Choose the number which is similar to the given set.
Given set: $363$, $489$, $579$

Let's analyze the sum of the digits of the numbers in the given set:
* For $363$: $3+6+3=12$
* For $489$: $4+8+9=21$
* For $579$: $5+7+9=21$

Alternatively, check the divisibility or digital patterns:
Notice that all these numbers are multiples of $3$:

* $\frac{363}{3}=121$
* $\frac{489}{3}=163$
* $\frac{579}{3}=193$

Let's check the options for the sum of digits being a multiple of 3 (or testing specific rules):

* $562⟹5+6+2=13$ (Not divisible by 3)
* $471⟹4+7+1=12$ (Divisible by 3)
* $382⟹3+8+2=13$ (Not divisible by 3)
* $281⟹2+8+1=11$ (Not divisible by 3)

Thus, $471$ follows the same property of being divisible by 3.