Why do computers use zeros and ones?

  1. because combinations of zeros and ones can represent any numbers and characters.

  2. because digital devices have two stable states and it is natural to use one state for 0 and the other for 1.

  3. because binary numbers are simplest

  4. because binary numbers are the bases upon which all other number systems are built.


Correct Option: B

AI Explanation

To answer this question, you need to understand the concept of binary representation and how computers process information.

Option A) because combinations of zeros and ones can represent any numbers and characters. This option is incorrect. While it is true that combinations of zeros and ones can represent numbers and characters, this is not the primary reason why computers use binary representation.

Option B) because digital devices have two stable states and it is natural to use one state for 0 and the other for 1. This option is correct. Digital devices, such as transistors, have two stable states: on and off. It is natural to use one state to represent 0 and the other state to represent 1. By using binary representation, computers can easily represent and process information using these two states.

Option C) because binary numbers are simplest. This option is not entirely accurate. While binary numbers are simpler in terms of representation, their simplicity is not the main reason why computers use zeros and ones. The primary reason is the two stable states of digital devices.

Option D) because binary numbers are the bases upon which all other number systems are built. This option is not entirely accurate. While it is true that binary numbers are the foundation of all other number systems, this is not the primary reason why computers use zeros and ones. The main reason is the two stable states of digital devices.

The correct answer is B) because digital devices have two stable states, and it is natural to use one state for 0 and the other for 1. This binary representation allows computers to process information efficiently using the on/off states of digital devices.

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