Question

Write the set Q of rational numbers in the property form.

Answer 1

Answer:The set Q will be in fractional numbers which are rational.

Step-by-step explanation:

1) Suppose their is a set p with real

whole numbers p1, p2, p3.

2) There is a set q with real whole

numbers q1, q2, q3.

3) Therefore the set Q will be in the

form p1/q1, p2/q2, p3/q3.

Answer 2

Answer:

Set Q of rational number in the property form is given by :

$Q=\{\frac{a}{b}:\text{where a,b }\in Z\text{ and b }\neq 0\}$

Step-by-step explanation:

The rational numbers are defined as the numbers which can be expressed in the form of fraction : a by b

where b cannot be 0 , a and b both are integers.

Hence the representation of the set Q of rational  numbers in the property form is represented by :

$Q=\{\frac{a}{b}:\text{where a,b }\in Z\text{ and b }\neq 0\}$

Hence, this is the property form or the set builder notation of the set of rational numbers Q.