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HP Board Class 11 Model Question Paper 2022 Maths Term 2

Himachal Pradesh Board of School Education has released HP Board Model Question Paper 2022 Maths for Term 2 examination. These HPBOSE Model Test Paper Class 11 for Maths will help you prepare for your term 2 examination. Get here Class 11 Term 2 Model Question Paper 2022 for Term 2. You can also download this HP Board Class 11 Model Question Paper 2022 Maths Term 2 PDF. छात्र एचपीबीओएसई मॉडल पेपर 2022 पीडीएफ डाउनलोड कर सकते हैं और परीक्षा की बेहतर तैयारी के लिए उनकी मदद से अभ्यास कर सकते हैं। More Detail
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HP Board Class 11 Model Question Paper 2022 Maths Term 2 is available here for free download. Published by Himachal Pradesh Board for Class 11, this sample paper can be viewed online or downloaded as a PDF (6 pages). Candidates preparing for Class 11 can use HP Board Class 11 Model Question Paper 2022 Maths Term 2 to understand the exam pattern, the type of questions asked, and the overall difficulty level.

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HP Board Class 11 Model Question Paper 2022 Maths Term 2 – Text

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Page 1

H.P. BOSE
Sample Paper
(Session-2021-22)
Second Terminal Exam 2022
Mathematics
Time:3 Hrs Class : XII
XI II M.M.: 50
Q.No. 1 to 20 are of 1 marks each (MCQ)
Q.No. 21 to 26 are of 3 marks
Q.No. 27 to 28 are of 6 marks.

ā  ¬­
āā ­­­ are
1. Number of middle term in the expansion of
⟠®
a) 1 b) 2
c) 3 d) 4 1
2. Find a17 in the sequence whose nth term is an = 4n–3
a) 56 b) 65
c) 68 d) none of these 1
3. The two geometric means (G.M.) between the number 1 and 64
are
a) 1 and 64 b) 4 and 16
c) 2 and 16 d) 8 and 16 1

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Page 2

4. The (A.M.) arithmetic mean between two number a and b is
given by



c) d)

5. For what value of x, the number
 , x,  are in G.P.

a) x = o 1 b) x = o 2
c) x = –1 d) x = 0
6. The 10th term of G.P. 5, 25, 125, .... is equal to
a) 59 b) 510
c) 57 d) 5
7. Find a1, if r = –2 and a7=192.
a) 3 b) 4
c) 2 d) None of these
8. The area (in square units) of the triangle formed by the points
(2,2), (5,5) and (6,7) is

a) b) 5

c) 10 d)

48

Page 3

9. The slope of the line passing through the points (3,–2) and
(1,4) is

a) b) 

c)
 d)

10. Find the value of the k for which the line
(k – 3) x – (4 – k2) y + k2 – 7k + 6 = 0 is parallel to x–axis
a) k = 3 b) k = o 2
c) k = 0 d) k = –3
11. What is co-ordinate of the focus of the parabola x 2=16y
a) (–4, 0) b) (0, –4)
c) (0, 0) d) (0, 16)
12. The radius of the circle (x + 5)2 + (y – 3)2 = 36 equal to
a) 36 b) 6
c) –6 d) 5

13. What is length of latus rectum of the ellipse

a) b)

c) 5 d) 8

49

Page 4


14. l  is equal to

a) an–1 b) an+1
c) nan–1 d) nan+1

15. lQ  Q is
a) 1 b) 2
c) –1 d) –2
16. What is the deriative of x2–2 at x=10
a) 10 b) 20
c) –20 d) –10
17. A and B are two events such that P(A)=0.42, P(B)=0.48 and
P(A and B)=0.16. Then P(A or B) is
a) 0.74 b) 0.52
c) 0.48 d) 0.58
18. Three coins are tossed once. What is probability getting 3 heads.

c) d)

50

Page 5

19. If is the proability that an event will happen, what is the

proability that it will not happen?

c) d) 1

20. A card is selected from a pack of 52 cards. How many points
are there in the sample space?
a) 52 b) 26

c) 1 d)

  ¬­
Find the 13th term in the expansion of āāā
21.
Ÿ ®­­ , x ≠ 0 using
Binomial theorem Evaluate (101)4
22. Sum of the first p, q and r terms of an A.P. are a, b and c,

respectively. Prove that   
3

or
Find the sum to n terms of the sequence 8,88,888,.....
23. Find the angle betweem the lines x + y = 1 and x + y=1

51

Page 6

or
Find the equation of the line passing through (–3, 5) and
perpendicular to the line through the points (2, 5) and (–3, 6).
3
24. Find the equation of the ellipse whose vertices ( o 5, 0) and
foci ( o 4, 0).
or
Find the equation of circle passing through the points (4, 1) and
(6, 5) and whose centre is an the line 4x+y=16. 3


25. Evaluate l  
or
Find the derivative of function f(x) = sinx. Using first principal. 3
26. In a class of 60 students, 30 opted for NCC, 32 opted for NSS
and 24 opted for both NCC and NSS. If one of these students
is selected at random, find the probability that
(i) The student opted for NCC or NSS
(ii) The student has opted NSS but not NCC. 3
27. Find the equation of the set of points P, the sum of whose
distance from A(4,0,0) and B(–4,0,0) is equal to 10. 6
28. Calculate mean, variance and stamdard deviationfor the
distribution.
      

52

Document Details

Board / OrgHimachal Pradesh Board
ExamClass 11
TypeSample Paper
Pages6
Updated30 Apr 2026