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Questions and Answers
What is the basic unit of data representation in computers?
What does a bit stand for?
How many possible states can a bit convey?
What is represented by the existence of current in a computer bit?
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Which unit of data representation is based on the binary number system?
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What is the total amount of data combinations that can be represented using a single byte?
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Which unit is used to express a computer memory of 524288 bytes?
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What does the term 'word' refer to in the context of computers?
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In which number system are the symbols 0-9 used for representation?
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Why is a computer with a larger word length considered more powerful and faster?
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Study Notes
Data Representation in Computers
- The basic unit of data representation in computers is a bit.
- A bit stands for Binary Digit.
- A bit can convey 2 possible states (0 or 1).
Binary Number System
- The binary number system is the basis for the bit unit of data representation.
- In the binary number system, the existence of current in a computer bit represents a 1, and the absence of current represents a 0.
Bytes
- A single byte can represent a total of 2^8 (256) possible data combinations.
- A byte is a unit of data representation that consists of 8 bits.
Memory Units
- The unit used to express a computer memory of 524288 bytes is Kilobyte (KB).
- 1 Kilobyte (KB) is equal to 1024 bytes.
Word in Computer Context
- In the context of computers, the term 'word' refers to a unit of data that a computer processor can process in a single operation.
- The size of a word varies depending on the computer architecture.
Number Systems
- The symbols 0-9 are used for representation in the decimal number system.
Word Length and Computer Performance
- A computer with a larger word length is considered more powerful and faster because it can process more data at a time.
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Description
Test your knowledge of data representation in computers, focusing on the use of binary numbers and electronic signals. Understand how computers interpret and process data through the use of electrical flow and binary digits.
