A NEGATIVE NUMBER HAS AN EXPONENT OF 5 AND MANTISSA OF 127.0625 IN 32-BIT FLOATING-POINT REPRESENTATION. IDENTIFY THE NUMBER
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- The IEEE Standard 754 representation of a floating point number is given as:01011011001100110101000000000000. Determine the binary value represented by this numberFloating point numbers are numbers that support decimal points Express the following numbers in hexadecimal IEEE 32-bit floating-point format 320 -62Represent the number (+134)10 in floating point single precision
- Find the equivalent decimal value of the following floating-point representation using IEEE 754 standard single- precision (32-bit floating-point number with bias = 127) 0 1000 1001 1010 0000 0000 0000 0000 000Floating point representation is used to store A Boolean numbers B Natural numbers C Fractional numbers D Complex numbersFind the equivalent decimal value of the following floating-point representation using IEEE 754 standard single-precision (32-bit floating-point number with bias = 127) 1 1000 0110 1100 0000 0000 0000 0000 000
- For the following two numbers (0.5)10 and (0.4375)10 , perform floating point addition and multiplication in binary form.Answer the following questions on floating-point representation: a) Convert AD510010 16 to an IEEE single-precision floating-point number b) Convert the following IEEE single-precision floating-point number to a decimal number: 10111111110100000000000000000000What is the length of a double-precision integer under the IEEE-754 floating-point standard?
- For IEEE 754 single-precision floating point, write the hexadecimal representation for positive zero, the smallest positive denormalized number and the largest positive normalized numberJ - For the IEEE 754 single-precision floating point, what is the number, as written in binary scientific notation, whose hexadecimal representation is the following? FF80 0000Floating point calculation: a Show the IEEE 754 representation for the decimal value -0.375 in single precision b. Find the decimal representation for the following single precision floating point number 1011,1111,0111,0000,0000,0000,0000,0000 c. Perform the addition and multiplication of the two floating point numbers in (a) and (b) in binary scientific notation, and represent the sum and product in single precision.