Question

how we have to know easily properties in rational numbers​

Answer 1

Answer:

Rational Numbers exhibit the same properties of fractions, except they are in the integer form. They consist of integers, which allows the integer properties to prevail, so we can consider vice versa as well.  So, we can say, rational numbers have the properties of integers and fractions. Here is an example.

$\frac{-5}{8}$  is closed under addition, subtraction, and multiplication. It has the same properties of integers here. It also has properties like equivalence, reduction, etc from the fractions family. Rational numbers can also have numerators and denominators as any integer, except the denominator shouldn't be 0.

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Answer 2

Answer:

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