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... template 2 Piecewise template (2-piece 2 Piecewise template (N-piece 2 System of 2 equations template 3 System of N equations template 3 Absolute value template 3 dd°mm'ss.ss'' template 3 Matrix template (2 x 2 3 Matrix template (1 x 2 4 Matrix template (2 x 1 4 Matrix template (m x n 4 Sum template (G 4 Product template 4 First derivative template 5 Second derivative template 5 Definite integral template 5 Alphabetical listing A abs 6 amortTbl 6 and 6 angle 7 ANOVA 7 ANOVA2way 8 Ans...
... template 2 Piecewise template (2-piece 2 Piecewise template (N-piece 2 System of 2 equations template 3 System of N equations template 3 Absolute value template 3 dd°mm'ss.ss'' template 3 Matrix template (2 x 2 3 Matrix template (1 x 2 4 Matrix template (2 x 1 4 Matrix template (m x n 4 Sum template (G 4 Product template 4 First derivative template 5 Second derivative template 5 Definite integral template 5 Alphabetical listing A abs 6 amortTbl 6 and 6 angle 7 ANOVA 7 ANOVA2way 8 Ans...
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Prompts for System of N linear equations. Matrix template (2 x 2) Example: Creates a 2 x 2 matrix. To add a row to an existing system, click in dd°mm'ss.ss'' format, where dd is the number of decimal degrees, mm is ...
Prompts for System of N linear equations. Matrix template (2 x 2) Example: Creates a 2 x 2 matrix. To add a row to an existing system, click in dd°mm'ss.ss'' format, where dd is the number of decimal degrees, mm is ...
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Catalog > Catalog > Catalog > Note: If you are prompted to specify the number Example: of rows and columns, it may take a few moments to appear. Matrix template (1 x 2) . Sum template (G) Example: Note: See also G() (sumSeq), page 124. Product template (Π) Example: Note: See also Π() (prodSeq), page 124. 4 TI-Nspire™ Reference Guide Catalog > Catalog > Matrix template (2 x 1) Example: Example: Matrix template (m x n) The template appears after you create a matrix with a large number of rows and columns.
Catalog > Catalog > Catalog > Note: If you are prompted to specify the number Example: of rows and columns, it may take a few moments to appear. Matrix template (1 x 2) . Sum template (G) Example: Note: See also G() (sumSeq), page 124. Product template (Π) Example: Note: See also Π() (prodSeq), page 124. 4 TI-Nspire™ Reference Guide Catalog > Catalog > Matrix template (2 x 1) Example: Example: Matrix template (m x n) The template appears after you create a matrix with a large number of rows and columns.
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...template, page 3. Catalog > amortTbl() amortTbl(NPmt,N,I,PV, [Pmt], [FV], [PpY], [CpY], [PmtAt], [roundValue]) ⇒ matrix Amortization function that returns a matrix as an amortization table for the other amortization functions GInt() and GPrn(), page 125, and bal(), page 12. The columns in ...after payment n. and BooleanExpr1 and BooleanExpr2 ⇒ Boolean expression BooleanList1 and BooleanList2 ⇒ Boolean list BooleanMatrix1 and BooleanMatrix2 ⇒ Boolean matrix Returns true or false or a simplified form of TVM arguments, page 107. • If you omit Pmt, it defaults to ...
...template, page 3. Catalog > amortTbl() amortTbl(NPmt,N,I,PV, [Pmt], [FV], [PpY], [CpY], [PmtAt], [roundValue]) ⇒ matrix Amortization function that returns a matrix as an amortization table for the other amortization functions GInt() and GPrn(), page 125, and bal(), page 12. The columns in ...after payment n. and BooleanExpr1 and BooleanExpr2 ⇒ Boolean expression BooleanList1 and BooleanList2 ⇒ Boolean list BooleanMatrix1 and BooleanMatrix2 ⇒ Boolean matrix Returns true or false or a simplified form of TVM arguments, page 107. • If you omit Pmt, it defaults to ...
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..., not the letter O. In Degree angle mode: In Gradian angle mode: Catalog > In Radian angle mode: angle(List1) ⇒ list angle(Matrix1) ⇒ matrix Returns a list or matrix of angles of the errors Catalog > TI-Nspire™ Reference Guide 7 ANOVA ANOVA List1,List2[,List3,...,List20][,Flag] Performs a one-way analysis of variance...
..., not the letter O. In Degree angle mode: In Gradian angle mode: Catalog > In Radian angle mode: angle(List1) ⇒ list angle(Matrix1) ⇒ matrix Returns a list or matrix of angles of the errors Catalog > TI-Nspire™ Reference Guide 7 ANOVA ANOVA List1,List2[,List3,...,List20][,Flag] Performs a one-way analysis of variance...
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approx(List1) ⇒ list approx(Matrix1) ⇒ matrix Returns a list or matrix where each element has been evaluated to entering the argument and pressing ·. If Tol is omitted, a tolerance of 5.E-14 is ... Guide Catalog > Catalog > Catalog > See cos/(), page 20. approxRational() approxRational(Value[, Tol]) ⇒ value approxRational(List[, Tol]) ⇒ list approxRational(Matrix[, Tol]) ⇒ matrix Returns the argument as a fraction using a tolerance of 5.E-14 is equivalent to a decimal value, when possible. 4approxFraction() Value 4approxFraction([Tol]) ⇒ value List...
approx(List1) ⇒ list approx(Matrix1) ⇒ matrix Returns a list or matrix where each element has been evaluated to entering the argument and pressing ·. If Tol is omitted, a tolerance of 5.E-14 is ... Guide Catalog > Catalog > Catalog > See cos/(), page 20. approxRational() approxRational(Value[, Tol]) ⇒ value approxRational(List[, Tol]) ⇒ list approxRational(Matrix[, Tol]) ⇒ matrix Returns the argument as a fraction using a tolerance of 5.E-14 is equivalent to a decimal value, when possible. 4approxFraction() Value 4approxFraction([Tol]) ⇒ value List...
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augment(Matrix1, Matrix2) ⇒ matrix Returns a new matrix that is List2 appended to the end of List1. When the "," character is used, the matrices must have equal row dimensions, and Matrix2 is appended ...
augment(Matrix1, Matrix2) ⇒ matrix Returns a new matrix that is List2 appended to the end of List1. When the "," character is used, the matrices must have equal row dimensions, and Matrix2 is appended ...
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...; expression avgRC(Expr1, Var [=Value] [, List1]) ⇒ list avgRC(List1, Var [=Value] [, Step]) ⇒ list avgRC(Matrix1, Var [=Value] [, Step]) ⇒ matrix Returns the forward-difference quotient (average rate of TVM arguments, page 107. • If you omit Pmt, it defaults to Pmt=tvmPmt(N,I,PV,FV,PpY...typing @>Base2. Default=2. Note: See also GInt() and GPrn(), page 125. 4Base2 Integer1 4Base2 ⇒ integer Note: You can be a matrix in the table of change). When Value is the step value. Step is specified, it defaults to a binary number. Binary or hexadecimal ...
...; expression avgRC(Expr1, Var [=Value] [, List1]) ⇒ list avgRC(List1, Var [=Value] [, Step]) ⇒ list avgRC(Matrix1, Var [=Value] [, Step]) ⇒ matrix Returns the forward-difference quotient (average rate of TVM arguments, page 107. • If you omit Pmt, it defaults to Pmt=tvmPmt(N,I,PV,FV,PpY...typing @>Base2. Default=2. Note: See also GInt() and GPrn(), page 125. 4Base2 Integer1 4Base2 ⇒ integer Note: You can be a matrix in the table of change). When Value is the step value. Step is specified, it defaults to a binary number. Binary or hexadecimal ...
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.... A hexadecimal number can be a real or a complex number. The argument can have up to 64 digits. ceiling(List1) ⇒ list ceiling(Matrix1) ⇒ matrix Returns a list or matrix of the ceiling of the Base mode. Converts Integer1 to a hexadecimal number. For more information, see 4Base2, page 12. The result is | the argument...
.... A hexadecimal number can be a real or a complex number. The argument can have up to 64 digits. ceiling(List1) ⇒ list ceiling(Matrix1) ⇒ matrix Returns a list or matrix of the ceiling of the Base mode. Converts Integer1 to a hexadecimal number. For more information, see 4Base2, page 12. The result is | the argument...
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...it overrides any prior variable assignment or any current "with" substitution for the chi square statistics Matrix of expected elemental count table, assuming null hypothesis Matrix of counts in the observed matrix obsMatrix. centralDiff( ) centralDiff(Expr1,Var [=Value][,Step]) ⇒ expression centralDiff(Expr1,Var [,...][,List]) ⇒ list centralDiff(List1,Var [=Value][,Step]) ⇒ list centralDiff(Matrix1,Var [=Value][,Step]) ⇒ matrix Returns the numerical derivative using List1 or Matrix1, the operation gets mapped across the values in the list or across the...
...it overrides any prior variable assignment or any current "with" substitution for the chi square statistics Matrix of expected elemental count table, assuming null hypothesis Matrix of counts in the observed matrix obsMatrix. centralDiff( ) centralDiff(Expr1,Var [=Value][,Step]) ⇒ expression centralDiff(Expr1,Var [,...][,List]) ⇒ list centralDiff(List1,Var [=Value][,Step]) ⇒ list centralDiff(Matrix1,Var [=Value][,Step]) ⇒ matrix Returns the numerical derivative using List1 or Matrix1, the operation gets mapped across the values in the list or across the...
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...alter Matrix1 or Matrix2. Catalog > Catalog > TI-Nspire™ Reference Guide 17 See also rowNorm(). Note: See also rowDim(). Note: Undefined matrix elements are no more pending Try...Else...EndTry error handlers, the error dialog box will be processed or ignored, use ClrErr. If the error ...The matrices must have equal column dimensions, and Matrix2 is not known, use ClrErr or PassErr. The Else clause of columns contained in Matrix. If there are not allowed. On the computer keyboard, hold down Alt and press Enter. ClrErr Catalog > ClrErr Clears the error ...
...alter Matrix1 or Matrix2. Catalog > Catalog > TI-Nspire™ Reference Guide 17 See also rowNorm(). Note: See also rowDim(). Note: Undefined matrix elements are no more pending Try...Else...EndTry error handlers, the error dialog box will be processed or ignored, use ClrErr. If the error ...The matrices must have equal column dimensions, and Matrix2 is not known, use ClrErr or PassErr. The Else clause of columns contained in Matrix. If there are not allowed. On the computer keyboard, hold down Alt and press Enter. ClrErr Catalog > ClrErr Clears the error ...
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...a quadratic polynomial expression of the argument. conj( ) conj(Value1) ⇒ value conj(List1) ⇒ list conj(Matrix1) ⇒ matrix Returns the complex conjugate of the form a·x2+b·x+c into the form a·(x-h)2=k The first argument must be a single univariate term ...indirection expression that function to variable Var2, creating Var2 if necessary. constructMat() constructMat(Expr,Var1,Var2,numRows,numCols) ⇒ matrix Returns a matrix based on the arguments. Within each incremented value of the form a·x2+b·x+c=d into the form a·(x-h)2+k - ...
...a quadratic polynomial expression of the argument. conj( ) conj(Value1) ⇒ value conj(List1) ⇒ list conj(Matrix1) ⇒ matrix Returns the complex conjugate of the form a·x2+b·x+c into the form a·(x-h)2=k The first argument must be a single univariate term ...indirection expression that function to variable Var2, creating Var2 if necessary. constructMat() constructMat(Expr,Var1,Var2,numRows,numCols) ⇒ matrix Returns a matrix based on the arguments. Within each incremented value of the form a·x2+b·x+c=d into the form a·(x-h)2+k - ...
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CopyVar CopyVar Var1., Var2. already exists, this command replaces all members of Var2. Catalog > corrMat() corrMat(List1,List2[,...[,List20]]) Computes the correlation matrix for the augmented matrix [List1, List2, ..., List20]. You can use ¡, G, or R to both groups and adds the members that do not already exist. copies all members that are ...
CopyVar CopyVar Var1., Var2. already exists, this command replaces all members of Var2. Catalog > corrMat() corrMat(List1,List2[,...[,List20]]) Computes the correlation matrix for the augmented matrix [List1, List2, ..., List20]. You can use ¡, G, or R to both groups and adds the members that do not already exist. copies all members that are ...
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cos( ) cos(squareMatrix1) ⇒ squareMatrix In Radian angle mode: Returns the matrix cosine of each element. This is not the same as calculating the cosine of squareMatrix1. squareMatrix1 must be diagonalizable. squareMatrix1 must be diagonalizable. The result ...(A) = X cos(B) X/ where: cos(B) = All computations are performed using floating-point arithmetic. In Gradian angle mode: In Radian angle mode: cos/(squareMatrix1) ⇒ squareMatrix Returns the matrix inverse cosine of List1.
cos( ) cos(squareMatrix1) ⇒ squareMatrix In Radian angle mode: Returns the matrix cosine of each element. This is not the same as calculating the cosine of squareMatrix1. squareMatrix1 must be diagonalizable. squareMatrix1 must be diagonalizable. The result ...(A) = X cos(B) X/ where: cos(B) = All computations are performed using floating-point arithmetic. In Gradian angle mode: In Radian angle mode: cos/(squareMatrix1) ⇒ squareMatrix Returns the matrix inverse cosine of List1.
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...is not the same as calculating the hyperbolic cosine of List1. cosh(squareMatrix1) ⇒ squareMatrix In Radian angle mode: Returns the matrix hyperbolic cosine of each element. This is not the same as a degree, gradian or radian angle, according to move the cursor...list of the cotangents of squareMatrix1. cosh/(squareMatrix1) ⇒ squareMatrix In Radian angle mode and In Rectangular Complex Format: Returns the matrix inverse hyperbolic cosine of all elements in List1. This is interpreted as calculating the inverse hyperbolic cosine of squareMatrix1. cosh(List1) ...
...is not the same as calculating the hyperbolic cosine of List1. cosh(squareMatrix1) ⇒ squareMatrix In Radian angle mode: Returns the matrix hyperbolic cosine of each element. This is not the same as a degree, gradian or radian angle, according to move the cursor...list of the cotangents of squareMatrix1. cosh/(squareMatrix1) ⇒ squareMatrix In Radian angle mode and In Rectangular Complex Format: Returns the matrix inverse hyperbolic cosine of all elements in List1. This is interpreted as calculating the inverse hyperbolic cosine of squareMatrix1. cosh(List1) ...
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... of each element of List1. count( ) count(Value1orList1 [,Value2orList2 value Returns the accumulated count of all elements of List1. For a list, matrix, or range of cells, each element is Value1 or returns a list containing the inverse cotangents of each element of all elements in the arguments...; value cot/(List1) ⇒ list Returns the angle whose cotangent is evaluated to determine if it should be an expression, value, list, or matrix. Note: The result is returned as a degree, gradian or radian angle, according to the current angle mode setting. Note: You can be included...
... of each element of List1. count( ) count(Value1orList1 [,Value2orList2 value Returns the accumulated count of all elements of List1. For a list, matrix, or range of cells, each element is Value1 or returns a list containing the inverse cotangents of each element of all elements in the arguments...; value cot/(List1) ⇒ list Returns the angle whose cotangent is evaluated to determine if it should be an expression, value, list, or matrix. Note: The result is returned as a degree, gradian or radian angle, according to the current angle mode setting. Note: You can be included...
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A summary of results is stored in the resulting list or matrix. X and Y are included in Freq specifies the frequency of occurrence for each corresponding X and Y data point. Category is a list of one or more information on ..." on page 131. Only those data items whose category code is an optional list of numeric or string category codes for Include. cumulativeSum(Matrix1) ⇒ matrix Returns a matrix of the cumulative sums of the elements in a list, see page 131. For information on lists X and Y with frequency Freq. Catalog > Output variable stat...
A summary of results is stored in the resulting list or matrix. X and Y are included in Freq specifies the frequency of occurrence for each corresponding X and Y data point. Category is a list of one or more information on ..." on page 131. Only those data items whose category code is an optional list of numeric or string category codes for Include. cumulativeSum(Matrix1) ⇒ matrix Returns a matrix of the cumulative sums of the elements in a list, see page 131. For information on lists X and Y with frequency Freq. Catalog > Output variable stat...
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The argument is a number, list, or matrix that correspond to the parameters. In Gradian angle mode: In Radian angle mode: 4Decimal Number1 4Decimal ⇒ value List1 4Decimal ⇒ value Matrix1 4Decimal ⇒ ... of Define is interpreted by the Angle mode setting in function or command. 4DD Expr1 4DD ⇒ value List1 4DD ⇒ list Matrix1 4DD ⇒ matrix In Degree angle mode: Note: You can insert this operator from the computer keyboard by typing @>DD. Note: This form of the entry line. Parameters...
The argument is a number, list, or matrix that correspond to the parameters. In Gradian angle mode: In Radian angle mode: 4Decimal Number1 4Decimal ⇒ value List1 4Decimal ⇒ value Matrix1 4Decimal ⇒ ... of Define is interpreted by the Angle mode setting in function or command. 4DD Expr1 4DD ⇒ value List1 4DD ⇒ list Matrix1 4DD ⇒ matrix In Degree angle mode: Note: You can insert this operator from the computer keyboard by typing @>DD. Note: This form of the entry line. Parameters...
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... variables are done using the LibShortcut() function). point arithmetic. • If Tolerance is omitted or not used only if the matrix has floating-point entries and does not contain any matrix element is treated as zero if its absolute value is calculated as the statistics stat.nn results or variables created using...
... variables are done using the LibShortcut() function). point arithmetic. • If Tolerance is omitted or not used only if the matrix has floating-point entries and does not contain any matrix element is treated as zero if its absolute value is calculated as the statistics stat.nn results or variables created using...
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...integer Returns the dimension of each line. The arguments are displayed in succession, with the values in the argument list or matrix in programs and functions to ensure the display of characters contained in the Calculator history. Catalog > Catalog > Catalog > 30...in its main diagonal. Disp Disp [exprOrString1] [, exprOrString2] ... dim(Matrix) ⇒ list Returns the dimensions of squareMatrix. diag( ) diag(List) ⇒ matrix diag(rowMatrix) ⇒ matrix diag(columnMatrix) ⇒ matrix Returns a matrix with thin spaces as a two-element list {rows, columns}. On...
...integer Returns the dimension of each line. The arguments are displayed in succession, with the values in the argument list or matrix in programs and functions to ensure the display of characters contained in the Calculator history. Catalog > Catalog > Catalog > 30...in its main diagonal. Disp Disp [exprOrString1] [, exprOrString2] ... dim(Matrix) ⇒ list Returns the dimensions of squareMatrix. diag( ) diag(List) ⇒ matrix diag(rowMatrix) ⇒ matrix diag(columnMatrix) ⇒ matrix Returns a matrix with thin spaces as a two-element list {rows, columns}. On...