Texas Instruments TI-89 Titanium Short User Manual page 215

min()
MATH/List menu
expression1
min(
list1, list2
min(
matrix1, matrix2
min(
Returns the minimum of the two arguments. If
the arguments are two lists or matrices, returns a
list or matrix containing the minimum value of
each pair of corresponding elements.
) ⇒
list
min(
Returns the minimum element of
matrix1
min( )
Returns a row vector containing the minimum
element of each column in
Note: See also
mod()
MATH/Number menu
expression1
mod(
list1 list2
mod( ,
matrix1
mod( ,
Returns the first argument modulo the second
argument as defined by the identities:
mod(x,0)
mod(x,y)
When the second argument is non-zero, the result
is periodic in that argument. The result is either
zero or has the same sign as the second
argument.
If the arguments are two lists or two matrices,
returns a list or matrix containing the modulo of
each pair of corresponding elements.
Note: See also
MoveVar
CATALOG
var
MoveVar
Moves variable
newFolder
mRow()
MATH/Matrix/Row ops menu
expression
mRow(
Returns a copy of
row
index
mRowAdd()
MATH/Matrix/Row ops menu
expression
mRowAdd(
⇒
matrix
Returns a copy of
row
index2
expression
Appendix A: Functions and Instructions
) ⇒
expression2 expression
,
) ⇒
list
) ⇒
matrix
expression
⇒
matrix
matrix1
and
fMin() max()
) ⇒
expression2 expression
,
) ⇒
list
) ⇒
matrix2 matrix
x
xì y floor(x/y)
.
remain()
oldFolder newFolder
, ,
from
var oldFolder
does not exist,
MoveVar
) ⇒
matrix1 index
, ,
with each element in
matrix1
of multiplied by
matrix1
matrix1 index1
, ,
with each element in
matrix1
of replaced with:
matrix1
× row + row
index1
min(2.3,1.4) ¸
min({1,2},{ë 4,3}) ¸
min({0,1,ë 7,1.3,.5}) ¸
.
list
min([1,ë 3,7;ë 4,0,.3]) ¸
.
.
mod(7,0) ¸
mod(7,3) ¸
mod(ë 7,3) ¸
mod(7,ë 3) ¸
mod(ë 7,ë 3) ¸
mod({12,ë 14,16},{9,7,ë 5}) ¸
{1,2,3,4}! L1 ¸
MoveVar L1,Main,Games ¸ Done
to . If
newFolder
creates it.
matrix mRow(ë 1/3,[1,2;3,4],2) ¸
.
expression
index2
mRowAdd(ë 3,[1,2;3,4],1,2) ¸
, )
mRowAdd(n,[a,b;c,d],1,2) ¸
index2
1.4
{ë 4 2}
ë 7
[ë 4 ë 3 .3]
7
1
2
ë 2
ë 1
{3 0 ë 4}
{1 2 3 4}
1 2
[ ]
ë 1 ë 4/3
1 2
[ ]
L2
0
a b
[ ]
aø n+c bø n+d
209