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Educational 120 chart worksheet with missing numbers and food icons for classroom learning.

A worksheet titled "Numbers to 120 Lesson 1" featuring a 120 chart with missing numbers and food-themed icons, designed for educational use.

A worksheet titled "Numbers to 120 Lesson 1" featuring a 120 chart with missing numbers and food-themed icons, designed for educational use.

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Show Answer Key & Explanations Step-by-step solution for: 1st Grade Numbers to 120 Math Unit First Grade Place Value Guided ...
Let’s solve this step by step.

We are given a 120 chart — that means it goes from 1 to 120, arranged in rows of 10 numbers each. Some numbers are missing and replaced with pictures (like a donut, cookie, cupcake, etc.). Our job is to figure out what number each picture stands for, based on its position in the chart.

The chart starts at 1 (but the first box has a donut instead of “1”), then 2, 3, 4... up to 120.

So let’s go row by row and find where the pictures are:

---

Row 1:
- Box 1: 🍩 → should be 1
- Then 2, 3, 4, 5, 6, 7, 8, 9, 10

→ So 🍩 = 1

---

Row 2:
- 11, 12, 13, 14, 15, 🫙, 17, 18, 19, 20

→ The jar is in the 6th spot of row 2 → that’s position 16 → so 🫙 = 16

---

Row 3:
- 21, 🥛, 23, 24, 25, 26, 27, 28, 29, 30

→ Measuring cup is in 2nd spot → position 22 → so 🥛 = 22

---

Row 5:
- 41, 42, 43, 44, 45, 46, 47, 🧁, 49, 50

→ Cupcake is in 8th spot → position 48 → so 🧁 = 48

---

Row 7:
- 61, 62, 🍪, 64, 65, 66, 67, 68, 69, 70

→ Cookie is in 3rd spot → position 63 → so 🍪 = 63

---

Row 8:
- 71, 72, 73, 74, 🧤, 76, 77, 78, 79, 80

→ Mitten is in 5th spot → position 75 → so 🧤 = 75

---

Row 9:
- 81, 82, 83, 84, 85, 86, 87, 88, 🌾, 90

→ Wheat stalk is in 9th spot → position 89 → so 🌾 = 89

---

Row 10:
- 91, 🧁, 93, 94, 95, 96, 97, 98, 99, 100

→ Wait — we already had a cupcake at 48? But here’s another one! That’s okay — same picture can mean different numbers? No — actually, looking again — this must be a *different* cupcake? Or maybe it’s the same symbol meaning the same number? But that doesn’t make sense because 48 is already taken.

Wait — let me check the image again carefully.

Actually, in Row 10, the second box (position 92) has a cupcake. But earlier in Row 5, position 48 also had a cupcake. Are they the same symbol? Yes — both look like cupcakes.

But that would mean the same symbol represents two different numbers — which contradicts the idea that each symbol stands for one specific missing number.

Ah — I think I made a mistake. Let me re-express:

Looking back at the bottom part of the worksheet — there’s a key section with all the symbols and blank boxes next to them. That suggests each symbol corresponds to ONE unique number — and we’re supposed to match each symbol to the correct missing number from the chart.

So even if the same-looking cupcake appears twice, it might be a typo or misprint — but more likely, I miscounted.

Wait — let’s list ALL the missing positions and their symbols:

From top to bottom, left to right:

1. Row 1, Col 1 → 🍩 → position 1
2. Row 2, Col 6 → 🫙 → position 16
3. Row 3, Col 2 → 🥛 → position 22
4. Row 5, Col 8 → 🧁 → position 48
5. Row 7, Col 3 → 🍪 → position 63
6. Row 8, Col 5 → 🧤 → position 75
7. Row 9, Col 9 → 🌾 → position 89
8. Row 10, Col 2 → 🧁 → wait, again? That’s position 92 — but we already used 🧁 for 48?

That can’t be right. Unless… perhaps the cupcake in row 10 is actually a DIFFERENT symbol? Looking closely — no, it looks identical.

Wait — maybe I misread the rows.

Let me number the rows properly:

Row 1: positions 1–10
Row 2: 11–20
Row 3: 21–30
Row 4: 31–40
Row 5: 41–50
Row 6: 51–60
Row 7: 61–70
Row 8: 71–80
Row 9: 81–90
Row 10: 91–100
Row 11: 101–110
Row 12: 111–120

Now let’s list every missing cell with its actual position number:

- Row 1, Col 1 → pos 1 → 🍩
- Row 2, Col 6 → pos 16 → 🫙
- Row 3, Col 2 → pos 22 → 🥛
- Row 5, Col 8 → pos 48 → 🧁
- Row 7, Col 3 → pos 63 → 🍪
- Row 8, Col 5 → pos 75 → 🧤
- Row 9, Col 9 → pos 89 → 🌾
- Row 10, Col 2 → pos 92 → 🧁 ← again? Hmm.
- Row 11, Col 7 → pos 107 → 🍦 (ice cream cone)
- Row 12, Col 4 → pos 114 → 🔗 (chain link?)

Wait — in Row 10, Col 2 — is that really a cupcake? Let me double-check the original image description.

Actually, in the user’s image, Row 10 (which is 91–100), the second box (92) has a cupcake — yes.

But then in the key at the bottom, there are multiple instances of some symbols? No — looking at the bottom, each symbol appears once with a blank box beside it.

List of symbols at bottom (left to right, top to bottom):

Top row of key:
- 🍩 _
- 🥛 _
- 🍪 _
- 🌾 _
- 🍦 _

Bottom row of key:
- 🫙 _
- 🧁 _
- 🧤 _
- 🧁 _ ← wait, another cupcake?
- 🔗 _

Oh! There are TWO cupcakes in the key! One in top row? No — let's see:

Actually, looking at the layout:

The key has 10 symbols total, arranged in two rows of five.

First row of key (top):
1. Donut
2. Measuring cup
3. Cookie
4. Wheat
5. Ice cream cone

Second row of key (bottom):
6. Jar
7. Cupcake
8. Mitten
9. Cupcake ← again?
10. Chain

Wait — that can't be. Probably a formatting issue. Maybe the ninth symbol is not a cupcake but something else? In the original problem, perhaps it's a different dessert.

Alternatively — maybe in Row 10, Col 2, it's NOT a cupcake but a different item? Let me think differently.

Perhaps I should ignore duplication and just assign each symbol to the number where it first appears — but that’s not logical.

Another approach: count how many missing numbers there are.

Total cells: 120
Numbers shown: let’s count how many are filled vs missing.

Easier: list all positions that have symbols instead of numbers:

From the grid:

Positions with symbols:

1. 1 → 🍩
2. 16 → 🫙
3. 22 → 🥛
4. 48 → 🧁
5. 63 → 🍪
6. 75 → 🧤
7. 89 → 🌾
8. 92 → 🧁 ← duplicate symbol
9. 107 → 🍦
10. 114 → 🔗

That’s 10 missing numbers — and there are 10 symbols in the key at the bottom.

In the key, the symbols are:

Left to right, top to bottom:

Row A: 🍩, , 🍪, , 🍦
Row B: 🫙, , 🧤, , 🔗 ← oh, two cupcakes? That must be an error — or perhaps the eighth symbol is not a cupcake.

Looking back at the user’s image description — in Row 10, Col 2 (position 92), it’s described as a cupcake — but maybe it’s a different pastry? Like a muffin or something? But in text, it’s hard to tell.

Perhaps in the actual image, the symbol at 92 is different — but since we’re working from text, let’s assume that each symbol is unique and corresponds to one number.

Maybe the cupcake at 48 and the one at 92 are meant to be the same symbol representing two different numbers — but that breaks the puzzle.

Unless — wait — perhaps I misidentified the row.

Let me write out the full grid with positions:

Row 1: [🍩] 2 3 4 5 6 7 8 9 10 → pos 1 to 10
Row 2: 11 12 13 14 15 [🫙] 17 18 19 20 → pos 11-20
Row 3: 21 [🥛] 23 24 25 26 27 28 29 30 → pos 21-30
Row 4: 31 32 33 34 35 36 37 38 39 40 → no missing
Row 5: 41 42 43 44 45 46 47 [🧁] 49 50 → pos 41-50
Row 6: 51 52 53 54 55 56 57 58 59 60 → no missing
Row 7: 61 62 [🍪] 64 65 66 67 68 69 70 → pos 61-70
Row 8: 71 72 73 74 [🧤] 76 77 78 79 80 → pos 71-80
Row 9: 81 82 83 84 85 86 87 88 [🌾] 90 → pos 81-90
Row 10: 91 [🧁] 93 94 95 96 97 98 99 100 → pos 91-100
Row 11: 101 102 103 104 105 106 [🍦] 108 109 110 → pos 101-110
Row 12: 111 112 113 [🔗] 115 116 117 118 119 120 → pos 111-120

So missing positions: 1, 16, 22, 48, 63, 75, 89, 92, 107, 114

Symbols at those positions:

1: 🍩
16: 🫙
22: 🥛
48: 🧁
63: 🍪
75: 🧤
89: 🌾
92: 🧁 ← again
107: 🍦
114: 🔗

Now, in the key at the bottom, the symbols are listed as:

Assuming the key has 10 distinct symbols, but we have two 🧁 — that suggests either:

- The symbol at 92 is not a cupcake but something else (maybe a different dessert), or
- It's a mistake, or
- We are to treat them as the same symbol meaning the same number — but that can't be since 48 ≠ 92.

Perhaps in the actual image, the symbol at 92 is a different icon — like a muffin or pie — but in text representation, it's called "cupcake".

To resolve this, let's look at the key order.

Typically in such worksheets, the key is ordered either by appearance or randomly, but we need to match each symbol to its number.

Since there are 10 missing numbers and 10 symbols in the key, and two of them look like cupcakes, perhaps one of them is intended to be different.

Maybe the eighth symbol in the key is not a cupcake but a different item — let's assume that for now.

Perhaps the symbol at position 92 is actually a "muffin" or "pie", but labeled as cupcake in text.

To move forward, I'll assign each symbol to the number where it appears, and for the duplicate, I'll use the first occurrence for the key.

But that's not satisfactory.

Another idea: perhaps the cupcake at 48 and the one at 92 are the same symbol, but that would mean the puzzle has a flaw — unlikely.

Let's count the symbols in the key as described in the user's message:

"at the bottom: donut, measuring cup, cookie, wheat, ice cream cone, jar, cupcake, mitten, cupcake, chain"

Yes, two cupcakes.

Perhaps it's intentional — and we are to realize that the same symbol can represent different numbers? But that defeats the purpose.

Or maybe it's a trick — but for a student, that would be confusing.

Perhaps I miscounted the position for the second cupcake.

Position 92 is in Row 10, Col 2 — yes.

Let's list the missing numbers in order:

Missing numbers: 1, 16, 22, 48, 63, 75, 89, 92, 107, 114

Symbols: 🍩, , 🥛, , 🍪, , 🌾, , 🍦,

Now, in the key, the symbols are presented in a specific order. If we assume the key is ordered as per the symbols' first appearance or something, but it's not specified.

Perhaps the key is to be matched by the symbol itself, and since there are two identical cupcakes, they correspond to two different numbers — but then how do we know which is which?

This is problematic.

Let's look back at the user's initial request: "Write the missing numbers on the 120 chart." and then at the bottom, there are symbols with blank boxes — so probably, the student is to write the number that each symbol represents in the blank box next to it.

And since there are two cupcakes, perhaps they are meant to be the same number — but that can't be.

Unless — wait — in Row 5, Col 8 is position 48, and in Row 10, Col 2 is position 92 — but maybe the symbol at 92 is not a cupcake but a different item. In many fonts, a cupcake and a muffin look similar.

Perhaps in the actual image, the symbol at 92 is a "pie" or "tart", but in text, it's called cupcake.

To resolve this for the sake of solving, I will assume that the symbol at position 92 is intended to be a different symbol — let's call it "pastry" or something — but since the key has two cupcakes, perhaps we have to accept that and assign both to their respective numbers.

But then when matching to the key, how do we distinguish?

Perhaps the key is not ordered, and the student is to fill in the number for each symbol based on where it appears in the chart.

For example, for the donut, it's at position 1, so write 1 next to donut.

For the jar, at 16, write 16, etc.

For the first cupcake at 48, write 48, and for the second cupcake at 92, write 92 — but then in the key, there are two separate entries for cupcake, so the student would write 48 for one and 92 for the other.

That makes sense! Even though the symbol is the same, in the key, they are listed separately, so we treat them as two different instances.

In other words, the key has 10 items, including two that look like cupcakes, and each corresponds to the number where that symbol appears in the chart.

So for the first cupcake symbol in the key (say, the seventh item), it corresponds to position 48, and the ninth item (another cupcake) corresponds to position 92.

Similarly for others.

So let's list the key in the order they appear in the bottom section.

From the user's description, the key is:

Top row: donut, measuring cup, cookie, wheat, ice cream cone
Bottom row: jar, cupcake, mitten, cupcake, chain

So let's map:

1. Donut → appears at position 1 → so number is 1
2. Measuring cup → position 22 → 22
3. Cookie → position 63 → 63
4. Wheat → position 89 → 89
5. Ice cream cone → position 107 → 107
6. Jar → position 16 → 16
7. Cupcake (first) → position 48 → 48
8. Mitten → position 75 → 75
9. Cupcake (second) → position 92 → 92
10. Chain → position 114 → 114

Perfect! So even though two symbols look the same, they are treated as separate entries in the key, corresponding to their respective positions.

So now, for the final answer, since the task is to "write the missing numbers on the 120 chart", but the chart already has the numbers written except for the symbols — wait, no, in the chart, the symbols are placed where numbers are missing, so to complete the chart, we replace each symbol with its number.

But the user might want the numbers that go in the blanks, or perhaps the mapping for the key.

Looking back at the user's instruction: "Solve the problem accurately." and the problem is "Write the missing numbers on the 120 chart."

So probably, the expected output is the completed chart, but since we can't draw it, perhaps list the missing numbers with their positions or just provide the numbers for the symbols.

But in the context, since there's a key at the bottom with symbols and blanks, likely the student is to fill in the number for each symbol in the key.

Moreover, in the response format, we need to provide a final answer.

Given that, and since the ExplainAnswer is false, we don't need to explain, but we do need to provide the final answer.

What is the final answer? Probably the list of numbers corresponding to each symbol in the key, in order.

Or perhaps the set of missing numbers.

But to be precise, let's see what the task requires.

The worksheet says: "Write the missing numbers on the 120 chart." — so ideally, we'd fill in the chart, but since we're text-based, perhaps list the numbers that were missing.

But there are 10 missing numbers: 1,16,22,48,63,75,89,92,107,114

However, that doesn't use the symbols.

Perhaps the final answer is the mapping for the key.

Given that the key is part of the worksheet, and students are to fill in the blanks next to each symbol, I think the expected final answer is the numbers for each symbol in the order they appear in the key.

So let's list them in the order of the key as described:

Key order:
1. Donut → 1
2. Measuring cup → 22
3. Cookie → 63
4. Wheat → 89
5. Ice cream cone → 107
6. Jar → 16
7. Cupcake (first) → 48
8. Mitten → 75
9. Cupcake (second) → 92
10. Chain → 114

So the numbers to write in the key blanks are: 1, 22, 63, 89, 107, 16, 48, 75, 92, 114

But is that the final answer? Or should we list the missing numbers in numerical order?

The problem says "write the missing numbers on the 120 chart", so perhaps just list the missing numbers: 1,16,22,48,63,75,89,92,107,114

But that seems too straightforward, and doesn't involve the symbols.

Perhaps the final answer is the completed chart, but we can't output that.

Another thought: in some versions, the student is to cut out the symbols and paste them or something, but here it's to write the numbers.

I think the safest bet is to provide the list of missing numbers in ascending order, as that's what "missing numbers" typically means.

So missing numbers are: 1, 16, 22, 48, 63, 75, 89, 92, 107, 114

Let me verify by counting how many are missing.

Total numbers from 1 to 120: 120 numbers.

In the chart, most are filled; only 10 are replaced with symbols, so 10 missing numbers.

List: 1,16,22,48,63,75,89,92,107,114 — that's 10 numbers.

Sorted: 1,16,22,48,63,75,89,92,107,114

Yes.

So for the final answer, since the task is to write the missing numbers on the chart, and we've identified them, we can list them.

Perhaps the answer is to state what number each symbol represents, but since there are duplicates, it's ambiguous.

Given the instructions, and to keep it simple, I'll go with the list of missing numbers in order.

But let's confirm with the positions:

Position 1: missing → 1
Position 16: missing → 16
Position 22: missing → 22
Position 48: missing → 48
Position 63: missing → 63
Position 75: missing → 75
Position 89: missing → 89
Position 92: missing → 92
Position 107: missing → 107
Position 114: missing → 114

All good.

So the missing numbers are 1, 16, 22, 48, 63, 75, 89, 92, 107, and 114.

Final Answer: 1, 16, 22, 48, 63, 75, 89, 92, 107, 114
Parent Tip: Review the logic above to help your child master the concept of place value worksheet up to 120.
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