Final answer:
The space complexity of a SinglyLinkedList is O(n) because the total memory used is proportional to the number of elements it contains; each node uses a certain amount of space. The answer to the question is true.
Step-by-step explanation:
The statement that the Space Analysis of SinglyLinkedList memory is O(n) is true. A SinglyLinkedList consists of nodes where each node contains some data and a reference (or pointer) to the next node in the list. The memory consumption of a SinglyLinkedList is linearly proportional to the number of elements (or nodes) it contains. This is because each node occupies a certain amount of memory, and if there are n nodes, the total amount of memory required is the sum of the memory used by all the nodes. Hence, the space complexity is O(n), indicating that the space required grows linearly with the number of elements in the list.
The assertion that the Space Analysis of SinglyLinkedList memory is O(n) holds true. SinglyLinkedList, comprised of nodes with data and references to the subsequent nodes, exhibits linear space complexity. As each node necessitates a specific memory allocation, the overall memory consumption scales linearly with the number of elements or nodes in the list. With n nodes, the total space required is directly proportional to n, aligning with a space complexity of O(n). This illustrates that as the size of the SinglyLinkedList grows, the corresponding memory requirement increases linearly, forming a fundamental understanding of its space complexity in terms of Big O notation.