MGMT 1030 Chapter Notes - Chapter 6: Decimal Mark

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MGMT 1030 Chapter 6 Notes Summary
Introduction
Normalization and Formatting of Floating Point Numbers
As you are already aware, the computer is actually capable of storing only numbers, no
signs or decimal points.
We have already handled the decimal point by establishing a fixed, implied point.
We must also represent the sign of the number in a way that takes this limitation into
account.
Here are some examples of floating point decimal representations.
The format used is that shown a sign, two digits of exponent stored excess-50, and five
digits of mantissa.
The alue  is used to represent a + sign
5 has een aritrarily hosen to represent a – sign, just as  is usually hosen ithin
the computer for the same purpose.
The base is, of course, 10
The implied decimal point is at the beginning of the mantissa.
You should look at these examples carefully to make sure that you understand all the
details of the floating point format.
The number of digits used will be determined by the desired precision of the numbers.
To maximize the precision for a given number of digits, numbers will be stored
whenever possible with no leading zeros.
This means that, when necessary, numbers are shifted left by increasing the exponent
until leading zeros are eliminated.
This process is called normalization.
Our standard format, then, will consist of a mantissa of fixed, predetermined size with a
decimal point placed at a fixed, predetermined location.
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