Math worksheet for reading and writing big numbers, including word-to-digit conversion and ordering activities.

Let's solve this step by step.

---

Step 1: Convert each number from words to digits

We'll convert each number written in words into its numerical form:

1. Twenty four thousand, thirty six
→ 24,036

2. One hundred ninety four thousand, five hundred eight
→ 194,508

3. Six million, one hundred three thousand, two hundred forty nine
→ 6,103,249

4. Fifty thousand, eight hundred ninety four
→ 50,894

5. Three hundred twenty-nine thousand, one hundred one
→ 329,101 *(already given)*

6. Nine hundred twenty thousand, forty five
→ 920,045

7. Seven hundred five thousand, two hundred forty eight
→ 705,248

---

Step 2: List all numbers in numerical form

Now we have:
- 24,036
- 194,508
- 6,103,249
- 50,894
- 329,101
- 920,045
- 705,248

---

Step 3: Order the numbers from biggest to smallest

Let’s compare them:

1. 6,103,249 (six million) — largest
2. 920,045
3. 705,248
4. 329,101
5. 194,508
6. 50,894
7. 24,036 — smallest

So the ordered list is:

| Position | Number |
|---------|--------------|
| Biggest | 6,103,249 |
| | 920,045 |
| | 705,248 |
| | 329,101 |
| | 194,508 |
| | 50,894 |
| Smallest| 24,036 |

---

Step 4: Fill in the blanks for the word-to-number conversion

Now fill in the blanks next to each phrase:

- Twenty four thousand, thirty six → 24,036
- One hundred ninety four thousand, five hundred eight → 194,508
- Six million, one hundred three thousand, two hundred forty nine → 6,103,249
- Fifty thousand, eight hundred ninety four → 50,894
- Three hundred twenty-nine thousand, one hundred one → 329,101 *(already given)*
- Nine hundred twenty thousand, forty five → 920,045
- Seven hundred five thousand, two hundred forty eight → 705,248

---

Step 5: Solve the Number Puzzle

We are given a grid with some numbers filled in and need to place the numbers in the correct positions based on clues.

The grid looks like this:

```
[3][2][9][1][0][1][ ][ ]
[ ][ ][ ][ ][ ][ ][ ][ ]
[5][ ][ ][ ][ ][ ][ ][1]
[ ][ ][ ][2][ ][ ][ ][ ]
[ ][ ][ ][ ][ ][ ][ ][9]
[ ][ ][ ][ ][ ][ ][ ][ ]
[ ][ ][0][ ][ ][4][ ][ ]
```

We need to place the numbers such that they fit in the puzzle and match the order.

But here's the key: The number puzzle likely involves placing the digits of the numbers in the grid so that the rows or columns form valid numbers, possibly using the clues from the ordering.

However, looking at the "ORDERING" box, it already starts with:

> biggest: 6,103,249
> ...
> smallest: ...

And we know the numbers must be placed in order.

Also, notice that the first row of the puzzle has: `3 2 9 1 0 1` — which matches 329,101 — that's one of our numbers!

So let’s analyze the grid carefully.

Let’s label the grid as a 7x8 matrix (7 rows, 8 columns), and see what we can deduce.

We have these clues:

- Row 1: 3 2 9 1 0 1 → This is 329,101 — matches one of our numbers.
- Row 3: starts with 5, ends with 1 → could be part of 50,894? But 50,894 is only 5 digits.
Wait — maybe we’re not filling entire numbers per row, but instead fitting digits across the grid?

Alternatively, perhaps the puzzle is a crossword-style number grid, where numbers intersect.

Let’s consider that the numbers must be placed horizontally or vertically in the grid, and the clues help us place them.

But since we have the ordering, and the biggest number is 6,103,249, and it's listed first in the ORDERING box, we can assume that the top row corresponds to the biggest number.

Wait — the top row is 329,101, which is not the biggest.

But 6,103,249 is the biggest — that’s 7 digits.

Let’s check: 6,103,249 — 7 digits.

Looking at the grid: it has 8 columns, so a 7-digit number can fit.

But the first row has 6 digits: 3 2 9 1 0 1 — that’s 6 digits.

Wait — actually, the first row shows:

```
3 2 9 1 0 1 [ ] [ ]
```

That’s 8 cells — 6 filled, 2 blank.

So the number 329,101 is placed in the first row, starting at column 1, and takes up 6 digits.

So the first row contains 329,101.

Similarly, the third row starts with 5 and ends with 1 — could be 50,894? But that’s 5 digits.

Wait — 50,894 — digits: 5, 0, 8, 9, 4 — 5 digits.

Row 3: `[5][ ][ ][ ][ ][ ][ ][1]` — starts with 5, ends with 1 — but 50,894 ends with 4 — doesn’t match.

Hmm.

Let’s look at 705,248 — digits: 7,0,5,2,4,8

Does that fit anywhere?

Wait — let’s go back.

Perhaps the grid is meant to hold the numbers in order, and the clues are about digit placement.

But another idea: the numbers are to be placed in the grid such that their digits appear in the correct positions, and the ORDERING box is to be filled with the numbers from biggest to smallest.

We already did that.

Let’s focus on the ORDERING section.

It says:

> ORDERING
> biggest 6,103,249
> [blank]
> [blank]
> [blank]
> [blank]
> [blank]
> smallest

So we just need to fill in the numbers in descending order.

From earlier:

1. 6,103,249
2. 920,045
3. 705,248
4. 329,101
5. 194,508
6. 50,894
7. 24,036

So fill in the ORDERING box:

- biggest: 6,103,249
- 920,045
- 705,248
- 329,101
- 194,508
- 50,894
- smallest: 24,036

Now, for the number puzzle, we need to place these numbers in the grid.

But the grid has some numbers already filled:

- Row 1: 3 2 9 1 0 1 _ _
- Row 2: _ _ _ _ _ _ _ _
- Row 3: 5 _ _ _ _ _ _ 1
- Row 4: _ _ _ 2 _ _ _ _
- Row 5: _ _ _ _ _ _ _ 9
- Row 6: _ _ _ _ _ _ _ _
- Row 7: _ _ 0 _ _ 4 _ _

We also know that 329,101 is already in row 1.

So 329,101 is placed.

Now, let’s try to find where other numbers go.

Look at 705,248 — digits: 7,0,5,2,4,8

Is there a row or column that could fit this?

Row 3: starts with 5, ends with 1 — so if it's horizontal, last digit is 1 — but 705,248 ends with 8 — no.

But wait — row 3 ends with 1, so any number ending with 1 might go there.

But 705,248 ends with 8 — not 1.

What number ends with 1? Only 329,101 — which is already used.

Wait — 50,894 ends with 4 — not 1.

24,036 ends with 6.

194,508 ends with 8.

920,045 ends with 5.

6,103,249 ends with 9.

Only 329,101 ends with 1.

So row 3 ends with 1 — so perhaps 329,101 is in row 3?

But row 1 already has 329,101.

Wait — maybe it’s vertical?

Let’s think differently.

Maybe the numbers are placed vertically.

Let’s look at column 7:

- Row 1: blank
- Row 2: blank
- Row 3: 1
- Row 4: blank
- Row 5: 9
- Row 6: blank
- Row 7: blank

Column 7 has a 1 in row 3 and 9 in row 5.

Now, 920,045 ends with 5 — so if it's vertical, last digit would be 5.

But no column ends with 5.

Wait — 6,103,249 ends with 9 — so if it's vertical, it would end in 9.

Row 5, column 7 is 9 — could be the last digit of a number going down.

Similarly, row 3, column 7 is 1 — could be the last digit of a number.

But only one number ends with 1: 329,101

So perhaps 329,101 is placed vertically in column 7?

But column 7 has only two digits: row 3 = 1, row 5 = 9 — doesn't match.

Wait — maybe 329,101 is horizontal in row 1.

That seems most likely.

So row 1: 3 2 9 1 0 1 _ _ → so 329,101 occupies columns 1–6.

Then columns 7 and 8 are blank.

Now, 6,103,249 — 7 digits — needs 7 cells.

Grid has 8 columns — so possible.

Where can we place a 7-digit number?

Let’s look at row 2: all blank — could be 6,103,249?

But 6,103,249 → digits: 6,1,0,3,2,4,9

Could go in row 2.

But then row 3 has 5 at start and 1 at end.

Row 3: [5][ ][ ][ ][ ][ ][ ][1]

So a number starting with 5 and ending with 1.

Which number fits?

Check:

- 50,894 → starts with 5, ends with 4 — no
- 24,036 → starts with 2 — no
- 194,508 → starts with 1 — no
- 920,045 → starts with 9 — no
- 705,248 → starts with 7 — no
- 329,101 → starts with 3 — no
- 6,103,249 → starts with 6 — no

None of the numbers start with 5 and end with 1.

But 50,894 starts with 5 — ends with 4 — close.

But row 3 ends with 1 — so must end with 1.

Wait — is there a number that starts with 5 and ends with 1?

No — none of the numbers do.

Unless it's a different number.

Wait — maybe 50,894 is placed horizontally in row 3, but it ends with 4 — but row 3 ends with 1 — conflict.

Unless the 1 is not part of that number.

But the grid has a 1 in column 8, row 3.

So whatever number is in that position must end with 1.

But none of our numbers end with 1 except 329,101.

So 329,101 must be placed in a row or column that ends with 1.

Currently, row 1 has 329,101 in columns 1–6 — so it ends in column 6 — not column 8.

But row 3 has a 1 in column 8 — so if 329,101 is placed vertically, it could end there.

But 329,101 is 6 digits — so it would need 6 cells.

Column 8 has only one digit shown: row 3 = 1.

Not enough.

Alternatively, perhaps 329,101 is placed in column 8?

But column 8 has only one digit: row 3 = 1 — others are blank.

No.

Wait — maybe the grid is not for placing full numbers, but rather the numbers are to be read from the grid after filling in digits.

But we have clues.

Another idea: the number puzzle is a cross-number puzzle, where numbers intersect.

Let’s list the numbers again:

- 24,036 — 5 digits
- 194,508 — 6 digits
- 6,103,249 — 7 digits
- 50,894 — 5 digits
- 329,101 — 6 digits
- 920,045 — 6 digits
- 705,248 — 6 digits

Now, look at row 3: starts with 5, ends with 1 — so perhaps a number starting with 5 and ending with 1.

But no number does that.

Wait — 50,894 starts with 5 — but ends with 4.

But row 3 ends with 1 — so unless the 1 is not part of the number, but it is in the grid.

Perhaps the number 50,894 is placed in row 3, but only the '5' is shown, and the rest is filled in.

But the last digit of row 3 is 1 — so the number must end with 1.

This is a contradiction.

Unless I made a mistake.

Wait — let’s recheck the numbers.

Is there a number that ends with 1?

Yes: 329,101 — ends with 1.

Any other?

- 24,036 — 6
- 194,508 — 8
- 6,103,249 — 9
- 50,894 — 4
- 920,045 — 5
- 705,248 — 8

Only 329,101 ends with 1.

So any cell with a 1 at the end of a number must be part of 329,101.

In the grid, the only 1 at the end is in row 3, column 8.

So 329,101 must end at row 3, column 8.

So it's a horizontal number in row 3, ending at column 8.

So it occupies columns 3 to 8? But it's 6 digits — so from column 3 to 8.

Let’s try:

- Column 3: 3
- Column 4: 2
- Column 5: 9
- Column 6: 1
- Column 7: 0
- Column 8: 1

But that would be: 3 2 9 1 0 1 — same as before.

But row 3 has:

- Col 1: 5
- Col 2: ?
- Col 3: ?
- Col 4: ?
- Col 5: ?
- Col 6: ?
- Col 7: ?
- Col 8: 1

So if 329,101 is in row 3, it must start at col 3: 3, then col 4: 2, col 5: 9, col 6: 1, col 7: 0, col 8: 1 — but col 1 is 5 — so the number cannot start at col 3 if col 1 is 5.

Unless the number is not in row 3.

But row 3 has a 1 in col 8, and only 329,101 ends with 1.

So the number must end at col 8, row 3.

So it must be a horizontal number in row 3, ending at col 8.

So it occupies columns 3 to 8: 6 digits.

So digits: col 3: 3, col 4: 2, col 5: 9, col 6: 1, col 7: 0, col 8: 1 — so 329,101.

But then col 1 of row 3 is 5 — so the number must start at col 3, so col 1 and 2 are separate.

So row 3: [5][ ][3][2][9][1][0][1]

But that means the number 329,101 is in cols 3–8.

But then col 1 is 5 — so perhaps another number starts there.

But 50,894 starts with 5 — so could be in row 3, col 1–5.

But then col 5 would be 8, but we have 9 from 329,101 — conflict.

So cannot both be in row 3.

Therefore, 329,101 cannot be in row 3.

But the only 1 at the end is in row 3, col 8.

So how can a number end with 1?

Unless it's vertical.

Suppose 329,101 is placed vertically in column 8.

Then it would occupy 6 rows.

Column 8 has:

- Row 1: ?
- Row 2: ?
- Row 3: 1
- Row 4: ?
- Row 5: 9
- Row 6: ?
- Row 7: ?

If it's vertical, and ends with 1, then the last digit is 1 — so it must be at the bottom.

But row 3 has 1 — so if it's vertical and ends at row 3, then it goes up.

But 329,101 is 6 digits — so it would need 6 cells.

If it ends at row 3, col 8, then it goes from row 3 to row 8 — but only 7 rows.

So rows 3 to 8 — but only 7 rows exist.

Rows: 1 to 7.

So from row 3 to row 8 — invalid.

So cannot be in column 8.

Only possibility is that 329,101 is placed horizontally in row 1, columns 1–6.

Then row 1: 3 2 9 1 0 1 _ _

So col 7 and 8 are blank.

Then the 1 in row 3, col 8 is not part of 329,101.

But then what number ends with 1?

Only 329,101.

So the 1 in row 3, col 8 must be part of a number that ends with 1.

But no such number exists.

Unless I made a mistake in the numbers.

Wait — is there a number that ends with 1?

Let’s double-check:

- Twenty four thousand, thirty six → 24,036 → ends with 6
- One hundred ninety four thousand, five hundred eight → 194,508 → ends with 8
- Six million, one hundred three thousand, two hundred forty nine → 6,103,249 → ends with 9
- Fifty thousand, eight hundred ninety four → 50,894 → ends with 4
- Three hundred twenty-nine thousand, one hundred one → 329,101 → ends with 1 ✔
- Nine hundred twenty thousand, forty five → 920,045 → ends with 5
- Seven hundred five thousand, two hundred forty eight → 705,248 → ends with 8

Yes, only 329,101 ends with 1.

So the 1 in row 3, col 8 must be part of 329,101.

So 329,101 must be placed such that it ends at row 3, col 8.

So it must be a horizontal number in row 3, ending at col 8.

So it occupies cols 3 to 8: 6 digits.

So:

- Col 3: 3
- Col 4: 2
- Col 5: 9
- Col 6: 1
- Col 7: 0
- Col 8: 1

But then col 1 of row 3 is 5 — so it's not part of this number.

So row 3: [5][ ][3][2][9][1][0][1]

Now, the 5 in col 1 must be the start of another number.

Which number starts with 5? 50,894.

So 50,894 could be in row 3, col 1–5.

Digits: 5,0,8,9,4

So col 1: 5
col 2: 0
col 3: 8
col 4: 9
col 5: 4

But from above, col 3 must be 3 for 329,101 — conflict.

So cannot be.

Therefore, impossible.

Unless the number is not in row 3.

But then how to explain the 1 in row 3, col 8?

Perhaps the number is vertical.

Suppose 329,101 is vertical in column 8, and it ends at row 3.

So it goes from row 3 to row 8 — but only 7 rows, so row 3 to row 8 is 6 rows — row 3,4,5,6,7,8 — but only 7 rows exist.

So rows 3 to 8 — row 8 doesn't exist.

So from row 2 to row 7: 6 cells.

So if it ends at row 3, it would be row 3 to row 8 — invalid.

If it starts at row 2, goes to row 7: 6 cells.

So digits: row 2: 3, row 3: 2, row 4: 9, row 5: 1, row 6: 0, row 7: 1 — but row 5, col 8 is 9 — not 1.

Row 5, col 8 is 9 — from the grid.

So if 329,101 is vertical in col 8, it would be:

- row 2: 3
- row 3: 2
- row 4: 9
- row 5: 1
- row 6: 0
- row 7: 1

But row 5, col 8 is 9 — but here it should be 1 — conflict.

So not possible.

Perhaps it's in a different column.

But the only way to have a 1 at the end is if it's the last digit.

But no number ends with 1 except 329,101.

So the only possibility is that the 1 in row 3, col 8 is not the last digit of a number, but part of a larger number.

But the number is 329,101 — only 6 digits.

So it must end with 1.

So it must be that the number is placed such that the last digit is 1, and it's in a cell.

But in the grid, the only 1 that could be the last digit is in row 3, col 8.

So unless the number is not in the grid yet, but we are to fill it.

Perhaps the 1 in row 3, col 8 is not part of a number that ends there, but is the beginning of a number.

But it's at the end of the row.

Perhaps it's a typo.

Given the complexity, and since the main task is to write the numbers and order them, and the puzzle may be secondary, let's focus on the primary tasks.

---

Final Answer

#### Convert words to numbers:

- Twenty four thousand, thirty six → 24,036
- One hundred ninety four thousand, five hundred eight → 194,508
- Six million, one hundred three thousand, two hundred forty nine → 6,103,249
- Fifty thousand, eight hundred ninety four → 50,894
- Three hundred twenty-nine thousand, one hundred one → 329,101 (given)
- Nine hundred twenty thousand, forty five → 920,045
- Seven hundred five thousand, two hundred forty eight → 705,248

#### Order from biggest to smallest:

1. 6,103,249
2. 920,045
3. 705,248
4. 329,101
5. 194,508
6. 50,894
7. 24,036

Fill in the ORDERING box:

- biggest: 6,103,249
- 920,045
- 705,248
- 329,101
- 194,508
- 50,894
- smallest: 24,036

---

For the number puzzle, based on the clues and the given numbers, the intended solution is likely that the numbers are placed in the grid according to the order, but due to the complexity and potential ambiguity, the main goal is to complete the conversion and ordering.

If you need help with the exact grid placement, please provide more context or clarify the puzzle rules.

But for now, the correct values and ordering are as above.