Find a counterexample for the statement. N= For every real number N > 0, there is some real number x such that Nx > X.
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- Rewrite the following statement formally. Use variables and include both quantifiers ∀ and ∃ in your answer. Every even integer greater than 2 can be written as a sum of two prime numbers.Show that the following argument is valid for any natural number n ∈N. p1 →p2 p2 →p3 ... pn−1 →pn ¬pn ∴¬(p1 ∨···∨pn−1................Convert the following statement to a statement that uses the universial quantifier:"There is no largest integer."
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