What this topic covers
Topic P7: Energy has 2 subtopics:
- P7.1 Work done
- P7.2 Power and efficiency
GCSE OCR Foundation Physics · Topic 7 of 9
Choose a subtopic. OCR Energy: work done, power and efficiency. 14 lessons in 2 subtopics.
Revise Topic P7: Energy for GCSE OCR Foundation Physics, including P7.1 Work done and P7.2 Power and efficiency. 14 lessons across 2 subtopics.
14
Lessons
2
Subtopics
Topic P7: Energy has 2 subtopics:
14 lessons, grouped by subtopic.
Go back to the full GCSE OCR Foundation Physics topic list, or practise this topic with past-paper questions.
OCR Energy: work done, power and efficiency. 14 lessons in 2 subtopics.
The kinetic energy formula is Ek = ½mv², where m is mass in kg, v is speed in m/s and kinetic energy is in joules (J). The Kinetic Energy Calculations notes cover this in full.
The power equations are P = E/t and P = W/t: power equals energy transferred, or work done, divided by time. The Calculating Power notes cover this in full.
The elastic potential energy formula is Ee = ½ke², where k is the spring constant in N/m, e is the extension in metres and energy is in joules (J). The Elastic Potential Energy Calculations notes cover this in full.
The formula for work done is W = F × d: work done in joules equals force in newtons times distance moved in metres. The Introducing Work Done notes cover this in full.
The gravitational potential energy formula is Ep = mgh, where m is mass in kg, g is gravitational field strength in N/kg and h is height in metres. The Gravitational Potential Energy Calculations notes cover this in full.
Fossil fuels are energy sources formed from dead organisms buried and compressed over millions of years. The Energy Resources: An Overview notes cover this in full.
Kinetic energy is the energy stored in moving objects, measured in joules (J). The Kinetic Energy Calculations notes cover this in full.
Elastic potential energy is energy stored in a stretched or compressed elastic object that can be released when the object returns to its original shape. The Elastic Potential Energy Calculations notes cover this in full.