Linked from

The 31 pages that link to Newton's second law, each with the reason it gives.

• Differential equationRelated: Because acceleration is a second derivative, the law produces equations of motion.

• ForceRelated: It gives the quantitative relation between force and momentum change.

• MassRelated: In classical mechanics, mass sets acceleration for a given net force.

• Initial-value problemRelated: Given forces and initial position and velocity, it yields a motion initial-value problem.

• AccelerationRelated: It predicts acceleration from the net force and mass.

• MomentumRelated: It specifies how a net force changes momentum over time.

• Centripetal forceRelated: Applying it radially gives the centripetal-force relation.

• ImpulseRelated: Integrating this law over time yields the impulse–momentum relation.

• Ground reaction forceRelated: Combining ground reaction force with gravity determines a body's acceleration.

• Inertial frame of referenceRelated: Its standard form applies directly in an inertial frame.

• Newton's third lawRelated: Together with the third law, it relates interaction forces to each body's acceleration.

• Pressure-gradient forceRelated: Expressing the force per unit mass makes it directly comparable to fluid acceleration.

• Effective massRelated: Effective mass is defined by how acceleration under force differs from the free-particle case.

• Reduced massRelated: Applying it to each body yields the reduced-mass equation for relative motion.

• Newton (unit)Related: It connects a force in newtons to mass and acceleration.

• Newton's first lawRelated: It quantifies how motion departs from the constant-velocity state when net force is present.

• Net forceRelated: It relates net force directly to acceleration through the equation F = ma.

• Coherent system of unitsRelated: In coherent units its familiar form is force equals mass times acceleration.

• Kilogram-forceRelated: Applying it to one kilogram under standard gravity yields 9.80665 newtons of force.

• Mechanical resonanceRelated: It turns spring, damping, and external forces into the oscillator’s equation of motion.

• Resultant forceRelated: It connects the resultant force directly to translational acceleration.

• Time derivativeRelated: For constant mass, it relates force to the second time derivative of position.

• Metre per second squaredRelated: Using this unit for acceleration makes force calculable in newtons from kilograms.

• Newton-secondRelated: Integrating this law over time yields impulse in newton-seconds.