Computer Hardware and System Software - Lecture 2
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Questions and Answers

How many digits are needed to represent the number 10 in binary?

  • 2 digits (correct)
  • 4 digits
  • 3 digits
  • 1 digit
  • Which base requires the least number of digits to represent the decimal number 8?

  • Base 3
  • Base 8 (correct)
  • Base 4
  • Base 2
  • If a number is represented in base 10 as 37, how many digits are needed in base 8?

  • 2 digits
  • 3 digits (correct)
  • 4 digits
  • 1 digit
  • What is the base 10 equivalent of the binary number 111?

    <p>7</p> Signup and view all the answers

    Which of the following bases uses the fewest digits to represent the decimal number 15?

    <p>Base 16</p> Signup and view all the answers

    In base 4, what is the representation of the decimal number 5?

    <p>21</p> Signup and view all the answers

    Which of the following is true regarding the number of digits needed for different bases?

    <p>Higher bases require fewer digits for the same number.</p> Signup and view all the answers

    How many digits are used to represent the decimal number 9 in base 3?

    <p>3 digits</p> Signup and view all the answers

    What is the value of the binary number 1101 0110 in base 10?

    <p>214</p> Signup and view all the answers

    How many different values can be represented with a 16-bit binary number?

    <p>65,536</p> Signup and view all the answers

    If a system uses base 8 with 3 digits, what is the range of numbers it can represent?

    <p>512</p> Signup and view all the answers

    In estimating the magnitude of the binary number 1101 0110, which digit contributes the least value?

    <p>0 in the 16's place</p> Signup and view all the answers

    What is the highest value that can be represented with a single digit in base 16?

    <p>F</p> Signup and view all the answers

    Which base allows for the representation of 256 different values with 8 digits?

    <p>Base 8</p> Signup and view all the answers

    How does the range of possible numbers change as the base increases?

    <p>The range increases exponentially with the number of digits.</p> Signup and view all the answers

    What is the purpose of estimating magnitude in binary numbers?

    <p>To evaluate efficiency of storage.</p> Signup and view all the answers

    Which of the following bases requires the highest number of unique symbols for representation?

    <p>Base 16</p> Signup and view all the answers

    For base 10, with 3 digits, how many unique numbers can be represented?

    <p>1,000</p> Signup and view all the answers

    What is the base 2 representation of the decimal number 42?

    <p>101010</p> Signup and view all the answers

    Which base 16 number corresponds to the decimal number 5,735?

    <p>1667</p> Signup and view all the answers

    What is the base 10 equivalent of the octal number 72638?

    <p>3763</p> Signup and view all the answers

    In converting the decimal number 8,039 to base 16, what is the most significant digit?

    <p>7</p> Signup and view all the answers

    What is the binary equivalent of the hexadecimal value '1F67'?

    <p>0001 1111 0110 0111</p> Signup and view all the answers

    When converting the decimal number 5 to binary, which of the following is the correct step?

    <ol start="2"> <li>5 (1)</li> </ol> Signup and view all the answers

    Which of the following correctly represents the process to convert decimal 5,735 to base 16?

    <p>53735 / 4096 = 1, remainder 1639</p> Signup and view all the answers

    What is the least significant bit of the binary equivalent of decimal 42?

    <p>1</p> Signup and view all the answers

    If converting the number 42 from base 10 to base 2, what is the second to last digit in binary?

    <p>00</p> Signup and view all the answers

    How do you convert the hexadecimal value 'F' to binary?

    <p>1110</p> Signup and view all the answers

    Study Notes

    Computer Hardware and System Software - Lecture 2

    • Computer Systems Overview: A foundational topic discussing the overall structure of computer systems.

    Why Study Computer Architecture?

    • User: Understanding system capabilities and limitations is crucial for making informed decisions and improving communication with IT professionals.

    • Systems Analyst: Surveys are conducted to determine feasibility and define user requirements for specifying computer systems.

    • Programmer: Designing efficient application software tailored to specific processing needs is essential.

    • System Administrator/Manager: Installing, configuring, maintaining, and upgrading computer systems, maximizing availability, optimizing performance, and ensuring system security are key responsibilities.

    • Web Designer: Optimizing customer access to web services, system administration of web servers, and designing efficient web pages are vital.

    Input-Process-Output Model (IPO)

    • Input: Keyboard, mouse, scanner are used to input data into the computer system.

    • Processing: The CPU (Central Processing Unit) executes computer programs to manipulate data.

    • Output: Monitor, printer, fax machine display or print output results.

    • Storage: Hard drive, optical media, diskettes, magnetic tapes are employed for persistent data storage.

    Architecture Components

    • Hardware: Processes data through executing instructions (commands), providing input and output.

    • Software: Instructions executed by the system.

    • Data: Fundamental facts and observations, represented as data.

    • Communications (networks): Sharing data and processing information between different systems are crucial to networking.

    Hardware Component

    • Input/Output devices: Used for entering and displaying data to the computer.

    • Storage Devices: Providing persistent storage for data.

    • CPU:

      • ALU: arithmetic/logic unit (performs arithmetic and Boolean logical calculations).
      • CU: control unit (controls instruction processing and data movement within CPU).
      • Interface unit: Controls the movement of instructions and data between the CPU and other hardware components.
      • Bus: A collection of wires that carry signals and power between components.
    • Memory: Stores data and instructions used by the CPU for temporary storage during calculations.

    Typical Personal Computer System

    • Diagram of typical computer components and their connections. Key components include CPU, memory, monitor, keyboard, mouse, hard drive, printer, and communication interfaces.

    CPU: Central Processing Unit

    • ALU: Performs arithmetic and Boolean logical calculations.

    • CU: Controls the processing of instructions and the movement of data within the CPU.

    • Interface unit: Moves instructions and data between the CPU and other hardware components via the Bus (a bundle of wires).

    Memory

    • Also called primary storage or RAM (random access memory).

    • Composed of bits of data, each storing either 0 or 1 (8 bits = 1 byte).

    • Stores instructions and data for computer programs (stored program concept).

    Software Component

    • Applications: Used for specific tasks.

    • Operating System: Manages the computer's resources, including the:

      • API: Application Programming Interface (software programs for application use).
      • File management system: Organizes data storage.
      • I/O drivers: Control communication between the kernel and devices.
      • Kernel: The core of the operating system, responsible for memory management, scheduling resources, and security.
      • Program communication: Facilitating interactions with the hardware and software.
      • Network module: Manages network communication.

    Communications Component

    • Hardware:

      • Communication channels: Physical connections between systems (e.g., wire cable, phone lines, fiber optic cable, or infrared light).
      • Interface hardware: Handles communication between the computer and the communication channel (e.g., modem or network interface card (NIC)).
    • Software:

      • Network protocols: (e.g. HTTP, TCP/IP) Establish communication standards between systems.

    Protocols

    • Common rules governing communication between computers, I/O devices, and software.
      • HTTP: Facilitates requests and responses between web servers and web browsers.
      • TCP/IP: Facilitates communication between computers on the internet and local area networks.

    Standards

    • Data formats and protocols to ensure universal compatibility.
    • Examples: Computer languages (Java, SQL, C, JavaScript), display standards(Postscript, MPEG-2, JPEG, GIF), character set standards (ASCII, Unicode, EBCDIC), video standards (VGA, XGA, RGB).

    Computer Systems

    • All computers consist of at least a CPU, memory, I/O devices, and long-term storage.

    Early History

    • Key figures and inventions that contributed to the development of computing (Pascal, Jacquard, Babbage, Ada Lovelace, Boole.)

    Modern Computer Development

    • Key milestones in computing history, including the inventions of the Mark I, ABC, ENIAC, the transistor, and the UNIVAC, and the proposed Von Neumann Architecture.

    Early Computers

    • Images or descriptions of early computer systems (Babbage's Analytical Engine, ENIAC).

    Why Binary?

    • Early computers used decimal systems, but binary simplified computer design. John von Neumann proposed binary data processing. Binary maps easily to on/off states of electrical components.

    Counting and Arithmetic

    • Decimal (base 10), binary (base 2), octal (base 8), and hexadecimal (base 16) number systems (and their origins).

    Keeping Track of the Bits

    • Bits typically grouped into bytes (8 bits) and words (typically 4 bytes). The number of bits determines the range of numbers that a system can represent.

    Numbers: Physical Representation

    • Different number systems represent the same quantity of items in different ways.

    Number System

    • Modern number systems use positional notation (place value). The given examples include decimal (base 10), binary (base 2), octal (base 8), and hexadecimal (base 16).

    Positional Notation

    • Detailed examples of converting number systems from one base to another.

    Estimating Magnitude

    • How the number of binary digits or bits relates to the possible range of numbers that can be represented.

    Range of Possible Numbers

    • The relationship between the base, the number of digits, and the possible range of numbers.

    Decimal Range for Bit Widths

    • Table showing the relationship between the number of bits and the decimal range of numbers representable.

    Base or Radix

    • The number of symbols used to represent a number in a particular number system. Different bases use different numbers of symbols (e.g. decimal uses 0-9, binary uses 0-1). The base is related to the number of digits and range.

    Number of Symbols vs. Number of Digits

    • Comparisons between the number of symbols in a system and required digits for a particular number. Examples of converting between different bases.

    Counting in Base 2

    • Binary numbers and their corresponding decimal equivalents.

    Base 10 Addition Table

    • Table showing addition of decimal numbers.

    Base 8 Addition Table

    • Table showing addition of octal numbers.

    Base 10 Multiplication Table

    • Table showing multiplication of decimal numbers.

    Base 8 Multiplication Table

    • Table showing multiplication of octal numbers.

    Addition

    • Examples of addition in different number systems (decimal, octal).

    Binary Arithmetic

    • Different arithmetic operations (addition, multiplication, shift, division) in binary using boolean logic.

    Binary Arithmetic: Boolean Logic

    • Examples demonstrating boolean logic operations.

    Binary Multiplication

    • Examples using boolean logic and bit shifting to perform binary multiplication.

    Converting from Base 10

    • Methods for converting numbers from base 10 to binary and hexadecimal.

    From Base 10 to Base 2

    • Method for converting numbers from base 10 to base 2.

    From Base 10 to Base 16

    • Method for converting numbers from base 10 to base 16.

    From Base 8 to Base 10

    • Method for converting numbers from base 8 to base 10.

    From Base 16 to Base 2

    • The "nibble" approach to converting from base 16 to base 2.

    Next Week

    • Data Formats (Types) and Fractions will be covered in the upcoming lecture.

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    Quiz Team

    Description

    This quiz delves into the essential topics of computer systems and architecture, including user roles and responsibilities across various IT disciplines. Understanding the Input-Process-Output model and the significance of computer capabilities is emphasized for all tech professionals. Explore how these concepts apply in practice to enhance your knowledge of system software.

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