
An attempt to store an element to a row or column beyond the size of the matrix results in resizing the matrix
to allow the storage. Any intermediate cells will be lled with zeroes.
Matrix references
M1(1,2) returns the value in the rst row and second column of matrix M1. M1(1) returns the rst row of
M1 as a vector. In Home view,
M1(-1) returns the rst column of M1 as a vector. In CAS view, this command
cannot be used with negative arguments.
M1({1,2}) returns the rst two rows of M1. M1({1,1},{2,2}}) extracts a sub-matrix from the
element in the
rst row and column to the element in the second row and column. If M1 is a vector, then
M1({1,3}) extracts a sub-vector of the rst three elements.
Sending a matrix
You can send matrices between calculators just as you can send apps, programs, lists, and notes. See
“Sharing data” for instructions.
Matrix arithmetic
You can use the arithmetic functions (+, –, ×, ÷, and powers) with matrix arguments. Division left-multiplies
by the inverse of the divisor. You can enter the matrices themselves or enter the names of stored matrix
variables. The matrices can be real or complex.
For the next examples, store [[1,2],[3,4]] in M1 and [[5,6],[7,8]] in M2.
1. Select the rst matrix:
(Matrix)
2. Enter the matrix elements:
1 2 3 4
524 Chapter 26 Matrices
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