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The image contains computational exercises that ask to construct truth tables for logical expressions. Additionally, there are tasks to determine the truth values of specific compound statements under given truth values for \( p \), \( q \), and \( r \). 

Would you like me to construct truth tables for specific problems, calculate truth values for given propositions, or explain the process for solving these problems? Let me know the specific exercise or exercises you'd like help with!

Here are five follow-up questions to guide your choices:
1. Would you like a truth table for a specific expression, e.g., Exercise 7 or 17?
2. Should I solve the exercises under specific truth values, e.g., Exercises 37–42?
3. Do you want a step-by-step explanation of how to construct a truth table?
4. Would you like me to analyze relationships between two expressions, such as logical equivalence?
5. Are there specific logical operators or rules you'd like more clarity on?

**Tip:** To construct a truth table, start by listing all possible truth value combinations for the variables involved, then evaluate the expression step by step.

Construct truth tables for the given logical expressions and determine truth values of specified compound statements under certain conditions.

Learn how to construct truth tables for various logical expressions and evaluate compound statements based on given truth values. This guide covers essential concepts in propositional logic, including logical connectives and truth values, suitable for advanced high school or college-level students.

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