Question

an exercise of linear programming written by katta g murty

score 58 · Answer 1 · 2023-03-22 14:12:59

58

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an exercise of linear programming written by katta g murty

Published on 22 Mar 2023 - 14:12

score 113 · Answer 2 · 2023-03-23 17:23:47

113

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Linear and convex independence of "probability vectors"

Published on 23 Mar 2023 - 17:23

score 99 · Answer 3 · 2023-03-24 13:01:59

99

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How many different binary matrices are there of size n x m, where rows can be interchanged and still remain the same matrix?

Published on 24 Mar 2023 - 13:01

score 87 · Answer 4 · 2023-04-04 10:41:17

87

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Show that $(\sin, \cos, \sin \cos, \sin^2, \cos^2)$ is a Basis of $V = \operatorname{Span}(B)$

Published on 04 Apr 2023 - 10:41

score 43 · Answer 5 · 2023-04-07 09:31:25

43

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Geometric and linear independence in affine and linear spaces (Proof Validation)

Published on 07 Apr 2023 - 9:31

score 63 · Answer 6 · 2023-04-09 09:21:50

63

Views

Let $N$ be a square matrix with $N^m \neq 0$ for $m \in \mathbb{N}$, while $N^{m+1} = 0$. Show that the matrices $I_n, N, N^2, ..., N^m$ are l.i.

Published on 09 Apr 2023 - 9:21

score 48 · Answer 7 · 2023-04-10 01:16:08

48

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The dependence between vectors and the dependence between matrices

Published on 10 Apr 2023 - 1:16

score 112 · Answer 8 · 2023-04-23 15:54:56

112

Views

Let $v_1 = (1, 0, 2), v_2 = (1, 1, a)$, and $v_3 = (a, 1, −1)$. Find the value(s) of $a$ for which $v_1, v_2$, and $v_3$ are linearly dependent

Published on 23 Apr 2023 - 15:54

score 55 · Answer 9 · 2023-05-03 10:47:06

55

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For given vector space $V$ and Linear Transf. $T$ satisfying certain property. Show that $\{ x,y \}$ basis for $V$.

Published on 03 May 2023 - 10:47

score 160 · Answer 10 · 2023-05-03 14:36:38

160

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If the Wronskian of two arbitrary functions is zero, are they linearly dependent only if they are not zero at some point?

Published on 03 May 2023 - 14:36

score 86 · Answer 11 · 2023-05-04 04:54:32

86

Views

Geometric interpretation of: $(v_1,...,v_n)$ l.i. in a vector space $V$, $w\in V$, then $(v_1+w, ..., v_n+w)$ l.d. implies $w\in$span$(v_1,...,v_n)$.

Published on 04 May 2023 - 4:54

score 123 · Answer 12 · 2023-05-06 19:16:35

123

Views

Baby Rudin Theorem $9.5$.

Published on 06 May 2023 - 19:16

score 84 · Answer 13 · 2023-05-08 23:06:52

84

Views

pointwise linear independence implies linear independence

Published on 08 May 2023 - 23:06

score 64 · Answer 14 · 2023-05-10 23:19:44

64

Views

Combining polynomials to be linearly independent

Published on 10 May 2023 - 23:19

score 103 · Answer 15 · 2023-05-20 08:36:11

103

Views

Linear Algebra Done Right confusing proof

Published on 20 May 2023 - 8:36

List Question

an exercise of linear programming written by katta g murty

Linear and convex independence of "probability vectors"

How many different binary matrices are there of size n x m, where rows can be interchanged and still remain the same matrix?

Show that $(\sin, \cos, \sin \cos, \sin^2, \cos^2)$ is a Basis of $V = \operatorname{Span}(B)$

Geometric and linear independence in affine and linear spaces (Proof Validation)

Let $N$ be a square matrix with $N^m \neq 0$ for $m \in \mathbb{N}$, while $N^{m+1} = 0$. Show that the matrices $I_n, N, N^2, ..., N^m$ are l.i.

The dependence between vectors and the dependence between matrices

Let $v_1 = (1, 0, 2), v_2 = (1, 1, a)$, and $v_3 = (a, 1, −1)$. Find the value(s) of $a$ for which $v_1, v_2$, and $v_3$ are linearly dependent

For given vector space $V$ and Linear Transf. $T$ satisfying certain property. Show that $\{ x,y \}$ basis for $V$.

If the Wronskian of two arbitrary functions is zero, are they linearly dependent only if they are not zero at some point?

Geometric interpretation of: $(v_1,...,v_n)$ l.i. in a vector space $V$, $w\in V$, then $(v_1+w, ..., v_n+w)$ l.d. implies $w\in$span$(v_1,...,v_n)$.

Baby Rudin Theorem $9.5$.

pointwise linear independence implies linear independence

Combining polynomials to be linearly independent

Linear Algebra Done Right confusing proof

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