P(m, n) means
$$“ m \leq n "$$

where the universe of discourse for m and n is the set of nonnegative
integers. What is the truth value of the statement?
-$$\forall m \exists n P ( m , n )$$

Name: P(m, n) means \[“ m \leq n "\] where the universe of discourse for m and n is the set of nonnegative integers. What is the truth value of the statement? -\[\forall m \exists n P ( m , n )\]
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Question

P(m, n) means 
 $$“ m \leq n "$$
 
where the universe of discourse for m and n is the set of nonnegative
integers. What is the truth value of the statement?
-$$\forall m \exists n P ( m , n )$$

Quizplus · Accepted Answer

For every nonnegative integer m, there exists a nonnegative integer n (specifically, n = m) such that m ≤ n.

P(m, N) Means “m≤n"“ m \leq n "“m≤n" Where the Universe of Discourse for M and N Is

P(m, N) Means $“ m \leq n "$ Where the Universe of Discourse for M and N Is