The statement (J • J) ⊃ S has ______ unique statement letter(s). Therefore, its truth table must have _____ row(s).

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
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(
J
J
)
S
             
             
             
             
 
The statement (J • J) ⊃ S has ______  unique statement letter(s).
 
Therefore, its truth table must have _____ row(s).
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Follow-up Question
**Cengage MindTap - 6.3 Aplia Assignment**

**Truth Table Problem 1:**
Expression: \( \sim (A \lor C) \supset (B \cdot A) \)

| \( \sim (A \lor C) \) | \( C \) | \( B \cdot A \) |
|-----------------------|-------|-----------------|
|                       |       |                 |
|                       |       |                 |

The statement \( \sim (A \lor C) \supset (B \cdot A) \) has ___ unique statement letter(s).

Therefore, its truth table must have ___ row(s).

**Truth Table Problem 2:**
Expression: \( (P \supset Q) \lor [ (Q \cdot R) \equiv \sim S ] \)

| \( P \supset Q \) | \( Q \) | \( R \) | \( \equiv \) | \( \sim S \) |
|------------------|-------|-------|----------|---------|
|                  |       |       |          |         |
|                  |       |       |          |         |

Note: The diagrams represent partially completed truth tables with columns indicating various components of logical statements and placeholders for truth values.
Transcribed Image Text:**Cengage MindTap - 6.3 Aplia Assignment** **Truth Table Problem 1:** Expression: \( \sim (A \lor C) \supset (B \cdot A) \) | \( \sim (A \lor C) \) | \( C \) | \( B \cdot A \) | |-----------------------|-------|-----------------| | | | | | | | | The statement \( \sim (A \lor C) \supset (B \cdot A) \) has ___ unique statement letter(s). Therefore, its truth table must have ___ row(s). **Truth Table Problem 2:** Expression: \( (P \supset Q) \lor [ (Q \cdot R) \equiv \sim S ] \) | \( P \supset Q \) | \( Q \) | \( R \) | \( \equiv \) | \( \sim S \) | |------------------|-------|-------|----------|---------| | | | | | | | | | | | | Note: The diagrams represent partially completed truth tables with columns indicating various components of logical statements and placeholders for truth values.
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(
C
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