Chapter 8 · Class 10 · CBSE Mathematics

Introduction to Trigonometry

25 practice questions · 5 marks weightage

Topics in this chapter

  • Right-Triangle Trigonometric Ratios
  • Standard and Specific Angle Values
  • Complementary Angle Relationships
  • Trigonometric Identities and Proofs
  • Algebraic Trigonometric Manipulation
  • Trigonometric Equation Solving
  • Trigonometric Maximum and Minimum Values

Cheat sheet

Introduction to Trigonometry cheat sheetKey formulas, facts and points to remember on one page.

Practice questions

  1. Question 1Q-8B8AC2

    If sin⁡θ=35\sin \theta = \frac{3}{5}, then the value of tan⁡θ\tan \theta is:

    1. A.43\frac{4}{3}
    2. B.34\frac{3}{4}
    3. C.54\frac{5}{4}
    4. D.45\frac{4}{5}
    See the answer and solution
  2. Question 2Q-EA0DB6

    The value of 2tan⁡30∘1+tan⁡230∘\frac{2 \tan 30^\circ}{1 + \tan^2 30^\circ} is equal to:

    1. A.sin⁡60∘\sin 60^\circ
    2. B.cos⁡60∘\cos 60^\circ
    3. C.tan⁡60∘\tan 60^\circ
    4. D.sin⁡30∘\sin 30^\circ
    See the answer and solution
  3. Question 3Q-9F7621

    If sec⁡θ+tan⁡θ=x\sec \theta + \tan \theta = x, then the value of sec⁡θ−tan⁡θ\sec \theta - \tan \theta in terms of xx is:

    1. A.xx
    2. B.1x\frac{1}{x}
    3. C.x2x^2
    4. D.1−x1 - x
    See the answer and solution
  4. Question 4Q-AA3FD1

    Evaluate: 9sec⁡2A−9tan⁡2A9 \sec^2 A - 9 \tan^2 A.

    1. A.11
    2. B.99
    3. C.88
    4. D.00
    See the answer and solution
  5. Question 5Q-BFF296

    If sin⁡(A−B)=12\sin(A - B) = \frac{1}{2} and cos⁡(A+B)=12\cos(A + B) = \frac{1}{2}, where (A+B)(A + B) is acute and A>BA > B, find the values of AA and BB.

    See the answer and solution

20 more questions on Introduction to Trigonometry

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