MGMT 1030 Chapter 15: MGMT 1030 Chapter 15 Notes

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MGMT 1030 Chapter 15 Notes Summary
Introduction
Conversion between Base 10 and Base 2
The IEEE stadard also allos the alues ±∞, er sall de-normalized numbers, and
various other special conditions.
Overall, the standard allows approximately seven significant decimal digits and an
approiate alue rage of − to 8.
The double-precision floating point format standard works similarly.
Sixty-four bits (8 bytes) are divided into a sign, 11 bits of exponent, and 52 bits of
mantissa.
The same format is used, with excess-1023 notation for the exponent, an implied base
of 2, and an implied most significant bit to the left of the implied binary point.
The double-precision standard supports approximately fifteen significant decimal digits
ad a rage of ore tha − to !
The values defined for all possible 32-bit words are shown
The 64-bit table is similar, except for the limiting exponent of 2047, which results in an
excess 1023 offset.
On occasion, you may find it useful to be able to convert real numbers between decimal
and binary representation.
This task must be done carefully.
There are two major areas that sometimes cause students (and others!) difficulty
The whole and fractional parts of numbers with an embedded decimal or binary point
must be converted separately.
Numbers in exponential form must be reduced to a pure decimal or binary mixed
number
Fraction before the conversion can be performed.
We dealt with the first issue
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