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Online Tests
ECAT Mathematics Chapter 7 Partial Fractions Online Test MCQs With Answers
Question # 1
An equation which hold good for all values of the variables is called
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Identity
fraction
mixed form
Partial equation
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Question # 2
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Question # 3
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Question # 4
x
2
+ x - 5 = 0 is
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A polynomial
An inequality
An identity
None
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Question # 5
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Question # 6
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Rational fraction
Proper fraction
Improper rational fraction
None of these
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Question # 7
How many types of an equation
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1
3
2
None
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Question # 8
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Question # 9
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An expression
Rational fraction
Equation
Identity
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Question # 10
A relation in which the equality is true only for some values of the unknown is called
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An identity
An equation
A polynomial
None
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Question # 11
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Question # 12
Which is the proper rational function
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Question # 13
When rational fraction is separated into partial fractions, the result is
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an identity
A fraction
A partial sum
Improper fraction
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Question # 14
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Proper fraction
Improper fraction
Rational fraction
None of these
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Question # 15
An improper rational fraction can be reduced by division to a
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Proper fraction
Polynomial
mixed form
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Question # 16
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Question # 17
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Question # 18
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Question # 19
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Question # 20
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Polynomial
Equation
Improper rational fraction
Proper rational fraction
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Question # 21
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Question # 22
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Question # 23
Which is a proper rational fraction
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Question # 24
The symbol ______ shall be used both for equation and identity
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Question # 25
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Improper rational fraction
Proper rational fraction
Polynomial
Equation
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Question # 26
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Question # 27
x
2
+ x - 6 = 0 is
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An equation
An identity
A polynomial
None of these
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Question # 28
A fraction in which the degree of the numerator is greater than or equal to the degree of the denominator is called
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A proper fraction
An improper fraction
An equation
An identity
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Question # 29
An open sentence formed by using the sign of equality "=" is called
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Equation
In equation
True sentence
False sentence
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Question # 30
A relation in which the equality is true for all values of the unknown is called ______
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An identity
An equation
A polynomial
None of these
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