Which one of the following is not true?
Real numbers is the set which includes both rational and irrational numbers.
∴ Rational numbers and Irrational numbers are 2 independent subsets of Real numbers. Hence every real number is not a rational number (since real numbers also consists of irrational numbers.)
Option (A) is correct because every natural number can be expressed in
form (q≠0 i.e a rational number).
Option (C) is correct because every whole number can be expressed in
form (q≠0 i.e a rational number).
Option (D) is correct because every integer can be expressed in
form (q≠0 i.e a rational number).
Natural numbers ⊂ Whole numbers ⊂ Integers ⊂ Rational Numbers ⊂ Real numbers
Real numbers ⊃ (Rational numbers + Irrational numbers).
Hence, only option B is incorrect.
Couldn't generate an explanation.
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