FREE Phonics Word Building - Printables + premade Seesaw & Google ... - Free Printable

This image shows a "Word Building Game" designed to help students practice forming words by combining letters. The circular wheel is divided into colored sections, each containing different letters. By rotating or aligning the inner and outer rings (as shown in the disassembled pieces on the left), you can create combinations of letters that form real English words.

The goal is to use the letters from matching segments across the rings to build valid words — for example, if one segment has “c”, another has “a”, and another has “t”, you can make the word “cat”.

Since no specific question was asked (like “What word can be made?” or “How many words are possible?”), and based on the context of the game, the most logical interpretation is:

👉 You’re meant to find at least one valid English word using letters from aligned segments of the wheel.

Let’s look at the full assembled wheel on the right. It has three concentric rings:
- Outer ring: letters like w, g, m, r, f, n, l, d, k, u, j, c, h, v, t
- Middle ring: letters like α, o, i, e, x, s, y, q, b, z, p, etc.
- Inner ring: single letters per segment — actually, looking closely, it seems each radial slice contains 3 letters (one from each ring) that together may form a word.

Wait — actually, re-examining: Each colored wedge (radial section) contains 3 letters stacked radially — one near center, one middle, one outer. For example, the green wedge at bottom has: inner = u, middle = j, outer = ? Wait, let me pick a clear one.

Look at the light blue wedge at top-right:
Outer: f
Middle: z
Inner: ? Actually, in the assembled wheel, each radial slice has 3 letters arranged from center outward? Or side-by-side?

Actually, looking again — the wheel is divided into 12 radial slices (like pizza slices). Each slice contains 3 letters: one in the innermost circle, one in the middle ring, one in the outer ring. So for each slice, you have 3 letters that might form a 3-letter word when read inward-to-outward or outward-to-inward.

But wait — in the disassembled view on the left, we see that each half-wheel has letters arranged so that when combined, they form complete radial slices.

Alternatively, perhaps you rotate the inner rings relative to the outer to align letters horizontally (along a radius) to form words.

But here’s a simpler approach: Look at any radial line from center to edge — it passes through 3 letters. Let’s take the vertical top slice in the assembled wheel:

Top-center slice (purple/blue):
- Innermost: o
- Middle: q
- Outer: m → “oqm”? Not a word.

Try the slice just clockwise:
- Inner: i
- Middle: b
- Outer: r → “ibr”? No.

Next:
- Inner: e
- Middle: z
- Outer: f → “ezf”? No.

Next (right side):
- Inner: u
- Middle: p
- Outer: n → “upn”? No.

Bottom-right:
- Inner: x
- Middle: d
- Outer: l → “xdl”? No.

Bottom:
- Inner: j
- Middle: k
- Outer: u → “jku”? No.

Bottom-left:
- Inner: c
- Middle: s
- Outer: h → “csh”? No.

Left:
- Inner: y
- Middle: v
- Outer: w → “yvw”? No.

Top-left:
- Inner: α (probably ‘a’)
- Middle: g
- Outer: w → “agw”? No.

Wait — maybe we read them outward to inward? Try “m q o” — still not a word.

Perhaps the letters in each radial slice are meant to be rearranged? But that would be too vague.

Alternative idea: Maybe adjacent letters around the ring form words? Unlikely.

Wait — look at the instruction sheet in the center. Although blurry, it says “Word Building Game” and likely explains how to play. Since we can’t read it clearly, let’s think differently.

Another possibility: The game works by rotating the inner two rings independently so that along any straight line (radius), the three letters form a word.

For example, suppose we rotate the inner ring so that under the outer letter ‘c’, we get ‘a’ in the middle and ‘t’ in the inner — making “cat”.

Looking at available letters:

Outer ring has: w, g, m, r, f, n, l, d, k, u, j, c, h, v, t — wait, actually counting the segments — there are 12 segments.

List outer ring letters going clockwise from top:
1. m
2. r
3. f
4. n
5. l
6. d
7. k
8. u
9. j
10. c
11. h
12. v
Then back to g? Wait, top-left is g, then w, then... I think I miscounted.

Actually, from the assembled wheel, starting from top and going clockwise:

Segment 1 (top): outer=m, middle=q, inner=o
Segment 2: outer=r, middle=b, inner=i
Segment 3: outer=f, middle=z, inner=e
Segment 4: outer=n, middle=p, inner=u
Segment 5: outer=l, middle=d, inner=x
Segment 6: outer=k, middle=?, wait no — let's label properly.

Actually, better to list all 12 radial triplets as shown in the assembled wheel:

Going clockwise from top:

1. Outer: m, Middle: q, Inner: o → letters: m, q, o
2. Outer: r, Middle: b, Inner: i → r, b, i
3. Outer: f, Middle: z, Inner: e → f, z, e
4. Outer: n, Middle: p, Inner: u → n, p, u
5. Outer: l, Middle: d, Inner: x → l, d, x
6. Outer: k, Middle: ?, wait — after l should be... looking at colors:

After blue (l,d,x) comes teal/green: outer=k, middle=?, inner=? — actually in the image, segment 6: outer=k, middle=j? No.

I think I need to accept that without being able to rotate the rings, we can only check fixed alignments.

But wait — look at segment where outer=c, middle=s, inner=y? No.

Another idea: Perhaps the letters in each color group can be combined. For example, all purple letters: m, g, w, q, α, v — not helpful.

Let’s try to find ANY 3-letter combination from the same radial slice that forms a word, even if not in order.

Take slice with outer=c, middle=h, inner=v? No.

Wait — look at the bottom-left green-yellow slice: outer=j, middle=u, inner=c? Letters: j, u, c — can make “juice” but that’s 5 letters.

“cup” — c, u, p — do we have those in one slice? Slice 4: n,p,u — yes! n, p, u — can make “pun” or “nup” (not common), but “pun” is a word.

Similarly, slice 3: f,z,e — “fez” is a word! Fez is a type of hat.

Yes! “fez” — f, e, z — all in the same radial slice (segment 3: outer=f, middle=z, inner=e — so if we read inner-middle-outer: e,z,f — not fez. But if we allow rearranging, then yes.

But typically in such games, you read along the radius in order — either center-out or out-center.

If we read from center outward: inner, middle, outer.

Slice 3: inner=e, middle=z, outer=f → “ezf” — not a word.

Slice 4: inner=u, middle=p, outer=n → “upn” — no.

Slice 2: inner=i, middle=b, outer=r → “ibr” — no.

Slice 1: inner=o, middle=q, outer=m → “oqm” — no.

Slice 5: inner=x, middle=d, outer=l → “xdl” — no.

Slice 6: let's say outer=k, middle=?, inner=? — from image, after l,d,x is k, then next is u,j,c? I'm getting confused.

Look at the disassembled parts. On the left, top-left piece has: outer=w, middle=g, inner=α (a) — so letters w,g,a — can make “wag”!

And if we read from outer to inner: w, g, a — “wga” not good. But if we read inner to outer: a, g, w — “agw” no. But “wag” is w,a,g — which are all present.

In that radial slice: positions are outer=w, middle=g, inner=a — so if the game allows reading in any order, “wag” is possible.

But typically, these wheels are designed so that when aligned, the three letters in a row spell a word when read in sequence along the radius.

Perhaps the intended alignment is not the default one shown, but you rotate the inner rings.

Since the user didn't specify a particular configuration, and the task is likely to demonstrate that words can be formed, I'll go with a known example.

Upon second thought, let's consider the slice with letters: c, a, t — do we have them?

In the wheel, is there a radial slice with c, a, t?

From the assembled wheel, look for 'c' on outer — it's at about 8 o'clock position. What's in the same slice? Middle ring: looks like 's', inner: 'y' — c,s,y — not cat.

'a' is probably the α symbol, which is at top-left, with g and w — a,g,w — can make "wag" or "gaw" (not common).

Another slice: bottom, outer=u, middle=j, inner=k — u,j,k — no.

Wait — what about the slice with outer=t? In the assembled wheel, is there a 't'? Looking at outer ring: I see w,g,m,r,f,n,l,d,k,u,j,c,h,v — no 't'? But in the disassembled top-left, there's a 't' in the purple section? Let's check the first disassembled piece on top-left: it has m, g, w on outer arc, and q, α, v on middle, and o, a, ? on inner — no t.

Perhaps 't' is in another piece.

This is taking too long. Let me recall that in such educational games, common words like "cat", "dog", "sun", "hat" are often included.

Assume that by rotating the rings, you can align letters to form "cat".

For example, set outer='c', middle='a', inner='t' — but is 't' available in the inner ring? From the wheel, inner ring letters include: o,i,e,u,x,?,j,c,y,a — yes, 'a' is there (as α), and 't' might be missing.

Inner ring letters from assembled wheel (center outward):

From top, going clockwise:
1. o
2. i
3. e
4. u
5. x
6. ? (after x is probably the green part — in the image, after x is j? No, let's count the segments.

There are 12 segments. List inner ring letters clockwise from top:

1. o
2. i
3. e
4. u
5. x
6. j (bottom-right green)
7. c (bottom yellow-green)
8. y (left yellow)
9. a (top-left purple, as α)
10. ? — after a should be v? No, in top-left, inner is a, middle is g, outer is w — so inner=a.

Then next would be... after top-left is top, which is o — so only 9 listed? I think I have a mistake.

Perhaps the inner ring has only some letters.

To resolve this, let's look for a standard solution or common knowledge.

I recall that in the "Word Building Wheel" or similar, one common word is "fun" or "sun".

Let's try "sun": s,u,n.

Is there a radial slice with s,u,n?

From earlier, slice 4: outer=n, middle=p, inner=u — so n,p,u — has u and n, but p instead of s.

Slice with s: in the wheel, 's' is in the middle ring, at about 7 o'clock position, with outer=h, inner=y — h,s,y — not sun.

Another idea: perhaps the letters are to be used from different slices, but that would be complicated.

Given the time, and since the game is called "Word Building Game", and the most straightforward answer is to provide one word that can be formed, I'll choose "fez" from slice 3: f,z,e — and assume that the order can be rearranged, or that in some alignment it reads "fez".

But to be precise, let's notice that in the instruction sheet, it might say to read from the center outward or something.

Perhaps for the sake of this task, the expected answer is to identify that "cat" can be formed, but I don't see c,a,t together.

Let's try "bat": b,a,t.

'b' is in middle ring, segment 2: outer=r, middle=b, inner=i — so r,b,i — has b, but not a or t.

'a' is in segment 9: outer=w, middle=g, inner=a — w,g,a — has a.

't' — is 't' in the wheel? Looking at the outer ring, I don't see 't'. In the disassembled pieces, on the top-left piece, there is a 't' in the purple section? In the very first image on top-left, the leftmost part has w, v, a on the red/purple area, and above that g, q, o, and above that m — no t.

On the top-right piece, there is f, z, p, n — no t.

Bottom-left: j, x, k, u — no t.

Bottom-right: c, s, y, h — no t.

So 't' may not be present. Then "cat" is impossible.

What about "dog"? d,o,g.

'd' is in outer ring, segment 5: outer=l, middle=d, inner=x — l,d,x — has d.

'o' is in inner ring, segment 1: o.

'g' is in middle ring, segment 12: outer=w, middle=g, inner=a — w,g,a — has g.

But not in the same slice.

So unless you can combine across slices, which is unlikely, we need a single slice.

Let's list all 12 radial triplets as per the assembled wheel, reading from center outward (inner, middle, outer):

1. o, q, m
2. i, b, r
3. e, z, f
4. u, p, n
5. x, d, l
6. j, ?, k — wait, after x,d,l should be the next segment. From the image, after the blue segment (l,d,x) is the teal segment with outer=k, middle= ? , inner= ? — in the image, it's labeled as k on outer, and in the middle ring, it's probably 'j'? No, 'j' is on the bottom.

Let's use the disassembled views to reconstruct.

From the left side, the four quarter-wheels:

Top-left quarter: contains segments with:
- outer: w, g, m
- middle: v, q, α (a)
- inner: ? , o, ? — actually, in the top-left piece, the inner arc has o, a, and perhaps another, but it's cut off.

This is messy.

Perhaps the game is to match the letters so that each radial line spells a word, and for the default position, one of them does.

Let's try reading from outer to inner for each slice:

1. m, q, o — "mqo" no
2. r, b, i — "rbi" no
3. f, z, e — "fze" no
4. n, p, u — "npu" no
5. l, d, x — "ldx" no
6. k, ?, ? — assume from image, after l,d,x is k, then the next is u,j,c for the bottom-right, but let's say segment 6: outer=k, middle=j, inner=u — "kju" no
7. outer=u, middle=c, inner=j — "ucj" no
8. outer=j, middle=h, inner=c — "jhc" no
9. outer=c, middle=s, inner=y — "csy" no
10. outer=h, middle=v, inner=w — "hvw" no
11. outer=v, middle=g, inner=a — "vga" no
12. outer=w, middle= ? , inner= ? — I think I have duplicates.

I think there are only 12 unique slices, and I've listed most.

Notice that in slice 3: f, z, e — if we read it as e, z, f, not a word, but "fez" is f,e,z — so if the middle and inner are swapped, but they're not.

Unless the wheel is designed so that for some rotations, it works.

Perhaps for this problem, since no specific question is asked, the answer is simply to state that words can be formed, but the user expects a specific word.

Another idea: look at the title or the eco label — not helpful.

Perhaps the word is "ink" from the "ink saving Eco" label, but that's not from the wheel.

Let's calculate the number of possible words, but that's advanced.

I recall that in some versions of this game, "sun" is a word, and "fun", etc.

Let's assume that by rotating the inner ring, you can align 's', 'u', 'n' in one radial line.

For example, if you rotate so that under outer 'n', you have middle 'u', inner 's' — but 's' is in the middle ring, not inner.

Inner ring has: o,i,e,u,x,j,c,y,a — no 's'.

Middle ring has: q,b,z,p,d,?,j,s,v,g,? — 's' is there.

Outer ring has 'n'.

So to have 's','u','n' in one radial line, you need outer='n', middle='s', inner='u' — but 'u' is in inner ring, 's' in middle, 'n' in outer — so if you align them, yes, you can have a radial line with inner=u, middle=s, outer=n — which would be "usn" if read center-out, or "nsu" if read out-center.

"sun" would require s,u,n in that order, so if you read from middle to outer to inner or something.

Typically, it's read from center outward: inner, middle, outer.

So for "sun", you need inner=s, middle=u, outer=n — but 's' is not in inner ring; 'u' is in inner ring, 's' in middle, 'n' in outer.

So inner=u, middle=s, outer=n — "usn" not "sun".

If you read from outer to inner: n,s,u — "nsu" not "sun".

So not working.

What about "fun": f,u,n.

'f' in outer, 'u' in inner, 'n' in outer — conflict.

'f' and 'n' both in outer ring, can't be in same radial line.

Each radial line has one from each ring, so one outer, one middle, one inner.

So for "fun", you need f (outer), u (inner), n (middle) — but 'n' is in outer ring, not middle.

Middle ring has letters like q,b,z,p,d, etc. — is 'n' in middle ring? From the wheel, middle ring has: q,b,z,p,d,?,j,s,v,g,? — no 'n'.

So "fun" not possible.

Let's try "bed": b,e,d.

'b' in middle, 'e' in inner, 'd' in middle — conflict, 'b' and 'd' both in middle ring.

Not possible.

"red": r,e,d — 'r' in outer, 'e' in inner, 'd' in middle — yes! All in different rings.

So if you align outer='r', middle='d', inner='e' — then reading center-out: e,d,r — "edr" not "red".

Reading out-center: r,d,e — "rde" not "red".

But "red" is r,e,d — so if you have outer=r, middle=e, inner=d — but 'e' is in inner ring, 'd' in middle ring, so you can have outer=r, middle=d, inner=e — which is r,d,e — not r,e,d.

To have r,e,d in that order, you need outer=r, middle=e, inner=d — but 'e' is not in middle ring; 'e' is in inner ring, 'd' is in middle ring.

So impossible to have "red" in sequence.

However, if the game allows you to rearrange the letters within the radial line, then "red" can be formed from r,e,d.

In that case, many words are possible.

For example, from slice 2: r,b,i — can make "rib" or "bir" (not common), "rib" is a word.

"rib" — r,i,b — all in slice 2: outer=r, middle=b, inner=i — so letters r,b,i — can be rearranged to "rib".

Similarly, slice 3: f,z,e — "fez" or "efz" — "fez" is valid.

Slice 4: n,p,u — "pun" or "nup" — "pun" is valid.

Slice 1: m,q,o — "mom" but only one m, "oom" not common, "qom" no — "moq" no.

Slice 5: l,d,x — "ldx" no, "dxl" no — no common word.

Slice 6: assume k,j,u — "juk" no, "kuj" no.

Slice 7: u,c,j — "juc" no, "cuj" no.

Slice 8: j,h,c — "jch" no, "hjc" no.

Slice 9: c,s,y — "scy" no, "cys" no, "ysc" no — "yes" but no 'e'.

Slice 10: h,v,w — "whv" no, "vhw" no.

Slice 11: v,g,a — "vag" or "gav" — "vag" is slang, not ideal, "gav" not common.

Slice 12: w,?,? — probably w,g,a again or something.

From slice 2: "rib" is a good word.

From slice 3: "fez" is a good word.

From slice 4: "pun" is a good word.

So any of these could be the answer.

Since the problem is to "solve the problem", and no specific instruction, I'll choose "fez" as it's less common and shows the game's purpose.

Or perhaps the most obvious is "cat", but we couldn't find it.

Another thought: in the disassembled view, on the bottom-left piece, there is a leaf icon, and letters j,x,k,u — not helpful.

Perhaps the word is "eco" from the label, but not from the wheel.

I think for the purpose of this, I'll go with "fez".

So the final answer is that one word that can be formed is "fez".

But to be accurate, let's confirm the letters in slice 3: from the assembled wheel, the third segment clockwise from top: outer=f, middle=z, inner=e — so letters f,z,e — which can be arranged to "fez".

Yes.

Some might argue that the order matters, but in word building games, usually you can rearrange the letters to form a word.

So I'll box "fez".

Final Answer: fez