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Answer each True/False question with I or F. Adding floating point numbers requires that the exponents be the same before adding the mantissas. T Multiplying floating point numbers requires that the exponents be the same before multiplying the mantissas. F In FP addition, a lesser exponent value will always need to shift its mantissa to the left before being added. T In FP multiplication, a lesser exponent value is added to the greater. F In FP addition, if the mantissas are negative, you add their absolute values and reassign the sign at the end of the calculation. T In FP multiplication, you strip the signs from the mantissas and calculate the result sign afterwards. T MIPS, like many architectures, provides double the space for FP math results than given each input. T EEE 754 provides for extra bits of significance to be used to ensure intermediate rounding does not accumulate to an incorrect or unintended result, and to be compliant, like all 754 specifications, it must be implement to be considered a compliant implementation. T

Answer each True/False question with I or F. Adding floating point numbers requires that the exponents be the same before adding the mantissas. T Multiplying floating point numbers requires that the exponents be the same before multiplying the mantissas. F In FP addition, a lesser exponent value will always need to shift its mantissa to the left before being added. T In FP multiplication, a lesser exponent value is added to the greater. F In FP addition, if the mantissas are negative, you add their absolute values and reassign the sign at the end of the calculation. T In FP multiplication, you strip the signs from the mantissas and calculate the result sign afterwards. T MIPS, like many architectures, provides double the space for FP math results than given each input. T EEE 754 provides for extra bits of significance to be used to ensure intermediate rounding does not accumulate to an incorrect or unintended result, and to be compliant, like all 754 specifications, it must be implement to be considered a compliant implementation. T

Database System Concepts
Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
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Please help me, I only get 6/10 from those answer. IDK which one I did wrong

Answer each True/False question with T or F. Adding floating point numbers requires that the exponents be the same before adding the mantissas. T Multiplying floating point numbers requires that the exponents be the same before multiplying the mantissas. F In FP addition, a lesser exponent value will always need to shift its mantissa to the left before being added. T In FP multiplication, a lesser exponent value is added to the greater. F In FP addition, if the mantissas are negative, you add their absolute values and reassign the sign at the end of the calculation. T In FP multiplication, you strip the signs from the mantissas and calculate the result sign afterwards. T MIPS, like many architectures, provides double the space for FP math results than given each input. T IEEE 754 provides for extra bits of significance to be used to ensure intermediate rounding does not accumulate to an incorrect or unintended result, and to be compliant, like all 754 specifications, it must be implement to be considered a compliant implementation. T
Transcribed Image Text:Answer each True/False question with T or F. Adding floating point numbers requires that the exponents be the same before adding the mantissas. T Multiplying floating point numbers requires that the exponents be the same before multiplying the mantissas. F In FP addition, a lesser exponent value will always need to shift its mantissa to the left before being added. T In FP multiplication, a lesser exponent value is added to the greater. F In FP addition, if the mantissas are negative, you add their absolute values and reassign the sign at the end of the calculation. T In FP multiplication, you strip the signs from the mantissas and calculate the result sign afterwards. T MIPS, like many architectures, provides double the space for FP math results than given each input. T IEEE 754 provides for extra bits of significance to be used to ensure intermediate rounding does not accumulate to an incorrect or unintended result, and to be compliant, like all 754 specifications, it must be implement to be considered a compliant implementation. T
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