What Is the negation of the following statement n Is prime a

What Is the negation of the following statement: \"n Is prime and n is odd or n is 2.\" n is composite and n is odd or n Is 2. n is prime and n is odd or n Is 2. n is composite or n is odd or n is 2. n is composite and n is even but not 2. n is prime and n is even but not 2. n is prime or n is odd or n is 2. n is composite or n is even but not 2. n is prime or n is even but not 2. What is the negation of the following statement: \"P is a square or P is a rectangle.\" P is a square and P is a rectangle. P is a square or P is a rectangle. P is not a square or P is not a rectangle. P is a square and P is not a rectangle. P is not a square and P is a rectangle. P is a square or P is not a rectangle. P is not a square or P is a rectangle. P is not a square and P is not a rectangle. What is the converse of the following: \"If P is a square then P is a rectangle.\" If P is a square then P is not a rectangle. If P is a rectangle then P is not a square. If P is not a rectangle then P is not a square. If P is not a square then P is not a rectangle. If P is a square then P is a rectangle. If P is a rectangle then P Is a square.

Solution

:Solution:

~(AND) is OR

and ~(OR) is AND

Solution1):F:n is prime or n is odd or n is 2

Solution2):A: P is a square and P is a rectangle.

In implication we have following

Solution3)F : If P is a rectangle then P is a square

Statement	If p, then q
Converse	If q, then p
Inverse	If not p, then not q
Contrapositive	If not q, then not p