Question

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

Answer 1

Answer:

hyy budy

we have given a setq

q=[1,2,3...] roster form

so its set-builder form is

q=[x;x is a natural number]

so this is the property form

thnx

if u dont like it u can report

Answer 2

Answer:  The answer is $Q=\{\dfrac{p}{q},~\textup{where p, q are integers and }q\neq 0\}.$

Step-by-step explanation:  We are given to write the set 'Q' of rational numbers in the property form.

A rational number can always be written in the fraction form, where the numerator and denominator both are integers and denominator is never equal to zero.

Therefore, we can write 'Q' as

$Q=\{\dfrac{p}{q}:p,~q~\textup{are integers and }q\neq 0\}.$

Thus, the answer is

$Q=\{\dfrac{p}{q},~\textup{where p, q are integers and }q\neq 0\}.$