Worksheet Grade 7 Social Studies & Civics

Pellingham's Water Bond Vote: A Turnout and Percent Worksheet

A grade 7 worksheet on a fictional town's ballot measure to rebuild its filter plant, using percent to compare turnout, precinct results, and the cost per account.

Objectives

  1. Students will calculate voter turnout as a percent of registered voters.
  2. Students will compare precinct results using percent of ballots cast.
  3. Students will compute what a bond costs each water account per year and per month.

Vocabulary

Key words: bond, ballot measure, turnout, precinct, filter plant, water account

Teacher overview

Towns that need a large water project often cannot pay for it out of one year of revenue, so they borrow the money by selling bonds, and in many states voters must approve the borrowing at an election. This worksheet uses a ballot measure in the fictional town of Pellingham, where the filter plant is old and the council has asked voters to approve borrowing for a new one. Students work with turnout, precinct results, and the repayment that lands on each water bill, and then consider why a measure can pass under one rule and fail under another.

Answer Key

  1. Answer: 37.5 percent.
    3,150 divided by 8,400 equals 0.375, which is 37.5 percent turnout.

  2. Answer: 56 percent.
    1,764 divided by 3,150 equals 0.56, which is 56 percent yes.

  3. Answer: 44 percent.
    1,386 divided by 3,150 equals 0.44, which is 44 percent no. The yes and no shares add to 100 percent because every ballot counted was one or the other.

  4. Answer: Yes.
    56 percent is more than half of the ballots cast, so the bond passed under Pellingham's rule.

  5. Answer: No.
    56 percent is below the 60 percent that rule would require, so the same votes would have failed.

  6. Answer: 40 percent.
    480 divided by 1,200 equals 0.40, which is 40 percent yes in North Precinct.

  7. Answer: 64 percent.
    736 divided by 1,150 equals 0.64, which is 64 percent yes in Center Precinct.

  8. Answer: 68.5 percent.
    548 divided by 800 equals 0.685, which is 68.5 percent yes in Mill Precinct.

  9. Answer: Mill Precinct.
    Mill Precinct's 68.5 percent yes share is higher than Center Precinct's 64 percent and North Precinct's 40 percent.

  10. Answer: $3,000.
    $12,000,000 divided by 4,000 accounts equals $3,000 per account over the life of the bond. This leaves out interest. A real bond also charges interest, so each account would pay more than this.

  11. Answer: $150.
    $3,000 divided by 20 years equals $150 per account per year.

  12. Answer: $12.50.
    $150 divided by 12 months equals $12.50 per account per month.

  13. Answer: Answers will vary. Reasonable answers name a cost or a fairness concern: households on fixed incomes may not be able to absorb $12.50 a month, residents may believe the plant can be repaired for less, or a neighborhood may feel it already pays more than it receives from the water system.

  14. Answer: Answers will vary. Reasonable answers note that a small share of voters decided a cost every account will carry for 20 years, that a well-organized group can swing a low-turnout election, or that the result may not reflect what most residents want.

Differentiation

Support

Provide the division already set up for items 1 through 3 and 6 through 8, so item 1 reads "3,150 divided by 8,400 equals ___" and the student supplies the decimal and the percent. Allow calculators throughout. Give a reminder card showing that 0.375 equals 37.5 percent, and let items 13 and 14 be answered orally.

Extension

Ask students to find the smallest number of additional yes votes the fictional bond would have needed to reach 60 percent of the 3,150 ballots cast, and then to write two sentences on whether a higher passing threshold protects taxpayers or blocks needed repairs. They should support the position with a figure from the worksheet.

ELL supports

Pre-teach "bond," "ballot," "turnout," and "precinct" with a simple diagram showing a ballot box, a town divided into three parts, and a bill arriving at a house. Provide a filled-in example of a percent calculation from a fictional fourth precinct with 100 ballots and 55 yes votes. Allow items 13 and 14 to be answered in short phrases, and offer the frame "Turnout matters because ___."