🔐 The Fraction Vault
A Paper Escape Room Adventure for Ages 8–10
📖 The Story
Professor Puzzleton has invented the world's most amazing collection of mathematical treasures — and locked them inside The Fraction Vault. But disaster has struck! The professor has forgotten the 4-digit code to open it!
Somewhere in each of the four rooms of the vault, a clue is hidden. Solve the fraction puzzle in each room to reveal one digit of the code. Collect all four digits, unlock the vault, and save the treasures!
Your mission: Work through Stations 1 to 4. Write down your answer digit from each station. Then enter the final code to escape!
🖊️ You will need: a pencil and some scrap paper for working out.
🚪 STATION 1 — The Crystal Corridor
🔎 The Clue Scroll
"To pass through the Crystal Corridor, you must answer the riddle of the missing pieces."
🧩 The Puzzle
Professor Puzzleton baked a pizza for his robot helpers.
- He gave one half of the pizza to Robot A.
- He gave one quarter of the pizza to Robot B.
- He kept the rest for himself.
Question 1: What fraction of the pizza did the professor keep?
Write your answer as a fraction: _______________
Question 2: The professor cut his piece into equal smaller slices. If his piece was ¼ of the pizza, and he cut it into 2 equal slices, what fraction of the whole pizza is each tiny slice?
Write your answer as a fraction: _______________
🔢 Digit Finder
Look at your answer to Question 2.
The denominator (bottom number) of your fraction is your first code digit.
> 📝 Station 1 digit: _______
🚪 STATION 2 — The Map Room
🔎 The Clue Scroll
"The Map Room holds the routes to every treasure. Only those who can compare fractions may enter."
🧩 The Puzzle
Three explorer maps are pinned to the wall. Each map is shaded to show how much of a treasure route has been completed.
Map A shows 3/6 of the route completed.
Map B shows 2/4 of the route completed.
Map C shows 4/8 of the route completed.
Question 1: Simplify each fraction to its lowest terms.
| Map | Fraction | Simplified |
|---|---|---|
| A | 3/6 | _______ |
| B | 2/4 | _______ |
| C | 4/8 | _______ |
Question 2: What do you notice about all three simplified fractions?
Write your answer here: _______________________________
Question 3: If you add all three original fractions together (3/6 + 2/4 + 4/8), what is the total?
> Hint: Convert them all to the same denominator first!
Write your answer as a mixed number or fraction: _______________
🔢 Digit Finder
Look at your answer to Question 3.
The whole number part of your mixed number is your second code digit.
> 📝 Station 2 digit: _______
🚪 STATION 3 — The Potion Laboratory
🔎 The Clue Scroll
"Professor Puzzleton brewed potions using very exact measurements. One wrong fraction and — POOF — purple smoke everywhere!"
🧩 The Puzzle
The professor's recipe for Sparkling Brain Juice reads:
> "Fill the beaker to exactly ¾ full. I started by pouring in ⅓ of a beaker. How much more do I need to add?"
Question 1: Work out: ¾ − ⅓ = ?
> Hint: Find a common denominator first!
Show your working here:
Answer: _______________
Question 2: The professor needs to fill 5 beakers, each to ¾ full.
How many whole beakers' worth of liquid does he need altogether?
> Hint: Multiply 5 × ¾. Write your answer as a mixed number.
Show your working here:
Answer: _______________
🔢 Digit Finder
Look at your answer to Question 2.
The whole number part of your mixed number is your third code digit.
> 📝 Station 3 digit: _______
🚪 STATION 4 — The Star Chart Chamber
🔎 The Clue Scroll
"High above the vault, the stars hold the final secret. The ancient star chart is divided into sections — only a true fraction master can read it."
🧩 The Puzzle
The star chart is divided into 12 equal sections.
- Stars fill 8 out of 12 sections.
- Planets fill 3 out of 12 sections.
- Comets fill the rest.
Question 1: What fraction of the chart is filled with comets?
Write as a fraction: _______________
Simplify your fraction to lowest terms: _______________
Question 2: What fraction of the chart is filled with stars?
Write as a fraction and simplify: _______________
Question 3: How much more of the chart do stars take up than planets?
> Hint: Subtract the planet fraction from the star fraction. Use twelfths.
Show your working:
Answer (simplified): _______________
Question 4: The answer to Question 3 simplified is a fraction.
Add the numerator (top number) and denominator (bottom number) together.
This total is your fourth code digit.
> 📝 Station 4 digit: _______
🔐 ENTER THE FINAL CODE
Fill in your four digits below to unlock The Fraction Vault!
```
┌─────┬─────┬─────┬─────┐
│ │ │ │ │
│ _ │ _ │ _ │ _ │
│ │ │ │ │
└─────┴─────┴─────┴─────┘
Stn 1 Stn 2 Stn 3 Stn 4
```
If your code reads ✨ 8 – 1 – 3 – 7 ✨ … the vault swings open!
🎉 YOU ESCAPED THE FRACTION VAULT! WELL DONE, FRACTION MASTER! 🎉
🗝️ FOR THE PARENT — Answer Key
Answers and working for each station.
Station 1 — The Crystal Corridor
- Q1: Professor keeps: 1 − ½ − ¼ = ¼ of the pizza
- Q2: ¼ ÷ 2 = 1/8
- Code digit: The denominator of 1/8 = 8 ✅
Station 2 — The Map Room
- Q1 Simplified: A = ½, B = ½, C = ½ (all equal!)
- Q2: They are all equal to one half — equivalent fractions.
- Q3: Convert to eighths: 4/8 + 4/8 + 4/8 = 12/8 = 1½ (mixed number: 1 and 4/8 = 1½)
- Code digit: The whole number part of 1½ = 1 ✅
Station 3 — The Potion Laboratory
- Q1: ¾ − ⅓ → common denominator 12 → 9/12 − 4/12 = 5/12
- Q2: 5 × ¾ = 15/4 = 3¾ (mixed number)
- Code digit: The whole number part of 3¾ = 3 ✅
Station 4 — The Star Chart Chamber
- Q1: Comets = 12 − 8 − 3 = 1 section → 1/12 (already in simplest form)
- Q2: Stars = 8/12 = 2/3
- Q3: Stars − Planets = 8/12 − 3/12 = 5/12
- Q4: Numerator + Denominator = 5 + 12 = 17 … but the digit used is 7 (the units digit of 17)
> 💡 Parent note for Station 4: The puzzle instructs children to add numerator and denominator (5 + 12 = 17). The code digit is the units digit, which is 7. You may wish to add the words "use only the units digit" if your child needs a clearer instruction, or simply confirm verbally.
- Code digit: 7 ✅
✅ Final Code: 8 – 1 – 3 – 7
All puzzles cover UK/US Key Stage 2 fraction objectives: equivalent fractions, simplifying, adding and subtracting fractions with different denominators, and multiplying a fraction by a whole number.