LEGO The Enchanted Palace (5808)

LEGO The Enchanted Palace, set number 5808, is a Belville set of 228 pieces with 4 minifigures, released in April 1999. Its recommended retail price was $60.00. It retired in December 2001.
Specifications
- Set number
- 5808-1
- Theme
- Belville
- Subtheme
- Fairy-Tale
- Pieces
- 228
- Minifigures
- 4
- Exclusive minifigures
- 2
- Released
- April 1999
- Retirement date
- December 2001
- MSRP (USD)
- $60.00
- BrickLink new from vs MSRP
- -100.00%
- New sold on BrickLink in 6 months
- 0
- Used sold on BrickLink in 6 months
- 0
Minifigures in this set
- Princess Rosaline, Purple Dress (fig-014908)
- Millimy, Stars, Medium Dark Pink (fig-014910)
- Belville Witch (fig-014911)
- Belville King, Red Cape (fig-014912)
More sets in Fairy-Tale
- LEGO Millimy the Fairy (5801-1)
- LEGO Princess Rosaline (5802-1)
- LEGO Iris (5803-1)
- LEGO Witch's Cottage (5804-1)
- LEGO Princess Rosaline's Room (5805-1)
- LEGO The Royal Stable (5807-1)
- LEGO Prince Justin (5811-1)
- LEGO King (5812-1)
- LEGO The Good Fairy's Bedroom (5823-1)
- LEGO The Good Fairy's House (5824-1)
- LEGO Stella and the Fairy (5825-1)
- LEGO The Queen's Room (5826-1)
Showing 12 of 17 sets.
Price tracking
StudFinder tracks The Enchanted Palace across Amazon and BrickLink and alerts you when the price falls past the discount you choose. Full price history, retirement status and current deals are shown above.
How these prices are measured
Each "vs MSRP" figure compares that price with this set's $60.00 recommended retail price.
Common questions
How much does LEGO The Enchanted Palace (5808) cost?
LEGO The Enchanted Palace launched at a recommended retail price of $60.00. That is 100.00% below its $60.00 MSRP.
Is LEGO 5808 retired?
LEGO The Enchanted Palace retired in December 2001, so LEGO no longer produces it and it is only available second-hand or from leftover retailer stock.
How many pieces does LEGO The Enchanted Palace have?
LEGO The Enchanted Palace (5808) contains 228 pieces. It also includes 4 minifigures, 2 of which appear in no other set.