Texas Instruments TINSPIRE Reference Guide - Page 24

completeSquare, Catalog &gt, constructMat, CopyVar, is automatically incremented

Page 24 highlights

completeSquare( ) completeSquare(ExprOrEqn, Var) ⇒ expression or equation completeSquare(ExprOrEqn, Var^Power) ⇒ expression or equation completeSquare(ExprOrEqn, Var1, Var2 expression or equation completeSquare(ExprOrEqn, {Var1, Var2 expression or equation Converts a quadratic polynomial expression of the form a·x2+b·x+c into the form a·(x-h)2+k - or Converts a quadratic equation of the form a·x2+b·x+c=d into the form a·(x-h)2=k The first argument must be a quadratic expression or equation in standard form with respect to the second argument. The Second argument must be a single univariate term or a single univariate term raised to a rational power, for example x, y2, or z(1/3). The third and fourth syntax attempt to complete the square with respect to variables Var1, Var2 [,... ]). conj( ) conj(Value1) ⇒ value conj(List1) ⇒ list conj(Matrix1) ⇒ matrix Returns the complex conjugate of the argument. constructMat() constructMat(Expr,Var1,Var2,numRows,numCols) ⇒ matrix Returns a matrix based on the arguments. Expr is an expression in variables Var1 and Var2. Elements in the resulting matrix are formed by evaluating Expr for each incremented value of Var1 and Var2. Var1 is automatically incremented from 1 through numRows. Within each row, Var2 is incremented from 1 through numCols. CopyVar CopyVar Var1, Var2 CopyVar Var1., Var2. CopyVar Var1, Var2 copies the value of variable Var1 to variable Var2, creating Var2 if necessary. Variable Var1 must have a value. If Var1 is the name of an existing user-defined function, copies the definition of that function to function Var2. Function Var1 must be defined. Var1 must meet the variable-naming requirements or must be an indirection expression that simplifies to a variable name meeting the requirements. 18 TI-Nspire™ Reference Guide Catalog > Catalog > Catalog > Catalog >

  • 1
  • 2
  • 3
  • 4
  • 5
  • 6
  • 7
  • 8
  • 9
  • 10
  • 11
  • 12
  • 13
  • 14
  • 15
  • 16
  • 17
  • 18
  • 19
  • 20
  • 21
  • 22
  • 23
  • 24
  • 25
  • 26
  • 27
  • 28
  • 29
  • 30
  • 31
  • 32
  • 33
  • 34
  • 35
  • 36
  • 37
  • 38
  • 39
  • 40
  • 41
  • 42
  • 43
  • 44
  • 45
  • 46
  • 47
  • 48
  • 49
  • 50
  • 51
  • 52
  • 53
  • 54
  • 55
  • 56
  • 57
  • 58
  • 59
  • 60
  • 61
  • 62
  • 63
  • 64
  • 65
  • 66
  • 67
  • 68
  • 69
  • 70
  • 71
  • 72
  • 73
  • 74
  • 75
  • 76
  • 77
  • 78
  • 79
  • 80
  • 81
  • 82
  • 83
  • 84
  • 85
  • 86
  • 87
  • 88
  • 89
  • 90
  • 91
  • 92
  • 93
  • 94
  • 95
  • 96
  • 97
  • 98
  • 99
  • 100
  • 101
  • 102
  • 103
  • 104
  • 105
  • 106
  • 107
  • 108
  • 109
  • 110
  • 111
  • 112
  • 113
  • 114
  • 115
  • 116
  • 117
  • 118
  • 119
  • 120
  • 121
  • 122
  • 123
  • 124
  • 125
  • 126
  • 127
  • 128
  • 129
  • 130
  • 131
  • 132
  • 133
  • 134
  • 135
  • 136
  • 137
  • 138
  • 139
  • 140
  • 141
  • 142
  • 143
  • 144
  • 145
  • 146
  • 147
  • 148
  • 149
  • 150
  • 151
  • 152
  • 153
  • 154
  • 155
  • 156
  • 157
  • 158
  • 159
  • 160
  • 161
  • 162
  • 163
  • 164

18
TI-Nspire™ Reference Guide
completeSquare()
Catalog >
completeSquare(
ExprOrEqn
,
Var
)
expression or equation
completeSquare(
ExprOrEqn
,
Var^Power
)
expression or
equation
completeSquare(
ExprOrEqn
,
Var1, Var2 [,...]
)
expression or
equation
completeSquare(
ExprOrEqn
,
{
Var1, Var2 [,...]
}
)
expression
or equation
Converts a quadratic polynomial expression of the form a·x
2
+b·x+c
into the form
a·(x-h)
2
+k
- or -
Converts a quadratic equation of the form a·x
2
+b·x+c=d into the
form a·(x-h)
2
=k
The first argument must be a quadratic expression or equation in
standard form with respect to the second argument.
The Second argument must be a single univariate term or a single
univariate term raised to a rational power, for example x, y
2
, or z
(1/3)
.
The third and fourth syntax attempt to complete the square with
respect to variables
Var1
,
Var2
[,… ]).
conj()
Catalog >
conj(
Value1
)
value
conj(
List1
)
list
conj(
Matrix1
)
matrix
Returns the complex conjugate of the argument.
constructMat()
Catalog >
constructMat(
Expr
,
Var1
,
Var2
,
numRows
,
numCols
)
matrix
Returns a matrix based on the arguments.
Expr
is an expression in variables
Var1
and
Var2
. Elements in the
resulting matrix are formed by evaluating
Expr
for each incremented
value of
Var1
and
Var2
.
Var1
is automatically incremented from
1
through
numRows
. Within
each row,
Var2
is incremented from
1
through
numCols.
CopyVar
Catalog >
CopyVar
Var1
,
Var2
CopyVar
Var1
.
,
Var2
.
CopyVar
Var1
,
Var2
copies the value of variable
Var1
to variable
Var2
, creating
Var2
if necessary. Variable
Var1
must have a value.
If
Var1
is the name of an existing user-defined function, copies the
definition of that function to function
Var2
. Function
Var1
must be
defined.
Var1
must meet the variable-naming requirements or must be an
indirection expression that simplifies to a variable name meeting the
requirements.