BISE Multan · Class 11 · Mathematics

BISE Multan · Class 11 · Mathematics · 2026 · First Annual · Group 2 · Old course

2026 · First Annual · 6196

Source total marks: 20 Time allowed: 30 Minutes

Transcribed from the identified examination paper. Check the board, session and course before use. SchoolOrbit is not affiliated with the issuing board.

MATHEMATICS (OLD COURSE) PAPER-I GROUP-II

OBJECTIVE

Q.No.1

You have four choices for each objective type question as A, B, C and D.

The choice which you think is correct, fill that bubble in front of that question number, on bubble sheet.

Use marker or pen to fill the bubbles.

Cutting or filling two or more bubbles will result in zero mark in that question.

1
The domain of $\sin x =$
- (A)
  $[- 1, 1]$
- (B)
  $(- \infty, \infty)$
- (C)
  $[0, \infty)$
- (D)
  $[0, 2 π]$
2
The triangle which is not a right triangle is called an/a:
- (A)
  Rectangle
- (B)
  Isosceles triangle
- (C)
  Oblique triangle
- (D)
  Right triangle
3
The value of s in a triangle is:
- (A)
  $a + b + c$
- (B)
  $(a + b + c) / 2$
- (C)
  $a b c / 2$
- (D)
  $(a + b + c) / 3$
4
The value of $\sin^{- 1} (1 / 2) =$
- (A)
  $π / 6$
- (B)
  $π / 3$
- (C)
  $π / 4$
- (D)
  $2 π / 3$
5
For $\sin x = 0$ , the solution is:
- (A)
  $2 n π / 5$
- (B)
  $n π / 2$
- (C)
  $(2 n + 1) π / 2$
- (D)
  $n π$
6
The number $\sqrt{2}$ is an/a:
- (A)
  Rational
- (B)
  Natural
- (C)
  Integer
- (D)
  Irrational
7
A set is called well-defined collection of:
- (A)
  Distinct objects
- (B)
  Identical objects
- (C)
  Numbers only
- (D)
  Variables only
8
A rectangular array of numbers enclosed by a pair of brackets is called:
- (A)
  Determinant
- (B)
  Matrix
- (C)
  Vector
- (D)
  Set
9
A matrix has m – rows and n – columns, its order is:
- (A)
  $n \times m$
- (B)
  $m + n$
- (C)
  $m \times n$
- (D)
  $m n$
10
An equation of the form $a x^{2} + b x + c = 0$ ; $a \neq 0$ is called:
- (A)
  Quadratic
- (B)
  Linear
- (C)
  Cubic
- (D)
  Radical
11
The number of roots of quadratic equation are:
- (A)
  $1$
- (B)
  $4$
- (C)
  $3$
- (D)
  $2$
12
To make perfect square the expression, $x^{2} - 5 x$ . we add:
- (A)
  $5^{2}$
- (B)
  $5 / 2$
- (C)
  $(5 / 2)^{2}$
- (D)
  $2 \times 5$
13
A sequence is a function whose domain is the set of:
- (A)
  Natural numbers
- (B)
  Real numbers
- (C)
  Integers
- (D)
  Complex numbers
14
The nth term of an Arithmetic progression is $a_{n} =$
- (A)
  $a_{1} + n r$
- (B)
  $a_{1} d^{n - 1}$
- (C)
  $a_{1} + (n + 1) d$
- (D)
  $a_{1} + (n - 1) d$
15
The value of $0!$ is defined as:
- (A)
  $0$
- (B)
  $1$
- (C)
  $\infty$
- (D)
  $- 1$
16
$n! > 2^{n - 1}$ is true for integral values of $n \geq$ :
- (A)
  $1$
- (B)
  $2$
- (C)
  $3$
- (D)
  $0$
17
In binomial expansion of $(a + x)^{n}$ , the number of terms is:
- (A)
  $n + 1$
- (B)
  $n$
- (C)
  $n - 1$
- (D)
  $2 n$
18
An angle is positive if the rotation is:
- (A)
  Clockwise
- (B)
  Horizontal
- (C)
  Anti-clockwise
- (D)
  Vertical
19
$\sin (180^{\circ} - θ) =$
- (A)
  $- \sin θ$
- (B)
  $\sin θ$
- (C)
  $\cos θ$
- (D)
  $- \cos θ$
20
$\tan 2 α =$
- (A)
  $\frac{2 \tan α}{1 + \tan^{2} α}$
- (B)
  $2 \tan α$
- (C)
  $\frac{\tan α}{1 - \tan^{2} α}$
- (D)
  $\frac{2 \tan α}{1 - \tan^{2} α}$