By Anil K. Maini

The basics and implementation of electronic electronics are necessary to figuring out the layout and dealing of consumer/industrial electronics, communications, embedded structures, desktops, safeguard and army gear. units utilized in purposes reminiscent of those are continually reducing in measurement and utilising extra advanced expertise. it's as a result crucial for engineers and scholars to appreciate the basics, implementation and alertness rules of electronic electronics, units and built-in circuits. this can be which will use the main acceptable and potent strategy to go well with their technical desire.

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Extra info for Digital Electronics. Principles, Devices and Applications [messy]

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12 Determine the equivalent decimal numbers for the following floating-point numbers: (a) 00111111 01000000 00000000 00000000 (IEEE-754 single-precision format); (b) 11000000 00101001 01100 45 0s (IEEE-754 double-precision format). Solution (a) From an examination of the given number: The sign of the mantissa is positive, as indicated by the ‘0’ bit in the designated position. The biased exponent = 01111110. The unbiased exponent = 01111110 − 01111111 = 11111111. It is clear from the eight bits of unbiased exponent that the exponent is negative, as the 2’s complement representation of a number gives ‘1’ in place of MSB.

It is clear from the eight bits of unbiased exponent that the exponent is negative, as the 2’s complement representation of a number gives ‘1’ in place of MSB. The magnitude of the exponent is given by the 2’s complement of (11111111)2 , which is (00000001)2 = 1. Number Systems 17 Therefore, the exponent = −1. The mantissa bits = 11000000 00000000 00000000 (‘1’ in MSB is implied). 1000000 00000000 00000000. The magnitude of the mantissa can be determined by shifting the mantissa bits one position to the left.

L. , USA. 2. Atiyah, S. K. (2005) A Survey of Arithmetic, Trafford Publishing, Victoria, BC, Canada. 3. , Mott, J. L. and Kandel, A. (1998) Foundations of Digital Logic Design, World Scientific Publ. Co. , Singapore. 4. Cook, N. P. (2003) Practical Digital Electronics, Prentice-Hall, NJ, USA. 5. Lu, M. , NJ, USA. 2 Binary Codes The present chapter is an extension of the previous chapter on number systems. In the previous chapter, beginning with some of the basic concepts common to all number systems and an outline on the familiar decimal number system, we went on to discuss the binary, the hexadecimal and the octal number systems.

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