MIPS ASSEMBLY LANGUAGE (PRECISION NUMBERS)

4. Floating Point Numbers Problem Solving (5 points): For each show your work briefly Convert the number -100.25 (do not miss the minus sign 100.25) to IEEE 754 standard Single precision representation: Double precision representation: a. b. Convert the above decimal number to another floating point representation. In this representation For single precision use bias of 126: For double precision it use bias of 1022: c. Consider the following 32 bit hexadecimal number Oxc2020000. Assuming that it isa Floating point number give its decimal equivalent: Integer number give its decimal equivalent: 4. Floating Point Numbers Problem Solving (5 points): For each show your work briefly Convert the number -100.25 (do not miss the minus sign 100.25) to IEEE 754 standard Single precision representation: Double precision representation: a. b. Convert the above decimal number to another floating point representation. In this representation For single precision use bias of 126: For double precision it use bias of 1022: c. Consider the following 32 bit hexadecimal number Oxc2020000. Assuming that it isa Floating point number give its decimal equivalent: Integer number give its decimal equivalent