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For this problem, there are 3 variables. 2 is the most significant bit (leftmost) and xo is the least significant (rightmost). This means that m4 is x₂x10. Select the equation that represents the simplest POS form of II(M2, M3, M6). Again simplest POS! O x2x1 + x2x0 + x2x1 ○ (x₂ + x₁) * (x₁ + xo) O x1 + x₂x0 ○ (x₂ + x₁) * (x₁ + x) Ox1 + x2x0

For this problem, there are 3 variables. 2 is the most significant bit (leftmost) and xo is the least significant (rightmost). This means that m4 is x₂x10. Select the equation that represents the simplest POS form of II(M2, M3, M6). Again simplest POS! O x2x1 + x2x0 + x2x1 ○ (x₂ + x₁) * (x₁ + xo) O x1 + x₂x0 ○ (x₂ + x₁) * (x₁ + x) Ox1 + x2x0

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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Q4 PPLZ, 

For this problem, there are 3 variables. \( x_2 \) is the most significant bit (leftmost) and \( x_0 \) is the least significant (rightmost). This means that \( m_4 \) is \( x_2 \bar{x_1} \bar{x_0} \). Select the equation that represents the simplest POS form of \(\prod(M_2, M_3, M_6)\). Again simplest **POS**! Options: - \(\circ \quad \bar{x_2} \bar{x_1} + x_2 x_0 + x_2 \bar{x_1}\) - \(\bullet \quad (x_2 + \bar{x_1}) \ast (\bar{x_1} + x_0)\) - \(\circ \quad x_1 + \bar{x_2} \bar{x_0}\) - \(\circ \quad (\bar{x_2} + \bar{x_1}) \ast (x_1 + \bar{x_0})\) - \(\circ \quad \bar{x_1} + x_2 x_0\) An annotation "Q4" is drawn nearby, indicating the question number in a graphical manner.
Transcribed Image Text:For this problem, there are 3 variables. \( x_2 \) is the most significant bit (leftmost) and \( x_0 \) is the least significant (rightmost). This means that \( m_4 \) is \( x_2 \bar{x_1} \bar{x_0} \). Select the equation that represents the simplest POS form of \(\prod(M_2, M_3, M_6)\). Again simplest **POS**! Options: - \(\circ \quad \bar{x_2} \bar{x_1} + x_2 x_0 + x_2 \bar{x_1}\) - \(\bullet \quad (x_2 + \bar{x_1}) \ast (\bar{x_1} + x_0)\) - \(\circ \quad x_1 + \bar{x_2} \bar{x_0}\) - \(\circ \quad (\bar{x_2} + \bar{x_1}) \ast (x_1 + \bar{x_0})\) - \(\circ \quad \bar{x_1} + x_2 x_0\) An annotation "Q4" is drawn nearby, indicating the question number in a graphical manner.
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