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Mazes

Rooms and Doors Maze

Navigate through rooms connected by single doors. Floor-plan style layout.

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What this tool does

A floor-plan-style maze. The page is recursively split into rectangular rooms, with a single door punched in each shared wall. The solver navigates through doors from the START door to the FINISH door.

Settings

Configure your floor plan

~16 rooms on A4.

Rooms (target)

Paper size

Preview

Sample floor plan

Recursively split rectangle with one door per shared wall.

Loading preview…

People also used

Print a Rooms-and-Doors Maze with a Floor-Plan Layout

Print a rooms-and-doors maze that looks like a floor plan instead of a grid maze. The page is split into rectangular rooms, with a single door punched into each shared wall. The solver walks from the START door to the FINISH door, stepping through one doorway at a time as though moving through a building.

The generator produces a print-ready PDF in A4 or US Letter with a clean branded layout. Adjust the number of rooms and let the recursive splitter lay out a fresh floor plan every time.

This tool suits parents who want a fresh take on a maze, teachers running cross-curricular lessons linking geometry with spatial reasoning, puzzle-fans who enjoy "escape the building" style puzzles, and anyone who likes a maze that tells a tiny story.

Why use a rooms-and-doors maze?

A floor-plan maze is immediately readable: rooms, walls, doors. That makes it an unusually approachable puzzle for younger children who might be put off by a dense grid, and a surprisingly rich one for older solvers because rooms vary in size and shape.

  • cross-curricular lessons linking geometry with spatial reasoning
  • "find the exit" story-themed puzzles
  • quiet-time at home with a pencil
  • after-school clubs and extension tasks
  • drawing prompts — invite kids to label the rooms with names
  • summer-term activity packs
  • homeschool enrichment

Because every shared wall has a door and rooms form a connected graph by construction, a path from start to finish always exists.

What you can customise

The tool keeps the settings simple.

  • Rooms: 6 to 40 rooms on the page
  • Include solution: Append a guidance page (see note below)
  • Seed: Reproduce a floor plan or leave blank for a fresh one
  • Paper type: A4 or US Letter PDF output

Start with 12 rooms for a gentle puzzle, around 20 for a standard challenge, and 30+ for a dense floor plan.

Notes and limitations

  • Rooms are continuous regions rather than grid cells, so in v1 the solution page simply adds an instruction line rather than overlaying a path.
  • Very high room counts can produce small rooms that feel cramped; cap around 30 on A4.
  • Print at 100% scale to keep the walls and doorways clean.
  • A highlighter works well to mark the route across the rooms.

Who this maze is for

Children

Children who enjoy "escape the building" themes and storybook puzzles.

Parents

A fresh printable puzzle that feels different from the usual grid mazes.

Teachers

Great for geometry, map-reading, and spatial-reasoning starters.

Puzzle-fans

Solvers who enjoy map-like puzzles and floor-plan logic will enjoy the look and feel.

How to use the tool

  1. Pick a room count. Start around 12 for a gentle floor plan.
  2. Turn Include solution on if you want the guidance instruction line.
  3. Optionally set a seed.
  4. Choose A4 or US Letter paper.
  5. Click Generate and preview the page.
  6. Download the PDF.

Worked example

Suppose a Year 4 teacher wants a geometry-linked puzzle. Pick Rooms: 16, Include solution: off, Paper: A4. The generator splits the page into 16 rectangular rooms of varying sizes and punches a door into each shared wall. The START door sits in the top-left room, the FINISH door sits in the bottom-right. Pupils trace a route through about eight rooms, marking each doorway as they pass. Follow up with a lesson on labelling rooms and counting areas.

Methodology

The generator uses a recursive rectangular splitter. It begins with the page as one large room, then repeatedly picks a random room, chooses a vertical or horizontal split, and divides the room into two smaller rectangles. Each newly created shared wall gets a single random door punched into it. The process stops when the target room count is reached. Because every split introduces exactly one door, rooms always form a connected graph.

Helpful preset ideas

  • 6 rooms for a very gentle introduction
  • 12 rooms for a Year 3–4 classroom puzzle
  • 16 rooms for a standard floor plan
  • 24+ rooms for a dense puzzle-club challenge

Extending the activity

A rooms-and-doors maze is a great launchpad for a follow-up activity, especially in cross-curricular lessons. The finished sheet becomes a floor plan that children can label, furnish, and describe. A few simple extensions:

  • Ask pupils to label each room with a name ("kitchen", "library", "dragon's lair").
  • Invite pupils to count doors, rooms, and walls for a small data activity.
  • Write a short journey story describing the route through the building.
  • Measure each room's area in grid squares as a geometry warm-up.
  • Draw furniture inside selected rooms for a "design your own" lesson.

Short, hands-on sessions tend to get the most value from a floor-plan puzzle.

Designed for A4 and US Letter Printing

The floor plan fills the printable area on both A4 and US Letter. Pick whichever matches your printer. Print at 100% scale to keep the walls straight and the doors crisp.

Related maze tools

You may also enjoy these sibling printable puzzles:

FAQs

Quick answers

How is the floor plan generated?

A recursive splitter divides the bounding rectangle into smaller rectangles. Each new wall has a single random door punched into it.

How many rooms can I have?

Anywhere from 6 to 40. More rooms means a denser plan with more doors to navigate.

Is there always a path from start to finish?

Yes — every wall has a door, and rooms form a connected graph by construction.

Can I print the solution?

In v1 the solution page just adds an instruction line — there is no overlaid path because rooms are continuous regions, not grid cells.

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