Four stations, same skills as the test: name the ideas, build a system schema, size up an energy pie, and take a scored quiz. Everything checks itself — work through it once, then again the night before.
Type your answer, then hit Check. Short-answer items get a model answer to compare against instead of a grade.
1.Energy is …
2.A change is something you can …
3.Energy is stored in a system in only two ways. Name both.
4.In your own words — what's the difference between a system and its surroundings?
5.On a system schema, when do you draw a solid line between two objects, and when do you draw a dashed line?
6.What does the size of an energy pie (the whole circle, not a slice) represent? What happens to that size if energy is transferred into or out of the system?
For each situation: list the interactions, then sketch a schema in the pad — dashed boundary around the system, solid lines inside it, dashed lines crossing it. Compare against the model when you're done.
1.A ball rests on a table. The system is the ball and the earth (the table is NOT in the system).
2.A skater at rest pushes off a wall and glides away. The system is the skater ONLY (not the wall, not the earth).
3.A magnet pulls a paperclip across a table toward it. The system is the magnet and the paperclip (the table and the earth are NOT in the system).
Drag the sliders to build each pie so the fractions match the situation. The dashed circle is the maximum possible size; an unfilled wedge means the pie hasn't grown that far yet. Reveal the model when you want a check.
1.A ball is thrown straight up. System = ball + earth. Position A: just after leaving your hand, low and moving fast. Position B: at the peak height, momentarily at rest.
2.A cart is released from rest at the top of a frictionless ramp. System = cart + earth + ramp. Position A: at the top, at rest. Position B: at the bottom, moving fastest.
3.A block sits against a compressed spring, then is launched up a frictionless incline. System = block + spring + incline + earth. Position A: block at rest against the fully compressed spring. Position B: block partway up the incline, still moving, no longer touching the spring.
4.Cart A (moving) collides with stationary Cart B and they stick together, moving off slower than Cart A's original speed (a perfectly inelastic collision). System = both carts. Position A: the instant before the collision. Position B: the instant after.
Reflection: is the total pie the same size in A and B? Why or why not?
Click an answer. It locks in and shows the correct choice — your score tracks at the top of the page.