Neighborhood Egg Hunt worksheet with a bar graph and questions about egg counts.

Let’s solve this step by step using the graph.

First, remember:
Each egg symbol (🥚) equals 2 eggs.

We’ll count how many egg symbols each person has, then multiply by 2 to get total eggs found.

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Sierra: 3 egg symbols → 3 × 2 = 6 eggs

Tony: 4 egg symbols → 4 × 2 = 8 eggs

Delilah: 1 egg symbol → 1 × 2 = 2 eggs

Jacques: 2 egg symbols → 2 × 2 = 4 eggs

Paula: 3 egg symbols → 3 × 2 = 6 eggs

Lamar: 2 egg symbols → 2 × 2 = 4 eggs

Now let’s answer each question:

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1. Who found the most eggs?
Tony has 8 — that’s the highest.
→ Tony

2. Who found more eggs—Jacques or Lamar?
Jacques: 4, Lamar: 4 → They are equal. But the question says “who found more?” — if they’re equal, neither found *more*. Wait — let’s check again.

Wait! Jacques: 2 symbols → 4 eggs
Lamar: 2 symbols → 4 eggs
So same amount. But maybe the question expects us to say “they found the same” — but since it asks “who found more”, and they’re tied, perhaps we should note that. However, looking back at the graph — did I miscount?

Looking again:

Jacques: row shows 2 egg symbols → 4 eggs
Lamar: row shows 2 egg symbols → 4 eggs

Actually, wait — in the original image description, Lamar has two full egg symbols? Let me double-check my initial count.

Hold on — let me re-count carefully from the grid as described:

From the table:

- Sierra: 3 eggs → 6
- Tony: 4 eggs → 8
- Delilah: 1 egg → 2
- Jacques: 2 eggs → 4
- Paula: 3 eggs → 6
- Lamar: 2 eggs → 4

Yes, correct.

So for Q2: Jacques and Lamar both have 4 → so neither found *more* — but since the question forces a choice, maybe it's a trick? Or perhaps I made a mistake.

Wait — look again at the problem statement: “Who found more eggs—Jacques or Lamar?”

If they are equal, technically no one found more. But in school problems like this, sometimes they expect you to say “same” — but here it’s phrased as “who found more”. Hmm.

But let’s keep going — maybe later questions will help verify.

Actually — let me check the bonus box too — it says change Jacques’ graph to show he found 12 eggs — which would be 6 symbols — but that’s for bonus, not current data.

Back to Q2: Since both have 4, perhaps the answer is “they found the same number” — but the question doesn’t allow that. Maybe I misread Lamar?

Wait — in the user’s text description of the image, it says:

“Lamar 🥚” — that’s two → 4 eggs.

Jacques: “🥚🥚” — also two → 4.

So yes, equal.

But perhaps in the actual image, Lamar has only one? No — according to the text provided, it’s two.

I think we have to go with what’s given. So for Q2, since they are equal, but the question says “who found more”, maybe it’s a trick — but in multiple choice or fill-in, we might need to write “neither” or “same”.

But let’s see the other questions first.

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3. Who found six eggs fewer than Tony?

Tony found 8.

Six fewer than 8 is 8 - 6 = 2.

Who found 2 eggs? Delilah → 1 symbol → 2 eggs.

→ Delilah

4. Who found the least amount of eggs?

Delilah: 2 → smallest.

→ Delilah

5. Who found four eggs?

Jacques: 4, Lamar: 4 → both.

But question says “who found four eggs?” — could be both.

In such cases, list both.

→ Jacques and Lamar

6. Who found the least amount of eggs—Sierra or Paula?

Sierra: 6, Paula: 6 → same.

Again, equal.

But question asks “least” between them — since same, neither is less.

But perhaps in context, we say “they found the same”.

But let’s proceed.

7. All of the eggs were found. How many were hidden?

This is tricky. The title is “A Neighborhood Egg Hunt” — and the graph is “Eggs Found On Egg Hunt”.

Question 7: “All of the eggs were found. How many were hidden?”

That seems contradictory. If all were found, then zero were hidden? But that can’t be right.

Perhaps it means: before the hunt, some eggs were hidden. After the hunt, all hidden eggs were found. So how many were hidden originally? That would be the total found.

So total eggs found = sum of all.

Let’s calculate total:

Sierra: 6
Tony: 8
Delilah: 2
Jacques: 4
Paula: 6
Lamar: 4

Total = 6+8=14; +2=16; +4=20; +6=26; +4=30

So 30 eggs were found → meaning 30 were hidden originally.

→ 30

8. Sierra and Tony put their eggs in one basket. How many eggs did the two of them have in all?

Sierra: 6, Tony: 8 → 6+8=14

→ 14

Now back to Q2 and Q6.

For Q2: “Who found more eggs—Jacques or Lamar?”

Both have 4 → so answer should be “they found the same number” — but since the format may expect a name, perhaps it’s an error, or maybe in the actual image Lamar has only one? But based on given text, it’s two.

Similarly Q6: Sierra and Paula both have 6 → same.

But let’s assume the problem allows for “same” or perhaps I need to pick one — but logically, if equal, no one has more.

However, in many such worksheets, if equal, they might still ask and expect you to say “same” — but here the instruction is to answer the question.

Looking at Q5: “Who found four eggs?” — and we said Jacques and Lamar — so it’s okay to list both.

Similarly for Q2, if forced, we can say “both found the same” — but the question is phrased as “who found more”, implying one.

Perhaps I made a mistake in counting Lamar.

Let me re-read the user’s input:

In the table:

"Lamar 🥚" — that’s two.

But in the initial description, it says:

"Each 🥚 equals 2 eggs."

And for Lamar: two symbols → 4.

Jacques: two symbols → 4.

So yes.

Perhaps for Q2, the intended answer is "neither" or "same", but since it's not specified, and to match the format, I'll state the fact.

But let's see the bonus: it says change Jacques' graph to show 12 eggs — which is 6 symbols — so currently he has 2, which is 4.

I think we have to go with the data.

So for Q2: Since both have 4, the answer is that they found the same number. But the question says "who found more", so perhaps it's a poorly worded question, but in context, we can say "Jacques and Lamar found the same number".

However, to strictly answer "who found more", if no one, then maybe leave blank — but that's not helpful.

Another thought: perhaps "more" includes equal? No, "more" means greater than.

So technically, neither found more.

But for school purposes, often they accept "they are equal".

I recall that in some systems, if equal, you say "both" or "same".

Let me check Q6 similarly.

Q6: "Who found the least amount of eggs—Sierra or Paula?"

Both have 6, while Delilah has 2, so between Sierra and Paula, they are equal, so neither is least among them — but the question is comparing only these two.

So between Sierra and Paula, both have 6, so no one has less.

So answer should be "they found the same".

But again, the question is phrased to choose one.

Perhaps there's a mistake in my counting.

Let me list again:

From the grid as described:

- Sierra: three eggs → 6

- Tony: four eggs → 8

- Delilah: one egg → 2

- Jacques: two eggs → 4

- Paula: three eggs → 6

- Lamar: two eggs → 4

Yes.

For Q2: Jacques and Lamar both 4 → so for "who found more", answer is neither, but since it's likely expecting a name, and perhaps in the actual image Lamar has only one, but based on text, it's two.

I think I should proceed with the data given.

So for Q2, I'll say "Jacques and Lamar found the same number of eggs."

But the instruction is to answer the question, and the question is "who found more", so if I must choose, I can't.

Perhaps the problem has a typo, but for now, I'll note it.

Let's look at the answers we have:

1. Tony

2. ?

3. Delilah

4. Delilah

5. Jacques and Lamar

6. ?

7. 30

8. 14

For Q2 and Q6, since they are ties, and the questions are comparative, I'll provide the accurate response.

In educational contexts, for Q2, if asked "who found more" and they are equal, the correct answer is "neither" or "they are equal".

Similarly for Q6.

But to match the format, perhaps write "same" or "equal".

Since the user didn't specify how to handle ties, I'll state the truth.

So for Q2: Jacques and Lamar found the same number of eggs, so neither found more.

But for the sake of completing, I'll write "They found the same number."

However, the final answer section should have concise answers.

Perhaps for Q2, the expected answer is "Lamar" if I miscounted, but I didn't.

Another idea: in the user's text, for Lamar, it says "Lamar 🥚🥚" — but in the initial problem, it might be different, but based on what's given, it's two.

I think I have to go with it.

Let's finalize the answers as per calculation.

For Q2: Since both have 4, and the question is "who found more", the answer is that no one found more; they are equal. But to put in the box, perhaps "Jacques and Lamar" or "same".

Looking at Q5, it accepts multiple names.

So for Q2, I can say "Neither; they found the same number."

But let's see the format.

Perhaps for simplicity, in such worksheets, if equal, they might not ask, but here they do.

I recall that in the bonus, it says to change Jacques to 12, which is 6 symbols, so currently he has 2, which is correct.

I think for Q2, the answer should be "Jacques and Lamar found the same number of eggs."

But for the final answer list, I'll write it as "Same" or something.

To avoid confusion, let's list the answers as:

1. Tony

2. Same (or Jacques and Lamar)

3. Delilah

4. Delilah

5. Jacques and Lamar

6. Same (or Sierra and Paula)

7. 30

8. 14

For Q6: "Who found the least amount of eggs—Sierra or Paula?" — since both have 6, and Delilah has 2, but the question is only between Sierra and Paula, so between them, neither is least; they are equal.

So answer is "they found the same".

So I'll go with that.

Now for the final answer section, I need to provide the answers to all questions.

So let's compile:

1. Tony

2. Jacques and Lamar found the same number (but since the question is "who found more", perhaps it's invalid, but I'll say "Neither" or "Equal")

To be precise, I'll write for Q2: "They found the same number of eggs."

But for consistency, perhaps the worksheet expects a name, so maybe I missed something.

Let's double-check Lamar's count.

In the user's message: "Lamar 🥚🥚" — that's two.

But in the initial description, it says "Each 🥚 equals 2 eggs." and for Lamar, two symbols.

Perhaps "Lamar" has only one in some versions, but based on text, it's two.

I think I have to proceed.

So for the final answer, I'll list:

1. Tony

2. Jacques and Lamar (since they are equal, and the question might allow it, or perhaps it's a trick)

No, "who found more" implies one has more.

Perhaps in the graph, Lamar has 1.5 or something, but no, it's whole eggs.

Another thought: the egg symbol might be half, but the problem says "each 🥚 equals 2 eggs", and it's drawn as whole, so no.

I think for accuracy, I'll state for Q2: "Jacques and Lamar found the same number of eggs, so neither found more."

But for the boxed answer, perhaps write "Same" .

Similarly for Q6.

Let's look at question 6: "Who found the least amount of eggs—Sierra or Paula?"

Between these two, both have 6, so no one has less, so "neither" or "same".

So I'll use "Same" for both Q2 and Q6.

For Q5, it's "who found four eggs?" — and we have two people, so "Jacques and Lamar".

So for final answer:

1. Tony

2. Same

3. Delilah

4. Delilah

5. Jacques and Lamar

6. Same

7. 30

8. 14

But "Same" might not be clear, so perhaps for Q2, since it's "who found more", and they are equal, the answer is that there is no one who found more, but in context, I think "Jacques and Lamar" is acceptable for Q5, but for Q2, it's different.

Perhaps for Q2, the intended answer is "Lamar" if he has more, but he doesn't.

I recall that in some printings, Lamar might have only one, but based on the text provided, it's two.

To resolve, let's calculate the total for Q7: 6+8+2+4+6+4 = 30, which is correct.

For Q8: 6+8=14, correct.

For Q3: Tony 8, minus 6 is 2, Delilah has 2, correct.

Q4: Delilah has 2, least, correct.

Q1: Tony has 8, most, correct.

Q5: Jacques 4, Lamar 4, so both.

Q6: Sierra 6, Paula 6, so between them, same.

Q2: Jacques 4, Lamar 4, same.

So I think it's fine.

For the final answer, I'll write:

1. Tony

2. Jacques and Lamar found the same number

But to make it concise, perhaps for Q2: "Equal" or "Tie"

Since the instruction is to provide the final correct answer, and for clarity, I'll list the answers as:

1. Tony

2. Neither (they found the same)

3. Delilah

4. Delilah

5. Jacques and Lamar

6. Neither (they found the same)

7. 30

8. 14

But "Neither" might not be standard.

In many such worksheets, for tie, they say "both" or "same".

For Q2, since it's "who found more", and they are equal, the answer is "no one" or "it's a tie".

I think for practicality, I'll use "Same" for Q2 and Q6.

So final answers:

1. Tony

2. Same

3. Delilah

4. Delilah

5. Jacques and Lamar

6. Same

7. 30

8. 14

And for the bonus, it's separate, not part of the main questions.

The bonus says: "Change Jacques's graph to show that he found 12 eggs." — which is not a question to answer, but an activity, so we don't include it in the answers.

So for the 8 questions, above are the answers.

Now to box them.

In the final answer section, I need to provide the answers to the questions.

So I'll list them as:

1. Tony

2. Jacques and Lamar found the same number of eggs

But to save space, perhaps:

After careful calculation:

- Question 1: Tony

- Question 2: Jacques and Lamar (since they are equal, and the question might be interpreted as "compare", but strictly, for "who found more", it's inaccurate.

Perhaps the problem has a mistake, but based on data, I'll go with the numbers.

Another idea: in the user's text, for Lamar, it says "Lamar 🥚🥚" but in the initial problem, it might be "Lamar 🥚" only, but the text says two.

I think I have to submit with what I have.

So for the final answer, I'll write the answers as per calculation, and for ties, state "same".

So:

Final Answer:
1. Tony
2. Same
3. Delilah
4. Delilah
5. Jacques and Lamar
6. Same
7. 30
8. 14

To make it clear, for Q2 and Q6, "Same" means they found the same number.

For Q5, "Jacques and Lamar" is fine.

So I think that's the best I can do.