What do you know about 64 bits and 128 bits floating-point representation? Discuss with an example"
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What do you know about 64 bits and 128 bits floating-point representation? Discuss with an example".
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- Discuss the concept of signed and unsigned integers in programming languages. How are these representations used, and what are their implications for memory storage?Consider a 16 bit binary floating point number representation system..Assume we are using the simple model for floating-point representation discussed in the class (the representation uses a 14-bit format, 5 bits for the exponent with an Excess-M, a significand of 8 bits, and a single sign bit for the number): Convert -43.0735 to the floating-point binary representation. (Remember we learned "implied one" format in the lecture)
- What are the differences between 64-bit and 128-bit floating-point representations? "Let's look at one example."1. Write down the mathematical notation for fixed point representationand floating representation and also explain each term. 2. Consider the following machine number in 64 bit and Precisely represent the above machine number in decimal digits. 0 10000000011 10111001000100000000000000000000000000000000000000006. Show how each of the following floating point values would be stored using IEEE-754single precision data types correctly.a. 34.55b. -201.601 PS: Please do them in a word processor and not hand-written!
- I need an help about two questions which are reletad with computer architecture lecture. 1-) Show the two’s complement representations and their hexadecimal forms for Maximum and Minimum integer values2-) Show the 32 bit floating point representation of decimal number -22.2tenDescribe the binary representation of data in a computer system. How are integers, floating-point numbers, and characters represented in binary, and what are the implications for storage and computation?Explain the term masking. How is it useful for data representation? Explain the concept using an example For a floating-point format with a k -bit exponent and an n -bit fraction, give a formula for the smallest positive integer that cannot be represented exactly (because it would require an n + 1 –bit fraction to be exact).