields #additive-combinatorics
532
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Elementary symmetric polynomials proof

Published on
#polynomials #symmetric-polynomials #invariant-theory
43
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How can I find irreducible polynomials in $Z_{77}[x]$?

Published on
#polynomials #factoring #unique-factorization-domains
148
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Proving the independence of an equation, from certain variables

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#polynomials #systems-of-equations #contest-math #problem-solving
1.2k
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Solve $x^{5} \equiv 2$ mod $221\ $ [Taking modular $k$'th roots if unique]

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#elementary-number-theory #polynomials #modular-arithmetic #modular-nth-roots
131
Views

Number of real roots of $p_n(x)=1+2x+3x^2+....+(n+1)x^n$ if $n$ is an odd integer

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#polynomials #roots
449
Views

Quintic polynomial with three real roots

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#abstract-algebra #polynomials #galois-theory #roots #quintics
537
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The minimum degree of interpolating polynomial that fits table data points.

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#calculus #polynomials #interpolation
1.3k
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Number of real solutions to $x^7 + 2x^5 + 3x^3 + 4x = 2018$

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#algebra-precalculus #polynomials
100
Views

Proving that a prime ideal is principal

Published on
#algebraic-geometry #polynomials #commutative-algebra #ideals
89
Views

Find the Taylor Polynomial $T_{3}$ for the Function $f(x) = \frac{5x}{2+4x}$

Published on
#sequences-and-series #polynomials #taylor-expansion
67
Views

the value of a determinant

Published on
#polynomials #determinant
49
Views

If $P \in V$ is a polynomial with maximal support $\Sigma$, then $|\Sigma| \geq dim(V)$

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#combinatorics #polynomials #field-theory #additive-combinatorics
395
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What determines how many times a polynomial can be differentiated before 0 is reached?

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#calculus #polynomials #interpolation

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