CD4028  BCD to Decimal Decoder IC
CD4028  BCD to Decimal Decoder IC
 BCDtodecimal or BinarytoOctal decoder with 10 Output Buffers
 BCD Code Applied to the 4 Inputs will produce a 10 Decimal Decoded Output
 Binary Code Applied to the 3 Inputs is Decoded to Octal at the Output
 Operating Temperature to 85oC
 Low Power TTL
CD4028  BCD to Decimal Decoder IC
CD4028 IC is a BCD to decimal or binary to octal decoder consisting of 4 inputs and 10 output buffers. A BCD code is applied to the 4 inputs, A, B, C, and D. Thus resulting in a high level at the selected 1of10 decimal decoded outputs. Similarly, a 3bit binary code applied to inputs A, B, and C is decoded into octal at outputs 0–7. A highlevel signal at the D input inhibits octal decoding and causes outputs 0–7 to go LOW.
The IC is always available in a 16–pin hermetically sealed dual inline IC package (DIP), making it easy to interface with TTL, CMOS, and NMOS devices. The IC offers many features such as high noise immunity and low thermal dissipation. High drive capability is provided at all outputs to enhance dc and dynamic performance in high fan ut applications. Meanwhile, all the inputs are protected against static discharge damage by diode clamps to V_{DD} and V_{SS}.
A BCD to Decimal Decoder is defined as a simple logic circuit that can translate a BCD (binary coded decimal) input into a decimal (0 – 9) output In any BCD to decimal decoder, the inverters are connected in pairs to make BCD input data available for decoding by the NAND gates. Full decoding of valid BCD input logic ensures that all outputs remain OFF for all invalid binary input conditions. Moreover, these decoders feature TTL inputs and high–performance NPN output transistors designed for use as indicator/relay drivers or as open–collector logic circuit drivers.
check out : CD4514  4 Bit Latch/416 Line Decoder IC
Pinout:
Pinout of CD4028 IC
Application
 Code conversion
 Address decoding
 Indicatortube decoder
Package Includes:
Selected qty of IC  CD4028
Specifications:
Supply Voltage Range  3 to 20V 
Input or Output Current  ±10mA 
Power Dissipation  500mW 
Lowlevel Output Voltage Max  0.05V 
Highlevel Output Voltage Min  4.95V 
Lowlevel Input Voltage  2.25V 
Highlevel Input Voltage  2.75V 
Propagation Delay Time Max  600ns 
Package  DIP16 
Shipping & Returns
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1.How many and gates are required for a BCDtodecimal decoder?
 A BCDtodecimal decoder is a digital circuit that converts a binarycoded decimal (BCD) number into a decimal number. BCD is a digital representation of decimal numbers in which each decimal digit is represented by a fourbit binary number. To implement a BCDtodecimal decoder, you will need to use AND gates. The number of AND gates required will depend on the design of the decoder and the specific implementation.
 One way to implement a BCDtodecimal decoder is to use a onehot encoding for the BCD input, in which each decimal digit is represented by a unique combination of four binary digits. For example, the BCD digit "0" might be represented by "0000", the digit "1" by "0001", and so on. In this case, you would need 4 AND gates, one for each binary digit, to decode the BCD input.
2.What is encoder decimal to BCD encoder?
 A decimaltoBCD encoder is a digital circuit that converts a decimal number into a binarycoded decimal (BCD) representation. BCD is a way of representing decimal numbers in which each decimal digit is represented by a fourbit binary number. There are several ways to implement a decimaltoBCD encoder. One approach is to use a lookup table to map the decimal input to the corresponding BCD output. In this case, the encoder would simply look up the BCD value for the given decimal input in the lookup table and output the result.
 Another approach is to use digital logic gates, such as AND gates, OR gates, and NOT gates, to implement the encoder. This approach may involve dividing the decimal input into its individual digits, encoding each digit separately, and then combining the encoded digits to produce the BCD output. The specific number of AND gates required will depend on the design of the encoder. It's also possible to implement a decimaltoBCD encoder using other types of digital circuits, such as flipflops or counters. The specific implementation will depend on the requirements of the specific application.
3.How do you convert binary to octal?
 To convert a binary number to octal, you can follow these steps:
 Group the binary number into groups of three bits, starting from the rightmost side of the number.
 If the binary number does not have a multiple of three bits, add enough 0s to the left side of the number to make it a multiple of three.
 For each group of three bits, find the corresponding octal digit by looking up the value in a binarytooctal conversion table.
 Write the octal digits in the order that they were obtained, starting from the leftmost side of the number.
 For example, to convert the binary number 1010101 to octal:
 Group the binary number into groups of three bits: 101 010 101
 Find the corresponding octal digits for each group of three bits using the conversion table: 5 2 5
 Write the octal digits in the order that they were obtained: 525
 Here is the binarytooctal conversion table:
Binary  Octal 

000  0 
001  1 
010  2 
011  3 
100  4 
101  5 
110  6 
111  7 
 Note that this method is only suitable for converting small binary numbers to octal. For larger numbers, it may be more efficient to use a different method, such as converting the binary number to decimal and then converting the decimal number to octal.
4.Why do we convert binary to octal?
 There are several reasons why it might be useful to convert a binary number to octal:
 Compact representation: Octal is a base8 numbering system, which means that each octal digit represents a value that is a power of 8. This can be more compact than representing the same value in binary, which is a base2 numbering system. For example, the octal number 777 represents the same value as the binary number 111110111, but uses fewer digits.
 Ease of use: Octal is often used in computing and digital systems because it is easy to convert to and from other numbering systems, such as binary and decimal. This can make it easier to work with binary numbers, especially when dealing with large numbers or when performing arithmetic operations.
 Compatibility with other systems: Many computer systems, such as operating systems and programming languages, use octal notation to represent certain values. Converting binary numbers to octal can make it easier to work with these systems, as it allows you to use the octal notation that is native to the system.
 Data storage: Octal can be used to store binary data in a compact and easytoread format. For example, a file containing a large amount of binary data might be stored in octal format to make it easier to read and edit.
 Overall, converting binary to octal can be useful in a variety of situations where compact representation, ease of use, compatibility with other systems, or data storage are important considerations.