Five full lessons, worked graph problems, vocabulary, teacher notes, an offline motion model and public randomized practice. The original daily student evidence journal remains below untouched.
An object turning at constant speed is still accelerating.
Learning target
Build an initial model and explanation for: How can velocity change even when speed does not?
Evidence task
Record observations, questions, an initial model, and one claim that could be tested. Use these concepts where relevant: acceleration; velocity; instantaneous; average; vector.
Tuesday
Concept & Model Revision
Study and explain the week's core ideas: acceleration; velocity; instantaneous; average; vector
Reading
Open kinematics text.
Evidence task
Revise Monday's model. Add two evidence-backed annotations and explain one limitation or uncertainty.
Wednesday
Data & Quantitative Reasoning
Slope and area relationships on motion graphs.
Evidence task
Show units, setup, calculation or graph reasoning, then write what the quantitative evidence can and cannot establish about: How can velocity change even when speed does not?
Thursday
Investigation / Engineering
Motion-sensor simulation or supplied dataset.
Safety boundary
Use the course safety charter. If supervision, facilities, materials, or conditions are not appropriate, use the supplied-data/simulation alternative rather than improvising hazardous procedures.
Evidence task
Record variables or design constraints, procedure/model, observations/data, and one revision you would make after reviewing the evidence.
Friday
CER / Synthesis
Answer the essential question: How can velocity change even when speed does not?
Mastery evidence
Submit a claim, at least two specific pieces of evidence, reasoning that connects them, one limitation/counterclaim, and a correction note for any essential concept below 80%.
Portfolio
Select one artifact from this week and explain why it is trustworthy evidence of growth.