ECAT Pre Engineering Mathematic MCQ Test With Answer for Chapter 17 (Functions and Limits)

MCQ's Test For ECAT (Pre-Eng) Mathematics Chapter 17 Functions and Limits

Try The MCQ's Test For ECAT (Pre-Eng) Mathematics Chapter 17 Functions and Limits

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ECAT (Pre-Eng) Mathematics Chapter 17 Functions and Limits

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Question # 1

If f(x) = x2- x then f(2) is

Question # 2

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Question # 3

If f(x) = x2- x then f(-2) is

Question # 4

If f(x) = x2then f(0) is

Question # 5

A function from A to B is denoted by

Question # 6

f(x) = sin x + cos2x is

Question # 7

The domain of the function x/x2 -4 is given by

Question # 8

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Question # 9

The range of the function f : x→ y is defined by

Question # 10

The range of y=x2 + 1 is the set of non-negative real numbers except

Question # 11

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Question # 12

In common logarithm the base is

Question # 13

If f(x) = x2-x then f(1) is

Question # 14

Domain of y = scs x is

Question # 15

If f(x) = x3- 2x2+ 4x -1 then f(2) is

Question # 16

The range of function f(x)=-x2+2x-1 is

Question # 17

Composition of functions is

Question # 18

If f(x) = x2then f(0) is

Question # 19

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Question # 20

f(x) = x3is:

Question # 21

If f(x) = x2-x then f(0) is

Question # 22

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Question # 23

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Question # 24

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Question # 25

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Question # 26

cos h2 x + sin h2 x

Question # 27

In natural logarithm the base is

Question # 28

Sin h-1x = _________

Question # 29

A function F(x) is called even if

Question # 30

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ECAT Mathematics Chapter 17 Important MCQ's

Sr.# Question Answer
1
Question Image
A. 0
B. -2
C. 1
D. 4
2 Inverse of the function y-10x is
A. y=logx
B. y=lnx
C. x=10y
D. x=10y
3
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A. 2
C. -2
D. none of these
4 Every relation, which can be represented by a linear equation in two variables, represents a
A. Relation
B. Cartesian product
C. Function
D. Graph
5
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6 Which of the following function form 1 to itself are bi-jective
A. F(x) = x + 3
B. F(x) = x5
C. F(x) = 3x + 2
D. F(x) = x2+ x
7 tan h x = _________
8 If f(x) = cos x then f(0) is
A. 0
B. 1
C. 1/2
9
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A. One-to-one and onto
B. One-to-one but not on to
C. Onto but not one-to-one
D. Neither one-to-one nor onto
10 The domain and range of a trigonometric function can be allocate by their
A. graph
B. Continuity
C. Discontinuity
D. Periods

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