Bust (or confirm!) classic Halloween math myths with this 10-page, black-and-white worksheet set. Each letter-size page frames a spooky rumor—zombies doubling, bats tripling, ticket price “rip-offs,” cursed treasure, and more—then guides students to test it using Grade 7 math: writing/solving equations and inequalities, comparing exponential-style growth to linear change, percent/percent change, tables/graphs, and clear written justifications. Every worksheet includes 10 accurate questions, a black-and-white illustration prompt, and a higher-order reasoning item; the answer key is fully worked.

What’s Included:

Worksheet 1: Zombie Doubling Disaster
Skills: Expressions, exponential-style growth vs. linear, inequalities, graphing & comparison
Task: Model doubling, compare with linear add-on, solve thresholds, and conclude “myth busted or confirmed”

Worksheet 2: Vampire Bat Population Panic
Skills: Growth patterns (geometric sequence idea), inequalities, percent increase, tables/graphs
Task: Model tripling, build a 5-night table, solve for exceedance, compare to doubling, justify realism

Worksheet 3: Haunted House Ticket Rip-Off
Skills: Linear functions, slope/intercept, solving for break-even, graph interpretation
Task: Use C=5s+10, compare to flat pass, adjust price/solve new break-even, decide the better deal

Worksheet 4: Spider Growth Nightmare
Skills: Percent growth per step, compare linear vs. multiplicative change, inequalities, graphing
Task: Use S=2(1.2)n, compare to +0.4/day, find when sizes match a target, argue which grows faster

Worksheet 5: Witch’s Potion Explosion
Skills: Exponential-style modeling in time, tables, comparison to constant additions
Task: Use P=100⋅2t/3, compute at key times, find overflow time, compare to +200/3 min, sketch curves

Worksheet 6: Cursed Treasure Growth
Skills: Expressions, inequalities, tables/graphs, model comparison
Task: Model hourly doubling vs. +10/hr, compute totals, solve when >1000, defend which model is realistic

Worksheet 7: Ghostly Gas Leak
Skills: Growth modeling, thresholds, bar/line displays, sensitivity to rate changes
Task: Model tripling per hour, determine danger time, explore slowing, decide if claim holds

Worksheet 8: Phantom Play Ticket Myth
Skills: Linear vs. exponential models, slope meaning, graphing, fairness analysis
Task: Use C=8+2s, compare to “price doubles by row,” build & graph both models, choose which fits reality

Worksheet 9: Skeleton Salary Scare
Skills: Expressions & geometric sums (conceptual), growth vs. flat rate, graphing
Task: Model doubling pay, estimate daily/total over 30 days, compare to $100/day, decide when pay first > $100

Worksheet 10: Creepy Crypt Crowd Claim
Skills: Percent-as-multiplier growth, inequalities, model comparison & explanation
Task: Use G=4(2.5)n, find when >500, compare with +10/hr, sketch both, explain why percent growth outpaces adding

How It Helps Students:

• Builds deep understanding of when linear vs. multiplicative (percent) growth models apply
  
• Strengthens equation/inequality solving, percent change, and data representation (tables/graphs)
  
• Elevates reasoning with written conclusions that defend or debunk each myth
  

How It Helps Teachers:

• No-prep, black-and-white, letter-size—ready to print
  
• Perfect for October engagement, stations, sub plans, or homework
  
• Consistent structure, clear targets, and fully worked answer keys for each page
  

Solves Key Pain Points:

• Tackles common misconceptions about “fast growth” with side-by-side linear vs. multiplicative comparisons
  
• Keeps motivation high through bite-sized stories + evidence-based conclusions
  
• Differentiated: routine computations scaffold into modeling, graphing, and written justification
  

This resource includes typographically styled fractions and exponents, along with auto-formatted elements, designed to expose students to a variety of visual representations. By incorporating both digital and traditional formats, students encounter mathematical expressions in ways they may not often see in standard textbooks. This approach enhances flexible thinking and supports adaptation to various digital tools, platforms, and real-world scenarios. It encourages a deeper conceptual understanding and strengthens students’ confidence with diverse mathematical notations.

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