Download CBSE Class 12 Mathematics Assignments
Explore structured practice materials through the CBSE Class 12 Mathematics Application of Integrals Assignment Set 06. Tailored for Class 12 learners, utilizing these Mathematics assignments ensures thorough preparation and strengthens foundational knowledge before final CBSE evaluations.
Access CBSE School Assignments and Answers
View or download the dedicated CBSE Class 12 Mathematics Application of Integrals Assignment Set 06 resource below. Engaging with these assignments under focused study conditions ensures continuous academic progress and mastery of the 2026-27 curriculum.
Practice Questions with Answers
Question 1. Find the area bounded by the curve \( y = \log_e x \) and x-axis and the straight line x = e.
Answer:
1 sq. unit
Question 2. Find the area bounded by the curve y = sin x between the ordinates x = 0, x = π and x-axis.
Answer:
2 sq. units
Question 3. Find the area bounded by the curve \( y = x^3 \), the x-axis and the ordinates x = −2 and x = 1.
Answer:
4.25 sq. units
Question 4. Find the area bounded by the curve y = x|x|, x-axis and the ordinates x = −1, x = 1.
Answer:
\( \frac{2}{3} \) sq. units
Question 5. Find the area bounded by \( y^2 = x \), y = 4 and x = 0.
Answer:
\( \frac{64}{3} \) sq. units
Question 6. Find the area of region enclosed by y = sin x, \( \frac{\pi}{2} \leq x \leq \frac{3\pi}{2} \) and x-axis.
Answer:
2 sq. units
Question 7. Find the area of the region bounded by \( y = \sqrt{x} \), x = 2 and the x-axis.
Answer:
\( \frac{4\sqrt{2}}{3} \) sq. units
Question 8. Find the area of the region bounded by the curves y = |x − 2|, x = 1, x = 3 and the x-axis.
Answer:
1 sq. unit
Question 9. Find the area of the region bounded by the ellipse \( \frac{x^2}{16} + \frac{y^2}{9} = 1 \).
Answer:
12π sq. units
Free study material for Mathematics
Download Practice Assignments: Class 12 Mathematics Chapter 08 Application of Integrals
Class 12 Mathematics Chapter 08 Application of Integrals Printable Assignments
Review targeted chapter assignments for Class 12 Mathematics Chapter 08 Application of Integrals. Built according to official CBSE guidelines, these downloadable problem sets help students build accuracy and prepare effectively for school tests.
Key Advantages of Solving Chapter 08 Application of Integrals Assignments
- Syllabus Compliance: Sets reflect current CBSE evaluation criteria and official marking frameworks.
- Multi-Format Practice: Includes varied problem types designed to deepen comprehension across all sub-topics.
- Time Management: Routine practice optimizes pacing to finish school examinations comfortably within schedule.
Effective Strategy for Class 12 Mathematics Assignments
- Concept Foundation: Review the NCERT book for Class 12 Mathematics thoroughly before diving into assignment tasks.
- Self-Evaluation: Solve exercises independently before inspecting professional answer guides.
- Progress Monitoring: Note down complex formulas or concepts, clearing them up using available online practice aids.
FAQs
You can download free PDF assignments for Class 12 Mathematics Chapter 08 Application of Integrals from StudiesToday.com. These practice sheets have been updated for the 2026-27 session covering all concepts from latest NCERT textbook.
Yes, our teachers have given solutions for all questions in the Class 12 Mathematics Chapter 08 Application of Integrals assignments. This will help you to understand step-by-step methodology to get full marks in school tests and exams.
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 Application of Integrals.
Practicing topicw wise assignments will help Class 12 students understand every sub-topic of Chapter 08 Application of Integrals. Daily practice will improve speed, accuracy and answering competency-based questions.
Yes, all printable assignments for Class 12 Mathematics Chapter 08 Application of Integrals are available for free download in mobile-friendly PDF format.