How to use:

To use the binary to hexadecimal and hexadecimal to binary converter tool, follow these steps:

  • Enter the binary number in the "Binary to Hexadecimal Converter" input field.
  • Click on the "Convert" button to convert the binary number to hexadecimal.
  • The hexadecimal value will be displayed in the "Result" field.
  • You can copy the converted value by clicking on the "Copy" button.

To convert hexadecimal to binary, follow these steps:

  • Enter the hexadecimal number in the "Hexadecimal to Binary Converter" input field.
  • Click on the "Convert" button to convert the hexadecimal number to binary.
  • The binary value will be displayed in the "Result" field.
  • You can copy the converted value by clicking on the "Copy" button.

    • Under what circumstances will the Binary and Hexadecimal tool not work?
    Tech Nech

    1. Invalid input:                                                                                                                                                    If the input provided by the user is not a valid binary or hexadecimal number, the converter will not work. For example, if the user enters "234" instead of a binary or hexadecimal value, the converter will not be able to convert it.
    2. Large numbers:                                                                                                                                                    The converter may not work for very large binary or hexadecimal numbers as it may exceed the maximum integer value that can be handled by JavaScript.
    3. Browser compatibility:                                                                                                                                                      The converter may not work on older browsers that do not support JavaScript or HTML5 features used in the code.
    4. Security restrictions:                                                                                                                                                     In some cases, web browsers may restrict the use of the clipboard functionality used in the "Copy" button due to security concerns. In such cases, the "Copy" button will not work as expected.

    Help:

    To help you I have prepared a list of binary numbers and some information about binary numbers.

    Binary numbers:

    Some information about Binary number system:

    Binary numbers are a way of representing numbers using only two digits: 0 and 1.

    In the decimal (base-10) number system, we use ten digits (0 through 9) to represent numbers. In binary, we only use two digits, 0 and 1. Each digit in a binary number is called a bit.

    The position of each bit in a binary number has a value based on its position. The rightmost bit, also known as the least significant bit, has a value of 2^0 (which is 1). The bit to the left of it has a value of 2^1 (which is 2), the next bit to the left has a value of 2^2 (which is 4), and so on.

    For example, the binary number 1011 represents the decimal number 11. This is because the rightmost bit has a value of 1, the next bit to the left has a value of 2, the next bit has a value of 0 (since it is a 0), and the leftmost bit has a value of 8. When we add up these values (1+2+0+8), we get 11.

    Binary numbers are used extensively in computers and other digital systems because they are easy to work with and require only two states (on or off) to represent information.

                                                                                                        List of binary numbers:

    Binary numbers are a base-2 numbering system that uses only two digits, 0 and 1. Here's a list of binary numbers from 0 to 15:

    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    

    Hexadecimal:

    Hexadecimal is another way of representing numbers, but unlike binary which uses only two digits (0 and 1), hexadecimal uses sixteen digits: 0, 1, 2, 3, 4, 5, 6, 7, 8, 9, A, B, C, D, E, and F.

    In the decimal number system, each digit represents a power of 10, but in hexadecimal, each digit represents a power of 16. The rightmost digit has a value of 16^0 (which is 1), the next digit to the left has a value of 16^1 (which is 16), the next digit has a value of 16^2 (which is 256), and so on.

    For example, the hexadecimal number 2B represents the decimal number 43. This is because the rightmost digit (B) has a value of 11 (since B represents the number 11 in hexadecimal), and the digit to the left of it (2) has a value of 16, so the total value is 2x16 + 11x1 = 32 + 11 = 43.

    Hexadecimal is often used in computer programming and digital systems because it is a more compact way of representing large binary numbers. Each hexadecimal digit can represent four binary digits (bits), which makes it easier to work with and more concise than binary when dealing with large numbers.

    List of hexadecimal numbers:

    Hexadecimal numbers are a base-16 numbering system that uses sixteen digits: 0, 1, 2, 3, 4, 5, 6, 7, 8, 9, A, B, C, D, E, and F. Here's a list of hexadecimal numbers from 0 to 15:

    • 0 = 0
    • 1 = 1
    • 2 = 2
    • 3 = 3
    • 4 = 4
    • 5 = 5
    • 6 = 6
    • 7 = 7
    • 8 = 8
    • 9 = 9
    • A = 10
    • B = 11
    • C = 12
    • D = 13
    • E = 14
    • F = 15

    Free Tool:

Binary and Hexadecimal Converter

Binary to Hexadecimal Converter

Hexadecimal to Binary Converter

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Binary numbers list and Table
Hexadecimal list and Table
Decimal numbers list and Table

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