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If R is the set of positive rational number and E is the set of Real numbes then. A) R is subset or equal to E B) R is a subset of E C) E is a subset of R D) None of these Correct answer is option B Can you solve this please?
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If R is the set of positive rational number and E is the set of Real n...
Proof that R is a subset of E:

1. Definition of rational numbers: Rational numbers are numbers that can be expressed as a fraction p/q, where p and q are integers and q is not equal to 0.
2. Definition of real numbers: Real numbers are numbers that can be expressed as a decimal, including both rational and irrational numbers.
3. Since all rational numbers can be expressed as a fraction, they can also be expressed as a decimal.
4. Therefore, all rational numbers are also real numbers.
5. This means that the set of positive rational numbers (R) is a subset of the set of real numbers (E).

Therefore, the correct answer is B) R is a subset of E.
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If R is the set of positive rational number and E is the set of Real numbes then. A) R is subset or equal to E B) R is a subset of E C) E is a subset of R D) None of these Correct answer is option B Can you solve this please?
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