Which of the Following Is a Negation for "For Any $n \leq 2$

question 5

Multiple Choice

Which of the following is a negation for "For any integer n, if n is composite, then n is even Or n > 2."

• A) For any integer n , if n is composite, then n is not even or \(n \leq 2\).
• B) For any integer n , if n is not composite, then n is not even or \(n \leq 2\)
• C) For any integer n , if n is not composite, then n is not even and \(n \leq 2\)
• D) For any integer n , if n is not composite, then n is even and \(n \leq 2\)
• E) For any integer n , if n is not composite, then n is not even and \(n \leq 2\).
• F) There exists an integer n such that if n is composite, then n is not even and \(n \leq 2\).
• G) There exists an integer n such that n is composite and n is not even and \(n \leq 2\).
• H) There exists an integer n such that if n is not composite, then n is not even and \(n \leq 2\).
• I) There exists an integer n such that n is composite and n is even and \(n \leq 2\).
• J) There exists an integer n such that if n is not composite, then n is not even or \(n \leq 2\).

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Definitions:

Norms

Are generally accepted ways of doing things.

Codes of Behaviour

Established rules or standards governing the actions or conduct of individuals within a group or society.

Internal Social Control

Regulates people through socialization and shapes people’s minds so they come to regard deviant actions as undesirable.

Importance of Learning

The significance attached to acquiring knowledge and skills, emphasizing its role in personal development, career advancement, and societal progress.