For this problem there are 5 variables: A - E. A is the most significant (leftmost) variable and the least significant (rightmost). This would mean that m25 is ABCDE. Select the simplest S equation that represents Σ(m4, m5, M7, M12, M13, M15, M20, M21, M23, M28, M29, M31 Again simplest SOP. AC + BD CB+BD AB + BD DC+CE

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For this problem, there are 5 variables: \( A - E \). \( A \) is the most significant (leftmost) variable, and \( E \) is the least significant (rightmost). This would mean that \( m_{25} \) is \( ABC̅D̅E \). Select the simplest SOP equation that represents \(\sum(m_4, m_5, m_7, m_{12}, m_{13}, m_{15}, m_{20}, m_{21}, m_{23}, m_{28}, m_{29}, m_{31})\). Again, simplest SOP.

Select one of the options:

- \( \circ \, AC + BD \)
- \( \circ \, \overline{C}B + BD \)
- \( \circ \, AB + BD \)
- \( \circ \, \overline{D}C + CE \)
Transcribed Image Text:For this problem, there are 5 variables: \( A - E \). \( A \) is the most significant (leftmost) variable, and \( E \) is the least significant (rightmost). This would mean that \( m_{25} \) is \( ABC̅D̅E \). Select the simplest SOP equation that represents \(\sum(m_4, m_5, m_7, m_{12}, m_{13}, m_{15}, m_{20}, m_{21}, m_{23}, m_{28}, m_{29}, m_{31})\). Again, simplest SOP. Select one of the options: - \( \circ \, AC + BD \) - \( \circ \, \overline{C}B + BD \) - \( \circ \, AB + BD \) - \( \circ \, \overline{D}C + CE \)
For this problem, there are 5 variables: \( A - E \). \( A \) is the most significant (leftmost) variable and \( E \) is the least significant (rightmost). This means that \( m_{25} \) is \( ABC̅DE \). Select the simplest POS equation that represents:

\[
\prod(M_4, M_5, M_7, M_{12}, M_{13}, M_{15}, M_{20}, M_{21}, M_{23}, M_{28}, M_{29}, M_{31})
\]

Again, simplest POS.

Options:

1. \( (D + C̅) \ast (C̅ + E̅) \)
2. \( (A + B) \ast (C + D) \)
3. \( (D + C) \ast (C + E) \)
4. \( (B̅ + C) \ast (B̅ + D̅) \)
Transcribed Image Text:For this problem, there are 5 variables: \( A - E \). \( A \) is the most significant (leftmost) variable and \( E \) is the least significant (rightmost). This means that \( m_{25} \) is \( ABC̅DE \). Select the simplest POS equation that represents: \[ \prod(M_4, M_5, M_7, M_{12}, M_{13}, M_{15}, M_{20}, M_{21}, M_{23}, M_{28}, M_{29}, M_{31}) \] Again, simplest POS. Options: 1. \( (D + C̅) \ast (C̅ + E̅) \) 2. \( (A + B) \ast (C + D) \) 3. \( (D + C) \ast (C + E) \) 4. \( (B̅ + C) \ast (B̅ + D̅) \)
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