Project Grade 12 Engineering & Design

Marrowgate Main Replacement: A Capital Plan Project

A grade 12 project where teams rank six aging water mains in a fictional town with a weighted scoring matrix, select a portfolio within budget, and pitch a capital plan.

Objectives

  1. Students will compute replacement costs and break rates for pipe segments from length and break-history data.
  2. Students will build a weighted scoring matrix and defend the weights they choose.
  3. Students will select a replacement portfolio within a fixed budget and justify the deferrals in writing.

Vocabulary

Capital improvement plan
A utility's long-term to-do list of big construction projects, such as replacing old pipes or building new tanks. It shows what will be built, when, and how it will be paid for.
Deferred maintenance
Repair work that keeps getting put off to save money now. The longer it waits, the worse and more expensive the problems become.

Also: criticality, break rate, weighted scoring

Teacher overview

A water main breaks somewhere in the US roughly every two minutes, and EPA estimates that $625 billion in drinking-water investment is needed over 20 years, most of it for distribution pipe. No utility can replace everything at once, so deciding which segments to replace first is the engineering problem this project puts to students. In this five-session project, teams act as the engineering staff of the fictional town of Marrowgate, ranking six aging mains with a weighted scoring matrix, selecting the portfolio that fits a two-year budget, and defending the plan before a role-played utility board. The final deliverable is a one-page capital improvement memo with a completed scoring matrix and a short board presentation.

Rubric

Criterion Emerging Developing Proficient Advanced
Data analysis Costs or break rates are missing or largely incorrect Costs and break rates are computed with some errors that affect the ranking All six segments' costs and break rates are correct and used in the scoring All computations are correct, and the memo cites specific values to justify rankings
Budget constraint Selected portfolio exceeds $1.8 million or lacks a cost total Portfolio total is stated but contains arithmetic errors Portfolio is at or under $1.8 million with an accurate itemized total Portfolio is at or under budget, itemized, and the memo explains a trade-off made to stay within it
Scoring method and trade-offs No weighted method is evident A matrix exists but weights are unjustified or applied inconsistently Weighted matrix with justified weights is applied consistently to all six segments Matrix is consistent and the team tests how a weight change would alter the ranking
Memo and presentation Memo is incomplete or deferred segments are unaddressed Memo covers funded segments but deferral risks are thin Memo covers funded and deferred segments clearly within one page, and the presentation answers the board's question Memo is clear and complete, and the presentation anticipates a board objection before it is asked

Differentiation

Support

Provide the Session 1 cost column pre-computed for the fictional data set so teams begin at break rates, and supply a starter matrix with two criteria already named, leaving the team to add and weight the third.

Extension

After Session 3, give teams a revised scenario: suppose the board adds $300,000 to the budget on condition that Segment E is included. Teams must determine whether the enlarged budget accommodates E alongside their portfolio, and write a three-sentence addendum accepting or contesting the condition with numbers.

ELL supports

Pre-teach "criticality," "deferred," and "portfolio" with a matching card set tied to the segment table, and provide a memo skeleton with labeled sections (recommendation, cost, method, deferrals) so language load goes to the justifications rather than the format.

Extensions

Invite a guest from a local public works department, in person or by video call, to hear the top presentations and describe how their agency actually sequences replacements, or have students compare their weighting scheme with the criteria named in a real utility's published capital improvement plan and write a paragraph on one difference they would defend.