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Equivalent Sets

p: Roses are ...

Question

p: Roses are red.
q: Lilies are white.
Symbolic form of statement "If roses are red then lilies are white. " is:

p \leftrightarrow q

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p \lor q

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p \land q

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p \to q

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Solution

The correct option is C $p \to q$
Implication of two statements $p$ and $q$ means... "If $p$ is true ...,then $q$ has to be true"
This is represented as $p \to q$
So, $D$ is correct.

Suggest Corrections

Similar questions

Let p: Roses are red and q: The sun is a star. Then the verbal translation of $\sim p \lor q$ is

p

q

(p \leftrightarrow\sim q)

p

q

(p \leftrightarrow\sim q)

p

q

p \leftrightarrow q

[(p \to q) \land q] \to p

(p \land q) \to\sim p

(p \to q) \leftrightarrow (\sim p \lor q)

(p \leftrightarrow r) \land (q \leftrightarrow p)

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