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A set of vocabulary-style flashcards covering significant figures, scientific notation, SI prefixes, basic units, and foundational kinematic/energy concepts from the notes.
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Significant figures
Digits in a value that carry meaning about precision; used to determine uncertainty and rounding in measurements.
Scientific notation
A method of writing numbers as a × 10^n with a between 1 and 10 to simplify handling very large or very small values.
SI prefixes
Prefixes used with SI units to denote powers of ten (e.g., nano 10^-9, micro 10^-6, milli 10^-3, centi 10^-2, kilo 10^3, mega 10^6, giga 10^9).
Nano
Prefix symbol: n; equals 10^-9.
Micro
Prefix symbol: μ; equals 10^-6.
Milli
Prefix symbol: m; equals 10^-3.
Centi
Prefix symbol: c; equals 10^-2.
Kilo
Prefix symbol: k; equals 10^3.
Mega
Prefix symbol: M; equals 10^6.
Giga
Prefix symbol: G; equals 10^9.
Kilogram (kg)
Base SI unit of mass; 1 kg = 1000 g.
Nanometer (nm)
Unit of length; 1 nm = 10^-9 m.
Meter (m)
Base SI unit of length.
Second (s)
Base SI unit of time.
Year
Unit of time; approximately 365 days per year.
Kilometer per hour (km/h)
Unit of speed; 1 km/h ≈ 0.2778 m/s.
Velocity
Rate of change of position; speed with direction.
Acceleration
Rate of change of velocity; how velocity changes over time (units m/s^2).
Displacement
Straight-line vector from initial to final position; includes direction and may differ from distance.
v^2 = v0^2 + 2 a d
Kinematic equation for constant acceleration relating final velocity, initial velocity, acceleration, and displacement.
d = d0 + v0 t + 1/2 a t^2
Displacement under constant acceleration as a function of time.
T = 2π sqrt(L/g)
Period of a simple pendulum for small angles; relates period to length and gravity.
Gravitational force (F_g)
F_g = G m1 m2 / r^2; gravitational force between two masses according to Newton's law of gravitation.
Hooke's law
F = -k x; restoring force of a spring proportional to displacement from equilibrium.
kx = mg (mass on a vertical spring at equilibrium)
Static equilibrium condition where spring force balances weight.
Conservation of mechanical energy
In the absence of non-conservative forces, total mechanical energy E = K + U remains constant (K = 1/2 m v^2; Ug = m g h; Us = 1/2 k x^2).