Question

Let p: ‘It is hot’ and q: ‘It is raining’. The verbal statement for ( p^ ~q)->p is ​

Answer 1

Answer:

It is hot and it is not raining then it is hot....

Step-by-step explanation:

Hope it helps you frnd........

Answer 2

The verbal statement for ( p^ ~q)->p is ​

If it is hot and not raining, then it is hot

Explanation:

• The opposite of the given mathematical statement is the negation of a statement in mathematics. If "P" is a statement, then "P" is the statement's negation.
• Two propositions, also known as simple assertions, are linked by the AND operator to form a particular type of compound statement known as a conjunction.
• The AND or logical conjunction operator is represented by the symbol "color red Large wedge." It has the appearance of a reversed V.
• A logical implication connective or operator is used to unite two simple statements to create a complex statement known as an implication (also known as a conditional statement).
• The logical implication operator is represented by an arrow moving right.

Therefore,

^ means and

~ means not

-> means if then

So, ( p^ ~q)->p is ​If it is hot and not raining, then it is hot

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