Equivalently, a set is countable if there exists an injective function from it into the natural numbers this means that each element in the set may be associated to a unique natural number, or that the elements of the set can be counted one at a time, although the counting may never finish due to an infinite number of elements. In mathematics, a set is countable if either it is finite or it can be made in one to one correspondence with the set of natural numbers. Not to be confused with (recursively) enumerable sets. For the statistical concept, see Count data. For the linguistic concept, see Count noun. Can you explain this answer? tests, examples and also practice Class 7 tests.'Countable' redirects here. c)Both p and q are true.d)Both p and q are false.Correct answer is option 'B'. Can you explain this answer? theory, EduRev gives you anĪmple number of questions to practice p: All integers are rational numbers.q: Every rational number is an integer.Which of the following statements is correct?a)p is false and q is true.b)p is true and q is false. Can you explain this answer? has been provided alongside types of p: All integers are rational numbers.q: Every rational number is an integer.Which of the following statements is correct?a)p is false and q is true.b)p is true and q is false. Can you explain this answer?, a detailed solution for p: All integers are rational numbers.q: Every rational number is an integer.Which of the following statements is correct?a)p is false and q is true.b)p is true and q is false. P: All integers are rational numbers.q: Every rational number is an integer.Which of the following statements is correct?a)p is false and q is true.b)p is true and q is false. Can you explain this answer? defined & explained in the simplest way possible.

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