Select the set in which the numbers are related in the same way as are the numbers of the following sets.

(NOTE: Operations should be performed on the whole numbers, without breaking down the numbers into its constituent digits. E.g. 13 – Operations on 13 such as adding /deleting /multiplying etc. to 13 can be performed. Breaking down 13 into 1 and 3 and then performing mathematical operations on 1 and 3 is not allowed)

(195, 65, 13)

(255, 85, 17)

To find the correct option, let's analyze the relationship between the numbers in the given sets:

First set: (195, 65, 13)
Second set: (255, 85, 17)

Let the three numbers in each set be represented as (A, B, C).

Let's check the relationship between the numbers:
In the first set:
$13\times 5=65$ (i.e., $C\times 5=B$)
$65\times 3=195$ (i.e., $B\times 3=A$)
This also means:
$A=C\times 15$ ($13\times 15=195$)

In the second set:
$17\times 5=85$ (i.e., $C\times 5=B$)
$85\times 3=255$ (i.e., $B\times 3=A$)
This also means:
$A=C\times 15$ ($17\times 15=255$)

Thus, the pattern for each set (A, B, C) is:
1. $B=C\times 5$
2. $A=B\times 3=C\times 15$

Now, let's test the options to find the one that follows the same logic:

Option 1: (280, 95, 19)
- $19\times 5=95$ (Correct for B)
- $95\times 3=285\ne 280$ (Incorrect)

Option 2: (285, 95, 19)
- $19\times 5=95$ (Correct for B)
- $95\times 3=285$ (Correct for A)
This option perfectly follows the pattern.

Therefore, the set that is related in the same way is (285, 95, 19).