46307301801
,
3741425362
and 0
to generate the
matrices:T
,
meaning that we put the operator after the matrix that we want to transpose.
Thus the tanspose of [A] is written as [A]T.
Figure 01 ![]() |
To find the transpose of [A] we
will need to donstruct the command
[A]T. To do this we open the
matrix menu as shown in Figure 01.
Then, because the desired matrix is already highlighted we can press
![]() |
Figure 02 ![]() |
Figure 02 shows that we have the name of the desired matrix on the home window. |
Figure 03 ![]() |
We return to the matrix menu, use ![]() ![]() ![]() |
Figure 04 ![]() |
Now that the command is correctly formed, as in Figure 04,
we press ![]() |
Figure 05 ![]() |
The result, or at least the first four and a bit of the fifth column, is shown in Figure 05. |
Figure 06 ![]() |
We can use the ![]() |
Figure 07 ![]() |
Recall that [B] is a 5 x 3
matrix so we expect that
[B]T will be a
3 x 5 matrix. Figure 07 shows the
command needed to find the transpose of [B].
|
Figure 08 ![]() |
Figure 08 shows the result of that transpose, although again we can only see part of the answer. |
Figure 09 ![]() |
The rest of the resulting matrix is shown in Figure 09. |
Figure 10 ![]() |
For Figure 10 we form and execute the command to find the transpose of [C]. |
Figure 11 ![]() |
For Figure 11 we form and execute the command to find the transpose of [D]. |
Figure 12 ![]() |
For Figure 12 we simply add the command to find [E] transpose. . |
Figure 13 ![]() |
Figure 13 shows the result, again a value that showl be compared to the value of the original matrix [E]. |
Figure 14 ![]() |
Finally, in Figure 14, we see a demostration of the fairly obvious fact that the transpose of the transpose of a matrix is just the original matrix. |