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Explain in details the various standard I/O interfaces.
The various standard I/O interfaces are:
1. The Peripheral component interconnect(PCI) bus is a standard that supports the functions found on a processor bus but in a standardized format that is independent of any certain processor
2. It is the acronym for small computer system interface. It refers to a standard bus explained ANSI. Devices such as disks are linked to a computer via 50-wire cable, which can be upto 25 meters in length and can transfer data at rate up to 55 megabytes/s.
3. The Universal Serial Bus(USB) is an industry standard developed to give two speed of operation called low-speed and full-speed. They provide easy, low cost and simple to use interconnection system.
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The combinational circuits employ the comparators for comparing the numbers and storing them on the basis of maximum and minimum functions. Likewise in the interconnection networks
Q. What is Arrays Pointers? An array is a collection of similar type of data. Arrays are extremely popular data structures in parallel programming because of their easiness of
How to use messages in lists? ABAP/4 permits you to react to incorrect or doubtful user input by displaying messages that influence the program flow depending on how serious
Ring This is a easy linear array where the end nodes are connected. It is equivalent to a engage with wrap around connections. The data transmit in a ring is normally one dire
Name the platforms by which visual basic applications are available? Ans) Most of the visual basic applications are available on 32 bit Intel platforms. These applications also
Q. Convert the following decimal numbers into 9s & 10s complement: 1) 3654 2) 99 3) 18.293 Q. Convert the following binary numbers into 1s& 2s complement: 1) 1101
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The mercantile process model consists of which of the pahase(s): The pre-purchase phase. Purchase consummation phase. Post-purchase Interaction phase.
Simplify the given expressions using Boolean postulates Y = (A + B)(A‾ + C)(B + C) Ans. Y = (A + B)(A‾ + C)(B + C) = (A A‾ + AC + B A‾ + BC) (B + C) = (AC + B A‾ + BC) (B + C)
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