Discrete Math:

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Let x and y be two 32-bit strings in the IEEE 754 single-precision format, where: x = Ob01000001 00100000 00000000 00000000 y = Ob11000001 0100000000000000 00000000 (a) Find the decimal values represented by x and y. Enter your answer below; include the sign but no extra digit nor blank space. The prefix Od indicates decimal. X = Od y = Od (b) Find the signed binary representation of and 1 in (a). Use a byte for each presentation, where 6 bits of the byte are used for the fraction parts. Enter your answer below without any extra bit nor blank space. *l- = Ob = Ob (c) Find the two's complement representations of x and y in (a) with 5 bits. Enter your answer below without any extra bit nor blank space. x = Ob y = Ob (d) Find the addition result of the two binary strings in (c) with 5 bits. Enter your answer below without any extra bit nor blank space. x + y = Ob Determine if the string 1101 belongs to the following regular sets generated by the regular expressions on {0,1}: (111)*(01)* Choose... 1(10)*1* Choose... 1*0*1 Choose... Let x and y be two 32-bit strings in the IEEE 754 single-precision format, where: x = Ob01000001 00100000 00000000 00000000 y = Ob11000001 0100000000000000 00000000 (a) Find the decimal values represented by x and y. Enter your answer below; include the sign but no extra digit nor blank space. The prefix Od indicates decimal. X = Od y = Od (b) Find the signed binary representation of and 1 in (a). Use a byte for each presentation, where 6 bits of the byte are used for the fraction parts. Enter your answer below without any extra bit nor blank space. *l- = Ob = Ob (c) Find the two's complement representations of x and y in (a) with 5 bits. Enter your answer below without any extra bit nor blank space. x = Ob y = Ob (d) Find the addition result of the two binary strings in (c) with 5 bits. Enter your answer below without any extra bit nor blank space. x + y = Ob Determine if the string 1101 belongs to the following regular sets generated by the regular expressions on {0,1}: (111)*(01)* Choose... 1(10)*1* Choose... 1*0*1 Choose