| Term | Definition |
|---|---|
| Inertia | The tendency of a body to resist any change in its state of rest or uniform motion. Quantified by mass. |
| Newton's First Law | A body remains at rest or in uniform motion in a straight line unless acted upon by a net external force. |
| Newton's Second Law | The net force on a body equals the rate of change of its momentum: F = dp/dt = ma (for constant mass). |
| Newton's Third Law | For every action, there is an equal and opposite reaction acting on a different body: F_AB = −F_BA. |
| Linear Momentum | Product of mass and velocity: p = mv. Vector quantity. SI unit: kg m/s. Dimension: [M^{1}$$L^{1}$$T^{-1}]. |
| Impulse | The product of force and the time interval for which it acts: J = F· = . SI unit: N·s. |
| Free Body Diagram (FBD) | A diagram showing a single body with all external forces acting on it, used to apply Newton's laws. |
| Apparent Weight | The normal force experienced by a body in an accelerating reference frame. W' = m(g ± a). |
| Weightlessness | Condition where apparent weight is zero; occurs in free fall or orbit where a = g. |
| Atwood Machine | A system of two masses connected by a string over a frictionless pulley; used to study Newton's laws. |
| Static Friction (f_s) | Self-adjusting friction that prevents relative motion between surfaces; 0 ≤ f_s ≤ μ_s N. |
| Kinetic Friction (f_k) | Constant friction acting on a sliding body: f_k = μ_k N. Always less than maximum static friction. |
| Rolling Friction (f_r) | Very small friction acting on a rolling body: f_r = μ_r N. Much less than kinetic friction. |
| Coefficient of Static Friction (μ_s) | Dimensionless constant equal to (limiting static friction) / (normal force). |
| Coefficient of Kinetic Friction (μ_k) | Dimensionless constant equal to (kinetic friction force) / (normal force). Always μ_k < μ_s. |
| Angle of Repose | The maximum angle of an inclined plane at which a body can remain stationary. tan θ = μ_s. |
| Limiting Friction | The maximum value of static friction just before motion begins: f_s(max) = μ_s N. |
| Centripetal Force | The net inward force required to maintain circular motion: F_c = /r. Not a separate force — provided by real forces. |
| Banking Angle | The angle at which a road is inclined to allow vehicles to negotiate a curve without friction: tan θ = /(rg). |
| Action-Reaction Pair | Two forces that are equal in magnitude, opposite in direction, and act on two DIFFERENT bodies (Newton's Third Law). |
Part of ME-03 — Laws of Motion & Friction
Definitions Glossary — Laws of Motion & Friction
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