Page 2 of the Higher maths formula sheet pdf focuses on more advanced topics, with a particular emphasis on circle theorems and trigonometry. The page begins with a detailed diagram of circle geometry, illustrating key terms such as radius, diameter, tangent, and chord.

Definition: A tangent is a line that touches a circle at exactly one point.

The sheet then lists several important circle theorems, including the relationships between angles in cyclic quadrilaterals and the properties of tangents. These theorems are essential for solving complex geometry problems in the GCSE Maths formula sheet Edexcel Higher.

Trigonometry is covered extensively, with the SOH CAH TOA mnemonic prominently displayed. The sine and cosine rules for non-right-angled triangles are also included, along with the quadratic formula for solving quadratic equations.

Highlight: The page provides formulas for calculating areas of various shapes, including circles, sectors, and polygons.

Probability concepts are introduced, including the addition and multiplication rules for independent events. The sheet concludes with formulas for volume calculations of 3D shapes and a brief section on statistical measures.

Quote: "P(A or B) = P(A) + P(B)" - This formula represents the addition rule for mutually exclusive events in probability.

This comprehensive Formula sheet for year 11 higher math students 2024 serves as an invaluable resource for students preparing for their GCSE Maths exams, covering all the essential formulas and concepts required for success in the higher tier.

Page 1 of the Formula sheet for year 11 higher math students gcse covers a wide range of mathematical topics crucial for GCSE Higher Maths. It begins with graph transformations, explaining how different functions affect the shape and position of graphs. The sheet then moves on to various types of graphs, including linear, quadratic, and cubic functions.

Highlight: The page includes a comprehensive section on nth term calculations, both for arithmetic and quadratic sequences.

The document also covers important algebraic concepts such as BIDMAS (order of operations) and the trapezium rule for approximating areas under curves. Trigonometric values for common angles are provided, along with formulas for percentage changes and simple interest calculations.

Vocabulary: Surds are introduced, which are expressions involving square roots that cannot be simplified to whole numbers.

Towards the end of the page, there are sections on loci, repeated percentage changes, and the midpoint formula for lines. The formula for the equation of a straight line $y = mx + c$ is also explained.

Example: For the equation of a straight line, 'm' represents the gradient, and 'c' is the y-intercept.