Mathematics
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Jellyfish
  • Member for 8 years, 10 months
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I am an undergrad math student eating my head out trying to understand simple math.

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All Questions Answers
Score Newest
question
7
Find $f_{1}, f_{2}$ in $\mathbb{Z_{6}}[x]$ such that deg$(f_{1})$ = deg$(f_{2}) = 2$ and deg$(f_{1}+f_{2})=1$
Feb 1, 2015
question
6
Show that $f(x) = x^2$ is not uniformly continuous on $[0,\infty)$
Jun 26, 2015
question
5
$x$ is a left zero-divisor $\iff$ $x$ is a right zero-divisor.
Apr 10, 2015
question
5
Let $A$ and $R$ be rings and $f : A → R$ a ring homomorphism.
Feb 21, 2015
question
4
Show that $P = (f(x))$ is a maximal ideal of $F(x)$
Apr 27, 2015
answer
4
Find $f_{1}, f_{2}$ in $\mathbb{Z_{6}}[x]$ such that deg$(f_{1})$ = deg$(f_{2}) = 2$ and deg$(f_{1}+f_{2})=1$
Feb 1, 2015
question
4
Is the zero ideal $\{0_{M_2(\mathbb{R})}\}$ maximal in $M_{2}(\mathbb{R})$?
Apr 20, 2015
question
4
Prove that $f'(c ) = \lambda f(c )$
Jul 1, 2015
question
4
Show that $f(x) = \cos(2x)$ is uniformly continuous on $[0,\infty)$
Jul 16, 2015
question
4
Maximal ideals and Prime ideals.
Apr 4, 2015
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