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Binary & Hexadecimal
Binary & Hexadecimal
Binary & Hexadecimal
Binary & Hexadecimal
Binary & Hexadecimal
Binary & Hexadecimal
Binary & Hexadecimal
Binary & Hexadecimal
Binary & Hexadecimal
Binary & Hexadecimal
Binary & Hexadecimal
Binary & Hexadecimal
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Binary & Hexadecimal

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  • Transcript

    • 1. Binary and Hexidecimal Learning how to count in different bases
    • 2. Decimal - Base 10From the Latin, "decimus" meaning "tenth" Digits: 0, 1, 2, 3, 4, 5, 6, 7, 8, 9
    • 3. Binary - Base 2From the Latin, "binarius" meaning "consisting of two" Digits: 0, 1
    • 4. Hexadecimal - Base 16 In Greek, "hexa" means "six"Digits: 0, 1, 2, 3, 4, 5, 6, 7, 8, 9, A, B, C, D, E, F
    • 5. Adding Binary 0001 0111 + 0000 0011 Any time you add 1+1, then you carrythe result into the next column like you would if you reached 10 in decimal.
    • 6. Adding Binary 1 0001 0111 + 0000 0011 0
    • 7. Adding Binary 1 0001 0111 + 0000 0011 10
    • 8. Adding Binary 1 0001 0111 + 0000 0011 010
    • 9. Adding Binary 0001 0111 + 0000 0011 1010
    • 10. Adding Binary 0001 0111 + 0000 0011 1 1010
    • 11. Adding Binary 0001 0111 + 0000 0011 0001 1010
    • 12. Binary Decimal Hex Binary Decimal Hex Binary Decimal Hex00000000 0 0000 00010000 16 0010 00100000 32 002000000001 1 0001 00010001 17 0011 00100001 33 002100000010 2 0002 00010010 18 0012 00100010 34 002200000011 3 0003 00010011 19 0013 00100011 35 002300000100 4 0004 00010100 20 0014 00100100 36 002400000101 5 0005 00010101 21 0015 00100101 37 002500000110 6 0006 00010110 22 0016 00100110 38 002600000111 7 0007 00010111 23 0017 00100111 39 002700001000 8 0008 00011000 24 0018 00101000 40 002800001001 9 0009 00011001 25 0019 00101001 41 002900001010 10 000A 00011010 26 001A 00101010 42 002A00001011 11 000B 00011011 27 001B 00101011 43 002B00001100 12 000C 00011100 28 001C 00101100 44 002C00001101 13 000D 00011101 29 001D 00101101 45 002D00001110 14 000E 00011110 30 001E 00101110 46 002E00001111 15 000F 00011111 31 001F 00101111 47 002F

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