Write the alphabet from A to Z in the boxes and color the boxes ... - Free Printable

Let's solve the task step by step.

Task:

Write the alphabet from A to Z in the boxes and color the boxes.

We are given a grid of 24 boxes (6 rows × 4 columns), with some letters already filled in:

- A is in the top-left box (Row 1, Column 1)
- N is in Row 4, Column 2
- Z is in Row 7, Column 3 (but wait — there are only 6 rows)

Wait — let’s count the rows:

Actually, looking closely:

- There are 6 rows, each with 4 boxes → total of 24 boxes
- But the alphabet has 26 letters (A to Z)

So we have only 24 boxes, but need to write 26 letters?

That seems like a problem.

But wait — maybe the layout is not strictly 6×4? Let's count the boxes carefully.

Looking at the image description:

```
Row 1: A [ ] [ ] [ ]
Row 2: [ ] [ ] [ ] [ ]
Row 3: [ ] [ ] [ ] [ ]
Row 4: [ ] N [ ] [ ]
Row 5: [ ] [ ] [ ] [ ]
Row 6: [ ] [ ] [ ] [ ]
Row 7: [ ] Z [ ]
```

Wait — this suggests 7 rows?

But visually, it looks like:

- Row 1: 4 boxes
- Row 2: 4 boxes
- Row 3: 4 boxes
- Row 4: 4 boxes
- Row 5: 4 boxes
- Row 6: 4 boxes
- Then an extra row at the bottom with only 3 boxes: one blank, then Z, then one more

Ah! So likely, the grid is 6 rows of 4 boxes = 24 boxes, plus one additional row with 3 boxes at the bottom — making 27 boxes.

But we only need 26 letters (A to Z).

Wait — perhaps the layout is actually 6 rows × 4 = 24 boxes, and the "Z" is in the last box of the 6th row, and the extra line is just for illustration?

Let’s re-express the grid based on standard interpretation.

Looking again:

- The first box has A
- The fourth row, second column has N
- The bottom row (seventh?) has Z in the third box

But if there are 6 full rows, that's 24 boxes. If there's a seventh row with 3 boxes, that makes 27.

But A to Z = 26 letters

So possibly, the grid is meant to be 6 rows × 4 = 24 boxes, and two letters are missing?

No — that can't be.

Alternatively, maybe the grid is not fully 6×4.

Let me reconstruct the positions:

From the image:

- A is in position (1,1) → Row 1, Column 1
- N is in (4,2)
- Z is in (7,3)? But that would be Row 7.

Wait — the Z appears in a separate row below the main 6-row grid, and it's in the third box of that row.

But the instruction says: “Write the alphabet from A to Z in the boxes”

So we must fill 26 boxes with letters A through Z.

But the grid shows only about 24–27 boxes.

Wait — let’s count the visible boxes:

- Row 1: 4 boxes → A, _, _, _
- Row 2: 4 boxes → _, _, _, _
- Row 3: 4 boxes → _, _, _, _
- Row 4: 4 boxes → _, N, _, _
- Row 5: 4 boxes → _, _, _, _
- Row 6: 4 boxes → _, _, _, _
- Row 7: 3 boxes → _, Z, _

Total: 6×4 = 24, plus 3 = 27 boxes.

But we only need 26 letters.

Possibility: One box is extra or decorative.

Alternatively, maybe the grid is meant to be 6 rows × 4 = 24 boxes, and the bottom row with Z is part of it?

Wait — look at the Z — it's placed in a box that is below the 6th row, and it's aligned with the third column.

But the N is in the 4th row, 2nd column.

So likely, the grid is 6 rows of 4 boxes → 24 boxes.

Then why is Z shown in a separate row?

Perhaps the Z is meant to be in the last box of the 6th row?

But it's drawn below.

Alternatively, maybe the grid is 6 rows × 4 = 24 boxes, and the Z is in the last box, and the extra row is just a visual element.

But that doesn’t make sense.

Wait — perhaps the Z is in the last box of the 6th row, and the cartoon squirrel is pointing to it.

But in the image, Z is in a box that is in a separate row.

Another possibility: the grid is 6 rows × 4 = 24 boxes, and the Z is not part of the sequence yet — but it’s marked as the final letter.

But we still need to fill all boxes.

Wait — here’s a better idea:

Maybe the boxes are arranged in a spiral or zigzag pattern?

But the instruction says: “Write the alphabet from A to Z in the boxes” — so probably in order.

Given that A is in the top-left, and N is in the middle, and Z is near the bottom-right, likely the boxes are filled left to right, top to bottom, like a grid.

But there are only 24 boxes in 6×4 grid.

But we need 26 letters.

Unless the grid is 6 rows × 4 = 24 boxes, and the task is to write A to Z, meaning we need 26 boxes, but only 24 are provided?

That can't be.

Wait — perhaps the grid is 6 rows × 4 = 24 boxes, but some boxes are shared or repeated?

No.

Alternative idea: maybe the grid is not 6×4, but rather a path?

But the boxes are arranged in a regular grid.

Wait — perhaps the Z is in the last box, and the extra row is not part of the grid.

But then where is Z?

Let’s assume the grid is 6 rows × 4 = 24 boxes.

Then we have:

- A at (1,1)
- N at (4,2)
- Z should be at (6,4) — the last box

But in the image, Z is shown in a box below the 6th row, in the third column.

So unless the grid is 7 rows, but only 3 boxes in the last row.

But that would be irregular.

Wait — perhaps the Z is in the last box of the 6th row, and the drawing shows it separately for emphasis.

But the image clearly shows Z in a box below the main grid.

Alternatively, maybe the grid is 6 rows × 4 = 24 boxes, and the Z is in the last box, and the extra row is just for decoration.

But then why is it shown?

Another possibility: the grid is 6 rows × 4 = 24 boxes, and the task is to write A to Z, but only 24 letters? No — A to Z is 26.

Unless it's a mistake.

But let’s count the boxes again.

Looking at the image:

- Row 1: 4 boxes → A, _, _, _
- Row 2: 4 boxes → _, _, _, _
- Row 3: 4 boxes → _, _, _, _
- Row 4: 4 boxes → _, N, _, _
- Row 5: 4 boxes → _, _, _, _
- Row 6: 4 boxes → _, _, _, _
- Row 7: 3 boxes → _, Z, _

Total: 6×4 = 24 + 3 = 27 boxes

But we need only 26 letters.

So perhaps one box is not used, or the grid is meant to be filled with A to Z, starting from A and ending at Z, and the Z is in the last box.

But which one?

If we go left to right, top to bottom:

- Box 1: A
- Box 2: B
- ...
- Box 26: Z

So we need 26 boxes.

But we have 27.

So maybe the last box (the one with Z) is the 26th box, and the others are numbered accordingly.

But the grid has 27 boxes.

Unless the bottom row has only 3 boxes, and they are part of the sequence.

So let’s assume the grid is:

- Rows 1 to 6: 4 boxes each → 24 boxes
- Row 7: 3 boxes → total 27 boxes

But we only need 26 letters.

So perhaps the first box is A, and the last box is Z, and we fill in order.

But then the Z should be in the 26th box.

So if we number the boxes:

1. (1,1): A
2. (1,2): B
3. (1,3): C
4. (1,4): D
5. (2,1): E
6. (2,2): F
7. (2,3): G
8. (2,4): H
9. (3,1): I
10. (3,2): J
11. (3,3): K
12. (3,4): L
13. (4,1): M
14. (4,2): N ← given
15. (4,3): O
16. (4,4): P
17. (5,1): Q
18. (5,2): R
19. (5,3): S
20. (5,4): T
21. (6,1): U
22. (6,2): V
23. (6,3): W
24. (6,4): X
25. (7,1): Y
26. (7,2): Z ← given
27. (7,3): ? ← extra

But we only need up to Z, so the 27th box is unused.

But the Z is in the 26th box, which is (7,2), and it's given.

So the grid has 27 boxes, but we only use 26.

And the A is in (1,1), N is in (4,2), which is the 14th box.

Now check: does N come after M?

Yes: M is at (4,1) = box 13, N at (4,2) = box 14 → correct.

Z is at (7,2) = box 26 → correct.

So the sequence is:

- Fill boxes 1 to 26 with A to Z.
- Box 27 is extra and not used.

So the solution is to fill the boxes in row-major order, left to right, top to bottom, starting from A at (1,1), ending at Z at (7,2).

The last box (7,3) remains empty.

But the instruction says “write the alphabet from A to Z in the boxes” — implying all boxes are used, but since there are 27 boxes and only 26 letters, one box will be empty.

But perhaps the grid is intended to be 6×4 = 24 boxes, and the bottom row is not part of it.

But then where is Z?

Given that Z is shown in a box below, and the squirrel points to it, likely Z is in the last box of the sequence.

So we proceed with the assumption that the grid has 27 boxes, but only 26 are used, and we fill them in order.

Final Plan:

- Fill the boxes in row-major order: left to right, top to bottom.
- Start with A in the first box (1,1).
- Continue until Z in the 26th box, which is (7,2).
- The 27th box (7,3) is left blank.

Now, let’s list the letters per box:

#### Row 1:
- (1,1): A
- (1,2): B
- (1,3): C
- (1,4): D

#### Row 2:
- (2,1): E
- (2,2): F
- (2,3): G
- (2,4): H

#### Row 3:
- (3,1): I
- (3,2): J
- (3,3): K
- (3,4): L

#### Row 4:
- (4,1): M
- (4,2): N ← given
- (4,3): O
- (4,4): P

#### Row 5:
- (5,1): Q
- (5,2): R
- (5,3): S
- (5,4): T

#### Row 6:
- (6,1): U
- (6,2): V
- (6,3): W
- (6,4): X

#### Row 7:
- (7,1): Y
- (7,2): Z ← given
- (7,3): [empty] ← not used

Step-by-step filling:

| Box | Letter |
|-----|--------|
| 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 |
|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 |

Box 27 is unused.

Colouring:

The instruction says “colour the boxes”.

But it doesn’t specify how to colour.

Possibly, you can colour all boxes the same colour, or follow a pattern.

Since no specific instructions, you can choose any colouring scheme.

Commonly, such tasks might ask to colour the boxes in a rainbow pattern or simply colour all boxes.

But since no guidance, you may just fill in the letters and shade all boxes with a single colour.

Or perhaps colour each letter differently.

But without further info, we’ll assume: write the letters and colour all boxes.

---

Final Answer:

Fill the boxes in row-major order as follows:

- Row 1: A, B, C, D
- Row 2: E, F, G, H
- Row 3: I, J, K, L
- Row 4: M, N, O, P
- Row 5: Q, R, S, T
- Row 6: U, V, W, X
- Row 7: Y, Z, [empty]

Note: The last box (7,3) is not used.

Then, colour all filled boxes (except the last one, which is empty).

This completes the task.

✔ Solution verified:
- A is in the first box.
- N is in the 14th box (4th row, 2nd column) — correct.
- Z is in the 26th box (7th row, 2nd column) — correct.
- All letters from A to Z are present in order.

You can now write the letters and colour the boxes accordingly.