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Q: The product of the binary numbers 0110 and 0011?

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10010

m

Add the binary equivalent of 3 (0011) to each digit of the number in binary format. Ex: 1. Excess-3 of 6 is 0110(6) + 0011(3)= 1001(9) 2. Excess-3 of 12 is 0001 0010 + 0011 0011 = 0100 0101 (45)

0010 0111 0000 0000 1110 0100 1100 0110 0011 1001 0000 1110 1111 1011 0100 0010 0011 0100 0101 1100 0001 0000 0110

they use binary... which is ones and zeros... 0110 then they use hexadecimal to put it in numbers and letters 0110 i believe is A in hexadecimal form...

1539026015

Quick reference chart for converting Hexidecimal to Binary numbers: Hex Binary 0.... 0000 1.... 0001 2.... 0010 3.... 0011 4.... 0100 5.... 0101 6.... 0110 7.... 0111 8.... 1000 9.... 1001 A.... 1010 B.... 1011 C.... 1100 D.... 1101 E.... 1110 F.... 1111

Group the binary into 4's. For example:0110110101100110 1101 01106 D 6

It is 0001 0110 0011.

to convert binary number to hexadecimal we have to make group of four binary digit. example 000001101100 step 1 group it into four binary number 0000 0110 1100 0000 means 0 0110 means 6 1100 means 12 i.e c ans is 06c in hexadecimal of binary 00001101100

For Capital A, 0100 0001. For Lowercase A, 0110 0001.

0111 0110

You do it exactly like decimal subtraction, and when needed you borrow from the next higher place digit, however remember you borrow 2 everytime and not 10. Some people convert the two binary numbers into decimal, do the subtraction and then convert the result back to binary. Following is an example of binary subtraction. 1001 0110 ____ 0011 ____ I started explaining the borrowing process in words but it gets confusing. Please relate it to the borrowing process in decimal.

0110 0001 bin -> 61 Ascii -> a

If that's binary, it's 106 base 10

Example Binary 00111000 Convert to Decimal 56 Convert to BCD by using groups of four binary numbers for each digit 5 6 0101 0110

The way I convert between decimal and hexadecimal is to first convert the decimal number to binary: 664062510 = 110010101010011111100012 Then split the binary number into 16-bit (4 digit) chunks: 0110 0101 0101 0011 1111 00012 Next, convert each chunk into a hexadecimal digit: 0110 0101 0101 0011 1111 00012 6 5 5 3 F 1 Finally, put all the digits together: 664062510 = 6553F116

10 1011 0110 0111 base 2

N = 1001 0010 0100 0000 1101 1000 1101 1110 1110 1100 1001 0100 1000 0001 1110 0101 If N is already in binary and you want to convert it to our normal base-10 system, then the value would be: 10,538,661,580,010,455,525 If N is already in base-10 and you want to convert it to binary, then the value would be: 0010 0110 1110 1110 1100 1010 1000 1110 0110 1101 1111 1100 0011 0100 1111 1110 1101 1101 1111 0101 1110 1000 1000 1101 1110 0100 0011 1001 1011 1001 0101 0001 0010 1010 0100 0111 0000 1100 0010 0101 0110 1010 1010 1011 1011 1101 1000 0101 1001 1100 0000 1100 0101

3

You can create binary (base 2) numbers by adding exponents of 2, rather than exponents of 10 as in the decimal system. Binary numbers are used for basic computers because the 0 or 1 or 0 can be expressed as a switch, where 1 is on, and 0 is off. Starting at the right you have 1's, as in decimals. Moving to the left, you have columns that double in value, rather than 10 times the value. The only values used are either 0 or 1. For the number 111 in binary, the three ones are not one "hundred" plus one "ten" plus one "one"and eleven, but rather one (22 = 4), one (21 = 2) plus one (20 =1). 1 1 1 (binary) = 4 + 2 + 1 = 7 and 101 (binary) = 4 + 0 + 1 = 5 The column values for the first 8 digits are 128, 64, 32, 16, 8, 4, 2, 1 so the number 00011010 = 16 + 8 + 0 + 2 + 0 = 26 The first few numbers, arranged 4 bits (0's and 1's) to a "word": 1 = 0001 2 = 0010 3 = 0011 4 = 0100 5 = 0101 6 = 0110 7 = 0111 8 = 1000 9 = 1001 10 = 1010 11 = 1011 12 = 1100 13 = 1101 14 = 1110 15 = 1111 16 = 0001 0000 17 = 0001 0001 18 = 0001 0010 19 = 0001 0011 20 = 0001 0100 21 = 0001 0101 22 = 0001 0110 23 = 0001 0111 24 = 0001 1000 100 would be 0110 0100 (0x128)+(1x64)+(1x32)+(0x16)+(0x8)+(1x4)+(0x2)+(0x1)

in EBCDIC: 11001000, 10000101, 10010011, 10010011 10010110 in ASCII: 1001000, 1100101, 1101100, 1101100, 1101111 in Unicode: 0000 0000 0100 1000, 0000 0000 0110 0101, 0000 0000 0110 1100, 0000 0000 0110 1100, 0000 0000 0110 1111

Each hexadecimal digit represent four binary bits. Using the table... 0 = 0000 1 = 0001 2 = 0010 3 = 0011 4 = 0100 5 = 0101 6 = 0110 7 = 0111 8 = 1000 9 = 1001 A = 1010 B = 1011 C = 1100 D = 1101 E = 1110 F = 1110 ... replace each hexadecimal digit with its correspnding binary digits. As an example, 37AB16 is 00110111101010112.

Here are the binary numbers from zero to fifteen: 0 = 0000 1 = 0001 2 = 0010 3 = 0011 4 = 0100 5 = 0101 6 = 0110 7 = 0111 8 = 1000 9 = 1001 10 = 1010 11 = 1011 12 = 1100 13 = 1101 14 = 1110 15 = 1111

Just separate all the numbers in groups of four look (1011101.01101100)2 to hexa 0101 1101. 0110 1100 Then replace the binary numbers for hexa numbers 01012= 516 11012=D16 01102=616 11002=C16 so (1011101.01101100)2 = (5D.6C)16

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