Please use Matlab to solve the question. Develop an algorithm to transform a number to binary floating point form for both single and double precision. Write a user-defined MatLab function that has as input arguments the number y and the precision p (1 single precision, 2 double precision). If the input is one argument, the program automatically should select single precision. The function should evaluate only numbers with absolute values between 2-100 and 2100 and should show an error for numbers outside of this range. The output arguments should be three numbers in binary form: the sign, the exponent+bias and the mantissa. The algorithm should be explained with steps (1, 2, 3...).

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
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Please use Matlab to solve the question.
Develop an algorithm to transform a number to binary floating point form for both single and double
precision. Write a user-defined MatLab function that has as input arguments the number y and the
precision p (1 single precision, 2 double precision). If the input is one argument, the program
automatically should select single precision. The function should evaluate only numbers with absolute
-100
values between 27 and 2100 and should show an error for numbers outside of this range.
The output arguments should be three numbers in binary form: the sign, the exponent+bias and the
mantissa.
The algorithm should be explained with steps (1, 2, 3...).
Transcribed Image Text:Please use Matlab to solve the question. Develop an algorithm to transform a number to binary floating point form for both single and double precision. Write a user-defined MatLab function that has as input arguments the number y and the precision p (1 single precision, 2 double precision). If the input is one argument, the program automatically should select single precision. The function should evaluate only numbers with absolute -100 values between 27 and 2100 and should show an error for numbers outside of this range. The output arguments should be three numbers in binary form: the sign, the exponent+bias and the mantissa. The algorithm should be explained with steps (1, 2, 3...).
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