PC: 6 gold hammers

These things tend to pile up if I don't sell them, and since I have about as much price sense as the rock outside your front door, a little help on these would be much appreciated.

Right then, lets begin. I have 6 hammers, 2 of them are (in my opinion) very good, 2 are not bad, and 2 are just plain toss-out the window kind of things, though perhaps worth a salavage.

Images:


Descriptions:
The two good ones:

1)
Item - Gold Giant Slayers Hammer
Item Stats:
- Damage 19-35 (req. 12 hammer mastery)
- +15% vs hexed foes
- Zealous (can always be replaced by the buyer)
- Health +29

2)
Item - Gold Giant Slayers Hammer
Item Stats:
- Damage 19-35 damage (req. 12 hammer mastery)
- +15% while in a stance
- 10% armor penetration (9% chance)
- +30 health

The two avergae ones:

3)
Item - Gold Giant Slayers Hammer
Item Stats:
- Fire damage 19-35 (req. 13 hammer mastery)
- +14% while in a stance
- Armor +7 (vs physical attacks)

4)
Item - Gold Giant Slayers Hammer
Item Stats:
- Damage 19-35 (req. 12 hammer mastery)
- +13% (while health is above 50%)
- Armor penetration 10% (9% chance)
- Hammer Mastery +1 (17% chance while using skills)

The two bad ones:

5)
Item - Gold Giant Slayers Hammer
Item Stats:
- Cold damage 19-35 (req. 12 hammer mastery)
- +13% while enchanted
- Enchantments last 20% longer

6)
Item - Gold Giant Slayers Hammer
Item Stats:
- Cold damage 19-35 (req. 11)
- Armor +4 (always)

Right now, I am just trying to find out the values of these items, so if you can provide even a general idea, I would be grateful.

not great on prices, but IMO 2 is the best one, 1 you'll get a lot for because of the +29 health, even though the othre mod and the 'while hexed' hurt, 4 and 5 should also fetch a lot, if i still went with hammers id offer a lot for #5 because i like 'while enchanted' and lengthens enchantment. 6 wont go for much

Thanks for the info Al, I wasn't sure if 5 was actualy worth anything or not. By the way, it is vs hexed, not while hexed. W/N anyone?

I can still use some help, if anyone knows close approximations of values for these.

Bump.

Bump.

Final Bump. Anyone know?