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Edexcel International A Level Maths: Mechanics 2

Revision Notes

Home / International A Level / Maths: Mechanics 2 / Edexcel / Revision Notes / 1. Kinematics (Straight Line Motion) / 1.3 Projectiles / 1.3.4 Deriving Projectile Formulae


1.3.4 Deriving Projectile Formulae


Deriving Projectile Formulae

What projectile formulae do I need to be able to derive?

  • In the previous notes the equation of the trajectory of a particle was derived
  • Other equations you need to be able to derive are
    • Error converting from MathML to accessible text.
  • These are derived using the suvat equations
  • Whilst you do not need to memorise every step of the derivations, you should concentrate of the methods used and know how to approach each one
  • There is no worked example with this revision note, instead see if you can use your knowledge of the suvat equations as well as geometrical and algebraic reasoning to derive the above equations before reading on

2-6-2-using-suvat-diagram-1

How do I derive the projectile formulae?

  • A particle is projected with speed U m s-1 at an angle of θ° to the horizontal
  • All of the derivations assume that:
    • the launching and landing site are at the same vertical level
    • the projectile travels over horizontal ground
    • there are no forces acting on the particle other than the force due to gravity

2.6.4 Deriving Projectile Formulae Diagram 1_1, downloadable Edexcel A Level Mechanics revision notes2.6.4 Deriving Projectile Formulae Diagram 1_2, downloadable Edexcel A Level Mechanics revision notes

2-6-4-deriving-projectile-formulae-diagram-2

Exam Tip

  • Always draw a sketch!
  • The trickiest part about this is the algebra so do not rush these questions as that is when you are more likely to make mistakes.
  • Make sure you can follow the derivations above as they could be asked. After reading through this revision note practice replicating the derivations from memory.



  • 1. Kinematics (Straight Line Motion)
    • 1.1 Variable Acceleration - 1D
      • 1.1.1 Using Calculus in 1D
      • 1.2 Variable Acceleration - 2D
        • 1.2.1 Using Calculus in 2D
        • 1.3 Projectiles
          • 1.3.1 Horizontal & Vertical Components
            • 1.3.2 Using suvat
              • 1.3.3 Equation of a Trajectory
                • 1.3.4 Deriving Projectile Formulae
              • 2. Centres of Mass
                • 2.1 Centres of Mass
                  • 2.1.1 Particles
                    • 2.1.2 Uniform Laminas
                      • 2.1.3 Composite Laminas
                        • 2.1.4 Frameworks
                          • 2.1.5 Objects Suspended in Equilibrium
                            • 2.1.6 Point of Tipping
                              • 2.1.7 Non-unform Objects & Other Problems
                            • 3. Work and Energy
                              • 3.1 Work & Energy
                                • 3.1.1 Work
                                  • 3.1.2 Energy
                                    • 3.1.3 Energy Principles
                                    • 3.2 Power
                                      • 3.2.1 Power
                                    • 4. Collisions
                                      • 4.1 Collisions
                                        • 4.1.1 Impulse in 2D
                                          • 4.1.2 Collisions - Multiple Collisions
                                            • 4.1.3 Coefficient of Restitution
                                          • 5. Moments
                                            • 5.1 Statics of Rigid Bodies
                                              • 5.1.1 Using Moments - Harder


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                                            Author: Daniel

                                            Dan graduated from the University of Oxford with a First class degree in mathematics. As well as teaching maths for over 8 years, Dan has marked a range of exams for Edexcel, tutored students and taught A Level Accounting. Dan has a keen interest in statistics and probability and their real-life applications.


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