Use this as a quick reference for net force, translational equilibrium, Newton's first law, and inertial reference frames.

🧭 Plot Summary
This lesson is one simple idea, stretched into every direction you'll ever need it: add up every force on a system as a vector, and if that sum comes out to exactly zero, nothing about the system's velocity has any reason to change. That's translational equilibrium, and it's the entire content of Newton's first law. The twist most people miss the first time: "velocity stays constant" includes staying at rest, but it also includes cruising along at any constant speed in a straight line — equilibrium doesn't mean nothing is happening, it means nothing is changing. And since you can check equilibrium separately in each direction, a single object can be balanced one way and unbalanced another, changing its velocity only along the unbalanced direction.
What you'll do in this lesson
- Find the net force on a system by summing every individual force as a vector, not just adding magnitudes.
- Recognize translational equilibrium as the special case where that vector sum comes out to exactly zero.
- State and apply Newton's first law: zero net force means constant velocity, whatever that velocity happens to be.
- Separate a situation into independent directions, where one direction can be balanced while another is not.
- Define what makes a reference frame inertial, and recognize a noninertial one from the inside.
- See why this course treats most reference frames as inertial by default, extending the idea from Topic 1.4.
Why it matters
Newton's first law is the zero case of Newton's second law, which is coming next — understanding exactly what "zero net force" guarantees (and doesn't) is what makes the nonzero case make sense.
✅ Self-Check Before You Roll On
Check off each item as you get there. These aren't grades — they're your own signal.