Jammu University Non CBCS
Mathematics Previous Year Question Paper
1st Semester
MA-101
University of Jammu NON-CBCS Mathematics 1st Semester Previous Year Question Paper
Students enrolled in the B.A./B.Sc. Non-CBCS Mathematics course at the University of Jammu and preparing for their 1st Semester exams can use this guide to understand the likely syllabus, exam pattern, and important topics — even if the exact previous year question paper PDF is not available yet.
🎓 Course & Paper Details
- Subject: Mathematics
- Semester: 1st
- Scheme: Non-CBCS
- University: University of Jammu
- Marks: Typically 100 (with theory and internal assessment)
- Duration: Usually 3 hours
📖 Syllabus Overview (Inferred)
While a specific Non-CBCS 1st semester Mathematics syllabus from the University is hard to locate publicly, related documents indicate the following general topics are likely included. (Note: Confirm with your department or exam notice)
- Basic algebra: sets, functions, relations, types of functions
- Trigonometry: ratios, identities, solutions of triangles
- Coordinate geometry: straight lines, circle, parabolas
- Calculus (basic): Limits, continuity, differentiation of simple functions
- Statistics & probability basics: mean, median, mode, permutations & combinations
- Matrices & determinants: basic definitions and simple problems
🧮 Question Paper Pattern (Expected)
- Section A: Short answer / objective questions covering all syllabus units
- Section B: Long answer problems & derivations from major topics
- Total questions: usually around 8-10; attempt a subset (e.g., 5) as per instructions
- Marks distribution: theory ~80 + internal assessment ~20 (subject to university norms)
🔑 Important Topics & Sample Questions
Here are high-probability topics and sample questions you can prepare for your exam.
Algebra & Functions
- Define a function. Explain types of functions with examples.
- If (f(x) = 2x+3) and (g(x) = x^{2}−1), find ((f \circ g)(x)) and ((g \circ f)(x)).
- Solve for (x): (\frac{1}{x−2} + \frac{2}{x+3} = 0).
Trigonometry
- Prove the identity (\sin^{2}x + \cos^{2}x = 1).
- Solve the triangle with sides 7, 24, 25 and find the angles.
- Verify (\tan x + \cot x = \frac{1}{\sin x \cos x}).
Coordinate Geometry
- Find the equation of the straight line passing through points (2,3) and (5,7).
- Derive the standard equation of a circle with centre (h,k) and radius r: ((x−h)^{2}+(y−k)^{2}=r^{2}).
- Find the vertex and focus of the parabola (y^{2} = 4ax).
Calculus (Basics)
- Define limit of a function. Evaluate (\lim_{x→0} \frac{\sin x}{x}).
- Differentiate (f(x) = x^{3} \ln x).
- Find the slope of the curve (y = x^{2} + 3x +2) at the point x=1.
Statistics & Probability
- Define mean, median and mode. For dataset {2,4,6,8,10}, calculate mean and median.
- If two coins are tossed, what is the probability of getting at least one head?
- Express the permutations of 5 objects taken 3 at a time.
Matrices & Determinants
-
Define a matrix and its order.
-
If (A = \begin{pmatrix}1 & 2 \ 3 & 4\end{pmatrix}), find (\det(A)).
-
Solve the system of equations using Cramer's rule:
[
x + y = 3 \
2x − y = 0
]
📝 Preparation Tips
- Focus on clear definitions and formulae — keep a list of standard results for quick revision.
- Solve previous year questions (if available) under timed conditions to improve speed and accuracy.
- Practice derivations and proofs for calculus and algebra topics, as these often carry higher marks.
- Make sure to do diagram-based problems (coordinate geometry, trig) neatly with all steps.
- Revise frequently and create a small formula sheet for last-minute revision.
📥 Download Section
We are working to upload the Mathematics 1st Semester Non-CBCS Previous Year Question Paper PDF of the University of Jammu. Bookmark this page and check back soon for the link.
✅ Conclusion
The Mathematics 1st Semester Non-CBCS paper of the University of Jammu covers foundational topics essential for the rest of your degree. By focusing on core areas like algebra, trigonometry, geometry, calculus, and basic statistics, and by practising sample questions, you’ll be well-prepared for the exam.