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MAC Address Your Computers Drivers License By Christy Kushner

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Presentation on theme: "MAC Address Your Computers Drivers License By Christy Kushner"— Presentation transcript:

1 MAC Address Your Computers Drivers License By Christy Kushner
Hand out the worksheet of questions so the students can follow along. MAC Address Your Computers Drivers License By Christy Kushner

2 Media Access Control AKA Hardware Address of Physical Address
Whiteboard: Ask the students why they have a SSN. Write their responses on the board. Circle the reasons that apply to a MAC address

3 2 Parts to a MAC Address 38-D5-47 -A4-00-B8 38-D5-47 A4-00-B8
ID Number of the manufacture A4-00-B8 Serial Number of the adapter The first 3 bytes are the manufacture ID. The second 3 bytes are the serial number. This is similar to the SSN up until 2007 when the first 3 digits of the SSN represented where you were born or filed for SSN.

4 Who is the Manufacturer?
MAC Address Manufacturer 9C-8E E CC:46:D6:7A:86:7B 00-0C-6E-14-DC-B3 28:5A:EB:DE:68:61 Hewlett Packard Cisco Systems ASUSTek COMPUTER INC. Apple Inc. Conduct a search using google or other search engine to find the manufacturer of the IP address.

5 Serial Number The serial number is assigned by the manufacture.
Each company may have a different system for assigning serial numbers.

6 Format of the MAC Address
Written with dash (-) or colon (:) 7E-B0-C2-C6-DE-C3 74:81:14:40:83:17 Note: Sometimes to save space the manufacturer will drop – or :

7 Is this a MAC Address Question 1: 3C-B

8 6C*19*8F*77*60*5E Is this a MAC Address Question 2:
The correct answer would have – instead of *

9 08:CD-9B:14:DC-B3 Is this a MAC Address Question 3:
A MAC address either uses colon or a dash; not both.

10 Format of the MAC Address
Written with dash (-) or colon (:) 7E-B0-C2-C6-DE-C3 74:81:14:40:83:17 6 Groups (6 bytes, 48 bits) of 2 characters 7E = = 8 bits = 2 Nibbles = 1 byte

11 456-D8-5601 Is this a MAC Address Question 4:
This is spaced similar to a SSN and does not contain 6 groups (bytes) of 2 characters.

12 Is this a MAC Address Question 5: A4:81:EE:78:F5:B0

13 94~51~BF~F4~34 Is this a MAC Address Question 6:
This has a tilde separating the groups.

14 2C:8A:72:D8:56:01:7E Is this a MAC Address Question 7:
Too many groups (bytes).

15 Is this a MAC Address Question 8: 98:FF:D0:4C:A3:DD

16 Format of the MAC Address
Written with dash (-) or colon (:) 7E-B0-C2-C6-DE-C3 74:81:14:40:83:17 6 bytes (groups, 48 bits) of 2 characters Characters consist of Numbers 0-9 Letters A-F

17 Is this a MAC Address Question 9: 1C:7B:21:3C:BC:59

18 DF:DG:0F:68:9A:97 Is this a MAC Address Question 10:
This contains the letter G. MAC addresses only use letters A-F.

19 C4-E0-32:8H-3F Is this a MAC Address Question 11:
This has multiple issues. Contains 5 bytes (groups), the letter H, and mixes dash and colon.

20 Is this a MAC Address Question 12: D4-5C-70-7A-86-7B

21 38:E0:8E:1L:78:B9 Is this a MAC Address Question 13:
This has the letter L.

22 Base 10

23 Decimal or Base 10 10 Symbols used to describe numbers

24 Numbers 0 - 9 For most people using increments of 10 is easier to understand. Count from 0 – 9. The chart on the right shows the position to number comparison. Position Number 1 2 3 4 5 6 7 8 9 10

25 Base 10 Pattern of 10 repeats Based on the power of 10
Place Value: The number to the left is 10x greater Larger numbers are built using smaller increments 10 1s = 10; 10 10s = 100; s = 1000

26 Calculating Base 10 Take 82 10 1 8 2 80 82 101 10 4 42 40 82

27 Base 10 Math Question 1: How many ways can you make 56? Ten One 5 6 4
16 3 26 2 36 1 46 56 You can think of this as blocks or money

28 Base 10 Math Question 1: How many ways can you make 132? 100s 10s 1s
7 62 6 72 5 82 4 92 3 102 2 112 1 122 132 100s 10s 1s 100s 10s 1s 1 3 2 13 12 11 22 10 32 9 42 8 52

29 Base 2 (Binary) There are 10 types of people who in the world: those who understand binary and those who don’t.

30 Bit Bit stands for Binary Digit Binary digit has a value of 0 or 1
Based on the power of 2. The smallest unit of data in a computer is a bit

31 bit Binary Digit has 2 values On Off 1

32 Binary Definitions 1 bit = 1 character 4 bit = 1 nibble
8 bits = 2 nibbles 2 nibbles = 1 byte 1 byte is written in 8 binary characters 2 bytes = word 4 bytes = double word 6 bytes = 48 bits

33 Conversions Base 2 (Binary) and Base 10

34 Base 2 Everything is multiplied by 2
Only 1 digit is allowed in the empty box. 1 or 0 are the only allowed digits. 27 26 25 24 23 22 21 20 128 64 32 16 8 4 2 1

35 Converting Base 10 to Base 2
128 64 32 16 8 4 2 1 Take the Base 10 number “5”. In Row 1, the numbers are multiplied by 2 Since 1 = On, it also means we are using it Place 1 in the boxes that add up to 5 1 + 4 = 5, place a one in the 4 and 1 box All other boxes receive a 0

36 Base 10 to Base 2 Exercise Exercise 1 Base 10 128 64 32 16 8 4 2 1 3 5
3 5 Base 10 128 64 32 16 8 4 2 1 3 5

37 Base 10 to Base 2 Exercise Exercise 2 Base 10 128 64 32 16 8 4 2 1 5
22 107 159 255 Base 10 128 64 32 16 8 4 2 1 5 22 107 159 255

38 Converting Base 2 to Base 10
128 64 32 16 8 4 2 1 Take the Base 2 byte In the box above Write the a bit in each box Each number is written in sequential order Add the base 10 numbers up 8 + 2 = 10

39 Base 2 to Base 10 Exercise Exercise 3 Base 2 128 64 32 16 8 4 2 1 23
23 112 207 248 Base 2 128 64 32 16 8 4 2 1 23 112 207 248

40 Base 2 to Base 10 Exercise Exercise 3 Base 2 128 64 32 16 8 4 2 1 50
50 100 200 255 Base 2 128 64 32 16 8 4 2 1 50 100 200 255

41 Base 16 Hexadecimal

42 Common uses for hexadecimal
MAC Addresses 00-1A-11- B5-7F-23 Uniquely identifies a device on the network Color Codes FF-FF-FF Representation of #s often in webpage languages HTML and CSS Assembly Code Tells the computer what to do A computer can read this quickly Memory Dumps A list containing the items in the computers memory Machine language is the binary version of assembly code High level languages are programming languages such as python, C#, HTML and others Assembly code is a low level programming language

43 Hexadecimal Based on the number 16 Hexa means 6 Decimal means 10
Add Hexa (6) + Decimal (10) = Hexadecimal (16) Increase by a power of 16

44 Compare Base 2, 10,16 If you used 10 instead of A the computer may think you mean a 1 and a 0 instead of a 10. Binary Base 10 Base 16 0000 0001 1 0010 2 0011 3 0100 4 0101 5 0110 6 0111 7 1000 8 1001 9 binary Base 10 Base 16 1010 10 A 1011 11 B 1100 12 C 1101 13 D 1110 14 E 1111 15 F

45 Hex to Binary Each hexadecimal digit is 4 bits long
Take the letter D in hexadecimal In base 10, D means 13 Convert 13 Binary _ _ _ _ = binary Base 10 Base 16 1010 10 A 1011 11 B 1100 12 C 1101 13 D 1110 14 E 1111 15 F

46 Hex to Binary Exercise 1 Base 16 Base 10 Base 2 8 4 2 1 3 A 10 F 15
3 A 10 F 15 Base 16 Base 10 Base 2 8 4 2 1 3 A F

47 Hex Each hexadecimal digit is 4 bits long 2 nibbles is a byte
Also known as a nibble 2 nibbles is a byte 1 byte is 8 bits 1 byte contains 2 hex values For numbers larger than 16 use multiple nibbles

48 Base 16 – 2 digits Exercise 2 Base 16 Separate Base 10 Base 2
Binary Representation 8 4 2 1 18 7A 7 A 10 9B 9 B 11 Base 16 Base 10 Base 2 Binary Representation 8 4 2 1 18 7A 7 A 9B 9 B

49 Base 16 Conversions Exercise 3 Base 16 Separate Base 10 Base 2
Binary Representation Dotted Decimal 8 4 2 1 D4 20 BA Base 16 Separate Base 10 Base 2 Binary Representation Dotted Decimal 8 4 2 1 D4 D 13 212 20 32 BA B 11 186 A 10 27 26 25 24 23 22 21 20 128 64 32 16 8 4 2 1

50 MAC Address Conversions
B4:99:BA:5D:87:F3 Base 16 Separate Base 10 Base 2 Binary Representation Dotted Decimal 8 4 2 1 Base 16 Separate Base 10 Base 2 Binary Representation Dotted Decimal 8 4 2 1 B4 B 11 180 99 9 153 BA 186 A 10 5D 5 91 D 13 87 135 7 F3 F 15 243 3 Exercise 4

51 MAC Address Conversions
90:94:E4:3B:76:D4 Base 16 Separate Base 10 Base 2 Binary Representation Dotted Decimal 8 4 2 1 90 94 E4 3B 76 D4 Base 16 Separate Base 10 Base 2 Binary Representation Dotted Decimal 8 4 2 1 90 9 273 94 148 E4 E 14 228 3B 3 59 B 11 76 7 118 6 D4 D 13 180 Exercise 5

52 MAC Address Conversions
2C-AB E1-5F Base 16 Separate Base 10 Base 2 Binary Representation Dotted Decimal 8 4 2 1 2C AB 00 77 E1 5F Base 16 Separate Base 10 Base 2 Binary Representation Dotted Decimal 8 4 2 1 2C 44 C 12 AB A 10 171 B 11 00 77 7 119 E1 E 14 225 5F 5 95 F 15 Exercise 6


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