To solve the problem of finding the correct mirror image of the given combination of characters when the mirror is placed along 'PQ', we need to understand how each character transforms when reflected across a vertical line.

The image shows a combination (%E^VGHSW) with a vertical mirror line at 'PQ'. To determine the correct mirror image, we should consider how each character appears reversed, simulating a flip from left to right. Let's analyze the transformation step-by-step:

1. ( will become ) because parentheses flip direction.
2. % remains the same as it is symmetrical concerning a vertical axis.
3. E will appear as a reversed Ǝ.
4. ^ remains the same because it is vertically symmetrical.
5. V remains the same due to its symmetry.
6. G will appear as a reversed version.
7. H remains the same because it is symmetrical.
8. S will appear as a reversed version.
9. W remains the same due to its symmetry.

Now, based on the above logic, let's match the possible options:

The correct mirror image of (%E^VGHSW) is the one where each character is appropriately flipped, specifically as demonstrated in the above option, which matches our explanation.