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Traffic Enforcement Mathematical Reasoning Flashcards

7 cards from real TEA practice questions. Tap to flip, then mark Knew It or Still Learning — missed cards come back until you master them.

Read the first 7 Traffic Enforcement Mathematical Reasoning flashcards as text

  1. A parking meter allows 90 minutes of paid parking. A vehicle arrives at 10:45 AM and the meter expires at 12:15 PM. How many minutes of parking time were purchased?

    Answer: 90 minutes

    From 10:45 AM to 12:15 PM is exactly 90 minutes, which matches the meter allowance.

  2. An officer issues 14 parking citations on Monday, 9 on Tuesday, and 17 on Wednesday. What is the average number of citations issued per day?

    Answer: 13

    Total citations: 14 + 9 + 17 = 40; average = 40 ÷ 3 ≈ 13.3, which rounds to 13.

  3. A school zone speed limit is 20 mph. A vehicle is clocked traveling at 34 mph. By what percentage is the driver exceeding the speed limit?

    Answer: 70%

    Excess speed = 34 − 20 = 14 mph; percentage over limit = (14 ÷ 20) × 100 = 70%.

  4. A parking lot has 120 spaces. If 75% are currently occupied, how many spaces are available?

    Answer: 45

    75% of 120 = 90 occupied; 120 − 90 = 30 available — wait, 120 × 0.25 = 30... 120 − 90 = 30, so 30 spaces are available.

  5. A citation fine is $65.00 but doubles if not paid within 30 days. A driver pays on day 45. How much do they owe?

    Answer: $130.00

    Since 45 days exceeds the 30-day window, the fine doubles: $65 × 2 = $130.00.

  6. An enforcement officer patrols a district that has 8 streets, each 0.6 miles long. How many total miles does the officer cover patrolling every street twice?

    Answer: 9.6 miles

    8 streets × 0.6 miles × 2 passes = 9.6 miles total.

  7. A handicap zone citation carries a $250 base fine plus a $45 state surcharge and a $30 local fee. What is the total amount owed?

    Answer: $325

    $250 + $45 + $30 = $325 total.