A. Given the IEEE single precision floating point hexadecimal value: C483D000, what is the equivalent decimal value? B. Using decimal values 9.25 and 2.5 as operands, converting to binary, and add them using the binary floating point addition algorithm (normalizing to the higher exponent value), what binary normalized significand value will be used to represent 9.25 when adding? C. Continuing from part B, what binary significand value will be used to represent 2.5 during the addition (after normalizing, and then adjusting the exponent to match the higher exponent value)? D. Continuing from part C, what will the sum of the significands be (including the decimal point)? E. Continuing from part D, what is the decimal value of the exponent (power of 2) that will be used with the sum of the significands? F. Continuing from part E, what bits will be stored in the 23-bit significand (mantissa) part of the 32-bit IEEE representation of the final sum?.