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Transpose Matrix Calculator
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The transpose of a matrix is another matrix where the rows are changed with columns and vice versa. If the given Matrix is
A = $\begin{bmatrix}A_{11} &A_{12}  &A_{13} \\ A_{21} &A_{22}  &A_{23} \\ A_{31} &A_{32}  &A_{33} \end{bmatrix}$
The transpose of the matrix is
AT= $\begin{bmatrix}A_{11} &A_{21}  &A_{31} \\ A_{12} &A_{22}  &A_{32} \\ A_{13} &A_{23}  &A_{33} \end{bmatrix}$ 
Transpose Matrix Calculator is easy online tool that gives transpose of any given matrix of order 3 $\times$ 3. You just have to enter the values of the matrix in space provided and get its transpose instantly.
 

Steps for Transpose Matrix Calculator

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Step 1 :  

Read the problem and note down the matrix given



Step 2 :  

Interchange the rows with columns and columns with rows and take down that matrix as answer.



Problems on Transpose Matrix Calculator

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  1. Find the transpose of the matrix

    A = $\begin{bmatrix}
    3 &-2  &0 \\
    1 &4  &-1 \\
    0 &0  &1
    \end{bmatrix}$


    Step 1 :  

    Given matrix is


    A = $\begin{bmatrix}
    3 &-2  &0 \\
    1 &4  &-1 \\
    0 &0  &1
    \end{bmatrix}$



    Step 2 :  

    Interchange the 1st row with 1st column to get 3 1 0


    2nd row with 2nd column to get -2 4 0


    and third row with third column to get 0 -1 1



    Answer  :  

    Hence the transpose of the matrix is

    AT = $\begin{bmatrix}
    3 & 1  &0 \\
    -2 &4  &0 \\
    0 &-1  &1
    \end{bmatrix}$



  2. Find the transpose of the matrix

    A = $\begin{bmatrix}
    1 &0  &0 \\
    0 &1  &0 \\
    0 &0  &1
    \end{bmatrix}$


    Step 1 :  

    Given matrix is


    A = $\begin{bmatrix}
    1 &0  &0 \\
    0 &1  &0 \\
    0 &0  &1
    \end{bmatrix}$



    Step 2 :  

    Interchange the 1st row with 1st column to get 1 0 0


    2nd row with 2nd column to get 0 1 0


    and third row with third column to get 0 0 1



    Answer  :  

    The transpose of matrix is

    AT = $\begin{bmatrix}
    1 &0  &0 \\
    0 &1  &0 \\
    0 &0  &1
    \end{bmatrix}$



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