Explanation
Instructions and memory address are represented by Binary codes.
ASCII code. The American Standard Code for Information Interchange (ASCII), uses a 7-bit binary code to represent text and other characters within computers, communications equipment, and other devices. Each letter or symbol is assigned a number from 0 to 127.
A bit (short for binary digit) is the smallest unit of data in a computer. A bit has a single binary value, either 0 or 1. Although computers usually provide instructions that can test and manipulate bits, they generally are designed to store data and execute instructions in bit multiples called bytes.
Bit stands for Binary digits
Binary (or base-2) a numeric system that only uses two digits — 0 and 1. Computers operate in binary, meaning they store data and perform calculations using only zeros and ones. A single binary digit can only represent True (1) or False (0) in boolean logic.
A byte is made up of Eight binary digits.
A byte consists of 8 adjacent binary digits (bits), each of which consists of a 0 or 1. The string of bits making up a byte is processed as a unit by a computer; bytes are the smallest operable units of storage in computer technology. byte.
8 bits, can represent positive numbers from 0 to 255. hexadecimal. A representation of 4 bits by a single digit 0..9,A..F. In this way a byte can be represented by two hexadecimal digits.
Binary number. In mathematics and digital electronics, a binary number is a number expressed in the base-2 numeral system or binary numeral system, which uses only two symbols: typically 0 (zero) and 1 (one). The base-2 numeral system is a positional notation with a radix of 2. Each digit is referred to as a bit.
Two options doe a BINARY choice offer.
Binary in Digital Computers and Electronic Devices. Numbers can be encoded in binary format and stored using switches. ... In a computer, switches are implemented using transistors. The smallest memory configuration is the bit, which can be implemented with one switch.
Binary number system is usually followed in a typical 32-bit computer.
A binary number system is usually followed in a 64-bit computer. A binary number system is usually followed in a 64-bit computer. 2 number system is usually followed in a typical 32-bit computer.
Binary number. In mathematics and digital electronics, a binary number is a number expressed in the base-2 numeral system or binary numeral system, which uses only two symbols: typically 0 (zero) and 1 (one). The base-2 numeral system is a positional notation with a radix of 2.
DLE code is used to implement data transparency in the binary synchronous protocol.
When it is possible that frame delimiting characters may appear in the data then it is necessary to provide data transparency; ie the data must be ignored by the frame synchronisation system. An example of this would be in a character oriented protocol when a “binary” file was being transmitted; eg a compiled program. It could easily contain the ETX code somewhere within the file. In this case character (or byte) stuffing (or more formally DLE insertion) is used to achieve data transparency.
This method precedes the “true” STX or ETX characters with a data link escape (DLE) code. Then the transmitter inserts (stuffs) a DLE before every DLE it finds in the data. The receiver knows (by receiving a DLE-STX) that data transparency is in operation. If later in the frame it finds two DLEs in sequence it will destuff (ie delete one of them) and pass the second as data. It will therefore recognise the true end of frame (the only single DLE followed by an ETX).
Binary Synchronous Communication (BSC or Bisync) is an IBM character-oriented, half-duplex link protocol, announced in 1967 after the introduction of System/360. It replaced the synchronous transmit-receive (STR) protocol used with second generation computers. The intent was that common link management rules could be used with three different character encodings for messages. Six-bit Transcode looked backwards to older systems; USASCII with 128 characters and EBCDIC with 256 characters looked forward. Transcode disappeared very quickly but the EBCDIC and USASCII dialects of Bisync continued in use.
$$(1+i)^{-20}\\((1+i)^2){-10}\\(1+i^2+2i)^{-10}\\=(2i)^{-10}\\=(\frac{2^{-10}}{i^10})\\=-2^{-10}\\\therefore \>by\>comparison\>a\>=\>-2^{-10},\>b=0$$
We have,
$$ {{\left( 1+i \right)}^{5}}{{\left( 1-i \right)}^{5}} $$
$$ ={{\left( 1+i \right)}^{4}}{{\left( 1-i \right)}^{4}}\left( 1+i \right)\left( 1-i \right) $$
$$ ={{\left( 1+i \right)}^{4}}{{\left( 1-i \right)}^{4}}\left( {{1}^{2}}-{{i}^{2}} \right) $$
$$ ={{\left[ {{\left( 1+i \right)}^{2}} \right]}^{2}}{{\left[ {{\left( 1-i \right)}^{2}} \right]}^{2}}\left( {{1}^{2}}-\left( -1 \right) \right)\,\,\,\,\therefore {{i}^{2}}=-1 $$
$$ ={{\left[ \left( {{1}^{2}}+{{i}^{2}}+2i \right) \right]}^{2}}{{\left[ \left( {{1}^{2}}+{{i}^{2}}-2i \right) \right]}^{2}}\left( 2 \right) $$
$$ =2{{\left[ \left( {{1}^{2}}+\left( -1 \right)+2i \right) \right]}^{2}}{{\left[ \left( {{1}^{2}}+\left( -1 \right)-2i \right) \right]}^{2}}\,\,\,\,\,\,\therefore {{i}^{2}}=-1 $$
$$ =2{{\left[ 2i \right]}^{2}}{{\left[ -2i \right]}^{2}} $$
$$ =32 $$
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