Comparing Ratios, Rates, and Conversions

Comparing Ratios, Rates, and Conversions
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In this learning module, students explore ratios, rates, and conversions through real-world scenarios. They discuss with a partner, compare unit rates while shopping, convert units, and perform unit analysis. The content includes explanations, examples, and problems for practice.

  • Math
  • Ratios
  • Rates
  • Conversions
  • Unit Analysis
  • Problem-solving

Uploaded on Mar 10, 2025 | 0 Views


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Presentation Transcript


  1. BELL RINGER: DISCUSS WITH A PARTNER THE SITUATION GIVEN

  2. 2-6 Ratios, Rates, and Conversions

  3. Ratio: Compares two numbers by division ? ?,?:?,??? ? ?? ? Rate: A ratio that compares quantities measured in different units example: 24 miles per 5 hours Unit Rate: A rate with a denominator of 1 Example: 22 miles per 1 hour

  4. Problem 1: Comparing Unit Rates You are shopping for T-Shirts. Which store offers the best deal? Store A: $25 for 2 shirts Store B: $45 for 4 shirts Store C: $30 for 3 shirts

  5. 2-6 Ratios, Rates, and Conversions cont.

  6. Conversion Factor: a ratio of two equivalent measures in different units. (always equal to 1, such as 1 ?? 12 ??) (Page 814 has common equivalent units of measures)

  7. Problem 2: Converting Units What is the given amount converted to the given units? 330 min; hours

  8. What is the given amount converted to the given units? 5ft 3in.; Inches

  9. What is the given amount converted to the given units? 1250 cm; meters

  10. Unit Analysis (dimensional analysis): Including units for each quantity in a calculation to determine the unit of the answer

  11. Problem 3: Converting Units Between Systems The CN Tower in Toronto, Canada is about 1815 feet tall. About how many meters tall is the tower. Use the fact that 1 ? 3.28 ??

  12. A building is 1450 feet tall. How many meters tall is the building. Use 1 ? 3.28 ??

  13. Problem 4: Converting Rates A student ran the 50-yd dash in 5.8 seconds. At what speed did the student run in miles per hour. Round your answer to the nearest tenth.

  14. An athlete ran a sprint of 100 feet in 3.1 seconds. At what speed was the athlete running in miles per hour. Round to the nearest mile per hour.

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