221122:
Binary = 1000100001000100100010
Octal = 10410442
Decimal = 2232610
4F7B: Binary = 100111101111011 Decimal = 20347
The answer depends on what you are converting from: binary, ternary, octal, hexadecimal ...
10011101: Decimal = 157 Hexadecimal = 9D
Decimal: 170Hex: AA
1
4F7B: Binary = 100111101111011 Decimal = 20347
It is used because it is easier to convert to and from binary to hexadecimal than decimal, and it uses less characters than binary. For instance: decimal: 65535 hex: FFFF binary: 1111111111111111
The answer depends on what you are converting from: binary, ternary, octal, hexadecimal ...
The answer depends on what you are converting from: binary, ternary, octal, hexadecimal ...
As compared to converting decimal into what other base! It is no more difficult to convert decimal into base 8 than decimal into binary or Hex.
10011101: Decimal = 157 Hexadecimal = 9D
Decimal is base 10. Binary is base 2. Octal is base 8. Hexadecimal is base 16.
16 is the 4th power of 2. So a hexadecimal number is converted to binary by replacing each hex digit by the 4-bit binary number having the same value. Conversely, in converting binary to hexadecimal, we group every 4 bits starting at the decimal (binary?) point and replace it with the equivalent hex digit. For example, the hexadecimal number 3F9 in binary is 1111111001, because 3 in binary is 11, F (decimal 15) is 1111, and 9 is 1001.
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
Assuming the original was in binary, the answer is 36.A
Okay, I'm pretty sure that 864 binary is 30 hexadecimal. - RG
Hexadecimal to binary conversion involves translating each hex digit into its 4-bit binary equivalent, as each hex digit represents values from 0 to 15. To convert from binary to decimal, the binary number is multiplied by powers of 2, with each digit's position contributing to the overall value. Conversely, converting decimal to binary involves repeatedly dividing the decimal number by 2 and recording the remainders. For hexadecimal to decimal, each hex digit is multiplied by 16 raised to the power of its position index, summing these values for the final decimal result.