62701. A decimal number is converted to BCD by replacing each decimal digit with the appropriate 3-bit binary code.
62702. A decimal fraction can be converted to binary by using the repeated division-by-2 method.
62703. 1510 = 11112 = F16 = 00010101 BCD
62704. Hex is often used in digital applications as a shorthand way to represent strings of bits.
62705. The binary number system is fundamental to all digital computers.
62706. Repeated division-by-10 is used to convert decimal numbers to binary numbers.
62707. The largest single BCD digit has a binary value of 15.
62708. A byte has 8 bits.
62709. A binary number can be converted to a decimal number by summing the decimal values of the weights of all the 1s in the binary number.
62710. Binary-coded-decimal numbers use only binary numbers between 0000 and 1001.
62711. A good example of the use of a digital representation of an analog quantity is the audio recording of music.
62712. Each position in a decimal multidigit number will have a weighting factor based on a power of only 10.
62713. The BCD equivalent of 73 is 01001001.
62714. Digital systems operate only on discrete digits that represent numbers, letters, or symbols.
62715. The octal number system consists of eight digits, 0 through 7.
62716. The Gray code has a base of eight.
62717. The hexadecimal equivalent of a decimal number would produce a larger number than the original decimal number.
62718. ASCII stands for American Standard Code for Information Interchange.
62719. When converting from decimal to binary by the repeated division-by-two method, the initial remainder becomes the MSD.
62720. 3C1D16 = 111100000111012
62721. Zeros may be added to the left of the MSB to produce even groups of 4 bits when converting from binary to hexadecimal.
62722. Digital electronics must use a numbering system that has more than ten digits.
62723. A debugging utility is used to take the "bugs" out of a program.
62724. The primary advantage of the hexadecimal numbering system is the ease in conversion between the binary and hexadecimal systems.
62725. In odd parity, 100011010 would pass the parity check.
62726. The primary advantage of the hexadecimal number system is the ease with which conversion can be made between binary and hexadecimal numbers.
62727. A binary code decimal representation of a binary number will always have more bits than the binary number.
62728. The decimal number system consists of the digits 0–10.
62729. 1210 = 11012 = C16 = 00010010 BCD
62730. Hexadecimal is used to encode BCD numbers.
62731. A method of converting decimal to binary is by successive division.
62732. A string of 64 bits has 9 bytes.
62733. Digital circuitry is the foundation of digital computers and many automated control systems.
62734. A parity bit is used to detect an error in data transmission caused by noise.
62735. Most computers store binary data in groups of 32 bits called Dwords.
62736. The word size is defined as the number of bits in the binary word that a digital system operates on.
62737. The hexadecimal number system consists of 16 digits, 0–15.
62738. The 1's complement of a binary number is derived by changing 0s to 1s and 1s to 0s.
62739. A binary number with four digits has a maximum value of 15.
62740. The 2's complement of a binary number is derived by adding 1 to the 1's complement.
62741. A positive binary number is represented by a 1 sign bit.
62742. The ASCII code is a special code that represents all alphanumeric data.
62743. Many digital electronic systems work in hexadecimal instead of binary.
62744. In even parity, the sum of the individual bits in the code group must be even.
62745. Adding an odd-parity bit to ASCII hex code 2B results in 10101011.
62746. Octal-to-binary conversion is accomplished by simply replacing each octal digit with its 4-bit binary equivalent.
62747. The hexadecimal numbering system uses base 15.
62748. Manufacturers of computers utilize 3-bit codes to indicate operations or instructions.
62749. A computer will use ASCII code to store information internally.
62750. A complete alphanumeric code would include 26 lowercase letters, 26 uppercase letters, 10 numeric digits, 7 punctuation marks, and anywhere from ________ to ________ other characters.
Terms And Service:We do not guarantee the accuracy of available data ..We Provide Information On Public Data.. Please consult an expert before using this data for commercial or personal use
Powered By:Omega Web Solutions