ECAT Pre Engineering MCQ Test With Answer for Chapter 7 Mathematics

MCQ's Test For ECAT Mathematics Chapter 7 Partial Fractions

Try The MCQ's Test For ECAT Mathematics Chapter 7 Partial Fractions

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  • Time Allowed30

ECAT Mathematics Chapter 7 Partial Fractions

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Question # 1

A relation in which the equality is true only for some values of the unknown is called

Question # 2

An equation which hold good for all values of the variables is called

Question # 3

x2+ x - 6 = 0 is

Question # 4

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Question # 5

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Question # 6

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Question # 7

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Question # 8

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Question # 9

There are ______ types of rational fraction

Question # 10

2x = 3 is a conditional equation it is true for

Question # 11

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Question # 12

A fraction in which the degree of the numerator is less the degree of the denominator is called

Question # 13

Which is the proper rational function

Question # 14

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Question # 15

A fraction in which the degree of the numerator is less than the degree of the denominator is called

Question # 16

An open sentences formed by using the sign of equality '=' is called ______

Question # 17

The symbol ______ shall be used both for equation and identity

Question # 18

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Question # 19

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Question # 20

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Question # 21

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Question # 22

An improper rational fraction can be reduced by division to a

Question # 23

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Question # 24

x2+ x - 6 = 0 is a conditional equation and it is true for

Question # 25

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Question # 26

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Question # 27

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Question # 28

(x + 2)2= x2+ 4x + 4 is

Question # 29

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Question # 30

An equation which holds good for all values of variables is called

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Sr.# Question Answer
1 A fraction in which the degree of the numerator is less the degree of the denominator is called
A. Polynomial
B. Proper fraction
C. Rational fraction
D. None
2
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A. Choice 1
B. Choice 2
C. Choice 3
D. Choice 4
3
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A. Choice 1
B. Choice 2
C. Choice 3
D. Choice 4
4
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A. A = x, B = 1
B. A = 0, B = 2
C. A = -1, B = 1
D. A = x-1, B = x+1
5 x3+ 2x2- 3x + 5 is ______
A. An equation
B. A polynomial
C. Proper rational fractions
D. Improper rational fractions
6 How many types of an equation
A. 1
B. 3
C. 2
D. None
7 An open sentences formed by using the sign of equality '=' is called ______
A. An identity
B. An equation
C. A polynomial
D. None of these
8 An open sentence formed by using the sign of equality "=" is called
A. Equation
B. In equation
C. True sentence
D. False sentence
9 A fraction in which the degree of the numerator is greater than or equal to the degree of the denominator is called
A. A proper fraction
B. An improper fraction
C. An equation
D. An identity
10 x2+ x - 6 = 0 is
A. An equation
B. An identity
C. A polynomial
D. None of these
11
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A. Choice 1
B. Choice 2
C. Choice 3
D. Choice 4
12
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A. Choice 1
B. Choice 2
C. Choice 3
D. Choice 4
13
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A. Choice 1
B. Choice 2
C. Choice 3
D. Choice 4
14
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A. Choice 1
B. Choice 2
C. Choice 3
D. Choice 4
15
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A. Choice 1
B. Choice 2
C. Choice 3
D. Choice 4
16 (x + 2)2= x2+ 4x + 4 is
A. A linear equation
B. A cubic equation
C. A quadratic equation
D. None
17 Which is the proper rational function
A. Choice 1
B. Choice 2
C. Choice 3
D. Choice 4
18
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A. Choice 1
B. Choice 2
C. Choice 3
D. Choice 4
19 A fraction in which the degree of the numerator is less than the degree of the denominator is called
A. Polynomial
B. Equation
C. Proper fraction
D. Improper fraction
20 When rational fraction is separated into partial fractions, the result is
A. an identity
B. A fraction
C. A partial sum
D. Improper fraction
21 (x + 2)2= x2+ 4x + 4 is
A. A linear equation
B. A cubic equation
C. A quadratic equation
D. None
22 To express a single rational fraction as a sum of two or more single rational fractions which are called
A. improper fractions
B. Partial fractions
C. mixed form
D. Polynomials
23
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A. Improper rational fraction
B. Rational fraction
C. Proper rational fraction
D. None of above
24
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A. Choice 1
B. Choice 2
C. Choice 3
D. Choice 4
25 An equation which holds good for all values of variables is called
A. Equation
B. Conditional equation
C. Constant
D. None
26
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A. Rational fraction
B. Proper fraction
C. Improper rational fraction
D. None of these

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