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Energy Simplified Revision Notes

Revision notes with simplified explanations to understand Energy quickly and effectively.

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Energy

1. Definition of Energy

  • Energy is the ability to do work.
  • It is a scalar quantity (has magnitude but no direction).
  • The SI unit of energy is the Joule (J).

2. Types of Mechanical Energy

a) Kinetic Energy (KE)(KE)

  • Energy possessed by a moving object.

  • Formula: where: KE=12mv2KE = \frac{1}{2} m v^2

    • KEKE == Kinetic energy (J)(J)
    • mm == Mass of object (kg)(kg)
    • vv == Velocity (ms1)(m·s⁻¹)

b) Potential Energy (PE)(PE)

  • Energy stored due to position in a gravitational field.

  • Formula: where: PE=mghPE = mgh

    • PE=PE = Potential energy (J)(J)
    • m=m = Mass (kg)(kg)
    • g=g = Gravitational acceleration (9.8ms2)(9.8 m·s⁻²)
    • h=h = Height above a reference point (m)(m)

3. Principle of Conservation of Mechanical Energy

  • Total mechanical energy (sum of KEKE and PEPE) in an isolated system remains constant, provided no external forces (e.g., friction) do work on the system.

  • Equation: KEi+PEi=KEf+PEfKE_i + PE_i = KE_f + PE_f

    • If no external forces act, energy is only transferred between kinetic and potential forms.

4. Work Done by Forces and Energy Changes

a) Conservative Forces

  • Forces for which work done is independent of the path taken.
  • Examples: Gravitational force, electrostatic force, spring force.
  • Work done by gravity is reversible (can convert between PEPE and KEKE ).

b) Non-Conservative Forces

  • Forces that cause energy loss (e.g., friction, air resistance).
  • Example: A moving object slows down due to friction.
  • Work done by non-conservative forces leads to energy dissipation (e.g., heat, sound).

5. Work-Energy Theorem

  • The net work done on an object is equal to its change in kinetic energy: Wnet=ΔKE=KEfKEiW_{\text{net}} = \Delta KE = KE_f - KE_i

  • If : The object gains energy. Wnet>0W_{\text{net}} > 0

  • If : The object loses energy. Wnet<0W_{\text{net}} < 0

6. Key Takeaways

Energy is conserved in an isolated system.

Mechanical energy = Kinetic energy + Potential energy.

Conservative forces do not remove energy from the system.

Non-conservative forces cause energy loss.

The net work done on an object changes its kinetic energy.

Exam Tip

💡 Identify whether a force is conservative or non-conservative before solving energy problems.

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