A worksheet on differentiating functions that are defined parametrically. Detailed solutions are included.

Master differentiating parametric equations with this comprehensive, print-and-go A-Level Mathematics resource! Perfect for Year 13 Pure Maths students, this activity contains 15 carefully scaffolded questions complete with a step-by-step, fully worked mark scheme. Help your students build confidence using algebraic, exponential, and trigonometric parametric curves. [1]

Save time planning and give your students the exact practice they need to master the calculus of parametric equations!
This ready-to-print resource features 15 carefully curated questions designed to take students from foundational differentiation to advanced parametric chain rule applications. Whether you are looking for a rigorous homework assignment, independent revision, or a structured in-class activity, this pack has you covered.

What’s Included:
• 15 High-Quality Questions: Covers a diverse range of functions including polynomial, radical, trigonometric, exponential, and natural log parametric equations.
• Fully Worked Mark Scheme: A comprehensive, step-by-step breakdown of solutions is provided for every single question—perfect for quick teacher assessment or independent student self-checking!
• Clean, Organized Layout: Plenty of workspace is provided for students to show their mathematical working clearly.

Curriculum & Exam Board Alignment:
• A-Level Mathematics (Year 13): Explicitly maps to the calculus and parametric curves criteria across all major UK exam boards including Edexcel, AQA, OCR, and OCR MEI.
• Advanced Higher / International Baccalaureate (IB): Ideal for higher-level analysis, calculus techniques, and parametric motion topics.

Ways to Use This Resource in Your Classroom:
• Independent Homework: Reinforce your daily lesson with targeted skill practice.
• Revision & Exam Prep: Excellent for structured unit reviews ahead of mocks or final A-Level examinations.
• Collaborative Group Work: Perfect for getting students to pair up, solve, and compare their differentiation steps.
• Cover Lessons: Clear layouts and a complete step-by-step mark scheme make this an incredibly low-maintenance resource to hand over for a cover class. [1]