Worksheet Grade 9 Social Studies & Civics

Dividing the Ferncliffe Coatings PFAS Settlement Fund

A grade 9 worksheet in which students test three ways of splitting a fictional PFAS settlement among three water systems and decide who pays the remainder.

Objectives

  1. Students will calculate each system's share of a settlement fund under three different allocation rules.
  2. Students will express an unfunded remainder as a cost per household.
  3. Students will defend one allocation rule using a stated fairness standard.

Vocabulary

Maximum contaminant level (MCL)
A maximum contaminant level, or MCL, is the highest amount of a certain substance that federal rules allow in drinking water. Water systems test regularly to prove their water stays under each limit.

Also: settlement, allocation, per capita, unfunded remainder

Teacher overview

When a company settles a contamination case, the money almost never covers the whole cost of the cleanup, so the rule for splitting it decides which communities finish the job and which ones send the rest of the bill to their own ratepayers. This worksheet uses a fictional settlement paid by a manufacturer called Ferncliffe Coatings and three fictional water systems of very different size. The misconception worth naming first is that an equal split is the neutral or automatic choice; students will find that equal shares, per-person shares, and cost-proportional shares each pick a different winner, and that the smallest system with the worst contamination is fully funded only by the equal split, which succeeds here because it ignores population entirely.

Answer Key

  1. Answer: $24,000,000.
    Add $13,200,000, $6,000,000, and $4,800,000.
  2. Answer: 75 percent.
    Divide $18,000,000 by $24,000,000 to get 0.75, then multiply by 100.
  3. Answer: $6,000,000 per system.
    Divide $18,000,000 by the three fictional systems.
  4. Answer: 36,000 people.
    Add 24,000, 9,600, and 2,400.
  5. Answer: $500 per person.
    Divide $18,000,000 by 36,000 people.
  6. Answer: $12,000,000.
    Multiply 24,000 people by $500 per person.
  7. Answer: $1,200,000.
    Multiply 2,400 people by $500 per person. As a check, the three Method B shares total $18,000,000.
  8. Answer: $3,600,000.
    Multiply Meltham's $4,800,000 treatment cost by 0.75.
  9. Answer: $3,600,000.
    Subtract the $1,200,000 Meltham would receive under Method B from its $4,800,000 treatment cost.
  10. Answer: $3,750 per household.
    Divide the $3,600,000 unfunded amount by 960 households.
  11. Answer: $1,250 per household.
    Meltham's Method C share is $3,600,000, which leaves $1,200,000 unfunded. Divide $1,200,000 by 960 households.
  12. Answer: Method A.
    Equal shares would give Meltham $6,000,000, more than its $4,800,000 treatment cost, while Method C gives it $3,600,000 and Method B gives it $1,200,000. Method A is the only rule that fully funds the fictional system with the worst contamination, and it does so because it ignores population entirely.
  13. Answer: A per-person split pays $500 per person served, so the money follows population rather than contamination. Meltham serves only 2,400 people, so it receives $1,200,000 even though its wells tested highest and its treatment costs almost as much as Stourbank's. The cost of treating contamination in a small system is spread across few customers, which is what makes a per-person rule fall hardest there.
  14. Answer: Accept any of the three methods when the student names a standard and identifies who pays the remainder. A strong Method A answer argues that every system faces the same fixed engineering costs for a treatment building regardless of size, and states that Ravensgill's ratepayers, being the most numerous, would absorb the remaining $7,200,000 at the lowest cost each. A strong Method C answer argues that proportional funding treats every ratepayer in the fictional region equally, and concedes that Meltham households would still owe $1,250 each. A strong Method B answer argues that public money should follow people, and must accept the $3,750 per Meltham household that follows from it.
  15. Answer: Accept any defended action with the cost bearer named. Examples include a state grant or low-interest loan to close the gap, which taxpayers across the state would fund; requiring the three systems to consolidate so one treatment plant serves all of them, which would raise Ravensgill's rates and cost Meltham its own board; or suing Ferncliffe Coatings for the remainder, which risks years of delay and legal costs borne by the systems in the meantime.

Differentiation

Support

Provide a partly completed allocation table for the three fictional systems with the Method A column filled in, so students see the shape of the answer before computing Methods B and C. Give a worked per-person example using a different fund amount, and allow students to leave items 13 through 15 in bullet form.

Extension

Ask students to design a fourth method that blends population and contamination, state its rule in one sentence, compute all three shares under it, and show that the shares still total $18,000,000. Students then explain which of the fictional systems their method favors and why.

ELL supports

Pre-teach "settlement," "allocation," "per capita," and "unfunded" with a simple diagram showing one fund arrow splitting into three arrows of different widths. Provide sentence frames for items 13 and 14: "The per-person rule sends money to ___ rather than to ___," and "I chose Method ___ because fairness here means ___, and the remainder would be paid by ___."

Extensions

Students read the summary page their own state environmental agency publishes about PFAS in public water systems and note in one paragraph whether the state has a grant program for small systems, then compare that program to the fictional Meltham shortfall. A second option is to write the three-minute statement the fictional Meltham water board chair would deliver at the state board hearing, using the per-household figures from items 10 and 11.