SlideShare a Scribd company logo
A. 1 B. 10
C. 9 D. 29
If p: 3<4 and q:5>7 then p q is
A. True B. false
C. Valid D. -Unknown
3
6
FAZAIA SCHOOLS & COLLEGES
SEND-UP EXAM : MATHEMATICS HSSC-I
(Session 2017 – 18) A1
Roll No. Answer Sheet No.
Name of Candidate Sig. of Invigilator.
SECTION – A
Time Allowed : 25 Minutes Marks: 20
NOTE: Section – A is compulsory and comprises pages 1-2. All parts of this section are to be answered on the
question paper itself. It should be completed in the first 25 minutes and handed over to the Centre
Superintendent. Deleting/overwriting is not allowed. Do not use lead pencil.
Q. 1 Encircle the correct option i.e. A / B / C / D . All parts carry equal marks.
(i) The modulus of 1 −
i
3 is:
A. 2 B. 3
C. 4 D. 3
−
21
(ii)
The value of (−1) 2
is .
A. -1 B. − i
C. i D. 1
(iii) If tan > 0 & sin< then terminal arm of lies in
A. I B. I I
C. i i i D. iv
(iv) If A is a matrix of order m × n and B is a matrix of order n × p , then order of AB will be .
A. p × m
C. m × p
B.
D.
5 2 - 3
p × n
m × n
(v)
The value of the determinant
3 - 1
- 2 1
1 is
.
- 2
(vi) .
(vii) If A = and A2
= 1 then k is equal to
A. 0 B. 1
C. 2 D. 3
(viii) Sexagesimal measure of angle 3′ in radian is
.
π
A.
216000
3π
C.
10800
3π
B.
180
3π
D.
216000
(
V a lue of
Cos
2
(π )+
sin
2
(π
)+ Cot
3
(π
) 4 is .
A. 2/3 B. 3/2
C. 3 D. 2
−
2
3
4
6
(x) sin 2θ = .
1 + tan
2
θA.
1 − tan
2
θ
2 tan θ
C.
1 + tan
2
θ
2 tan θ
B.
1 − tan
2
θ
1 + tan
2
θD.
2 tan θ
(xi)
Sin A + Sin 2A
= .
1 + CosA + Cos 2A
A. Sin A B. Cos A
C. Tan A D. Cot A
(xii) Range of y = tan x is .
A. − 1 ≤ y ≤ 1
C. y ≥ 1 or y ≤ −
1
B. − ∝ < y < + ∝
D. y ≥ − 1 or y ≤ + 1
(xiii) In any triangle ABC r .r1. r2. r3 = .
A. ∆ B. ∆
2
C. ∆
3
D. ∆
4
b
2
+ c
2
− a
2
(xvi) = .
2bc
A. cos α
C. cosγ
B. cos β
D. sinα
(xv) If sin x =
1
, the reference angle is .
2
π π
A. B.
6 3
π π
C. D.
4 2
(xvi) Period of tan
x
is .
7
A. 7π B. 2π
C. 14π D. π
(xvii) The solution of the equation cotθ =
1
is .
3
A. π
C. π
 1
and 2π
3
and π
3
3 
B. π
D. π
and π
3
and 4π
3
(xviii) sin
cos
 = .
 2 
1
A. 0 B.
2
1
C. D. 3
6 2
(xix) The angle 90

± θ,180

± θ,270

± θ,360

±
θ
are the angles.
A. Composite B. Half
C. Quadrantal D. Allied
(xx) Contrapositive of p → q is .
A. p →~ q B. ~ p →~ q
C. ~ p → q D. ~ q →~ p
For Examiner’s use only: Total Marks: 20
Marks Obtained:

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Math hssc-i-a1

  • 1. A. 1 B. 10 C. 9 D. 29 If p: 3<4 and q:5>7 then p q is A. True B. false C. Valid D. -Unknown 3 6 FAZAIA SCHOOLS & COLLEGES SEND-UP EXAM : MATHEMATICS HSSC-I (Session 2017 – 18) A1 Roll No. Answer Sheet No. Name of Candidate Sig. of Invigilator. SECTION – A Time Allowed : 25 Minutes Marks: 20 NOTE: Section – A is compulsory and comprises pages 1-2. All parts of this section are to be answered on the question paper itself. It should be completed in the first 25 minutes and handed over to the Centre Superintendent. Deleting/overwriting is not allowed. Do not use lead pencil. Q. 1 Encircle the correct option i.e. A / B / C / D . All parts carry equal marks. (i) The modulus of 1 − i 3 is: A. 2 B. 3 C. 4 D. 3 − 21 (ii) The value of (−1) 2 is . A. -1 B. − i C. i D. 1 (iii) If tan > 0 & sin< then terminal arm of lies in A. I B. I I C. i i i D. iv (iv) If A is a matrix of order m × n and B is a matrix of order n × p , then order of AB will be . A. p × m C. m × p B. D. 5 2 - 3 p × n m × n (v) The value of the determinant 3 - 1 - 2 1 1 is . - 2 (vi) . (vii) If A = and A2 = 1 then k is equal to A. 0 B. 1 C. 2 D. 3 (viii) Sexagesimal measure of angle 3′ in radian is . π A. 216000 3π C. 10800 3π B. 180 3π D. 216000 ( V a lue of
  • 2. Cos 2 (π )+ sin 2 (π )+ Cot 3 (π ) 4 is . A. 2/3 B. 3/2 C. 3 D. 2
  • 3. − 2 3 4 6 (x) sin 2θ = . 1 + tan 2 θA. 1 − tan 2 θ 2 tan θ C. 1 + tan 2 θ 2 tan θ B. 1 − tan 2 θ 1 + tan 2 θD. 2 tan θ (xi) Sin A + Sin 2A = . 1 + CosA + Cos 2A A. Sin A B. Cos A C. Tan A D. Cot A (xii) Range of y = tan x is . A. − 1 ≤ y ≤ 1 C. y ≥ 1 or y ≤ − 1 B. − ∝ < y < + ∝ D. y ≥ − 1 or y ≤ + 1 (xiii) In any triangle ABC r .r1. r2. r3 = . A. ∆ B. ∆ 2 C. ∆ 3 D. ∆ 4 b 2 + c 2 − a 2 (xvi) = . 2bc A. cos α C. cosγ B. cos β D. sinα (xv) If sin x = 1 , the reference angle is . 2 π π A. B. 6 3 π π C. D. 4 2 (xvi) Period of tan x is . 7 A. 7π B. 2π C. 14π D. π (xvii) The solution of the equation cotθ = 1 is . 3 A. π C. π  1 and 2π 3 and π 3 3  B. π D. π and π 3 and 4π 3 (xviii) sin cos  = .  2  1 A. 0 B. 2 1 C. D. 3 6 2 (xix) The angle 90  ± θ,180  ± θ,270  ± θ,360  ± θ are the angles. A. Composite B. Half C. Quadrantal D. Allied (xx) Contrapositive of p → q is . A. p →~ q B. ~ p →~ q C. ~ p → q D. ~ q →~ p
  • 4. For Examiner’s use only: Total Marks: 20 Marks Obtained: