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Trigonometry and Modelling

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Question 48

Use the identities for sin⁡(A+B)\sin(A+B)sin(A+B), cos⁡(A+B)\cos(A+B)cos(A+B) and tan⁡(A+B)\tan(A+B)tan(A+B) to express sin⁡2A \sin 2A\,sin2A in terms of sin⁡A \sin A\,sinA and cos⁡A\cos AcosA, cos⁡2A \cos 2A\,cos2A in terms of sin⁡A \sin A\,sinA and cos⁡A \cos A\,cosA and hence in terms of (i) cos⁡A \cos A\,cosA and (ii) sin⁡A\sin AsinA, and tan⁡2A \tan 2A\,tan2A in terms of tan⁡A\tan AtanA.

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Markscheme

Trigonometry and Modelling Questions

  1. A Level
  2. /Maths
  3. /Trigonometry and Modelling

348 exam-style questions on Edexcel A Level Maths Trigonometry and Modelling, covering 7.1 Addition Formulae, 7.2 Double Angle Formulae, 7.3 Solving Trigonometric Equations, 7.4 Simplifying a cos x +- b sin x, 7.5 Proving Trigonometric Identities, and 7.6 Modelling with Trigonometric Functions. Each one has a worked solution and a mark scheme showing where the marks go.

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