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Cambridge AS Level Mathematics 9709 (Pure Mathematics 1) Past Paper Items on Trigonometry & Circular Measures

trigonometry, trigonometric identities, trigonometric equations, proving identities, arc lengths, areas of sectors, area of shaded region, circles and triangles, bounded area, perimeter of shaded regions, solutions of trigonometric equations

Syllabus Area: Trigonometry/Circular Measure 
Formulae/Concepts Needed
         > Trigonometric Identities
         > Pythagoras Theorem 
         > SOH - CAH - TOA 
         > The Sine Rule 
         > The Cosine Rule 
         > Arc Length 
         > Areas of Sectors 

Here is the copy of the practice exercises on Trigonometry and Circular Measures. They are all taken from the Cambridge AS Level Pure Mathematics 1 past papers. The file contains ten (10) items. It contains: 
  • 5 items about Proving Trigonometric Identities & Solving Trigonometric Equations
trigonometry, trigonometric identities, trigonometric equations, proving identities, arc lengths, areas of sectors, area of shaded region, circles and triangles, bounded area, perimeter of shaded regions, solutions of trigonometric equations

  • 5 items about arc lengths, areas of sectors and shaded regions
trigonometry, trigonometric identities, trigonometric equations, proving identities, arc lengths, areas of sectors, area of shaded region, circles and triangles, bounded area, perimeter of shaded regions, solutions of trigonometric equations

You may download the complete file on the following link:

                  >>> DOWNLOAD THE FILE HERE <<<

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1 comment:

  1. Answer Key:
    1) (ii) x = 116.6 degrees and 45 degrees
    2) (ii) x = 70.5 degrees and 289.5 degrees
    3) theta = 131.8 degrees and 228.2 degrees
    4) (ii) theta = 63.4 degrees and 71.6 degrees
    5) (ii) alpha = 1.13 rad and 5.16 rad
    6) (i) OB = 7.270
    (ii) Perimeter = 24.4 cm
    (iii) Area = 38.0 sq. cm
    7) (i) k = 96/25
    (ii) theta = 4/3
    8) (1/2)pi r^2 sin^2theta - (1/2) r^2 (2theta) + (1/2)r^2 sin theta
    9) (i) BC = sqrt2 r
    (ii) Area = r^2
    10) (ii) Perimeter = 4r + 2rpi; independent of theta (no theta)

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