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Halloween Logic Freebie - Free Printable

Halloween Logic Freebie

Educational worksheet: Halloween Logic Freebie. Download and print for classroom or home learning activities.

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Show Answer Key & Explanations Step-by-step solution for: Halloween Logic Freebie
Let’s solve this logic puzzle step by step using the clues provided.

We have 4 people: Abigail, Erik, Jackson, Noah
And 4 costumes: Firefighter, Pirate, Scarecrow, Superhero

We need to assign each person exactly one costume, based on the clues.

---

Clue 1:


> When Jackson knocked on doors he said, “Trick or Treat, matey.”

“Matey” is a pirate term — so Jackson is dressed as a Pirate.

So: Jackson → Pirate

---

Clue 2:


> None of the boys dressed up as a firefighter.

Who are the boys? From the names:
- Erik — typically male
- Jackson — male
- Noah — male
- Abigail — typically female

So the boys are Erik, Jackson, and Noah.
Therefore, none of them can be the Firefighter.

That leaves only Abigail who can be the Firefighter.

So: Abigail → Firefighter

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Clue 3:


> Noah’s costume had a cape.

Which costumes typically have capes?
- Superhero — almost always has a cape
- Pirate — sometimes has a coat, but rarely a cape
- Scarecrow — no cape
- Firefighter — no cape

So the only logical choice for a cape is Superhero.

So: Noah → Superhero

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Now we’ve assigned:

- Abigail → Firefighter
- Jackson → Pirate
- Noah → Superhero

That leaves Erik and the only unassigned costume: Scarecrow

So: Erik → Scarecrow

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Final Assignments:



| Costume | Person |
|-------------|----------|
| Firefighter | Abigail |
| Pirate | Jackson |
| Scarecrow | Erik |
| Superhero | Noah |

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Let’s verify all clues:



1. Jackson said “matey” → Pirate → Correct.
2. No boys (Erik, Jackson, Noah) are Firefighter → Only Abigail is → Correct.
3. Noah has a cape → Superhero → Correct.

All clues satisfied!

---

Final Answer:



- Abigail → Firefighter
- Erik → Scarecrow
- Jackson → Pirate
- Noah → Superhero
Parent Tip: Review the logic above to help your child master the concept of printable deductive reasoning puzzles.
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