Horizontal Circles
Part of the Mechanics section of Coddy's Physics journey. Lesson 74 of 94.
A net force toward the centre keeps an object on its circle:
F_net = m v² / r
It is not a new force: a tension, a friction or a normal force does the job.
A puck on a string: T = mv²/r.
Seen from above: the string tension is the force toward the centre.
A car on a flat curve: fs = mv²/r, up to the friction limit.
Challenge
A 0.2 kg puck slides in a circle on frictionless ice, tied to a 0.5 m string. The string breaks at a tension of 10 N. Find the fastest speed v the puck can go.
Try it yourself
This lesson includes a short quiz. Start the lesson to answer it and track your progress.
All lessons in Mechanics
1Vectors and Newton's Laws
Right TrianglesWhat is a Vector?Adding VectorsAxes and DirectionsVector ComponentsForces Around UsFriction and TensionNewton's First LawNewton's Second LawNewton's Third LawRecap - Net Force2Friction
What is Friction?Static FrictionKinetic FrictionFriction and Newton's LawsRecap - Sliding Crate14Circular Motion
Uniform Circular MotionCentripetal AccelerationHorizontal CirclesVertical CirclesLoop the LoopRecap - Car on a Curve3Inclined Planes
Forces on an InclineGravity ComponentsFrictionless InclineIncline with FrictionWill It Slide?Recap - Ramp Challenge6Projectile Motion
Independent AxesHorizontal LaunchLaunch at an AngleRange and Max HeightRecap - Hit the Target9Work and Energy
WorkKinetic EnergyWork-Energy TheoremGravitational PEConservation of EnergyPowerRecap - Roller Coaster12Impulse and Momentum
MomentumImpulseConservation of MomentumElastic CollisionsInelastic CollisionsRecap - Air Track15Simple Harmonic Motion
What is SHM?Mass on a SpringThe PendulumSHM GraphsEnergy in SHMRecap - Oscillator