| Prescribed Learning Outcomes | Illustrated Examples |
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Which is longest: the distance around the top edge of the wastebasket, the perimeter of a chair seat, or the length of the teacher's desk? Predict the measurement of each. Use a measuring tape to check your estimates. Were your estimates close? | ||
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You have two congruent squares that have an area of one unit. Together they make up a total area of two square units. Fold one square on the diagonal. Cut on the fold line. Describe the two new pieces.
Use all three pieces to make some different (non-congruent) shapes, each with an area of two square units. If only edges of the same length are placed together, how many different shapes can you make, each with an area of two square units? | ||
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Olenka needs to measure the length of her classroom. She has a measuring tape that is only 150 cm long and divided into millimetres, centimetres, decimetres, and metres. Which one of these units should she use? Explain your reason.
Use a tape to measure the length of your classroom. | ||
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Describe the relationships among cm, dm, and m. | ||
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Cut a piece of string so that it is the length of your arm. Use this string to measure the length of your classroom. Repeat this measurement using another string that has been cut to the length of your thumb. Compare the number of each measurement. Is there a connection between the size of the measure and the size of the unit you used to measure it? | ||
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Can something that is small be heavier than something that is large? Find two objects to experiment with, then use a balance scale to prove your thinking. | ||
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Transpose patterns from one medium to another:
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Estimate the number of time units you need for each activity:
Explain how to check each estimate. Jorge says it is three weeks and two days to his birthday. How many days is it until his birthday? Explain how you know. Mira is two and a half years old. How many months since she was born? Explain your thinking. The video is 90 minutes long. Is that more or less than an hour? Explain. | ||
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What is the date of each?
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[No example for this prescribed learning outcome.] | ||
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Study this thermometer and print the temperatures indicated by arrows A and B.
Research the high and low temperatures in your community last year. Draw a thermometer. Label and identify both the high and the low temperatures you discovered. | ||
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Name a temperature that is about right for each:
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Imagine stacks of coins equal in height to your pointer finger. Estimate the number of coins and the total value of each stack if it is made of pennies, of dimes, or of quarters. Build the stacks using real money. Count, then record the number of coins and the value of each stack. Compare with each of your estimates. How does the length of your pointer finger compare to the length of a five-dollar roll of dimes?
Dad pays for a $3.49 present with a ten-dollar bill. Count back the change he should receive, beginning from $3.49. I have more than a dollar in coins in my pocket, but I can't make change for a dollar. Which coins do I have in my pocket? Look for multiple solutions. | ||
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Ross had a dollar, and then he spent 17¢. Using numbers and symbols only, what are at least two ways to write the amount of money he has remaining? | ||
Revised: October 20, 1997