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5 Answers

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2	Expected Value with Variable Probability
2	Simple dot product question
1	Finding continuous f where f is not bounded .
0	Proving $(\operatorname{ker}T)^{\perp}\subseteq \operatorname{Im} T^{*}$
0	If $f$ is continuous from the right at $x_0$ and $g$ is continuous from the right at $f(x_0)$, is $g\circ f$ continuous from the right at $x_0$?

77 Reputation

+20	Expected Value with Variable Probability
+10	Finding continuous f where f is not bounded .
+20	Simple dot product question
+5	Existance of $n$-th derivative at $x_0$ and continuity at $x_0$

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5 Questions

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2	Prove that an odd degree polynomial must converge to $ \pm\infty $ when $ x\to\pm\infty$
1	Existance of $n$-th derivative at $x_0$ and continuity at $x_0$
1	Given $\tau\in{S_n} $ a cycle of length $m$ that $\tau^{m} = e$
0	$U\subseteq V$ is $T$ invartiant $\Rightarrow$ $\left(T\,\|_{U}\right)^{}=\left(P \circ T^{}\right)\bigl\|_{U}$
0	A Has characteristic polynomial that can be reduced to linear products $\Rightarrow$ A similar to upper triangular Matrix

15 Tags

2 linear-algebra × 4	0 calculus × 3
2 probability	0 limit
2 combinatorics	0 real-analysis
1 continuity	0 eigenvalues
0 homework × 6	0 matrices

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