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The adjoint of the matrix $A=\begin{bmatrix}a & b \\c & d \end{bmatrix}$ is
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Mathematics
Matrices and Determinants
The matrix $A=\begin{bmatrix}5 & 3 \\1 & 1 \end{bmatrix}$ is
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Matrices and Determinants
If A is non-singular, and B is an $n\times n$ matrix, such that $B=O_{n\times n}$ then AB=
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Mathematics
Matrices and Determinants
If $A=\begin{bmatrix}a & b \\c & d \end{bmatrix}$ then A is non-singular if
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Mathematics
Matrices and Determinants
A matrix whose determinant is not zero is said to be
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Matrices and Determinants
A matrix whose determinant is zero is said to be
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Matrices and Determinants
If $A=\begin{bmatrix}a_{11}&a_{12}\\a_{21} & a_{22}\\\end{bmatrix}$ then |A|=
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Matrices and Determinants
The transpose of a square matrix is a
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If A is a row vector, then its transpose is a
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Mathematics
Matrices and Determinants
In general, for matrix multiplication, which property is not possible?
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Matrices and Determinants
Given A and B are matrices of order 3, then $(A+B)^{t}$=
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Matrices and Determinants
Given A and B are matrices, then $(AB)^{t}$=
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Matrices and Determinants
If A is any matrix, and r is a scalar, then $(rA)^{t}$=
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Matrices and Determinants
If A, B and C are three matrices of same order, and (A+B)D=AD+BD, what is this property called
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Matrices and Determinants
If $\begin{bmatrix}1&2&3\\9 & 1&11\\\end{bmatrix}$ then $(A^{t})^{t}$=
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Matrices and Determinants
If $A=\begin{bmatrix}7&49\\14 & 56\\42 & 35 \end{bmatrix}$ then 2A/7=
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Matrices and Determinants
If $A=\begin{bmatrix}-4\\9 \end{bmatrix}$ and $B=\begin{bmatrix}\frac{4}{16} \end{bmatrix}$ then 4A+1/4B=
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Mathematics
Matrices and Determinants
If A and B are two matrices having the same order, then for any scalars h and k, h(kA)=
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Matrices and Determinants
If A and B are two matrices of the same order, then A+B-B+A, what is the property called
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Matrices and Determinants
If A and B are two matrices of order 2*3 and 3*1, respectively then A+B=
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Matrices and Determinants
Given matrix A of order m*n, then A+(-A)=
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Matrices and Determinants
If A and B are two matrices of order B*B then AB=A iff
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Matrices and Determinants
If A is a matrix of order 3*3 and I is an identity matrix of order 3*3 then AI=
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Matrices and Determinants
Two matrices A and B are said to be comfortable for multiplication AB if the number of columns of A is equal to the numbers of
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Which pair of matrices are comfortable for multiplication?
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Matrices and Determinants
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