Access 2-D and 3-D Arrays
Let's have a look at an example of a 2-D array with axis numbering:
Let's have a look at an example of indexing (both positive and negative) in 2-D arrays:
Let's examine the syntax of slicing: array[start_row: end_row: step_row, start_column: end_column: step_column]
, where:
- start_row is the index from which row slicing begins;
- end_row is the index where row slicing stops (note that this index is not included);
- step_row is the parameter that specifies the intervals between row indices;
- start_column is the index from which column slicing starts;
- end_column is the index where column slicing ends (note that this index is not included);
- step_column is the parameter that determines the intervals between column indices.
Now, let's refer to the following image:
Let's have a look at an example of a 3-D array with axis numbering:
Swipe to start coding
Consider the following array: [[6, 5, 7, 8], [65, 2, 7, 9]]
.
- Retrieve the fourth element from the first part of the array
[6, 5, 7, 8]
, and the first element from the second part of the array[65, 2, 7, 9]
. - Multiply the obtained elements together.
- Display the product of the obtained elements.
Lösning
Tack för dina kommentarer!
single
Fråga AI
Fråga AI
Fråga vad du vill eller prova någon av de föreslagna frågorna för att starta vårt samtal
Awesome!
Completion rate improved to 4.76Awesome!
Completion rate improved to 4.76
Access 2-D and 3-D Arrays
Let's have a look at an example of a 2-D array with axis numbering:
Let's have a look at an example of indexing (both positive and negative) in 2-D arrays:
Let's examine the syntax of slicing: array[start_row: end_row: step_row, start_column: end_column: step_column]
, where:
- start_row is the index from which row slicing begins;
- end_row is the index where row slicing stops (note that this index is not included);
- step_row is the parameter that specifies the intervals between row indices;
- start_column is the index from which column slicing starts;
- end_column is the index where column slicing ends (note that this index is not included);
- step_column is the parameter that determines the intervals between column indices.
Now, let's refer to the following image:
Let's have a look at an example of a 3-D array with axis numbering:
Swipe to start coding
Consider the following array: [[6, 5, 7, 8], [65, 2, 7, 9]]
.
- Retrieve the fourth element from the first part of the array
[6, 5, 7, 8]
, and the first element from the second part of the array[65, 2, 7, 9]
. - Multiply the obtained elements together.
- Display the product of the obtained elements.
Lösning
Tack för dina kommentarer!
single
Awesome!
Completion rate improved to 4.76
Access 2-D and 3-D Arrays
Svep för att visa menyn
Let's have a look at an example of a 2-D array with axis numbering:
Let's have a look at an example of indexing (both positive and negative) in 2-D arrays:
Let's examine the syntax of slicing: array[start_row: end_row: step_row, start_column: end_column: step_column]
, where:
- start_row is the index from which row slicing begins;
- end_row is the index where row slicing stops (note that this index is not included);
- step_row is the parameter that specifies the intervals between row indices;
- start_column is the index from which column slicing starts;
- end_column is the index where column slicing ends (note that this index is not included);
- step_column is the parameter that determines the intervals between column indices.
Now, let's refer to the following image:
Let's have a look at an example of a 3-D array with axis numbering:
Swipe to start coding
Consider the following array: [[6, 5, 7, 8], [65, 2, 7, 9]]
.
- Retrieve the fourth element from the first part of the array
[6, 5, 7, 8]
, and the first element from the second part of the array[65, 2, 7, 9]
. - Multiply the obtained elements together.
- Display the product of the obtained elements.
Lösning
Tack för dina kommentarer!