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Computer guys pls help me..........
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<blockquote data-quote="Nisala88" data-source="post: 9540481" data-attributes="member: 8045"><p><strong>Sign & magtitude representation</strong></p><p></p><p>An <em>n</em>-bit word can have 2 to the power n possible different values from 0 to 2 to the power n -1, for example, an 8-bit word can represent the numbers 0,1,....,254,255. One way of representing a negative number is to take the most significant bit and reserve it to indicate the sign of the number. The usual conversation is to choose the sign bit to be 0 to represent positive numbers and to choose it to be 1 to represent negative numbers.</p><p></p><p>for example, in 8 bits we can interpret the two numbers 00001101 and 10001101</p><p></p><p>0 - sign bit </p><p>0001101 (number magnitude) = + 13 subscript 10</p><p></p><p>and</p><p></p><p>1 - sign bit</p><p>0001101 (number magnitude) = - 13 subscript 10</p><p></p><p>Using a sign magnitude representation is a perfect valid way to represent signed numbers, although it is not widely used in integer arithmetic. The range of a sign and magnitude number in <em>n</em> bits is given by,</p><p></p><p> -(2 to the power (<em>n-1</em>) - 1) to +(2 to the power (<em>n-1</em>) - 1)</p><p></p><p>All we have done is to take an <em>n</em> bit number, use one bit to represent the sign and left the remaining <em>n-1</em> bits to represent the number.</p><p>One of the objections to this system is that it has two values for zero,</p><p></p><p> 00000000 = +0 and 10000000 = -0</p><p></p><p>mage 1st year text book eken balan gahuwe, bohoma keti karala, mamahithanawa meka prayojanawath wei kiyala</p></blockquote><p></p>
[QUOTE="Nisala88, post: 9540481, member: 8045"] [B]Sign & magtitude representation[/B] An [I]n[/I]-bit word can have 2 to the power n possible different values from 0 to 2 to the power n -1, for example, an 8-bit word can represent the numbers 0,1,....,254,255. One way of representing a negative number is to take the most significant bit and reserve it to indicate the sign of the number. The usual conversation is to choose the sign bit to be 0 to represent positive numbers and to choose it to be 1 to represent negative numbers. for example, in 8 bits we can interpret the two numbers 00001101 and 10001101 0 - sign bit 0001101 (number magnitude) = + 13 subscript 10 and 1 - sign bit 0001101 (number magnitude) = - 13 subscript 10 Using a sign magnitude representation is a perfect valid way to represent signed numbers, although it is not widely used in integer arithmetic. The range of a sign and magnitude number in [I]n[/I] bits is given by, -(2 to the power ([I]n-1[/I]) - 1) to +(2 to the power ([I]n-1[/I]) - 1) All we have done is to take an [I]n[/I] bit number, use one bit to represent the sign and left the remaining [I]n-1[/I] bits to represent the number. One of the objections to this system is that it has two values for zero, 00000000 = +0 and 10000000 = -0 mage 1st year text book eken balan gahuwe, bohoma keti karala, mamahithanawa meka prayojanawath wei kiyala [/QUOTE]
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