Eduqas A-Level Physics A420QS
Basic Physics
Kinematics
Dynamics
Energy Concepts
Circular Motion
Vibrations
Kinetic Theory
Thermal Physics
Conduction of Electricity
Resistance
D.C. Circuits
Capacitance
Solids Under Stress
Electrostatic and Gravitational Fields of Force
Using Radiation to Investigate Stars
Orbits and the Wider Universe
The Nature of Waves
Wave Properties
Refraction of Light
Photons
Lasers
Nuclear Decay
Particles and Nuclear Structure
Nuclear Energy
Magnetic Fields
Electromagnetic Induction
Option A: Alternating CurrentsOption A
Option B: Medical PhysicsOption B
Option C: The Physics of SportsOption C
Option D: Energy and the EnvironmentOption D
Mathematical Requirements (Appendix C)
Basic Physics
Adding and resolving vectors
- 3 things to know
- Component 1
Overview
Coplanar vectors, parallelogram rule for adding two vectors and triangle rule for adding two vectors.
What you need to know
Answer each one before you reveal it.
Describe the parallelogram rule for adding two vectors.
Describe the triangle rule for adding two vectors.
Questions from this subtopic
Each one with the model answer underneath.
- 1
What is meant by coplanar vectors?
Model answer
Coplanar vectors all lie in the same flat plane, so they can be combined using two-dimensional geometry.
- 2
Describe the parallelogram rule for adding two vectors.
Model answer
The two vectors are drawn to scale from a common point as adjacent sides of a parallelogram, and the diagonal drawn from that point represents the resultant in magnitude and direction.
- 3
Describe the triangle rule for adding two vectors.
Model answer
The second vector is drawn starting from the head of the first, and the line joining the tail of the first to the head of the second represents the resultant.
- 4
How is one vector subtracted from another?
Model answer
The vector being subtracted is reversed in direction and then added to the first vector by the usual triangle rule.
- 5
A force of 6.0 N acts due east and a force of 8.0 N acts due north on the same point. Calculate the resultant.
Model answer
The magnitude is √(6.0² + 8.0²) = √100 = 10.0 N, and the direction is at an angle tan⁻¹(6.0/8.0) = 36.9° east of north. Resolving 10.0 N at 36.9° east of north gives 10.0 sin 36.9° = 6.0 N east and 10.0 cos 36.9° = 8.0 N north, reproducing the data.
- 6
A swimmer heads due north at 1.20 m s⁻¹ across a river flowing due east at 0.90 m s⁻¹. Calculate the swimmer's resultant velocity.
Model answer
The magnitude is √(1.20² + 0.90²) = √2.25 = 1.50 m s⁻¹, directed at tan⁻¹(0.90/1.20) = 36.9° east of north. The components of 1.50 m s⁻¹ at 36.9° east of north are 1.50 cos 36.9° = 1.20 m s⁻¹ north and 1.50 sin 36.9° = 0.90 m s⁻¹ east.
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