Edexcel Mathematics in Context Past Papers

Pearson Edexcel Mathematics in Context is a Level 3 qualification (also known as Core Maths) designed for Year 12–13 students who are not studying A-Level Mathematics but need strong mathematical reasoning for higher education and employment. The qualification develops the ability to apply statistical and quantitative thinking to genuinely contextualised problems — using data from real sources, analysing financial scenarios, and interpreting mathematical models in their authentic setting. Paper 1 contains a range of problems drawn from social, scientific, and financial contexts. Students work with real datasets, news article extracts, and infographics to answer questions that combine mathematical calculation with critical interpretation. Topics include descriptive statistics (mean, median, mode, interquartile range, standard deviation), visual data representation (histograms, cumulative frequency graphs, scatter diagrams, box plots), probability (basic and combined events), financial mathematics (interest rates, loan repayments, savings plans, tax calculations), and estimation using Fermi-style reasoning with real quantities. Paper 2 is built around a Comprehension task, for which a Source Booklet is provided containing data, graphs, tables, and extended written context. Students read the source booklet carefully before the examination and answer questions that require them to interpret, calculate from, and critically evaluate the material in the source. The Comprehension paper tests the ability to work with statistical information embedded in a rich context — such as a public health report, an economic analysis, or an environmental study — and to use mathematical reasoning to draw justified conclusions. The Source Booklet is released in advance of the examination, giving students time to familiarise themselves with the data and its context. This pre-release material should be studied carefully, with notes made on the types of data presented, the key statistics reported, and any claims made in the written commentary that could be interrogated mathematically.