Binary to Decimal Conversion
Decimal to Binary Conversion
Hexadecimal Conversions
ASCII - Character sets
Unicode - Character sets
Compression & Internet File Formats
Good notes will help you organise and process data and information
In computer science, numbers are often represented in different number systems, such as decimal (base 10), binary (base 2), and hexadecimal (base 16). These number systems are used for different purposes, and it's important to be able to convert between them.
Converting between hexadecimal and decimal can be done by converting the hexadecimal number to binary and then to decimal. Similarly, converting between decimal and hexadecimal can be done by converting the decimal number to binary and then to hexadecimal.
To convert a hexadecimal number to decimal, you can first convert the hexadecimal number to binary by converting each hexadecimal digit to its 4-bit binary equivalent. The 4-bit binary numbers are then combined to give the binary representation of the original hexadecimal number. This binary number can then be converted to decimal by multiplying each digit by the appropriate power of 2 and then adding up the results.
It's important to note that hexadecimal numbers can be represented by fewer digits than their equivalent Sure, here are the examples without the table data:
Convert the hexadecimal number 3F to binary:
Therefore, 3F in hexadecimal is equal to 00111111 in binary.
Convert the binary number 10101011 to hexadecimal:
Therefore, 10101011
AQA Computer Science Tutor
Decimal to Hexadecimal Conversion
Hexadecima to Binary Conversion