Difficulty: Easy
Correct Answer: Correct
Explanation:
Introduction / Context:
 Digital electronics and computer systems represent information using discrete levels. The binary number system (base 2) maps naturally onto this two-level hardware, with logic 0 and logic 1 corresponding to defined voltage ranges. This question checks your understanding of why binary is considered the foundational number system for all digital computers.
Given Data / Assumptions:
Concept / Approach:
 Because hardware devices like MOSFETs implement two-state logic reliably, data is encoded as sequences of bits. Arithmetic units perform operations on binary operands; instruction sets encode opcodes and addresses in binary; storage elements hold binary states. Even when designers use hexadecimal or octal for compact notation, these are just grouped representations of the underlying binary bits (4-bit nibbles for hex, 3-bit groups for octal).
Step-by-Step Solution:
Verification / Alternative check:
 Review any ISA encoding (for example, an instruction format diagram): fields are defined as bit positions. Memory dumps and bus analyzers display binary or its grouped forms (hex), confirming the binary foundation.
Why Other Options Are Wrong:
 “Incorrect” contradicts the core design of digital logic. “Applies only to analog computers” is irrelevant; analog computers are not digital. Restricting binary to microcontrollers or memory ignores that CPUs and logic also operate on bits.
Common Pitfalls:
 Confusing human-readable bases (decimal/hex) with machine representation; assuming that because code is written in text, the machine stores characters directly without binary encoding.
Final Answer:
 Correct
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