SecondaryMathsIntegration as reverse differentiation and area10–15 min
Area Under Curves
Build f(x) from a given f′(x) and a point, then choose limits so the total area above and below the x-axis hits a target.
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The experiment opens when it comes into view.
Theory and model assumptions
Build f(x) from a given f′(x) and a point, then choose limits so the total area above and below the x-axis hits a target.
Teacher guidance
Secondary Additional Mathematics: integration (reverse of differentiation, definite integrals, area under a curve)
Expected time: 10–15 minutes.