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Proving Simple Trigonometric Identities · CSEC Additional Mathematics

14 past-paper questions on Proving Simple Trigonometric Identities, part of Trigonometry, from every CSEC Additional Mathematics paper on Quelpr.

  1. 4(c)4 marks· Additional Mathematics Q4 4(c)Prove the identity 1/(1 - sin x) - 1/(1 + sin x) = 2 tan x / cos x.
  2. 4(c)4 marks· Additional Mathematics Q4 4(c)Prove the identity (sin θ + sin 2θ) / (1 + cos θ + cos 2θ) = tan θ.
  3. 4(c)3 marks· Additional Mathematics Q4 4(c)Prove that the identity sin(θ + α) / (cos θ cos α) = tan θ + tan α.
  4. 4(c)4 marks· Additional Mathematics Q4 4(c)Prove the identity 1 / (sec θ + tan θ) = (1 - sin θ) / cos θ.
  5. 4(c)3 marks· Additional Mathematics Q4 4(c)Prove the identity 1 - cos²θ / (1 + sinθ) = sinθ.
  6. 4(c)4 marks· Additional Mathematics Q4 4(c)Prove the identity (tan θ sin θ)/(1 - cos θ) = 1 + 1/cos θ.
  7. 4(c)3 marks· Additional Mathematics Q4 4(c)Show that tan² θ + 1 = 1/cos² θ.
  8. 6(b)4 marks· Additional Mathematics Q6 6(b)Prove that sec A cosec A - cot A = tan A.
  9. Q341 mark · multiple choice· CSEC Additional Mathematics · 2013 · Paper 1The trigonometrical expression \frac{\sin x}{1 - \cos x} + \frac{\sin x}{1 + \cos x} is identical to
  10. Q341 mark · multiple choice· CSEC Additional Mathematics · 2014 · Paper 1The trigonometrical expression \frac{\sin x}{1 - \cos x} + \frac{\sin x}{1 + \cos x} is identical to
  11. Q341 mark · multiple choice· CSEC Additional Mathematics · 2015 · Paper 1The trigonometrical expression \frac{\sin x}{1 - \cos x} + \frac{\sin x}{1 + \cos x} is identical to
  12. Q341 mark · multiple choice· CSEC Additional Mathematics · 2016 · Paper 1The trigonometrical expression \frac{\sin x}{1 - \cos x} + \frac{\sin x}{1 + \cos x} is identical to
  13. Q271 mark · multiple choice· CSEC Additional Mathematics · 2018 · Paper 1The trigonometrical expression \frac{\sin x}{1 - \cos x} + \frac{\sin x}{1 + \cos x} is identical to
  14. Q341 mark · multiple choice· CSEC Additional Mathematics · May/June 2017 · Paper 1The trigonometrical expression \frac{\sin x}{1 - \cos x} + \frac{\sin x}{1 + \cos x} is identical to