Sight word practice with dice and sun icons for engaging phonics learning.

It looks like you've uploaded an image containing a puzzle involving words and dice patterns. Based on the layout, this appears to be a word search or pattern-matching puzzle where:

- The top row shows six different dice faces, each with a unique dot pattern (from 1 to 6 dots).
- Below that is a grid of words: "I", "you", "he", "she", "it", "we" arranged in rows.
- Each row of words corresponds to a specific die face (based on the number of dots).
- At the bottom, there are two sets of numbered sun icons labeled "PLAYER 1" and "PLAYER 2", each with numbers 1 through 6.

Let’s break down what’s going on and solve it step by step.

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Step 1: Understand the Dice Patterns

The dice faces at the top are:

1. One dot (●)
2. Two dots (● ●)
3. Three dots (● ● ●) — arranged in a diagonal
4. Four dots (● ●
● ●)
5. Five dots (● ● ●
● ●)
6. Six dots (● ●
● ●
● ●)

These represent standard dice faces.

Now, look at the grid below:

Each row starts with a die face (dot pattern), and then lists six words.

So we have:

| Die Face | Words |
|----------|-------|
| 1 dot | I, you, he, she, it, we |
| 2 dots | they, I, you, he, she, it |
| 3 dots | we, they, I, you, he, she |
| 4 dots | it, we, they, I, you, he |
| 5 dots | she, it, we, they, I, you |
| 6 dots | he, she, it, we, they, I |

We can interpret this as: for each die face (numbered 1–6), the corresponding row contains a sequence of words.

But notice: each row is a cyclic shift of the previous one.

Let’s look at the first row:
- Row 1 (1 dot): I, you, he, she, it, we

Now check if the next rows are rotations of this:

- Row 2 (2 dots): they, I, you, he, she, it → This doesn’t match the rotation of row 1.

Wait — actually, let's see what the first word of each row is:

- 1 dot: I
- 2 dots: they
- 3 dots: we
- 4 dots: it
- 5 dots: she
- 6 dots: he

So the starting word changes.

But observe: all rows contain the same set of words: I, you, he, she, it, we, they

Wait — actually, “they” appears in every row after the first. But the first row has no “they”.

Wait — let’s list all the words used:

From row 1: I, you, he, she, it, we → 6 words

Row 2: they, I, you, he, she, it → includes “they”

Row 3: we, they, I, you, he, she → includes “they”

So “they” is added in row 2 onward?

But “they” is not in the original 6.

Wait — perhaps the words are being rotated, but the set expands?

Alternatively, maybe the pattern is based on shifting.

Let’s write the first row:

Row 1 (1 dot):
[1] I, [2] you, [3] he, [4] she, [5] it, [6] we

Row 2 (2 dots):
[1] they, [2] I, [3] you, [4] he, [5] she, [6] it

→ This is a left rotation? No — compare:

If we take row 1 and shift left by 1, we get: you, he, she, it, we, I — not matching.

But if we shift right by 1: we, I, you, he, she, it — not matching.

But look at row 2: starts with “they”, which is not in row 1.

So perhaps the words are being cycled, but “they” is introduced.

Wait — maybe the order of words is a rotation, but “they” is a special word?

Let’s try to see if the sequence of words is rotating.

Let’s define the base sequence.

Suppose the base is: I, you, he, she, it, we

Then a rotation would be:

- Shift right by 0: I, you, he, she, it, we
- Shift right by 1: we, I, you, he, she, it
- Shift right by 2: it, we, I, you, he, she
- Shift right by 3: she, it, we, I, you, he
- Shift right by 4: he, she, it, we, I, you
- Shift right by 5: you, he, she, it, we, I

Now compare to actual rows:

Row 1 (1 dot): I, you, he, she, it, we → matches shift 0 ✔

Row 2 (2 dots): they, I, you, he, she, it → ✘ — starts with “they”, not “we”

Not matching.

But wait — row 2 starts with “they”, then I, you, he, she, it — so it’s like “they” + the first five of row 1?

No.

Alternatively, maybe “they” is replacing something?

Wait — let’s look at the last word of each row:

- Row 1: we
- Row 2: it
- Row 3: she
- Row 4: he
- Row 5: you
- Row 6: I

That’s interesting: the last words go: we, it, she, he, you, I

Which is reverse of: I, you, he, she, it, we — the first row.

But not quite.

Wait — look at the starting word of each row:

- 1 dot: I
- 2 dots: they
- 3 dots: we
- 4 dots: it
- 5 dots: she
- 6 dots: he

Now list them: I, they, we, it, she, he

Still not clear.

Wait — perhaps the die face determines how many positions to shift?

Let’s suppose that each die face corresponds to a shift amount.

For example:

- 1 dot → shift by 0
- 2 dots → shift by 1
- etc.

But the sequences don't match.

Alternative idea: Maybe the words are associated with dice values, and we need to find a pattern based on who says what.

Look at the bottom part: two players, each with a sun icon labeled 1 to 6.

Player 1: suns labeled 1 to 6
Player 2: suns labeled 1 to 6

This suggests a game where each player rolls a die (1–6), and based on the roll, selects a word from the corresponding row.

But what is the task?

Possibly: For each die roll (1–6), determine which word comes first in the corresponding row.

But the question is: what is the goal?

Perhaps: Find which player wins based on the dice rolls?

But no rolls are given.

Alternatively, maybe this is a code-breaking puzzle where each die face maps to a word, and we need to decode something.

Wait — look at the first column of the grid:

- 1 dot → I
- 2 dots → they
- 3 dots → we
- 4 dots → it
- 5 dots → she
- 6 dots → he

So the first word of each row is:

| Die | First Word |
|-----|------------|
| 1 | I |
| 2 | they |
| 3 | we |
| 4 | it |
| 5 | she |
| 6 | he |

Now, look at the bottom section — Player 1 and Player 2 both have suns labeled 1–6.

Maybe the puzzle is to assign each die face to a word, and then use it for a game.

But what is the solution?

Another idea: The rows are shifted versions of a base sequence.

Let’s assume the base sequence is: I, you, he, she, it, we

Then:

- Row 1 (1 dot): I, you, he, she, it, we → shift 0
- Row 2 (2 dots): they, I, you, he, she, it → ??? — not a shift

But if we ignore “they”, it's almost like “I, you, he, she, it” — missing “we”

But “they” is added.

Wait — perhaps “they” is the subject pronoun for plural, and the others are singular.

But still.

Another idea: Maybe this is a pronoun wheel where each die roll determines who speaks.

But let’s look at the last column of the grid:

- 1 dot: we
- 2 dots: it
- 3 dots: she
- 4 dots: he
- 5 dots: you
- 6 dots: I

So last words: we, it, she, he, you, I

Now reverse: I, you, he, she, it, we — that’s the same as the first row!

So the last word of each row is a reverse cycle of the first row.

But not helpful.

Wait — here’s a better idea:

Let’s look at the position of “I” in each row:

- Row 1 (1 dot): I is at position 1
- Row 2 (2 dots): I is at position 2
- Row 3 (3 dots): I is at position 3
- Row 4 (4 dots): I is at position 4
- Row 5 (5 dots): I is at position 5
- Row 6 (6 dots): I is at position 6

Oh! That’s a pattern!

Similarly, check “you”:

- Row 1: position 2
- Row 2: position 3
- Row 3: position 4
- Row 4: position 5
- Row 5: position 6
- Row 6: position 1

Yes! It cycles.

In fact, each word moves one position to the right (or wraps around) per row.

So the entire grid is a cyclic shift of the first row.

But wait — the first row is: I, you, he, she, it, we

But row 2 starts with “they”, not “we”.

So contradiction.

Unless “they” is replacing “we”?

But “they” is not in the first row.

Wait — unless the first row is incomplete?

Wait — look again.

Row 1: I, you, he, she, it, we → 6 words

Row 2: they, I, you, he, she, it → 6 words

Row 3: we, they, I, you, he, she → 6 words

Row 4: it, we, they, I, you, he

Row 5: she, it, we, they, I, you

Row 6: he, she, it, we, they, I

Now look at row 2: they, I, you, he, she, it

Compare to row 1: I, you, he, she, it, we

So if we insert “they” and remove “we”, it becomes: they, I, you, he, she, it

But “we” is missing.

But in row 3: we, they, I, you, he, she — now “we” is back.

So “they” is always present from row 2 onward, and “we” is in row 1, 3, 4, 5, 6.

Wait — “we” is in:

- row 1: position 6
- row 2: not present
- row 3: position 1
- row 4: position 2
- row 5: position 3
- row 6: position 4

“they” is in:

- row 1: not present
- row 2: position 1
- row 3: position 2
- row 4: position 3
- row 5: position 4
- row 6: position 5

Ah! So “they” is moving forward, and “we” is also moving.

But “they” appears in all rows except row 1.

“we” appears in all except row 2.

And the rest of the words are: I, you, he, she, it

Let’s list the set of words in each row:

- Row 1: I, you, he, she, it, we → missing “they”
- Row 2: they, I, you, he, she, it → missing “we”
- Row 3: we, they, I, you, he, she → missing “it”
- Row 4: it, we, they, I, you, he → missing “she”
- Row 5: she, it, we, they, I, you → missing “he”
- Row 6: he, she, it, we, they, I → missing “you”

Wait — no, each row has 6 words.

But the full set should be: I, you, he, she, it, we, they → 7 words.

But each row has only 6.

So one word is missing per row.

Let’s list the missing word per row:

- Row 1: missing “they”
- Row 2: missing “we”
- Row 3: missing “it”
- Row 4: missing “she”
- Row 5: missing “he”
- Row 6: missing “you”

Now look at the die face:

- 1 dot → missing “they”
- 2 dots → missing “we”
- 3 dots → missing “it”
- 4 dots → missing “she”
- 5 dots → missing “he”
- 6 dots → missing “you”

So the missing word corresponds to the die value:

| Die | Missing Word |
|-----|--------------|
| 1 | they |
| 2 | we |
| 3 | it |
| 4 | she |
| 5 | he |
| 6 | you |

Now, look at the bottom section: Player 1 and Player 2 have suns labeled 1 to 6.

This might be a game where each player rolls a die, and the one whose die roll corresponds to the missing word that is NOT their name wins?

But the names aren't specified.

Alternatively, perhaps the puzzle is to find which die face corresponds to which word being missing, and then assign it.

But the real insight is:

> For each die face, the corresponding row has a specific word missing.

And the missing word is:

- 1 dot → they
- 2 dots → we
- 3 dots → it
- 4 dots → she
- 5 dots → he
- 6 dots → you

But this seems arbitrary.

Wait — notice that the first word of each row is:

- 1 dot: I
- 2 dots: they
- 3 dots: we
- 4 dots: it
- 5 dots: she
- 6 dots: he

And the last word is:

- 1 dot: we
- 2 dots: it
- 3 dots: she
- 4 dots: he
- 5 dots: you
- 6 dots: I

Now, if we consider the die face number, it might correspond to a person.

But perhaps the puzzle is to realize that the rows are rotations of a sequence including “they”.

Let’s try to reconstruct the full cycle.

Assume the base sequence is: I, you, he, she, it, we, they

But that’s 7 words.

But each row has 6.

Wait — maybe it's a sliding window.

Another idea: Perhaps this is a memory game or matching game where you have to find which word goes with which die.

But the most likely explanation is:

> The die face indicates the starting point in a circular list of pronouns.

Let’s list the pronouns in order:

I, you, he, she, it, we, they — 7 pronouns.

But we have 6 rows.

Wait — perhaps it's a cycle of 6: I, you, he, she, it, we — and “they” is an exception.

But “they” appears in all but the first row.

Wait — here’s a breakthrough:

Look at the first word of each row:

- 1 dot: I
- 2 dots: they
- 3 dots: we
- 4 dots: it
- 5 dots: she
- 6 dots: he

Now, if we arrange these in order:

1: I
2: they
3: we
4: it
5: she
6: he

Now, the last word of each row:

1: we
2: it
3: she
4: he
5: you
6: I

Now, notice that the last word of row n is the first word of row n+1, except for row 6.

- Row 1 last: we → row 2 first: they → no
- Row 2 last: it → row 3 first: we → no
- Row 3 last: she → row 4 first: it → no

No.

But if we look at the second word of each row:

- 1: you
- 2: I
- 3: you
- 4: they
- 5: it
- 6: she

Not helpful.

Wait — let’s look at the entire pattern.

Notice that in each row, the words are:

- Row 1: I, you, he, she, it, we
- Row 2: they, I, you, he, she, it
- Row 3: we, they, I, you, he, she
- Row 4: it, we, they, I, you, he
- Row 5: she, it, we, they, I, you
- Row 6: he, she, it, we, they, I

Now, if we start from row 2 and look at the sequence:

- Row 2: they, I, you, he, she, it
- Row 3: we, they, I, you, he, she
- Row 4: it, we, they, I, you, he
- Row 5: she, it, we, they, I, you
- Row 6: he, she, it, we, they, I

This is a rotation of the sequence: they, I, you, he, she, it, we

Wait — let’s try to see if it's a fixed sequence being rotated.

Take the sequence: they, I, you, he, she, it, we

Then:

- Shift 0: they, I, you, he, she, it, we
- Shift 1: we, they, I, you, he, she, it
- Shift 2: it, we, they, I, you, he, she
- Shift 3: she, it, we, they, I, you, he
- Shift 4: he, she, it, we, they, I, you
- Shift 5: you, he, she, it, we, they, I

But our rows are:

- Row 2: they, I, you, he, she, it → only 6 words, missing "we"
- Row 3: we, they, I, you, he, she → missing "it"
- Row 4: it, we, they, I, you, he → missing "she"
- Row 5: she, it, we, they, I, you → missing "he"
- Row 6: he, she, it, we, they, I → missing "you"

So each row is a 6-word substring of the 7-word cycle: they, I, you, he, she, it, we

Specifically:

- Row 2: positions 1-6: they, I, you, he, she, it
- Row 3: positions 2-7: we, they, I, you, he, she
- Row 4: positions 3-8 (wrap): it, we, they, I, you, he
- Row 5: positions 4-9: she, it, we, they, I, you
- Row 6: positions 5-10: he, she, it, we, they, I

And row 1: I, you, he, she, it, we — which is positions 2-7 of the cycle: I, you, he, she, it, we

But the cycle is: they, I, you, he, she, it, we

So positions:

1: they
2: I
3: you
4: he
5: she
6: it
7: we

So row 1: I, you, he, she, it, we = positions 2 to 7

Row 2: they, I, you, he, she, it = positions 1 to 6

Row 3: we, they, I, you, he, she = positions 7,1,2,3,4,5

Row 4: it, we, they, I, you, he = positions 6,7,1,2,3,4

Row 5: she, it, we, they, I, you = positions 5,6,7,1,2,3

Row 6: he, she, it, we, they, I = positions 4,5,6,7,1,2

So yes! Each row is a cyclic shift of the 7-word sequence: they, I, you, he, she, it, we

With the die face indicating the starting offset.

But the die face has 1 to 6 dots.

So:

- 1 dot → start at position 2 (I)
- 2 dots → start at position 1 (they)
- 3 dots → start at position 7 (we)
- 4 dots → start at position 6 (it)
- 5 dots → start at position 5 (she)
- 6 dots → start at position 4 (he)

But why?

Perhaps the number of dots corresponds to the position in the cycle.

But the cycle has 7 elements.

Alternatively, the die face number indicates how many steps to shift.

But the key insight is:

> The grid shows a cyclic arrangement of the pronouns, with each die face corresponding to a starting point.

Now, the bottom part has Player 1 and Player 2 with suns 1 to 6.

Perhaps the puzzle is to determine which player has the advantage, or to match the die roll to the word.

But since the image is not fully visible, and the task is not stated, the most likely intended solution is:

> The die face determines which word is missing from the row.

From earlier:

- 1 dot → missing "they"
- 2 dots → missing "we"
- 3 dots → missing "it"
- 4 dots → missing "she"
- 5 dots → missing "he"
- 6 dots → missing "you"

So the answer might be to fill in the missing word for each die.

But since the user said "solve the problem", and there's no explicit question, the most reasonable conclusion is:

Final Answer:

The puzzle demonstrates a cyclic pattern of pronouns where each die face (1 to 6 dots) corresponds to a row in a grid, and each row is a shifted version of the sequence: they, I, you, he, she, it, we.

The missing word in each row is:

- 1 dot: they
- 2 dots: we
- 3 dots: it
- 4 dots: she
- 5 dots: he
- 6 dots: you

Thus, the die face indicates which pronoun is omitted from the row.

This could be used in a game where players roll a die, and the missing word corresponds to a player's identity or role.

Without additional context, this is the best interpretation.

If the task was to identify the missing word for a given die, then the solution is as above.

For example, if die shows 1 dot, the missing word is "they".

If die shows 6 dots, the missing word is "you".

And so on.

Answer: The missing word for each die face is:
- 1 dot: they
- 2 dots: we
- 3 dots: it
- 4 dots: she
- 5 dots: he
- 6 dots: you