Free Printable CVC Word Building Mat - Fantastic Fun & Learning - Free Printable

Let’s solve this step by step.

This is a word game board shaped like a path. You start at the yellow star that says “start and end.” The goal is to move along the path, reading each 3-letter word as you go — but you must STOP when you land on any red stop sign. That means you can’t continue past a stop sign. So we need to find the longest possible path from start to finish without going through any stop signs — or maybe just trace the full loop if it’s designed to be completed?

Wait — let’s look again.

Actually, looking at the layout:

- Start at “start and end” (yellow star).
- From there, you can go clockwise or counterclockwise.
- But every time you hit a “STOP” sign, you have to stop — meaning you can’t pass through that space.
- However, notice: the “STOP” signs are placed *on* some of the colored spaces — so those spaces are blocked.
- Also, the path loops around and comes back to the start/end point.

But here’s the key: since it says “start and end,” and the path forms a continuous loop, perhaps the idea is to read all the words in order around the entire loop — ignoring the stop signs? Or maybe the stop signs are obstacles you must avoid?

Wait — let’s think differently.

Maybe this is not about avoiding stop signs, but rather: you begin at “start and end”, then move along the path, saying each word aloud, and whenever you land on a STOP sign, you pause — but you still continue after? But that doesn’t make sense with the word “STOP”.

Alternatively — perhaps the stop signs mark where you should stop your turn? Like in a board game? But the instruction isn’t clear.

Hold on — let’s re-read the user’s request: “Solve the problem accurately.” But what is the actual problem? The image shows a game board with words and stop signs — but no explicit question was asked.

Ah — I see now. Since this is likely a phonics or CVC (consonant-vowel-consonant) word practice activity, and given the structure, the most logical task is:

👉 Trace the entire path from start to end, reading each word in order — and note that the stop signs are part of the path, but they don’t block movement; instead, they’re just markers (maybe for turns or pauses). But actually, looking closely — the stop signs are placed ON top of certain word tiles — which suggests those tiles are “blocked” or “special”.

Wait — another possibility: Maybe the student is supposed to identify which words are real English words vs nonsense? But all these look like real CVC words.

List of words on the board:

Starting from “start and end”, going clockwise:

1. ram
2. jet
3. Jon
4. sum
5. dip
6. [STOP] ← this is on a tile — but what word is under it? Looking at the image — the STOP sign covers a red tile between “dip” and “top”. Actually, looking carefully — the STOP signs are placed OVER some tiles, replacing the word? No — in the image, the STOP signs are separate icons placed on top of the path segments.

Actually, examining the image more precisely:

The path has colored sections, each with a word — except where a STOP sign is drawn over it. For example:

- Between “pop” and “sat” — no stop sign.
- After “web” — there’s a STOP sign on the next segment — but that segment also has the word “him”? Wait no — let’s map it properly.

Let me list all the word tiles in order, starting from “start and end” and going clockwise:

Start → ram → jet → Jon → sum → dip → [STOP sign here — but what word?] → top → sub → tin → vet → cab → sob → bun → [STOP sign] → wig → pen → Dan → cot → rug → him → [STOP sign] → web → sat → pop → [STOP sign] → back to start?

Wait — actually, counting the segments:

From the image, tracing the path:

Clockwise from start:

1. ram (purple)
2. jet (green)
3. Jon (yellow)
4. sum (purple)
5. dip (blue)
6. STOP (red octagon) — this is on a red segment — but no word visible? Or is the word underneath? In the image, the STOP sign is drawn over the segment — so perhaps that segment has no word — or the word is hidden.

Looking again — actually, in the original image, each colored segment has a word, and the STOP signs are additional elements placed on some segments — meaning those segments are “stop” zones.

But to solve this, perhaps the intended task is simply to read all the words in sequence around the board, and the stop signs are just decorative or indicate places to pause — but since no specific question is asked, maybe the “problem” is to list all the words in order?

Alternatively — perhaps the student is supposed to circle or identify all the CVC words — but all of them are CVC.

Another thought: Maybe the stop signs indicate where you cannot land — so you skip those spaces? But again, no instructions.

Given that this is from “Growing Book by Book” — likely an educational resource — and the title implies literacy/phonics — the most reasonable interpretation is:

✔ The task is to follow the path from start to end, reading each word aloud in order, and stopping temporarily at each STOP sign — but continuing afterward. Since it’s a loop, you eventually return to start.

But since the user said “solve the problem”, and no explicit question is given, perhaps the implied problem is: “What is the sequence of words you say as you go around the board?”

Or maybe: “How many words are there?” Let’s count.

Counting all word tiles (excluding the STOP signs as separate entities — assuming each STOP sign replaces a word tile):

Looking at the image:

Total colored segments with words:

Let’s list them in clockwise order from start:

1. ram
2. jet
3. Jon
4. sum
5. dip
6. [STOP — no word?] — wait, in the image, the STOP sign is on a red segment that appears to have no word — similarly for others.

Actually, upon close inspection of the image provided:

There are 20 word tiles total, plus 4 STOP signs that are overlaid on some of the path segments — but in fact, the STOP signs are placed ON TOP of existing word tiles — meaning those tiles are still there, but marked as “stop”.

For example:

- One STOP sign is on the tile between “pop” and “sat”? No — let's number them.

Better approach: Count all distinct word-containing segments.

From the image, going clockwise from “start and end”:

Segment 1: ram
Segment 2: jet
Segment 3: Jon
Segment 4: sum
Segment 5: dip
Segment 6: STOP (this is a red octagon on a red segment — but no word written — so perhaps this segment has no word)
Segment 7: top
Segment 8: sub
Segment 9: tin
Segment 10: vet
Segment 11: cab
Segment 12: sob
Segment 13: bun
Segment 14: STOP (on a red segment — no word)
Segment 15: wig
Segment 16: pen
Segment 17: Dan
Segment 18: cot
Segment 19: rug
Segment 20: him
Segment 21: STOP (on red segment — no word)
Segment 22: web
Segment 23: sat
Segment 24: pop
Segment 25: STOP (on red segment — no word)
Then back to start.

That would be 25 segments — but some have no words.

Actually, let's count only the segments that have words written on them.

From the image:

Words present:

- ram
- jet
- Jon
- sum
- dip
- top
- sub
- tin
- vet
- cab
- sob
- bun
- wig
- pen
- Dan
- cot
- rug
- him
- web
- sat
- pop

That’s 21 words.

Plus the 4 STOP signs — but they are on separate segments.

In the image, the path has 25 segments total (including start/end and stops).

But the start/end is one segment.

Perhaps the correct way is: the board has a continuous path with 24 moving spaces plus start/end.

I think I'm overcomplicating.

Let me try a different strategy.

Since this is a common type of educational game, and given the context, the most likely "problem" to solve is:

👉 Read all the words in order as you travel around the board from start to end, and list them.

And since it's a loop, you can go either direction, but typically you go clockwise.

Also, the STOP signs might be meant to be ignored for the purpose of listing words — or they indicate where you pause, but you still say the word if there is one.

But in the image, the STOP signs are placed on segments that do NOT have words — for example, the first STOP sign after "dip" is on a red segment with no word — similarly for others.

So let's assume that the STOP sign segments have no words — they are just barriers or pause points.

Therefore, the words are on the other segments.

Let's list all word segments in clockwise order from start:

Start at "start and end"

Next: ram
Then: jet
Then: Jon
Then: sum
Then: dip
Then: [STOP - no word]
Then: top
Then: sub
Then: tin
Then: vet
Then: cab
Then: sob
Then: bun
Then: [STOP - no word]
Then: wig
Then: pen
Then: Dan
Then: cot
Then: rug
Then: him
Then: [STOP - no word]
Then: web
Then: sat
Then: pop
Then: [STOP - no word]
Back to start.

So the words in order are:

ram, jet, Jon, sum, dip, top, sub, tin, vet, cab, sob, bun, wig, pen, Dan, cot, rug, him, web, sat, pop

That's 21 words.

If we go counter-clockwise, it would be different, but usually we go clockwise.

Now, is there a specific question? The user didn't ask anything — just said "solve the problem".

Perhaps the problem is to identify how many words there are, or to read them aloud.

But since the assistant is to provide a final answer, and based on common such activities, I think the expected answer is to list the words in order.

However, the user might expect a single answer — like the number of words.

Let's count the words again from the list above: 21 words.

But let's verify with the image.

From the image description:

Left side: ram, jet, Jon, sum, dip

Bottom left: top, sub, tin, vet

Top middle: cab, sob, bun

Right side: wig, pen, Dan, cot, rug, him

Top right: web, sat, pop

And start/end.

That's 5 + 4 + 3 + 6 + 3 = 21 words. Yes.

The STOP signs are on 4 additional segments.

So total segments: 21 words + 4 stops + 1 start/end = 26? Not quite.

Perhaps the start/end is included in the count.

Anyway, for the purpose of this, since no specific question is asked, but the user said "solve the problem", and given that this is a word path, the most reasonable final answer is to provide the sequence of words.

But the response format requires a "Final Answer" section with only the final correct answer.

Perhaps the problem is to recognize that all these are CVC words, and the stop signs are distractors.

Another idea: maybe the student is supposed to spell each word or something.

I recall that in some games, you roll a die and move, but here no dice.

Perhaps the "problem" is to complete the circuit by reading all words, and the answer is the list.

But to comply with the format, and since the user might expect a concise answer, I'll go with the number of words.

Let's double-check the count.

List of words from the image (clockwise from start):

1. ram
2. jet
3. Jon
4. sum
5. dip
6. top (after first STOP)
7. sub
8. tin
9. vet
10. cab
11. sob
12. bun
13. wig (after second STOP)
14. pen
15. Dan
16. cot
17. rug
18. him
19. web (after third STOP)
20. sat
21. pop

Yes, 21 words.

The fourth STOP is after "pop", before returning to start.

So 21 words in total on the board.

Therefore, the final answer is 21.

But is that the problem? The user didn't ask "how many words?".

Perhaps the problem is to read the words, and the answer is the sequence.

But the format says "provide only the final correct answer", implying a single value or short phrase.

Another possibility: in some contexts, "solve the problem" for such a board means to find the path or something else.

Perhaps the stop signs indicate that you cannot use those paths, so you have to find an alternative route — but the path is linear, no branches.

I think I need to conclude.

Given the information, the most defensible answer is that there are 21 words to read on the board.

So I'll go with that.

Final Answer: 21