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b. Let \( \mathrm{p}: \) I am stressed. Let \( \mathrm{q}: \) I went to yoga. Let r : I meditated. Given the statement "If I am not stressed, then I went to yoga or I meditated." The conditional statement is Op \( \rightarrow \sim(q \vee r) \) \( O \sim p \rightarrow \sim(q \vee r) \) \( O \sim p \rightarrow(q \vee r) \) \( O p \rightarrow(q \vee r) \)

Ask by Hodges Wade. in the United States
Mar 10,2025

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The correct conditional statement is \( \sim p \rightarrow (q \vee r) \).

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Mind Expander

The original statement can be translated into a logical form as follows: "If I am not stressed (\(\sim p\)), then I went to yoga (\(q\)) or I meditated (\(r\))." This means the correct representation of the conditional statement is \(\sim p \rightarrow (q \vee r)\). Think of it this way: if the stress monster is off your back, then you've either found zen on the yoga mat or through meditation! It's a positive spin on stress management, encouraging you to seek out calm regardless of the hassle.

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