2nd Year Mathematics Chapter 1 Online MCQ Test for 12th Class Mathematics Unit 1 (Functions and Limits)

ICS Part 2 Mathematics Chapter 1 Online MCQ's Test

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ICS Part 2 Mathematics Chapter Wise Online MCQ's Test

MCQ's Test For Chapter 0 "ICS Part 2 Mathematics Chapter 1 Test Online"

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ICS Part 2 Mathematics Chapter 1 Test Online

00:00
Question # 1

Every relation, which can be represented by a linear equation in two variables, represents a:

Question # 2

The linear function f(x) = ax + b is an identity function if:

Question # 3

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Question # 4

f(x) is odd function. If and only if:

Question # 5

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Question # 6

The symbol y = f(x) i.e. y is equal to f of x, invented by Swiss mathematician-----------:

Question # 7

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Question # 8

f (x) = x secx, then f(0)=

Question # 9

Let f(x) = x3 + sin x, then f(x) is:

Question # 10

Which one is not an exponential function ?

Question # 11

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Question # 12

Which one is a constant function ?

Question # 13

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Question # 14

If f(x) = |x|, f(x) is a:

Question # 15

The term function was introduced by:

Question # 16

The function y = ln x is a/an -------------- function of x.

Question # 17

Cosh2 x + Sinh2 x =

Question # 18

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Question # 19

If y = (x), then the variable x is called --------- variable of a function f.

Question # 20

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ICS Part 2 Mathematics Chapter 1 Online MCQ's Test

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FSc Part II Mathematics Chapter 0 Important MCQ's

Sr.# Question Answer
1
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A. Common logarithmic
B. Natural logarthmic
C. Exponential
D. None of these
2
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A. Constant function
B. Absolute linear function
C. Linear function
D. Quadratic function
3 cosh-1x =
4 Let f(x) = x3 + sin x, then f(x) is:
A. Even function
B. Odd function
C. Power function
D. None of these
5 The symbol y = f(x) i.e. y is equal to f of x, invented by Swiss mathematician-----------:
A. Euler
B. Cauchy
C. Leibniz
D. Newton
6 Let f(x) = x2 + 3, then domain of f is:
A. Set of all integers
B. Set of natural numbers
C. Set of real numbers
D. Set of rational numbers
7 Parametric equations x = a cos t, y = a sin t represent the equation of:
A. Line
B. Circle
C. Parabola
D. Ellipse
8 Inverse hyperbolic functions are expressed in terms of natural:
A. Numbers
B. Exponential
C. Logarithms
D. Sines
9
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A. Constant
B. Implicit
C. Explicit
D. Inverse
10
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A. Undefined
B. 3a2
C. a2
D. 0

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