Lesson 6

Rolling Along in Centimeters

Est. Class Sessions: 3–4

Developing the Lesson

Part 1: Read Mine Is the Best: The Challenge

The Adventure Book story, "Mine Is the Best: The Challenge," describes two highly competitive students who compare their results from an investigation in which each rolled a roller skate down a ramp. Sam suspects Kindra did her investigation in a different way than he did and challenges the results of their Rolling Along in Centimeters investigation. Their decision to have a roll-off allows for class discussion about the importance of fixed variables during an investigation. Using the same techniques as described in the story, students will conduct a similar investigation in Part 2 of this lesson. The story provides opportunities for discussing controlled variables and the effect of changing variables in an experiment. Use the prompts to guide discussion about the story.

Page 2

  • What do you notice about Sam and Kindra's conversation? (Each student is bragging about his or her accomplishments. Neither seems to be listening to the other.)

Page 4

  • What is silly about their conversation? (Possible response: Sam and Kindra are trying to make the number of brothers and sisters they have a topic for competition.)
  • What would make Sam and Kindra's conversation clearer? (Both students' statements are not clear because they do not label their numbers adequately. Does Sam have 2 brothers and 2 sisters or does he have one brother and one sister, making a total of 2? Does Kindra have 4 brothers or 4 sisters?)

Page 8

  • Why does Sam want to know Kindra's starting point on the ramp? (Kindra said that her skate rolled farther than Sam's skate. Sam believes this is because Kindra's skate was placed higher up the ramp. He knows he started his skate at 20 centimeters from the bottom of the ramp. He wants to know where Kindra placed her skate so he can compare the starting points.)
  • Why is this important? (It might make a difference in the result.)

Page 10

  • What do you think of Sam's ideas for why Kindra's skate rolled farther? (If either condition is true [Kindra started her skate higher up the ramp than Sam did or her ramp was steeper than the one Sam used], then chances are good that Kindra's skate would roll farther.)
  • What can Sam and Kindra do to see which skate rolls farther? (Sam and Kindra can set up the investigation again. For this race, they must make sure that they both start their skates at the same place and that the height of the ramp does not change.)

Page 11

  • Look at the picture. Are Sam's and Kindra's ramp setups the same? How do you know? (No, the setups are not the same. Sam has used three blocks to raise his ramp, and Kindra has used four blocks. Therefore, Kindra's ramp is higher. Sam's starting point is lower on his ramp than Kindra's is on her ramp.)

Page 12

  • What can they do to make the roll-off fair? (They can agree to use only one ramp, or they can change the number of blocks used to raise the ramp so that it is the same for both ramps. The starting points should also be the same. It appears they used two identical boards to make their ramps. If one board were longer, it would also affect the results.)

Page 13

  • What are Sam and Kindra doing? (Sam and Kindra are setting up for the roll-off.)

Page 14

  • Do you think the roll-off will be fair? Why or why not? (Yes, the roll-off will be fair because they are making sure everything is the same. They have marked a starting point, and they have a meterstick to measure the distance the roller skate rolls.)
  • Sam is careful to make sure everything is the same for each competitor during the roll-off. Why is that so important? (The ramp, the height of the ramp, and the starting point are all fixed variables in this investigation. By keeping the variables the same, Sam keeps the investigation fair.)

Page 20

  • Do you think Kindra and Sam believe the roll-off was fair? Why or why not? (They are able to accept the results of the roll-off because it was fair. They know it was fair because they made sure the fixed variables remained the same.)
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