A binary floating-point number has seven bits for a biased exponent. The constant used for the bias is 64. a. List the biased representation of all exponents from -64 to 63 . b. Show that a 7-bit magnitude comparator can be used to compare the relative magnitude of the two exponents. c. Show that after the addition of two biased exponents it is necessary to subtract 64 in order to have a biased exponents sum. How would you subtract 64 by adding its 2 's complement value? d. Show that after the

Implementation of a Binary Floating Point Fused Multiply-Add Unit - Walmart.ca

SOLVED: Consider a miniature binary computer whose floating-point words consist of digits for the mantissa and binary digits for the exponent (plus sign bits). Let binary (i.e. base 2) numbers be represented as (bmce), where b, m, c, and e represent the sign bit, mantissa, exponent, and plus sign bits respectively. Given:x = (.1011)2y = (.100)2Mark in the provided table whether the machine operation indicated (with the result Z being either exact, rounded (subject to nonzero rounding error), an