A basic question of matrix indexing can't get a proper output
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Given matrix A, assign the second column of A to a variable v. Afterwards change each element of the last row of A to 0.
my code:
A = [1:5; 6:10; 11:15; 16:20];
v= A(1:4,2);
A(5, :) = zeros(1, 5);
20 个评论
Walter Roberson
2023-1-11
Assigning to A(5,:) would be appropriate only for the cases where A happens to already have exactly 5 rows. The example A matrix has 4 rows, not 5. Assigning to A(5,:) for it would create a new row of zeros, whereas the requirements is that the last (existing) row of A is set to 0.
采纳的回答
Adam Danz
2019-5-20
编辑:Adam Danz
2020-5-16
Here are some improvements to your code so that it works no matter what size A is.
A = [1:5; 6:10; 11:15; 16:20];
v= A(:,2);
A(end+1, :) = zeros(1, size(A,2));
Note that your instructions are to "change" the last row of A. That's not what your code is doing. You're adding a row of zeros. If you want to change the last row instead of adding another row,
A(end, :) = zeros(1, size(A,2));
Summary
Add a row of 0s to the end of matrix A
A(end+1,:) = 0;
Replace the last row of matrix A with 0s.
A(end,:) = 0;
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更多回答(7 个)
amjad khan
2020-4-3
编辑:DGM
2023-3-4
A = [1:5; 6:10; 11:15; 16:20];
v=A(:,2) % assigning variable v to the second column of matrix "A"
A(4,:)=0 % changing all the elements of row 4 to zeros
1 个评论
Adam Danz
2020-4-3
This is essentially the same answer as mine except that you're replacing the 4th row with 0s whether or not the 4th row is the last row. This is why I suggest using A(end,:) = 0 so that it will work for all sizes of A.
Badal Bhardwaj
2020-5-12
编辑:DGM
2023-3-4
Answer is
A(4,1)=0
A(4,2)=0
A(4,3)=0
A(4,4)=0
A(4,5)=0
7 个评论
Adam Danz
2020-5-12
This isn't a correct answer to the question. The question asks how to change values of the last row of a matrix to zero, not the 4th row.
Walter Roberson
2020-5-12
See the image 4th row is zero
The question does not ask to make the 4th row zero: the question asks to make the last row zero.
Do not use parenthesis at end of matrix
? Where did Adam use parenthesis at the end of matrix?
Ashim Bhat
2020-5-20
for assigning v
v = A(:,2);
for geeting zero values of last row of A
A(4,:) = 0
2 个评论
Adam Danz
2020-5-20
Example 1 of this method failing:
A = [1 2 3;
1 2 3;
1 2 3;
1 2 3;
1 2 3;
1 2 3];
A(4,:) = 0;
% Result
A =
1 2 3
1 2 3
1 2 3
0 0 0 % <--- wrong row
1 2 3
1 2 3
Example 2 of this method failing
A = [1 2 3;
1 2 3];
A(4,:) = 0;
% Result
A =
1 2 3
1 2 3
0 0 0
0 0 0 % <--- Now matrix A has 4 rows
Minal Kulkarni
2021-6-30
A=[1:5; 6:10; 11:15; 16:20];
v=[ A(1,2); A(2,2); A(3,2); A(4,2)]
A=[1:5; 6:10; 11:15; 0,0,0,0,0]
Muniba
2023-9-3
A = [1:5; 6:10; 11:15; 16:20];
v=A(1:end,2)
A(end:4,1:end)=0
2 个评论
DGM
2023-9-3
编辑:DGM
2023-9-3
This is arguably not the correct way, or at least not a robust way. Simpler and more robust answers have already been given.
It's unnecessary to do this. I think it just adds clutter that can make larger expressions less readable, but I suppose other opinions can exist.
%v=A(1:end,2) % is the same as
v=A(:,2) % just using :
The question asks to set the last row to zero. Your answer sets the fourth row to zero. There are four rows, so it's the same, right? Well, this only works if there are exactly four rows. If there are more than four rows, your method will fail silently, assigning nothing to zero. If there are fewer than four rows, it will set the last row (whichever that is) to zero, and add extra rows to the array such that it has four rows. If A had 3 rows, it will wind up with two rows of zeros.
%A(end:4,1:end)=0 % selects row 4, but only if there are exactly 4 rows!
A(end,:)=0 % select the _last row_!
There was no reason to add this extra complication and all its problems. The generalized solution is simpler to write and simpler to read.
Haris
2024-2-19
Variable A must be of size [4 5]. It is currently of size [5 5]. Check where the variable is assigned a value.
2 个评论
Dyuman Joshi
2024-2-19
@Haris, how exactly is your comment, which you have mistakenly posted as an answer, relate to this thread?
DGM
2024-2-20
编辑:DGM
2024-2-20
Nobody has given a clear description of the assignment, and almost all of the answers to this thread are either redundant, wrong, or both. As far as anyone here knows, there is no requirement that A is any particular size. In fact, it seems like a terrible idea to teach students to presume that inputs are a particular mystery size and then write code that relies on that presumption.
Of course, being a terrible idea makes it plausible that someone actually wrote an assignment like that, so if you are in a position to give a better description of the assignment, then by all means, go ahead.
Just because someone set the grader up so that it accepts bad code that panders to an overly simplistic test doesn't mean anybody should call the bad code "correct".
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