Karnataka PUC Board Exam Date:28 Feb' 26 - 28 Feb' 26
Karnataka School Examination and Assessment Board (KSEAB) conducted the KSEAB 2nd PUC maths exams on March 3, 2025. The Karnataka 2nd PUC maths exam was held in a single morning session from 10 AM to 1 PM. Following the exam, unofficial Karnataka maths 2nd PUC answer keys will be published by various institutes and subject matter experts. We have provided these Karnataka 2nd PUC maths answer keys on this page.
Karnataka 2nd PUC Maths Answer Key 2025 Available: Check Here (Unofficial)
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While unofficial 2nd PUC maths answer keys provide an early estimate of scores, students should refer to the official Karnataka 2nd PUC maths answer keys released by the KSEAB in April 2025. These official Karnataka 2nd PUC maths answer keys, for Exams 1, 2, and 3, will be available at kseab.karnataka.gov.in. The board is conducting the KSEAB 2nd PUC exams from March 1 to March 20, 2025.
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Students can find the unofficial 2nd PUC Mathematics Answer Key 2025 for Karnataka here. This answer key contains the objective section of the 2nd PUC maths examination, Part A, which consists of 15 questions. The corresponding Karnataka 2nd PUC questions answers are presented in the table below, enabling candidates to verify their answers for all 15 objective questions
Question number | Question | Answer Key |
1 | A relation R in a set A is called Reflexive relation if | (a) (a, a) ∈ R for all a ∈ A |
2 | The principal value of sin -1 (1/√2) is | (c) π/4 |
3 | Match List - I with List - II. List-I (A) Domain of sin -1 x (B) Range of tan -1 x (C) Range of cos -1 x List - II (i) ((- π/2, π/2) (ii) [0, π] (iii) [-1,1] Choose the correct answer from the options given below : | (d) A-iii, B-i, C-ii |
4 | For a 2 x 2 matrix A=[a ij ] whose elements are given by an overline a ij = 2i - j then A is equal to | (b) [ 1 0 ] [ 3 2 ] |
5 | Let A be a nonsingular matrix of order 3 x 3 then |adj A| is equal to | (b) 3|A| |
6 | If f(x) = 2cosx, then f'(π/4) is | (a) 2 |
7 | For the given figure consider the following statements 1 and 2: Statement 1: Left hand derivative of y = f(x) at x = 1 is -1. Statement 2: The function y = f(x) is differentiable at x = 1 Then which of the following are true? | (a) Statement 1 is true, Statement 2 is false |
8 | The absolute maximum value of the function f given by f(x) = x 3 , x ∈ [- 2, 2] is | (d) 8 |
9 | ∫ e x (sinx - cosx) dx is | (c) e x sinx |
10 | The degree of the differential equation is d 3 y/dx 3 + d 2 y/dx 2 + e dy/dx = 0 is | (d) Not defined |
11 | The direction cosines of the vector vec a = i - j + 2k are | (b) 1/√6, -1/√6, 2/√6 |
12 | The angle between two vectors a and b with |a| = √3, |b| = 2 and a . b = √6 is | (c) π/4 |
13 | The equation of y-axis in space is | (b) x = 0 z = 0 |
14 | If P(A) = 1/2, P(B|A)= 2/3 then P( A ∩ B) is | (c) 1 |
15 | Assertion [A]: For two events E and F if P(E) = 1/5, P(F) = 1/2, P(E|F)= 1/5, then E and F are independent events. and Reason [R]: If E and Fare two independent events then P(F|E)= P(F) Then which of the following are true? | (c) Both [A] and [R] are true |
Q.No. | Question | Answer Key |
16 | The value of cos(sec -1 (2) - sin -1 (√3/2) is | 1 |
17 | If y = sin -1 (cos x) then dy/dx = | -1 |
18 | The value of 7 ∫ 13 1 dx = | 6 |
19 | The projection of vector i + j along the vector i - j is | 0 |
20 | If P(A ∩ B)= 4/13 and P(B) = 9/13 then P(A'|B) = | 5/9 |
The Karnataka School Examination and Assessment Board (KSEAB) PUC Mathematics exam 2025 is structured into five parts:
Part A consists of 20 one-mark questions, where all 20 must be answered, totaling 20 marks.
Part B features 9 two-mark questions, of which 6 must be answered, contributing 12 marks out of a possible 18.
Part C includes 9 three-mark questions, again with 6 to be answered, resulting in 18 marks out of 27.
Part D comprises 7 five-mark questions, with 4 to be answered, totaling 20 marks out of 35.
Finally, Part E presents 2 six-mark questions and 2 four-mark questions, all with internal choice. Students must answer one of each, totaling 10 marks overall. The numbers in parentheses indicate the marks obtained from the number of questions that are to be answered.
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