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1st Year Math Chapter 5 Partial Fractions MCQs With Answers

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This is the place where you are going to get the 1st Year Math Chapter 5 Partial Fractions MCQs With Answers. If you are going to appear in the entrance test, then this is the place where you can prepare for it. This chapter includes important topics like rational fractions and rational fractions to partial fractions resolution. Through the Multiple Choice Questions given here, you will be able to prepare well for the test. For this, the important step is to check the 1st Year Mathematics MCQs Chapter 5. Remember, your admission to any top university is dependent on the entry test. If you successfully pass this test, then you will be able to get admission. For this, all the chapters of every science subject are very important. There is a quiz given below on this site. Solve the quiz and check the answers at the end.

1st Year Math Chapter 5 Partial Fractions MCQs With Answers

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Math Chapter 5

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1. An open sentence formed by using sign of ' = ' is called a /an

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2. (x+3) (x+4)= x2+ 7x+ 12 is a/an

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3. If an equation is true only for particular values of the variable, then it is

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4. When a rational fraction is separated into partial fractions, then Result is always

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5. A mixed form of fraction is

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6. The value of a, when (a+b)2=a2 +2ab + b2 is an identity

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7. Number of partial fractions of the fraction 1/ x(x-1)3

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8. A quadratic factor which can not be written as a product of linear factors with real coefficients is called

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9. Conditional equation 2x + 3 = 0 holds when x is equal to:

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10. When a single rational fraction is expressed as a sum of two or more single rational fractions, then every single fraction is called

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11. If an equation is true for all values of the variable, then it is called

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12. Sin2 θ  + cos2 θ is a/ an

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13. A partial fraction of 1/x2- 1 will be of the form

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14. To express a single rational function as a sum of two or more single rational functions is called

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15. A fraction p(x)/q(x) is an  improper rational fraction if

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16. Which is a reducible factor

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