How many pieces does the LEGO Emma's Flower Stand (30112-1) have?

The LEGO Emma's Flower Stand set (30112-1) contains 35 pieces. It was released in 2014 as part of the LEGO Friends theme.

How can I find missing parts for LEGO set 30112-1?

On BrickMissing you can check which parts from the LEGO Emma's Flower Stand (30112-1) you already own. Add your LEGO collection and we'll show exactly which of the 35 pieces you're missing and which you already have.

Can I build the LEGO Emma's Flower Stand with parts I already have?

Use BrickMissing's free parts checker to find out. Add LEGO sets you own to your collection and we'll cross-reference all 35 parts to show your buildability percentage and which specific pieces you still need.

What theme is the LEGO Emma's Flower Stand from?

The LEGO Emma's Flower Stand (30112-1) belongs to the LEGO Friends theme. You can browse all Friends sets on BrickMissing to find more sets from this theme.

Emma's Flower Stand

30112-1 Friends 2014 35 parts 0% catalog rarity Beginner

Emma's Flower Stand (30112-1) is a LEGO set with a listed count of 35 parts. Available inventory data is shown below.

Parts Inventory

🧱 35 parts

Showing the first 12 rows of the parts list (35 pieces in total). The full list loads automatically.

Color	Qty	LEGO price each
Tan	2×	€0,17 View at LEGO → View
Tan	1×	€0,16 View at LEGO → View
Green	1×	€0,24 View at LEGO → View
Green	1×	€0,15 View at LEGO → View
Medium Lavender	1×	€0,15 View at LEGO → View
Medium Azure	2×	€0,10 View at LEGO → View
Tan	2×	€0,06 View at LEGO → View
Bright Light Orange	1×	Check price → View
Bright Green	1×	Check price → View
Red	1×	Check price → View
Dark Pink	1×	Check price → View
Lime	1×	€0,12 View at LEGO → View

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Catalog rarity

How common are the parts in Emma's Flower Stand?

0%No rare combinations

more commonless common

Every recorded part+color combination appears in at least 4 sets in our catalog, including this set. This does not guarantee availability or low prices.

Theme average

6.1%

All sets

6.7%

Least common in our catalog

No combinations recorded in 3 or fewer sets

How we calculate this →