Free excape room printables | TPT - Free Printable

Let’s solve each puzzle step by step to find the 3 numbers for the keypad. Then we’ll list all 6 possible combinations of those 3 numbers.

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Puzzle 1: Guide the mouse through the maze

We start at the entrance (left side, near number 3) and follow the path to the exit (right side, near number 4). Let’s trace it:

- Start at 3
- Go up → pass 1
- Right → pass 2
- Down → pass 5
- Left → pass 6
- Down → pass 7
- Left → pass 8
- Up → pass 9
- Right → end at 4

Wait — that’s not right. We need to follow the actual maze path without crossing walls.

Looking carefully at the maze:

The correct path from start (near 3 on left) to finish (near 4 on right):

Start at 3
→ go up to 1
→ right to 2
→ down to 5
→ left to 6? No — wall blocks that.

Actually, let’s map the correct route:

From start (left, between 3 and 9), you go:

- Up to 1
- Right to 2
- Down to 5
- Left? Blocked.
Wait — better to trace visually in mind:

Standard solution for this type of maze:

Path is: 3 → 1 → 2 → 5 → 6 → 7 → 8 → 9 → 4

But that goes through many numbers. The instruction says “Guide the mouse through the maze: ___” — likely meaning write the numbers along the correct path in order.

But looking again — maybe it’s asking for the *final* number reached? Or the sequence?

Wait — re-read: “Solve the puzzles to find the 3 numbers for the keypad.”

So each puzzle gives ONE number for the keypad.

Ah! That makes sense.

So:

Puzzle 1: Maze — What number does the mouse end on? Or what number is key?

Actually, looking at common versions of this worksheet, the maze path leads you through numbers, but the answer is usually the number at the END of the path.

In this maze, if you start at the left (entrance near 3), and follow the only possible path to the exit on the right (near 4), you will pass through several numbers, but the final number you reach before exiting is 4.

But wait — let me double-check with standard logic.

Alternative approach: Sometimes the maze asks for the sum or product, but here it just says “Guide the mouse through the maze: ___” — so likely the number written at the exit point.

Exit is labeled 4 on the top right.

But let’s check other puzzles first to confirm pattern.

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Puzzle 2: Find the number on the computer screen

It’s a word search grid. We need to find a hidden number spelled out in letters.

Look at the grid:

Row 1: x l x l
Row 2: n q b n r q b
Row 3: n r e b n r e b
Row 4: n r u n n r u
Row 5: a s i x q a s i x q
Row 6: r x r y p r x r y p
Row 7: e i m l e i m l
Row 8: b i b i
Row 9: v u v u

Look for words that spell numbers.

Notice row 5: “a s i x q a s i x q” — contains “six” twice.

Also row 3: “n r e b n r e b” — has “three”? Not really.

Row 4: “n r u n n r u” — “four”? No.

Wait — look vertically or diagonally?

Another idea: Look for “one”, “two”, etc.

In row 5: positions 3-5: “i x q” — no.

Wait — row 5: “a s i x ...” — that’s “asix” — close to “six”.

Actually, “s i x” appears in row 5: after ‘a’, then ‘s’, ‘i’, ‘x’ — yes! So “six” is there.

Similarly, in row 6: “r x r y p...” — no.

Row 7: “e i m l...” — “eight”? e-i-g-h-t? Not quite.

Wait — perhaps “ten”? t-e-n? Not obvious.

Another thought: Maybe the word “number” is hidden? Unlikely.

Wait — look at column 3:

Col 3: x, b, e, u, i, r, m, b, v — nothing.

Perhaps diagonal?

Try reading row 5 backwards: q x i s a ... — still “six” forward.

I think “six” is clearly visible in row 5.

Is there another number?

Look at row 3: “n r e b n r e b” — if you take every other letter? n,e,n,e — no.

Wait — row 4: “n r u n n r u” — “run” repeated — not helpful.

Another possibility: In row 7: “e i m l e i m l” — “elm” — not a number.

Wait — what about “zero”? z-e-r-o? Not present.

“five”? f-i-v-e? Row 9 has “v u” — no f.

“four”? f-o-u-r? Row 4 has “u”, but no f or o.

Wait — back to “six”. It appears twice in row 5.

But we need one number from this puzzle.

Perhaps the number is 6, since “six” is found.

That seems plausible.

Confirm with third puzzle.

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Puzzle 3: Decode the hidden number

We have two rows:

Top row: numbers 1 to 13 with letters below:

1:a, 2:b, 3:c, 4:d, 5:e, 6:f, 7:g, 8:h, 9:i, 10:j, 11:k, 12:l, 13:m

Bottom row: 14:n, 15:o, 16:p, 17:q, 18:r, 19:s, 20:t, 21:u, 22:v, 23:w, 24:x, 25:y, 26:z

Then below that: 19 5 22 5 14

Decode using the mapping:

19 → s
5 → e
22 → v
5 → e
14 → n

So: s e v e n → “seven”

Therefore, the hidden number is 7

Great! So Puzzle 3 gives us 7

Now back to Puzzle 2: Computer screen — we thought “six” → 6

And Puzzle 1: Maze — let’s resolve.

Maze: Start at left (near 3), end at right (near 4). But which number is the answer?

In many such worksheets, the maze path spells a number or ends on a specific digit.

Trace the path carefully:

Assume entrance is on the left, between 3 and 9. You can go up to 1, then right to 2, then down to 5, then you cannot go left (wall), so must go down? From 5, down to where? Below 5 is empty? Wait, the maze has corridors.

Actually, standard solution for this exact maze (common educational resource):

The correct path is: Start at 3 → up to 1 → right to 2 → down to 5 → left? No, blocked. Actually, from 2, you can go down to 5, then from 5, you can go down to 6? Let's label the cells.

Imagine the maze as a grid:

Positions:

Top row: 1 - 2 - 4
Middle: 3 - ? - 5
Bottom: 9 - 8 - 7 - 6

Actually, better to think of connections.

From start (left of 3), you enter and can go up to 1, or down to 9.

If you go up to 1, then right to 2, then down to 5, then from 5, you can go down to 6? Is there a connection?

In typical version, the path is: 3 → 1 → 2 → 5 → 6 → 7 → 8 → 9 → 4

But that ends at 4.

And 4 is at the exit.

So the number at the exit is 4

Thus, Puzzle 1: 4

Puzzle 2: 6 (from "six" in word search)

Puzzle 3: 7 (from decoding "seven")

So the three numbers for the keypad are: 4, 6, 7

Now, we need to write all 6 possible keypad combinations of these three numbers.

Since it’s a keypad combination, order matters, and we assume no repetition (since only three distinct numbers).

Number of permutations of 3 distinct items: 3! = 6

List them:

1. 4,6,7
2. 4,7,6
3. 6,4,7
4. 6,7,4
5. 7,4,6
6. 7,6,4

These are all possible orders.

Final Answer:

The three numbers are 4, 6, and 7.

The six possible keypad combinations are:

1. 4 6 7
2. 4 7 6
3. 6 4 7
4. 6 7 4
5. 7 4 6
6. 7 6 4

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Final Answer:
Keypad Combinations:
1. 4 6 7
2. 4 7 6
3. 6 4 7
4. 6 7 4
5. 7 4 6
6. 7 6 4