Financial mathematics
Compound interest, reducing-balance depreciation and loan amortisation.
16 questionsReview and practiseReviewed betaReviewed beta practice: most questions have passed SubjectScout's content review, but this is still unofficial and not rights-cleared exam-board material. 100% of 160 questions reviewed.
Financial mathematics, statistics and regression, worked throughout with full calculator/GDC use. Selected topics only, not full syllabus coverage.
Use this map to choose a concept, then move directly into the matching practice.
Compound interest, reducing-balance depreciation and loan amortisation.
16 questionsReview and practiseBivariate regression, the chi-squared test for independence, and the binomial distribution.
16 questionsReview and practiseLinear, quadratic, exponential, logarithmic and sinusoidal models fitted to real data using technology.
16 questionsReview and practiseRight- and non-right-angled triangle trigonometry, bearings, 3D geometry, circular measure and vectors applied to real contexts.
16 questionsReview and practiseDifferentiation and integration of polynomial and composite functions, applied to optimisation, rates of change and kinematics.
16 questionsReview and practiseStart with foundations, then move through application and challenge. Stages use activity marks and complexity.
Recall core ideas and establish reliable methods.
35 questions available0/35 completedConnect concepts and apply them in exam-style contexts.
41 questions available0/41 completedTackle the highest-mark, multi-step questions available.
4 questions available0/4 completedRecommended next: Financial mathematics
Compound interest, reducing-balance depreciation and loan amortisation.
Bivariate regression, the chi-squared test for independence, and the binomial distribution.
Linear, quadratic, exponential, logarithmic and sinusoidal models fitted to real data using technology.
Right- and non-right-angled triangle trigonometry, bearings, 3D geometry, circular measure and vectors applied to real contexts.
Differentiation and integration of polynomial and composite functions, applied to optimisation, rates of change and kinematics.
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