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Calculus and Rates of Change · Summer Term

Solving Problems with Gradients of Curves

Students will apply their understanding of gradients to solve practical problems involving rates of change in various contexts.

Key Questions

  1. Design a solution to a problem involving maximizing or minimizing a quantity using differentiation.
  2. Evaluate the practical implications of a changing rate of change in a real-world model.
  3. Justify the use of calculus to optimize real-world processes.

National Curriculum Attainment Targets

GCSE: Mathematics - AlgebraGCSE: Mathematics - Graphs
Year: Year 11
Subject: Mathematics
Unit: Calculus and Rates of Change
Period: Summer Term

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