How the following multiplication table is solved ( related to $F_2[X]/f(x)$ )
74918
Construction of addition and multiplication table for GF(4)
79061
show that {$(x_1,x_2,x_3,x_4)\in\mathbb{F}^4$:$x_3=5x_4+b$} is a subspace
134840
Generators and relations for $\text{PSL}(2, \mathbb{F}_q)$
112089
Find the Maclaurin series of f(x)
53312
Multiplication principle and permutation
155165
Prove that $\mathbb F_8=\mathbb F_2[X]/(X^3+X+1)$
25953
Solving a functional relation $f\left( x \cdot f(y)\right)=x^2 \cdot y^a$
1394
How do we know that $F = ma$, not $F = k \cdot ma$
41069
Justifying $\,\Bbb{Z}[i]/\langle 2\rangle\cong \Bbb{Z}[X]/\langle X^2+1,2\rangle\cong \Bbb{F}_2[X]/\langle X^2+1\rangle$
25744
Multiplication in Permutation Groups Written in Cyclic Notation
86367
Computing $f(x)$ if $\int_1^{xy} f(t) dt = y \int_1^x f(t) dt + x\int_1^y f(t) dt$ and $f(1) = 3$
49211
Solving $f(x+y) = f(x)f(y)f(xy)$
139956
How is multiplication in field $GF(2^{8})$ done?
50655
Proof of $f^{-1}(B_{1}\setminus B_{2}) = f^{-1}(B_{1})\setminus f^{-1}(B_{2})$
70128
Prove that $(fg)^{(n)} = \sum_{k=0}^n \binom{n}{k}f^{(k)}(x)g^{(n-k)}(x)$
81720
$f(x) + f(x+f(y)) = y + f(f(x) + f(f(y)))$
57846
Multiplicative inverse in $\operatorname{GF}(2^8)$?