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@stepbystep001

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in multiplying row vector by a column vector, they must have the same number of entries
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68%
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32%
F
A mxr . B rxn =
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4%
C nxm
84%
C mxn
6%
C rxr
5%
C mxnxr
to multiply two matrices A and B, (A.B) the number of columns of .. must be the equal the number of rows of …
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69%
A – B
31%
B – A
Resulting matrix of multiplying A and B (A.B) has the same number of rows as .. and the same number of columns as ..
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47%
A – B
53%
B – A
A.0 =
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16%
A
84%
0
A.I =
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88%
A
12%
I
I.A =
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85%
A
15%
I
I^2 =
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89%
I
11%
0
In general A.B = B.A
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25%
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75%
F
In matrices Multiplication is commutative
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65%
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A.I = I.A = A
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91%
T
9%
F
In general, just because AX = BX, we cannot conclude that A = B
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36%
F
The nxn matrix with 1’s on the diagonal and zeros elsewhere is the nxn ….
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17%
zero matrix
83%
identity matrix
the identity matrix can be either a square matrix or not a square matrix
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76%
F
A^3 = A.A.A
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94%
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6%
F
AX = I, so A is invertible
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85%
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15%
F