a, b and c are real numbers then either a < b, a > b or a = b. This property of real numbers is called?

Which of the following sets is countable? cantor set , set of all real numbers , set of all rational numbers , set of irrational numbers.

A rectangular array of real numbers enclosed in square brackets is called?

For any three real numbers a, b, c such that (a + b) + c = a + (b + c) is?

For any two real numbers a + b, the a + b = b + a is?

For any three real numbers a, b, and c such that a(b + c) = ab + ac is?

Answer: Trichotomy property

The Trichotomy property states that for any two real numbers $a$ and $b$ , exactly one of the following holds: $a < b$ , $a > b$ , or $a = b$ .

This property ensures a well-defined order among real numbers.

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