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7 Questions

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2	Does common eigenvectors between two matrices A,B implies some property for the vectors?
1	Why translation of vectors doesn't preserve the cosinus of the angle they form?
1	Prove $ \frac{0}{N} + \frac{1}{N} + \ldots + \frac{q-1}{N} =\frac{q(q-1)}{2N}$
1	What does this mean: $\mathbb{Z_{q}^{n}}$?
0	Is there any difference between the definition of a commutative ring and field?

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150 Reputation

+5	Why translation of vectors doesn't preserve the cosinus of the angle they form?
+3	Is there any difference between the definition of a commutative ring and field?
+8	Prove $ \frac{0}{N} + \frac{1}{N} + \ldots + \frac{q-1}{N} =\frac{q(q-1)}{2N}$
+5	Does common eigenvectors between two matrices A,B implies some property for the vectors?

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0 linear-algebra × 3	0 notation
0 abstract-algebra × 2	0 polynomials
0 eigenvalues × 2	0 ring-theory
0 eigenvectors × 2	0 vector-spaces
0 calculus

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