Daily Do

Crosscutting Concepts Disciplinary Core Ideas Is Lesson Plan NGSS Phenomena Physical Science Physics Science and Engineering Practices Three-Dimensional Learning High School Grades 9-12

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You might have heard the expression *it's not the fall that kills you, it's the landing*. But you've probably also heard stories of people surviving falls from great heights and wondered, "*How* is that *possible?!" *Well, let's find out!

In today's task, *How can we protect fragile cargo?,* students engage in science and engineering practices and use the thinking tools of patterns and scale, proportion and quantity (crosscutting concepts) to make sense of Newton's second law of motion and more specifically the idea of *impulse* to explain *how *fragile objects (like us humans) can survive "the landing".

*How can we protect fragile cargo? *builds on science ideas students develop in the Daily Do* Why don't the dishes move? *

*How do can we protect fragile cargo? *is a stand-alone task. However it can be taught as part of an instructional sequence in which students coherently build the science idea Newton's second law accurately predicts changes in the motion of macroscopic objects.

Tell students you want to share two short video clips of a puzzling phenomenon - people falling from great heights and safely landing. Ask students to make and record observations as well as any questions that arise while watching the video clips.

Play the Falling into the Net video. You might play it once or twice and ask students to just observe. Then play once or twice more while students make and record observations and any questions that arise.

Next, play the first 10 or 15 second of the 30+ foot-high Fall into a Stunt Airbag video. Again, allow students to observe the clip once or twice before recording observations and questions that come up.

Ask students to create a t-chart. Tell students to independently compare their observations of the phenomenon in the two videos and record observations that are similar on one side of the chart and differences in the other. Students might notice these similarities:

- The people fell from similar heights.
- The people lived.
- They fell in the middle of the net/airbag.
- The people "sunk into" the net and airbag.
- They landed on their backs.

Some differences might include:

- The person who fell into the airbag was bigger than the person who fell into the net.
- The person who fell into the airbag did a flip on the way down.
- The airbag was "padded" or "cushioned" and the net was not.

Assign students to small groups. Ask students to create a group t-chart of similarities and differences and identify any patterns in their observations (data). Then, ask each group to share with the class one pattern they identified. Continue calling on groups until all patterns have been shared. If more than one group noticed the same pattern, you might note that on the class record. Make a record of the patterns the class identifies. Record any questions students ask when sharing the patterns they noticed.

Ask students to use the class observations and patterns to independently create a model to explain how a person can fall from a great height and survive without injury. As you move around the room, you might ask questions such as:

- What are the components of your model?
- What is the interaction between this component (point to a component of the model) and this component (point to another component)? How might you represent this interaction?
- What would change if you made the person heavier/lighter?
- What would change if you made the airbag thicker/thinner? The net stretchier/less stretchy?
- Why does the airbag/net move the way you are showing in the model?
- (If students are talking about forces) What forces do you think need to be represented in your model? How might you represent these forces? How might you represent different sizes of forces? Forces in different directions?
- (If students are talking about energy) How is energy represented on your model? How is energy being transferred? How might you represent the transfer of energy?

Then, put students back in small groups and ask them to compare their models; students should identify similarities and differences between their models and their group members' models.

Create a class consensus model on a large sheet of poster paper, whiteboard, etc. Begin by asking groups to share similarities between their models. As each group shares, add their thinking to to the consensus model. If student groups disagree, you might ask if you can put a question mark on the model to represent what students disagree on (students might disagree on components that need to be included and how certain components interact).

You might say to students, "It seems we agree that the "give" of the net/airbag when a person lands on it should be represented on our model, but we disagree/don't know *how or why* this interaction allows the person to survive the fall unharmed."

IN PROGRESS

Open the Physics Classroom's EggDrop Interactive. Before sharing the link with students, look at the variables (egg mass, drop height, and landing surface). Using the default setting, run one trial. What data does the model (simulation) generate? Ask students, "What does change in velocity upon impact mean?" Give them an opportunity to turn and talk with a partner before sharing ideas with the class. Help the class reach consensus - change in velocity upon impact means the change from the velocity of the egg just before it touched the landing surface to zero.

Note: Students may notice the model calculates the force using Newton's second law. They may wonder why it isn't written as F = ma. Ask students to record their questions about the formula in their science notebooks or on a sticky note and set them aside for now.

Ask students, "How is this model similar the phenomena (trapeze artist/stunt person falling without harm) we observed? How is the model different?" Give students time to independently think and record ideas before asking them to turn and share their ideas with a partner.

Place students in groups of three and assign each student one of the three eggs to "drop". Ask students to consider how many different sets of conditions can model using the simulation and how they might represent their data in a way that makes it easy to compare with other members in their group. Then, ask students to run the simulation and collect data.

Ask students to work in the Alone Zone (independent thinking time) to identify patterns they observe in the data they collected and record the patterns in their science notebooks. Then, ask students to share the patterns they identified with their group. Next, ask the groups to identify patters they observe between their three data sets and create a list to share with the class. (You might ask the groups to post their lists in the classroom or in a digital space such as Jamboard or Google slides [one slide assigned to each group].) Ask each group to share a pattern they observed with the class. Students will likely identify these patterns:

- The egg's mass doesn't effect the change in velocity
- The landing surface type doesn't effect the change in velocity
- The greater the drop height, the greater the change in velocity
- The greater the egg's mass, the greater the force of collision
- The thicker the landing surface, the longer it takes for the velocity to change (egg to stop falling)
- The longer it takes for the velocity to change (egg to stop falling), the lower the egg's force on the ground (force on egg during collision)

You could move students toward the equation for Newton's second law by asking, "What can we say about the relationship between the amount of force, represented by *F*, and how long it takes for the velocity to change (or the egg to stop falling), represented by *delta t*?" Students will likely say when *delta t* "goes up",* F* "goes down". Represent this as F (insert proportional symbol here) 1/delta t.

Next, share the equation for Newton's second law. Then, ask students, "What's another way to say acceleration?" Students might say how fast the velocity is changing. Substitute delta v/delta t for acceleration. Students will likely see the inverse relationship between F and amount of time in the equation.

Ask students, "Can use this model (equation) to represent all of the patterns we identified? Can we use it to explain why the trapeze artist/stunt person can fall from a great height without being harmed?"