To determine the correct sequence of the memory hierarchy from fastest to slowest, we need to understand the relative speeds of different memory types in a computer system.
Step 1: Understand the Memory Hierarchy
The memory hierarchy is designed to balance speed and cost, with faster memory being smaller and more expensive, and slower memory being larger and cheaper.
The typical order from fastest to slowest is: Registers, Cache, RAM (Random Access Memory), and Disk.
Step 2: Analyze Option A - Registers $>$ Cache $>$ RAM $>$ Disk
- Registers are the fastest memory, located inside the CPU for immediate data access.
- Cache is faster than RAM, serving as a buffer between the CPU and main memory.
- RAM is slower than Cache but faster than Disk, used for primary storage.
- Disk (e.g., HDD or SSD) is the slowest, used for long-term storage.
This sequence matches the standard memory hierarchy from fastest to slowest.
Thus, option A is correct.
Step 3: Analyze Option B - Disk $>$ RAM $>$ Cache $>$ Registers
This reverses the hierarchy, placing the slowest memory (Disk) first and the fastest (Registers) last.
This is incorrect as it contradicts the known speed order.
Thus, option B is incorrect.
Step 4: Analyze Option C - RAM $>$ Registers $>$ Disk $>$ Cache
This sequence is incorrect because Registers are faster than RAM, and Cache is faster than Disk.
The order does not align with the memory hierarchy.
Thus, option C is incorrect.
Step 5: Analyze Option D - Registers $>$ Disk $>$ RAM $>$ Cache
This sequence places Disk before RAM and Cache, which is wrong since Disk is slower than both RAM and Cache.
Thus, option D is incorrect.
Step 6: Conclusion
The correct order, based on speed from fastest to slowest, is Registers $>$ Cache $>$ RAM $>$ Disk, making option A the answer.
The maximum value of \(x\) such that the edge between the nodes B and C is included in every minimum spanning tree of the given graph is __________ (answer in integer).
The value printed by the given C program is __________ (Answer in integer).
typedef struct list {
int data;
struct list next;
} LIST;
Suppose a program has created two linked lists, L1 and L2, whose contents are given in the figure below (code for creating L1 and L2 is not provided here). L1 contains 9 nodes, and L2 contains 7 nodes.
Consider the following C program segment that modifies the list L1. The number of nodes that will be there in L1 after the execution of the code segment is:What is 'X' in the following table?