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Q: What are example of both real and rational numbers?

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No. All rational numbers are real. Rational numbers are numbers that can be written as a fraction.

Both are part of the real numbers; both are infinite sets. (However, there are more irrational than rational numbers.)Both are part of the real numbers; both are infinite sets. (However, there are more irrational than rational numbers.)Both are part of the real numbers; both are infinite sets. (However, there are more irrational than rational numbers.)Both are part of the real numbers; both are infinite sets. (However, there are more irrational than rational numbers.)

Both rational numbers and integers are subsets of the set of real numbers.

Both are subsets of the real numbers.

It is both. Rational numbers are numbers that can be written as a fraction. All rationals are real.

Real numbers are both. Rational numbers are numbers that can be written as a fraction. Irrational numbers cannot be expressed as a fraction.

Yes. -3 is both rational and real. -3 is an integer. All integers are rational numbers. All rational numbers are real numbers. Thus -3 is a rational number and a real number.

Both rational and irrational numbers are real numbers.

Real numbers can be rational or irrational because they both form the number line.

The set of real numbers is divided into rational and irrational numbers. The two subsets are disjoint and exhaustive. That is to say, there is no real number which is both rational and irrational. Also, any real number must be rational or irrational.

Both irrational and rational are real. Rational numbers are numbers that can be written as a fraction. Irrational numbers cannot be expressed as a fraction.

All rational numbers are real numbers.

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