Newton's laws, college intro — final
From Newton's Laws of Motion · Peter Dourmashkin
Third-law pairs live on two FBDs; weight is mg; contact forces are interactions; the horse-cart story is about external force on a system.
Original lecture on MIT OpenCourseWareSeries final
Newton's laws, college intro — final
8.01SC · Newton's Laws of Motion · Age 18
Both sittings. Inertial frames and ΣF = dp/dt, then interactions, FBDs, and systems. Every concept from the lecture.
This series must show: inertial frames / first law as existence claim · ΣF = dp/dt = m a · superposition of forces · inertial mass; momentum form · Newton's third law as a vector identity F₁₂ = −F₂₁ · pairs never cancel on one FBD · free-body diagram procedure · weight vs mass, W = mg · normal force and tension as contact interactions · systems: walking, horse and cart, internal pairs drop out
Diagnostic
1. The physical content of the first law is best read as…
2. During a 40 N collision of a 0.15 kg baseball and a 5 kg bat, the force of ball on bat is…
3. A hanging lamp is at rest. On the lamp's FBD you draw tension up and weight down. The partner of the tension is…
4. A 70 kg person in an elevator with a = 2 m/s² up, g = 9.8. The scale reading is nearest…
5. For the system 'horse + cart', the horse–cart pair…
6. Inertial mass is measured by…
Show your work
7. Skater A (40 kg) and B (80 kg) push; the pair is 20 N. Find each acceleration. Then write ΣF_ext on the system A+B, assuming ice is frictionless, and say why that does not contradict the pair.
8. Block on a table in a truck braking at 3 m/s². The block does not slide. m = 5 kg. In the road frame: what horizontal force is on the block, whose pair is it, and may you use ΣF = ma with only real forces in the truck frame?
In your own words
In a paragraph a recitation instructor would accept: how do the three laws, an FBD, and a system budget fit together? Name one mistake that mixes two of those tools.
A situation you have not seen
9. You toss a ball straight up in a train car moving at constant 30 m/s. Where does it land, and which frame did you treat as inertial?