Difference between revisions of "Manuals/calci/MATRIXDIVIDE"

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(Created page with "<div style="font-size:30px">'''MATRIXDIVIDE (a,b,ConsiderUnits)'''</div><br/> *<math> a </math> and <math> b</math> are any two matrices. ==Description== *This function shows...")
 
 
(2 intermediate revisions by the same user not shown)
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a_{m1}/b_{m1} & a_{m2}/b_{m2}& \cdots & a_{mn}/b_{mn}
 
a_{m1}/b_{m1} & a_{m2}/b_{m2}& \cdots & a_{mn}/b_{mn}
 
\end{bmatrix}</math>
 
\end{bmatrix}</math>
 +
 +
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==Examples==
 +
1. MATRIXDIVIDE([[6,16],[10,-12]],[[3,4],[5,4]])
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{| class="wikitable"
 +
|-
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| 2 || 4 
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|-
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| 2 || -3
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|}
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2. MATRIXDIVIDE([[32,14,15],[16,-32,76]],[[3,2,5],[-4,6,5]])
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{| class="wikitable"
 +
|-
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| 10.666666666666666 || 7 || 3 
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|-
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| -4 || -5.333333333333333 || 15.2
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|}
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 +
 +
==Related Videos==
 +
 +
{{#ev:youtube|v=oTJ7R2ziR28|280|center|Matrix Division}}
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 +
==See Also==
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*[[Manuals/calci/MATRIXMULTIPLY| MATRIXMULTIPLY]]
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*[[Manuals/calci/MATRIXOPERATORS| MATRIXOPERATORS]]
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*[[Manuals/calci/MATRIXADD| MATRIXADD ]]
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 +
==References==
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*[http://www.wikihow.com/Divide-Matrices Matrix Division]
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 +
*[[Z_API_Functions | List of Main Z Functions]]
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*[[ Z3 |  Z3 home ]]

Latest revision as of 14:50, 12 April 2019

MATRIXDIVIDE (a,b,ConsiderUnits)


  • and are any two matrices.

Description

  • This function shows the division value of the given two matrices for each corresponding entries.
  • In , and are two matrices.
  • Matrix division is the basic operation of dividing two matrices with the corresponding entries.
  • Two matrices must have an equal number of rows and columns.
  • Normally we could not do the matrix division directly.
  • Instead of that we can multiply by an inverse.
  • This function is taking corresponding entries and doing the division for each element.
  • Division of matrices A and B is denoted by


Examples

1. MATRIXDIVIDE([[6,16],[10,-12]],[[3,4],[5,4]])

2 4
2 -3

2. MATRIXDIVIDE([[32,14,15],[16,-32,76]],[[3,2,5],[-4,6,5]])

10.666666666666666 7 3
-4 -5.333333333333333 15.2


Related Videos

Matrix Division

See Also

References