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PBHS Forces+Ch 6
* PBHS Types of Forces + Chapter 6 (Physics 1st)
| Question | Answer |
|---|---|
| Definition of contact forces | Forces that physically require a push or pull |
| All the contact forces | Applied, Normal, Tension, Spring, Air Resistance, and Friction |
| Definition of applied force | A physical push or pull that a person or object applies |
| Definition of normal force | A support force |
| Definition of tension force | Stretching |
| Definition of spring force | Compressing |
| Definition of air resistance | Air resisting motion |
| Definition of friction | The force that opposes motion when two objects are in contact. It is not a contact force on the atomic level. |
| Definition of field forces | Forces that do not require a physical touch and work over a distance |
| All the field forces | Gravity, Magnatism, and Electricity |
| Definition of gravity | Two or more objects having a natural attractive force |
| What gravity is dependent on | The mass of an object |
| Definition of magnetism | The force between magnets |
| Definition of electricity | Charges of atoms |
| Definition of Agent | What is doing the force |
| Definition of Receiver | What is receiving the force |
| What a free body diagram is | what shows relative magnitude and direction of all forces acting on an object |
| when an unbalanced force exists | when the vertical and horizontal forces do not cancel each other out |
| what an interaction is | mutual action |
| Newton realized that a ______ is not a thing in itself but part of a ________ | force, mutual action |
| Exact definition of Newton's third law | Whenever one object exerts a force on a second object, the second object exerts an equal and opposite force on the first object |
| One force is called_______ force. The other force is called _____ force. It doesnt matter which force we call ____ and which we call _____. | action force, reaction force, action, reaction |
| In every ________, the forces always ________. | interaction, occur in pairs |
| Newton's 3rd law in simple terms | for every action, there is an equal and opposite reaction |