As the AP Inter 1st Year Mathematics 1A exam approaches on March 6, 2025, students are intensifying their preparation efforts. To support their studies, we present the AP Inter 1st Year Mathematics 1A Guess Paper 2025, meticulously curated by experts to align with the latest syllabus, question trends, and exam patterns. This resource is designed to help students enhance their understanding of key concepts, improve time management, and boost confidence before the final examination.
Read Also
हरियाणा श्रम कल्याण बोर्ड की शादी शगुन योजना
महिलाओं और लड़कियों के लिए एसिड अटैक पीड़ित वित्तीय सहायता योजना
डॉ. अंबेडकर मेधावी छात्र संशोधित योजना: हरियाणा सरकार की छात्रवृत्ति योजना
हरियाणा सरकार की “उपकरण खरीद अनुदान योजना (HBOCWWB)” : पंजीकरण, लाभ और आवेदन प्रक्रिया
Why Use the AP Inter 1st Year Mathematics 1A Guess Paper 2025?
- Exam-Oriented Approach: This guess paper is crafted based on previous years’ question papers, ensuring that students focus on the most relevant topics.
- Concept Clarity: By solving these questions, students can strengthen their fundamentals and clarify doubts on challenging concepts.
- Time Management Practice: The guess paper helps students practice under exam conditions, enabling them to allocate time efficiently across different sections.
- Confidence Boost: With proper preparation using this resource, students can build confidence in their problem-solving abilities and overall exam strategy.
AP Inter 1st Year Mathematics 1A Guess Paper 2025 – Important Questions and Answers
Below is a compilation of the most probable questions along with their solutions for the upcoming AP Inter 1st Year Mathematics 1A exam.
| Q. No. | Question | Answer |
|---|---|---|
| 1 | Find the range of the real-valued function [x]−x\sqrt{[x]} – x. | The range is [−1,0][-1, 0]. |
| 2 | Given functions f={(1,a),(2,c),(4,d),(3,b)}f = \{(1, a), (2, c), (4, d), (3, b)\} and g−1={(2,a),(4,b),(1,c),(3,d)}g^{-1} = \{(2, a), (4, b), (1, c), (3, d)\}, show that (gof)−1=f−1og−1(gof)^{-1} = f^{-1}og^{-1}. | By using inverse function properties, the equation holds. |
| 3 | Define the trace of a matrix. | The trace of a matrix is the sum of its diagonal elements. |
| 4 | In a pentagon ABCDE, if the sum of vectors AB→+AE→+BC→+DC→+ED→+AC→=λ(AC→)\overrightarrow{AB} + \overrightarrow{AE} + \overrightarrow{BC} + \overrightarrow{DC} + \overrightarrow{ED} + \overrightarrow{AC} = \lambda (\overrightarrow{AC}), find the value of λ\lambda. | The value of λ\lambda is 2. |
| 5 | If a→,b→,c→\overrightarrow{a}, \overrightarrow{b}, \overrightarrow{c} are non-zero, noncollinear vectors and a→+b→\overrightarrow{a} + \overrightarrow{b} is collinear with c→\overrightarrow{c}, and b→+c→\overrightarrow{b} + \overrightarrow{c} is collinear with a→\overrightarrow{a}, then determine a→+b→+c→\overrightarrow{a} + \overrightarrow{b} + \overrightarrow{c}. | The sum a→+b→+c→=0\overrightarrow{a} + \overrightarrow{b} + \overrightarrow{c} = 0. |
| 6 | Find the angle between the planes r→⋅(2i^−j^+2k^)=3\overrightarrow{r} \cdot (2\hat{i} – \hat{j} + 2\hat{k}) = 3 and r→⋅(3i^+6j^+k^)=4\overrightarrow{r} \cdot (3\hat{i} + 6\hat{j} + \hat{k}) = 4. | The angle is 60∘60^\circ. |
| 7 | Prove that tan50∘−tan40∘=2tan10∘\tan 50^\circ – \tan 40^\circ = 2 \tan 10^\circ. | Using trigonometric identities, the equation is verified. |
| 8 | In △ABC\triangle ABC, the median ADAD is bisected at EE, and BEBE is extended to meet side ACAC at FF. Prove that AF→=13(AC→)\overrightarrow{AF} = \frac{1}{3} (\overrightarrow{AC}) and EF→=14(BF→)\overrightarrow{EF} = \frac{1}{4} (\overrightarrow{BF}). | Proof follows from the properties of medians and vector addition. |
| 9 | Find the projection and component vector of b→\overrightarrow{b} on a→\overrightarrow{a}. | The projection is ( \frac{b \cdot a}{ |
| 10 | Prove that if 8α8\alpha is not an integral multiple of π\pi, then tanα+2tan2α+4tan4α+8cot8α=cotα\tan \alpha + 2\tan 2\alpha + 4\tan 4\alpha + 8\cot 8\alpha = \cot \alpha. | Proof follows by expressing tangent and cotangent in terms of sine and cosine. |
| 11 | Perform operations on given functions ff and gg. | Computation-based solution. |
| 12 | Prove the given mathematical induction statement. | Proof follows by induction hypothesis. |
| 13 | Solve the system of equations using the Gauss-Jordan method. | Solution follows by row reduction steps. |
| 14 | Prove the area relation λ=6μ\lambda = 6\mu. | Derived using vector cross-product area formula. |
| 15 | Given r1=36,r2=18,r3=12r_1 = 36, r_2 = 18, r_3 = 12, prove that a=30,b=24,c=18,R=15a = 30, b = 24, c = 18, R = 15. | Using given relations, the values are verified. |
Conclusion
The AP Inter 1st Year Mathematics 1A Guess Paper 2025 is an indispensable resource for students aiming to secure high marks. By practicing these important questions along with their solutions, students can refine their preparation, improve problem-solving skills, and gain confidence before the exam. Stay consistent, practice diligently, and success will follow!
For more updates on AP Inter 1st Year exams, stay tuned to our website and ace your preparation with the best resources!
AP Inter 1st Year, Mathematics 1A, Guess Paper 2025, Important Questions, Exam Preparation, AP Board, Inter Exam, Maths 1A Solutions, Study Guide, Maths Practice Paper, Maths Guess Paper, Telangana Board, Andhra Pradesh Exams, BIEAP, Board Exam Tips,
Disclaimer: The information provided on RozgarVaani.com is for general informational purposes only. While we strive for accuracy, please verify details from official sources. For any queries, contact us at hello@rozgarvaani.com.
