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Networking I

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What is the actual number of bytes and kilobytes the Voyager can send per second? ... How many kilobytes of data can the Voyager processors handle? ... – PowerPoint PPT presentation

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Title: Networking I


1
Networking I
  • 1.2.1-1.2.4

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  • This is a core TI.
  • Students should understand the units of bits and
    bytes, the abbreviations, and the representation
    of binary 1s and 0s in voltage terms. For optical
    systems, bits can be signaled by light pulses,
    bright/dim, or on/off. For wireless systems,
    radio waves with changing amplitude, frequency,
    or phase can signal bits. Most often it is the
    phase that signals the bits. Have students do
    some simple conversions. Start anticipating the
    common misconceptions about bits, bytes, and bits
    per second.
  • Practice problems
  • The Voyager spacecraft, launched in 1977, can
    send data back at the rate of 44800 bits per
    second and can store up to 500 million bits of
    data on the on-board digital tape.
  • What is the actual number of bytes and kilobytes
    the Voyager can send per second?
  • 44800 bits 8 5600 bytes per second
  • 44800 bits 1024 43.75 kilobytes per second
  • How many megabytes of data can be stored on the
    digital tape?
  • 500,000,000 bits 1,048,576 476.84 megabytes
  • Each Voyager spacecraft also contains six
    processors, which can handle 540864 bits of data
    capacity.
  • How many kilobytes of data can the Voyager
    processors handle?
  • 540864 bits 1024 528.1875 kilobytes (0.5
    megabyte)
  • A school district network area storage system can
    store 40 terabytes of student and teacher files.
  • How many bytes of data is the system capable of
    storing?
  • 40 x 1,099,511,627,778 43,980,465,111,120 bytes
    (or 351,843,720,888,960 bits 40,960 gigabytes)

4
  • The total number of combinations of the eight
    switches being turned on and off is 256. The
    value range of a byte is from 0 to 255.

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BASE 10
  • 777(7x1027x1017x100)

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  • Base 10 uses the ten symbols 0, 1, 2, 3, 4, 5, 6,
    7, 8, and 9. These symbols, can be combined to
    represent all possible numeric values.
  • The decimal number system is based on powers of
    10. Each column position of a value, from right
    to left, is multiplied by the base number 10
    raised to a power, which is the exponent. The
    power that 10 is raised to depends on its
    position to the left of the decimal point. When a
    decimal number is read from right to left, the
    first or rightmost position represents 100, which
    equals 1. The second position represents 101,
    which equals 10. The third position represents
    102, which equals 100. The seventh position to
    the left represents 106, which equals 1,000,000.
    This is true no matter how many columns the
    number has.

8
  • Here is an example
  • 2134 (2x103) (1x102) (3x101) (4x100)

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  • Practice problem
  • Write the following Base 10 numbers using the 10x
    notation for each place value
  • 1. 873 (8x102) (7x101) (3x100)
  • 2. 3,746 (3x103) (7x102) (4x101) (6x100)
  • 3. 4,056 (4x103) (0x102) (5x101) (6x100)
  • 4. 65,802 (6x104) (5x103) (8x102) (0x101)
    (2x100)
  • 5. 9,869,124 (9x106) (8x105) (6x104)
    (9x103) (1x102) (2x101) (4x100)

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  • This page will discuss the number system that
    computers use to recognize and process data,
    which is binary, or Base 2.
  • The binary system uses only two symbols, which
    are 0 and 1. The position of each digit from
    right to left in a binary number represents the
    base number 2 raised to a power or exponent.
    These place values are, from right to left, 20,
    21, 22, 23, 24, 25, 26, and 27, or 1, 2, 4, 8,
    16, 32, 64, and 128 respectively.
  • Here is an example
  • 101102 (1 x 24 16) (0 x 23 0) (1 x 22
    4) (1 x 21 2) (0 x 20 0) 22 (16 0 4
    2 0)
  • This example shows that the binary number 10110
    is equal to the decimal number 22.

13
  • Practice problem
  • Write the following Base 2 numbers using the 2x
    notation for each place value
  • 1. 10011011 (1x27) (0x26) (0x25) (1x24)
    (1x23) (0x22) (1x21) (1x20)
  • 2. 11011100 (1x27) (1x26) (0x25) (1x24)
    (1x23) (1x22) (0x21) (0x20)
  • 3. 01011110 (0x27) (1x26) (0x25) (1x24)
    (1x23) (1x22) (1x21) (0x20)
  • 4. 01010111 (0x27) (1x26) (0x25) (1x24)
    (0x23) (1x22) (1x21) (1x20)
  • 5. 11101110 (1x27) (1x26) (1x25) (0x24)
    (1x23) (1x22) (1x21) (0x20)

14
1001
  • 2320 9
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