Page 11-48
•
A list with the eigenvectors corresponding to each eigenvalue of matrix
A
(stack level 2)
•
A vector with the eigenvectors of matrix
A
(stack level 4)
For example, try this exercise in RPN mode:
[[4,1,-2],[1,2,-1],[-2,-1,0]] JORD N
The output is the following:
4: ‘X^3+-6*x^2+2*X+8’
3: ‘X^3+-6*x^2+2*X+8’
2: { }
1: { }
The same exercise, in ALG mode, looks as in the following screen shots:
Function MAD
This function, although not available in the EIGEN menu, also provides
information related to the eigenvalues of a matrix. Function MAD is available
through the MATRICES OPERATIONS sub-menu (
„Ø
) and is intended to
produce the adjoint matrix of a matrix.
In RPN mode, function MAD generates a number of properties of a square
matrix, namely:
•
the determinant (stack level 4)
•
the formal inverse (stack level 3),
•
in stack level 2, the matrix coefficients of the polynomial p(
x
) defined
by (
x
⋅
I
-
A
)
⋅
p(
x
)=m(
x
)
⋅
I
,
•
the characteristic polynomial of the matrix (stack level 1)
Summary of Contents for 50G
Page 1: ...HP g graphing calculator user s guide H Edition 1 HP part number F2229AA 90006 ...
Page 130: ...Page 2 70 The CMDS CoMmanDS menu activated within the Equation Writer i e O L CMDS ...
Page 206: ...Page 5 29 LIN LNCOLLECT POWEREXPAND SIMPLIFY ...
Page 257: ...Page 7 20 ...
Page 383: ...Page 11 56 Function KER Function MKISOM ...
Page 715: ...Page 21 68 Whereas using RPL there is no problem when loading this program in algebraic mode ...
Page 858: ...Page L 5 ...