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Texas Instruments TI-86 User Manual

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186

Chapter 13: Matrices

13MATRX.DOC TI-86, Chap 13, US English Bob Fedorisko Revised: 02/13/01 2:32 PM Printed: 02/13/01 3:03 PM Page 186 of 10

13MATRX.DOC TI-86, Chap 13, US English Bob Fedorisko Revised: 02/13/01 2:32 PM Printed: 02/13/01 3:03 PM Page 186 of 10

matrixA¹matrixB

or

matrixB¹matrixA

Multiplies matrixA and matrixB; returns a square matrix of the
products

matrix¹number

or

number¹matrix

Returns a matrix that is the product of a real or complex number
times each element in a real or complex matrix

matrix¹vector

Returns a vector that is the product of each vector element times each
matrix

element; the matrix column dimension and vector dimension

must be equal

Mmatrix

(negation) Changes the sign of each element in matrix

squareMatrix

M

1

Returns the inverse of squareMatrix (not the inverse of each element)

matrix

2

Squares a square matrix

squareMatrix

^

power

Raises a squareMatrix to the designated power

e^

squareMatrix

Returns the square matrix exponential of a real squareMatrix

sin

squareMatrix

Returns the square matrix sine of a real squareMatrix

cos

squareMatrix

Returns the square matrix cosine of a real squareMatrix

matrixA

==

matrixB

Returns

1

if every corresponding element comparison is true; returns

0

if any is false

matrixA

ƒmatrixB

Returns

1

if at least one corresponding element comparison is false

round(

matrix

[

,

#ofDecimals

]

)

Rounds each matrix element to 12 digits or to specified #of Decimals

iPart

matrix

Returns the integer part of each element of a real or complex matrix

fPart

matrix

Returns the fractional part of each element of a real or complex
matrix

int

matrix

Returns the greatest integer of each element of a real or complex
matrix

To multiply two matrices, the
column dimension of

matrixA

must equal the row

dimension of

matrixB

.

To enter

M

1

, press

-

ƒ

. Do

not use

2

@

a

1.

e^

, sin, and cos do not return

the exponential, sine, or
cosine of each matrix
element.

To make relational
comparisons,

matrixA

and

matrixB

must have equal

dimensions.

==

and

ƒ

are on the TEST

menu.

round

, iPart, fPart, and int

are on the MATH NUM menu.