pdf, 104.5 KB
pdf, 104.5 KB

A worksheet on rearranging formulae with detailed solutions. It contains easy questions on this topic. Good for GCSE students.

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Rearranging Formulae & Literal Equations Worksheets | Practice Pack + Answer Key

Four worksheets on rearranging formulae to change the subject including easy and harder exercises. Good for GCSE/IGCSE students. Detailed solutions are included. Master changing the subject of a formula with this comprehensive, progressively challenging algebra worksheet pack featuring full step-by-step solutions for every problem. Help your students confidently master literal equations with this extensive Rearranging Formulae Worksheet Resource Pack. Designed to build procedural fluency, this resource guides students from introductory one-step rearrangements to advanced multi-step algebraic manipulations. It is perfectly aligned with KS3 and GCSE Mathematics curriculum requirements (AQA, Edexcel, and OCR). **What is Included** This pack features multiple sets of carefully structured worksheets along with a comprehensive answer key showing full algebraic steps for every single problem. • **Worksheet Set 1 (Introductory / KS3 Foundation): Isolating variables using single inverse operations like addition and subtraction. • **Worksheet Set 2 (Intermediate / GCSE Higher Foundation):** Expanding brackets and collecting like terms across an equation. • **Worksheet Set 3 (Advanced / GCSE Higher Tier):** Rearranging equations containing square roots, cubes, and fraction denominators. • **Worksheet Set 4 (Complex Manipulation):** Factoring out the subject variable when it appears multiple times. • **Complete Step-by-Step Solutions:** Full algebraic steps provided for every problem to allow self-assessment. **Progression of Skills Covered** •**One-step operations** (e.g., p = s + 8) • **Multi-step linear rearrangements** (e.g., p = 3u + 11) • **Expanding brackets before isolating** (e.g., a = 3(u + 2)) • **Clearing fractions and denominators** (e.g., c = (a + b) / 2) • **Dealing with powers and roots** (e.g., E = mc^2 or V = 4/3 pi r^3) • **Factoring out a common variable** (e.g., 3(p - 1) = r(2 - 5p)) **Perfect For** • KS3 algebra lessons • GCSE / IGCSE exam revision • Homework and independent study • Cover work and intervention booklets

£3.90

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