CBSE Class 10 Mathematics Trigonometry Assignment Set 14

School Assignments for Class 10 Mathematics: Chapter 08 Introduction To Trigonometry

Access comprehensive school assignments for Chapter 08 Introduction To Trigonometry using the CBSE Class 10 Mathematics Trigonometry Assignment Set 14. Designed to align with the 2026-27 CBSE academic guidelines, these practice sets help Class 10 Mathematics students reinforce core concepts and improve their problem-solving accuracy.

Practice Class 10 Mathematics Assignments: Chapter 08 Introduction To Trigonometry

Access the complete assignment PDF for Class 10 Mathematics below. Regular practice with these targeted academic tasks builds familiarity with standard question patterns and helps secure higher marks in final school evaluations.

\(\triangle ABC\) is a right angled triangle at A. If \(AB = 5\text{ cm}\), \(BC = 13\text{ cm}\) and \(AC = 12\text{ cm}\).
Answer the following questions by selecting the correct answer from the diagram.

Question. The value of \(\sin B\)
(a) \(\frac{12}{13}\)
(b) \(\frac{5}{13}\)
(c) \(\frac{5}{12}\)
(d) \(\frac{13}{12}\)
Answer: (a) \(\frac{12}{13}\)

Question. The value of \(\tan C\)
(a) \(\frac{12}{5}\)
(b) \(\frac{5}{12}\)
(c) \(\frac{12}{13}\)
(d) \(\frac{13}{5}\)
Answer: (b) \(\frac{5}{12}\)

Question. The value of \(\sec B\)
(a) \(\frac{13}{5}\)
(b) \(\frac{12}{5}\)
(c) \(\frac{5}{13}\)
(d) \(\frac{12}{13}\)
Answer: (a) \(\frac{13}{5}\)

Question. The value of \(\sin^2 B + \sin^2 C\) is
(a) \(\frac{144}{169}\)
(b) \(\frac{25}{169}\)
(c) \(\frac{169}{25}\)
(d) \(1\)
Answer: (d) 1

Question. The value of \(\frac{\tan C}{\sec B}\)
(a) \(\frac{13}{12}\)
(b) \(\frac{25}{156}\)
(c) \(\frac{65}{60}\)
(d) \(\frac{60}{156}\)
Answer: (b) \(\frac{25}{156}\)

Question. The value of \(\sec^2 B - \tan^2 B\) is
(a) \(\frac{25}{169}\)
(b) \(1\)
(c) \(\frac{144}{169}\)
(d) \(\frac{288}{169}\)
Answer: (b) 1

Question. The value of \(\text{cosec}^2 C - \tan^2 B\) is
(a) \(\frac{169}{25}\)
(b) \(\frac{144}{25}\)
(c) \(1\)
(d) \(\frac{313}{25}\)
Answer: (c) 1

Question. The value of \(\sin^2 B + \cos^2 B\) is
(a) \(\frac{25}{169}\)
(b) \(\frac{144}{169}\)
(c) \(\frac{169}{144}\)
(d) \(1\)
Answer: (d) 1

Question. The value of \(\frac{\sin B}{\cos C} \times \frac{\sin C}{\cos B}\) is
(a) \(1\)
(b) \(\frac{25}{169}\)
(c) \(\frac{144}{169}\)
(d) \(\frac{60}{169}\)
Answer: (a) 1

Question. The value of \(\frac{\text{cosec}^2 C - \text{cot}^2 C}{\sec^2 B - \tan^2 B}\)
(a) \(\frac{25}{144}\)
(b) \(1\)
(c) \(\frac{169}{144}\)
(d) \(\frac{144}{169}\)
Answer: (b) 1

Question. The value of \(\sin 60^\circ\) is
(a) \(\frac{1}{\sqrt{2}}\)
(b) \(\frac{1}{2}\)
(c) \(\frac{\sqrt{3}}{2}\)
(d) \(1\)
Answer: (c) \(\frac{\sqrt{3}}{2}\)

Question. The value of \(\tan 60^\circ\) is
(a) \(1\)
(b) \(\frac{\sqrt{3}}{2}\)
(c) \(\frac{2}{\sqrt{3}}\)
(d) \(\sqrt{3}\)
Answer: (d) \(\sqrt{3}\)

Question. The value of \(\cos 0^\circ\) is
(a) \(1\)
(b) \(0\)
(c) \(\frac{1}{2}\)
(d) not defined
Answer: (a) 1

Question. The value of \(\cot 45^\circ\) is
(a) \(\frac{1}{\sqrt{3}}\)
(b) \(1\)
(c) \(\sqrt{3}\)
(d) Undefined
Answer: (b) 1

Question. The value of \(\cot 0^\circ\) is
(a) \(0\)
(b) \(1\)
(c) Undefined
(d) \(\sqrt{3}\)
Answer: (c) Undefined

Question. The maximum value of \(\sin \theta\) is
(a) \(0\)
(b) \(\sqrt{3}\)
(c) \(\frac{1}{\sqrt{3}}\)
(d) \(1\)
Answer: (d) 1

Question. The minimum value of \(\cos \theta\) is
(a) \(-1\)
(b) \(+1\)
(c) \(0\)
(d) None of the options
Answer: (a) \(-1\)

Question. \(\sin(90^\circ - \theta)\) is the same as
(a) \(\cot \theta \cos \theta\)
(b) \(\cot \theta \sin \theta\)
(c) \(\cot \theta \text{cosec } \theta\)
(d) None of the options
Answer: (b) \(\cot \theta \sin \theta\)

Question. \(\tan(60^\circ - \theta)\) is the same as,
(a) \(\cot(60^\circ + \theta)\)
(b) \(\cot(60^\circ - \theta)\)
(c) \(\cot(30^\circ + \theta)\)
(d) \(\cot(30^\circ - \theta)\)
Answer: (c) \(\cot(30^\circ + \theta)\)

Question. \(\sin 65^\circ \times \sec 25^\circ\) is
(a) \(\sin^2 65^\circ\)
(b) \(\sec^2 25^\circ\)
(c) \(\tan^2 25^\circ\)
(d) \(\sin^2 90^\circ\)
Answer: (d) \(\sin^2 90^\circ\)

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

Revision Assignment: Chapter 08 Introduction To Trigonometry (CBSE)

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.

Why Practice Class 10 Mathematics Assignments?

  • Exam Alignment: Questions strictly follow contemporary CBSE sample papers and grading schemes.
  • Comprehensive Coverage: Features objective drills, case studies, and structured descriptive problems for Chapter 08 Introduction To Trigonometry.
  • Pacing & Precision: Regular problem-solving builds critical calculation speed and test-taking accuracy.

Effective Strategy for Class 10 Mathematics Assignments

  1. Textbook Review: Always study the core NCERT book for Class 10 Mathematics prior to beginning the assignment.
  2. Independent Attempt: Solve Chapter 08 Introduction To Trigonometry questions on your own initially before cross-checking with expert solutions.
  3. Error Tracking: Record challenging concepts in a dedicated notebook and practice online MCQ tests for revision.

FAQs

Where can I download the latest CBSE Class 10 Mathematics Chapter 08 Introduction To Trigonometry assignments?

You can download free PDF assignments for Class 10 Mathematics Chapter 08 Introduction To Trigonometry from StudiesToday.com. These practice sheets have been updated for the 2026-27 session covering all concepts from latest NCERT textbook.

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.

Can I download Mathematics Chapter 08 Introduction To Trigonometry assignments for free on mobile?

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