phenomenon 18.31 Uniform circular motion is accelerated motion

open in the book · parts/03-classical-mechanics/01-kinematics.tex:906 · p. 728

Rests on

Supports

Neighborhood

Every logical edge within two steps of this node.

phenomenon 18.31: Uniform circular motion is accelerated motion18.31definition 18.11: Acceleration18.11definition 18.27: Angular position, velocity and acceleration18.27proposition 18.32: Tangential and centripetal components18.32proof : ch:01-kinematics@proof-9proofdefinition 7.26: Derivative of a function at a point7.26definition 18.10: Velocity18.10lemma 27.15: Velocity and acceleration in plane polar coordinates27.15phenomenon 18.12: Uniformly accelerated motion18.12proposition 18.33: Intrinsic decomposition of the acceleration18.33proposition 18.23: Transformation of velocity and acceleration18.23definition 18.9: Position18.9definition 18.29: Angular velocity vector18.29remark 18.28: The radian carries no dimension18.28proof : ch:01-kinematics@proof-10proof

Edges

typedirectionnode provenancewhere
cites Horologium Oscillatorium sive de motu pendulorum ad horologia aptato demonstrationes geometricae derived parts/03-classical-mechanics/01-kinematics.tex:915
cites Philosophiæ Naturalis Principia Mathematica derived parts/03-classical-mechanics/01-kinematics.tex:917
depends_on Acceleration declared parts/03-classical-mechanics/01-kinematics.tex:918
depends_on Angular position, velocity and acceleration declared parts/03-classical-mechanics/01-kinematics.tex:918
depends_on Tangential and centripetal components declared parts/03-classical-mechanics/01-kinematics.tex:981
proves ch:01-kinematics@proof-9 declared parts/03-classical-mechanics/01-kinematics.tex:921