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Measurement Detective Missions

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Measurement Detective Routes: Mission Sheets

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Mission 1: Measurement Tool Detectives

Standards: CCSS.MATH.CONTENT.2.MD.A.1

Mission: Look for clues. Choose the tool that fits the object best.

1. Match each object to the best measurement tool.
A. Length of a pencil
B. Length of a classroom
C. Around a large box
D. Height of a door
1. Measuring tape
2. Ruler
3. Yardstick
4. Meter stick

Answers: A: ____ B: ____ C: ____ D: ____

2. Which tool would you use to measure the length of a playground? Circle one.

ruler

yardstick

measuring tape

Detective support: A ruler is small. A yardstick is 3 feet long. A meter stick is about 1 meter long. Measuring tape can bend or stretch around objects.

Optional challenge: Name another object that would be best measured with a measuring tape.

Teacher key: 1. A-2, B-4, C-1, D-3. 2. Measuring tape. Challenge answers will vary.

Mission 2: Estimate and Measure

Standards: CCSS.MATH.CONTENT.2.MD.A.1, 2.MD.A.2, 2.MD.A.3

Mission: Make a smart estimate. Then measure carefully and record your clues.

3. Choose two classroom objects. Estimate and measure each one.

Object 1: ____________________   Estimate: ______ inches   Measure: ______ inches

Object 2: ____________________   Estimate: ______ feet   Measure: ______ feet

4. Measure a small object in centimeters and a longer object in meters. Which measurement was greater? Explain.

Small object: ____________________   ______ centimeters

Longer object: ____________________   ______ meters

Partner challenge: One partner estimates. The other partner measures. Switch jobs and compare whose estimate was closer.

Detective support: Start at zero on the ruler. Keep the ruler straight. Write the unit after every number.

Optional challenge: Find an object whose measured length is within 2 units of your estimate.

Teacher key: 3–4. Answers will vary. Check that students choose suitable units, begin at zero, and record reasonable measurements.

Mission 3: Same Object, Different Units

Standards: CCSS.MATH.CONTENT.2.MD.A.2, 2.MD.A.3

Mission: The object stays the same, but the unit changes. Find the secret!

5. Measure the same pencil with two different units.

Using paper clips: The pencil is ______ paper clips long.

Using inches: The pencil is ______ inches long.

6. Why are the two numbers different? Complete the sentence.

The numbers are different because the units are ______________________________.

Visual clue: A small unit needs more pieces. A large unit needs fewer pieces.

Partner challenge: Measure the same book with hand spans and inches. Compare your results with a partner.

Optional challenge: Which unit would give the larger number: inches or feet? Explain.

Teacher key: 5. Answers will vary. 6. Accept “different sizes” or “one unit is smaller/larger.” Optional challenge: inches, because an inch is smaller than a foot.

Mission 4: Compare Lengths

Standards: CCSS.MATH.CONTENT.2.MD.A.3, 2.MD.A.4

Mission: Compare two lengths. Find the difference and show it with a drawing.

7. Measure two classroom objects. Then complete the clues.

Object A: ____________________   ______ inches

Object B: ____________________   ______ inches

Object ______ is longer. It is ______ inches longer.

8. A desk is 18 inches long. A book is 11 inches long. How much longer is the desk? Draw both lengths and write a subtraction equation.

Equation: ______ − ______ = ______ inches

Detective support: Put the longer length first. Subtract the shorter length to find the difference.

Optional challenge: Write a comparison sentence using the words “longer than” or “shorter than.”

Teacher key: 7. Answers will vary; check subtraction and unit labels. 8. 18 − 11 = 7 inches. The desk is 7 inches longer. Challenge: Answers should match the measurements.

Mission 5: Measurement Route Challenge

Standards: CCSS.MATH.CONTENT.2.MD.A.4, 2.MD.B.5

Mission: Solve the route clues, then design your own classroom detective route.

9. The route from the door to the reading rug is 24 feet. The route from the rug to the supply table is 16 feet. How many feet is the whole route?

Equation: ______ + ______ = ______ feet

10. Maya walks 35 feet from her desk to the board. She walks 12 feet back to the pencil sharpener. How many feet did she walk altogether?

Equation: ______ + ______ = ______ feet

11. Design a classroom detective route. Choose three stops, measure each part, and find the total length.

Stop 1: ____________________ to ____________________   ______ feet

Stop 2: ____________________ to ____________________   ______ feet

Stop 3: ____________________ to ____________________   ______ feet

Total route: ______ + ______ + ______ = ______ feet

Detective support: Circle each stop as you reach it. Add one part at a time. Keep the total less than 100 feet.

Optional challenge: Create a second route that is shorter than your first route. How many feet shorter is it?

Teacher key: 9. 24 + 16 = 40 feet. 10. 35 + 12 = 47 feet. 11. Answers will vary; check that the route has three measured parts and a correct total.

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