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| Matrix Calculations | ||
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uRaising a Matrix to a Power |
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Example | To raise the following matrix to the third power : | |||||
| Matrix A = |
| 1 | 2 |
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| 3 | 4 |
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K2(MAT)1(Mat)av(A)
Mdw
uDetermining the Absolute Value, Integer Part, Fraction Part, andMaximum Integer of a Matrix | ||||||
Example | To determine the absolute value of the following matrix : | |||||
| Matrix A = |
| 1 |
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| 4 |
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K6(g)4(NUM)1(Abs)
K2(MAT)1(Mat)av(A)w
#Determinants and inverse matrices are subject to error due to dropped digits.
#Matrix operations are performed individually on each cell, so calculations may require considerable time to complete.
#The calculation precision of displayed results for matrix calculations is ± 1 at the
least significant digit.
#If a matrix calculation result is too large to fit into Matrix Answer Memory, an error occurs.
#You can use the following operation to transfer Matrix Answer Memory contents to another matrix (or when Matrix Answer Memory contains a determinant to a variable).
MatAns → Mat α
In the above, α is any variable name A through Z. The above does not affect the contents of Matrix Answer Memory.
#For matrix power calculations, calculation is possible up to a power of 32766.
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