CBSE Class 10 Mathematics Trigonometry Assignment Set 15

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Explore structured practice materials through the CBSE Class 10 Mathematics Trigonometry Assignment Set 15. Tailored for Class 10 learners, utilizing these Mathematics assignments ensures thorough preparation and strengthens foundational knowledge before final CBSE evaluations.

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Question. \( \sin (90^\circ - \theta) \cdot \cos \theta \) is
(a) \( 1 - \sin^2 \theta \)
(b) \( 1 - \cos^2 \theta \)
(c) \( 1 - \tan^2 \theta \)
(d) None of the options
Answer: (a) \( 1 - \sin^2 \theta \)

Question. If \( \sin (90^\circ - 3A) = \cos (5A - 10^\circ) \), the value of \( A \) is
(a) \( 15^\circ \)
(b) \( 5^\circ \)
(c) \( 10^\circ \)
(d) \( 12^\circ \)
Answer: (b) \( 5^\circ \)

Question. If \( \sec (90^\circ + 7A) = \csc (2A - 63^\circ) \) then the value of \( A \) is
(a) \( 17^\circ \)
(b) \( 27^\circ \)
(c) \( 7^\circ \)
(d) \( 37^\circ \)
Answer: (c) \( 7^\circ \)

Question. \( \sin 30^\circ \times \cos 60^\circ \times \tan 0^\circ \) is
(a) \( \frac{1}{2} \)
(b) \( \frac{1}{4} \)
(c) \( \frac{\sqrt{3}}{4} \)
(d) \( 0 \)
Answer: (d) \( 0 \)

Question. \( \sin^2 30^\circ + \cos^2 60^\circ - \tan^2 45^\circ \) is
(a) \( -\frac{1}{2} \)
(b) \( +\frac{1}{2} \)
(c) \( \frac{1}{4} \)
(d) \( -\frac{1}{4} \)
Answer: (a) \( -\frac{1}{2} \)

Question. As \( \theta \) increases, the value of \( \sin \theta \)
(a) increases
(b) decreases
(c) Constant
(d) None of the options
Answer: (a) increases

Question. As \( \theta \) increases, the value of \( \tan \theta \) is
(a) \( > 1 \)
(b) \( < 1 \)
(c) \( = 1 \)
(d) Can take any value.
Answer: (d) Can take any value.

Question. For \( A = 30^\circ \), the value of \( \sin 2A \) is
(a) \( \frac{1}{2} \)
(b) \( 1 \)
(c) \( \frac{\sqrt{3}}{2} \)
(d) \( \frac{2}{\sqrt{3}} \)
Answer: (c) \( \frac{\sqrt{3}}{2} \)

Question. For \( A = 45^\circ \), the value of \( \tan 2A \) is
(a) n.d
(b) \( 1 \)
(c) \( 2 \)
(d) \( 3 \)
Answer: (a) n.d

Question. For \( A = 30^\circ \), the value of \( 4\cos^3 A - 3\cos A \)
(a) \( 1 \)
(b) \( 0 \)
(c) \( 4 \)
(d) \( 3 \)
Answer: (b) \( 0 \)

Question. \( (\sin A + \csc A)^2 + (\cos^2 A - \cot^2 A) \) is
(a) \( 1 \)
(b) \( 3 \)
(c) \( 4 \)
(d) \( 0 \)
Answer: (c) \( 4 \)

Question. \( (\sec A - \cos A)^2 + (\sin^2 A - \tan^2 A) \) is
(a) \( 3 \)
(b) \( 2 \)
(c) \( 1 \)
(d) \( 0 \)
Answer: (d) \( 0 \)

Question. If \( \sec A + \tan A = 4 \), the value of \( (\sec A - \tan A) \) is
(a) \( \frac{1}{4} \)
(b) \( 1 \)
(c) \( 3/4 \)
(d) \( 5/4 \)
Answer: (a) \( \frac{1}{4} \)

Question. If \( \frac{1}{\sin A} - \frac{\cos A}{\sin A} = 3 \) then \( \frac{1}{\sin A} + \frac{\cos A}{\sin A} \) is
(a) \( 3 \)
(b) \( \frac{1}{3} \)
(c) \( 1 \)
(d) \( 0 \)
Answer: (b) \( \frac{1}{3} \)

Question. If \( \sin A = \frac{4}{5} \) then \( \cos A \) is
(a) \( \frac{5}{4} \)
(b) \( 1 \)
(c) \( 3/5 \)
(d) \( \frac{16}{25} \)
Answer: (c) \( 3/5 \)

Question. If \( \tan A = \frac{7}{24} \) then \( \sec A \) is
(a) \( \frac{24}{7} \)
(b) \( \frac{7}{25} \)
(c) \( \frac{24}{25} \)
(d) \( \frac{25}{24} \)
Answer: (d) \( \frac{25}{24} \)

Question. If \( \csc A - \cot A = 5 \), the value of \( \cos A \) is
(a) \( \frac{12}{13} \)
(b) \( \frac{5}{13} \)
(c) \( \frac{13}{12} \)
(d) \( \frac{13}{5} \)
Answer: (a) \( \frac{12}{13} \)

Question. The value of \( \sin 31^\circ \cos 59^\circ + \cos 31^\circ \sin 59^\circ \) is
(a) \( 0 \)
(b) \( 1 \)
(c) \( 1/2 \)
(d) \( \frac{\sqrt{3}}{2} \)
Answer: (b) \( 1 \)

Question. \( (\csc A + \cot A)(1 - \cos A) \) is
(a) \( \sin 2A \)
(b) \( \cos A \)
(c) \( \sin A \)
(d) \( \sin^2 A \)
Answer: (c) \( \sin A \)

Question. The value of \( (\sec A - \tan A)(\sec A + \tan A) \) is
(a) \( \tan A \)
(b) \( \cot A \)
(c) \( 0 \)
(d) \( 1 \)
Answer: (d) \( 1 \)

Download Practice Assignments: Class 10 Mathematics Chapter 08 Introduction To Trigonometry

Chapter Practice Questions for Class 10 Mathematics

Explore reliable practice questions for Chapter 08 Introduction To Trigonometry tailored for Class 10 learners. Use these structured worksheets to evaluate preparedness and strengthen core problem-solving skills.

Key Advantages of Solving Chapter 08 Introduction To Trigonometry Assignments

  • Curriculum Standards: Assignments match modern CBSE sample formats to ensure relevant preparation.
  • Thorough Revision: Detailed problem sets reinforce core concepts and eliminate conceptual weak spots.
  • Execution Speed: Timed practice with assignment sets sharpens overall response timing.

Steps to Complete Chapter 08 Introduction To Trigonometry Assignments Successfully

  1. Initial Reading: Begin by reading the NCERT book for Class 10 Mathematics to build a baseline understanding.
  2. Independent Testing: Attempt assignment questions unassisted, then verify work using provided answer keys.
  3. Supplementary Aids: Leverage revision notes and worksheets whenever you encounter difficult topics.

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Do these Mathematics Chapter 08 Introduction To Trigonometry assignments include solved questions?

Yes, our teachers have given solutions for all questions in the Class 10 Mathematics Chapter 08 Introduction To Trigonometry assignments. This will help you to understand step-by-step methodology to get full marks in school tests and exams.

Are the assignments for Class 10 Mathematics Chapter 08 Introduction To Trigonometry based on the 2026 exam pattern?

Yes. These assignments are designed as per the latest CBSE syllabus for 2026. We have included huge variety of question formats such as MCQs, Case-study based questions and important diagram-based problems found in Chapter 08 Introduction To Trigonometry.

How can practicing Chapter 08 Introduction To Trigonometry assignments help in Mathematics preparation?

Practicing topicw wise assignments will help Class 10 students understand every sub-topic of Chapter 08 Introduction To Trigonometry. Daily practice will improve speed, accuracy and answering competency-based questions.

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