Q5 plzz For this problem, there are 4 variables. $ x_3 $ is the most significant bit (leftmost) and $ x_0 $ is the least significant (rightmost). This means that $ m_{12} $ is $ x_3 x_2 \bar{x_1} \bar{x_0} $.Select the equation that represents the simplest SOP form of $\prod(M_4, M_5, M_6, M_7, M_{14})$. Again, simplest SOP!\[\begin{aligned}&\bigcirc \quad (x_3 + \bar{x_2}) * (\bar{x_2} + \bar{x_1} + x_0) \\&\bigcirc \quad (x_2 + x_1) * (\bar{x_3} + \bar{x_1}) * (x_3 + x_2) \\&\bigcirc \quad \bar{x_2} x_1 + x_3 x_2 \\&\bigcirc \quad \bar{x_2} + x_3 \bar{x_1} + x_3 x_0 \\&\bigcirc \quad \bar{x_3} x_2 + x_3 x_2 + x_3 x_0 \\&\bigcirc \quad (x_3 + \bar{x_2} + x_1) * (x_3 + \bar{x_2} + \bar{x_1}) * (\bar{x_2} + \bar{x_1} + x_0) \\\end{aligned}\]There is a hand-drawn mark indicating an apparent choice with arrows pointing toward the third option: $\overline{x_2} \, x_1 + x_3 \, x_2$.

The task is to reduce a logical statement into the simplest Sum-of-Products (SOP) form. This phrase…

For this problem, there are 4 variables. 3 is the most significant bit (leftmost) and xo is the least significant (rightmost). This means that m12 is x3 x2 10. Select the equation that represents the simplest SOP form of II(M4, M5, M6, M7, M14). Again simplest SOP!

For this problem, there are 4 variables. 3 is the most significant bit (leftmost) and xo is the least significant (rightmost). This means that m12 is x3 x2 10. Select the equation that represents the simplest SOP form of II(M4, M5, M6, M7, M14). Again simplest SOP!

Database System Concepts

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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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Question

Q5 plzz

For this problem, there are 4 variables. $ x_3 $ is the most significant bit (leftmost) and $ x_0 $ is the least significant (rightmost). This means that $ m_{12} $ is $ x_3 x_2 \bar{x_1} \bar{x_0} $.

Select the equation that represents the simplest SOP form of $\prod(M_4, M_5, M_6, M_7, M_{14})$. Again, simplest SOP!

\[
\begin{aligned}
&\bigcirc \quad (x_3 + \bar{x_2}) * (\bar{x_2} + \bar{x_1} + x_0) \\
&\bigcirc \quad (x_2 + x_1) * (\bar{x_3} + \bar{x_1}) * (x_3 + x_2) \\
&\bigcirc \quad \bar{x_2} x_1 + x_3 x_2 \\
&\bigcirc \quad \bar{x_2} + x_3 \bar{x_1} + x_3 x_0 \\
&\bigcirc \quad \bar{x_3} x_2 + x_3 x_2 + x_3 x_0 \\
&\bigcirc \quad (x_3 + \bar{x_2} + x_1) * (x_3 + \bar{x_2} + \bar{x_1}) * (\bar{x_2} + \bar{x_1} + x_0) \\
\end{aligned}
\]

There is a hand-drawn mark indicating an apparent choice with arrows pointing toward the third option: $\overline{x_2} \, x_1 + x_3 \, x_2$.

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