Which of the following number systems uses two numbers to represent data in computer ?
Binary
Computers process and store data using electrical signals. These signals are typically in one of two states: on or off. To represent information using these two states, computers rely on a specific type of number system.
The question asks which number system uses two numbers (or digits) to represent data in a computer. Let's look at the options provided:
The fundamental reason computers use the binary number system is its simplicity and direct correspondence to the physical components. Transistors, which are the basic building blocks of computer processors and memory, act like tiny switches that can be either on or off. These two states can be easily represented by the two digits of the binary system: 1 for on and 0 for off. This makes designing, building, and operating computer hardware much more reliable and efficient.
All data inside a computer, whether it's text, numbers, images, or sound, is ultimately represented in the binary format as sequences of 0s and 1s. For example, in the decimal system (base 10) we use every day, the number 5 is represented as \(5_{10}\). In the binary system (base 2), the number 5 is represented as \(101_2\). The number 10 is \(1010_2\).
Therefore, the number system that uses two numbers (0 and 1) to represent data in a computer is the Binary system.
| Term | Description | Is it a Computer Number System? |
|---|---|---|
| Bicentennial | Related to 200 years | No |
| Biometric | Biological measurements for ID | No |
| Binary | Uses two digits (0 and 1) | Yes |
| Byte | Unit of digital data (typically 8 bits) | No (It's a unit, not a system) |
While Binary is the primary system for internal computer operations, other number systems are often used by programmers and computer scientists as a shorthand representation of binary data because they are easier for humans to read than long strings of 0s and 1s. These include:
However, when discussing the system that computers use *internally* with just two numbers to represent data, the answer is always Binary.
Convert decimal number 26.85 into binary equivalent.
Given below are two statements
Statement I: The base of the binary number system is 2.
Statement II: Binary addition is just like decimal addition except that the rules are much simpler.
In light of the above statements, choose the correct answer from the options given below
A-F system is used in which of the following number systems?
How many unique combinations of 0's and 1's can be made with a 5-binary-digit code?
Which of the following is the binary equivalent of the decimal number 35 ?