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

Show that the division of two normalized floating-point numbers with fractional mantissas will always result in a normalized quotient provided a dividend alignment is carried out prior to the division operation. | Numerade

Converting Floating Point Values in the Binary Numerical System