Learning objective
S1 Understand and use moments in simple static contexts.
Read the explanation, check the common trap, then practise with flashcards and questions.
At a glance
0
Flashcards
0
Questions
Topic
Mechanics
Subtopic
Moments
Aqa A Level MathematicsPaper 2
Study support
Understand this objective
Quick explanation
S1 Understand and use moments in simple static contexts
- This point belongs to Mechanics, especially Moments.
- You need to be able to s1 Understand and use moments in simple static contexts.
- The key ideas to know are moments.
- Use the linked flashcards and practice questions to check recall, then practise applying the idea in an exam-style answer.
Key concepts
moments
Why it matters
This objective helps connect Moments to exam-style questions, flashcards, and revision notes for Mechanics.
Revision tools
Choose how to practise
Flashcards0 linked cards
No flashcards are published for this page yet.
Practice Questions0 linked questions
No questions are published for this page yet.
Revision notestopic notes
Open the full topic revision notes when you are ready to review this objective in context.
Open revision notesRelated learning objectives
- P1 Understand and use fundamental quantities and units in the SI system, including length, time and mass; understand and use derived quantities and units including velocity, acceleration, force, weight and moment.
Quantities and units in mechanics
- Q1 Understand and use the language of kinematics, including position, displacement, distance travelled, velocity, speed and acceleration.
Kinematics language
- Q2 Understand, use and interpret graphs in kinematics for motion in a straight line, including displacement against time with gradient interpretation and velocity against time with gradient and area interpretation.
Kinematics graphs
- Q3 Understand, use and derive the formulae for constant acceleration for motion in a straight line and extend to two dimensions using vectors.
Constant acceleration
- Q4 Use calculus in kinematics for motion in a straight line, including v = dr/dt, a = dv/dt = d^2r/dt^2, r = integral of v dt and v = integral of a dt, and extend to two dimensions using vectors.
Calculus in kinematics