Mathematics Extension 1 11–12 – Year 12 · Further applications of calculus · Further rates of change · Topic: Calculus · Year 11, 12
Explain that if the rate of change of a quantity Q over time t is proportional to the difference Q - P at any instant, then this may be represented by the equation dQ/dt = k(Q - P), where k is a constant
Dot point ID extension-1-year-12-further-applications-of-calculus/dp-cd8d60e7 · See it on the NSW Curriculum website ↗
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Outcomes for this focus area (ME1-12-05)
ME1-12-05 applies calculus to solve problems involving polynomials, further rates of change, areas and volumes and differential equationsCore resources for this dot point
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