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# Test: Indefinite Integration (Competition Level) - 2

## 30 Questions MCQ Test Mathematics (Maths) Class 12 | Test: Indefinite Integration (Competition Level) - 2

Description
This mock test of Test: Indefinite Integration (Competition Level) - 2 for JEE helps you for every JEE entrance exam. This contains 30 Multiple Choice Questions for JEE Test: Indefinite Integration (Competition Level) - 2 (mcq) to study with solutions a complete question bank. The solved questions answers in this Test: Indefinite Integration (Competition Level) - 2 quiz give you a good mix of easy questions and tough questions. JEE students definitely take this Test: Indefinite Integration (Competition Level) - 2 exercise for a better result in the exam. You can find other Test: Indefinite Integration (Competition Level) - 2 extra questions, long questions & short questions for JEE on EduRev as well by searching above.
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QUESTION: 3

### is equal to

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is equal to

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QUESTION: 7

where

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QUESTION: 8

The value of the integral

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QUESTION: 9

is equal to

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QUESTION: 10

is equal to

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QUESTION: 11

if

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QUESTION: 12

sin x log (sec x + tan x ) dx = f ( x ) + x + c then f (x ) =

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QUESTION: 13

The value of   equal to

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and using the formula

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QUESTION: 18

if   then

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if  A tan-1 x+ Btan-1 x/2+c, then B=

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QUESTION: 21

Atan-1 x +Btan-1 x/2+c ,then ( A,B )

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So, A = 1/3 & B = 1/3

QUESTION: 22

IF

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Apply u−substitution: u = x+2

Apply the Sum Rule:

∫f(x) ± g(x)dx = ∫f(x)dx ± ∫ g(x)dx

Substitute back u=x+2

Simplify

QUESTION: 23

equal to

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QUESTION: 24

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Put x + 1=t3

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QUESTION: 27

equals

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QUESTION: 28

if

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Put a 2 cos2 x + b2 sin 2 x= t

QUESTION: 29

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Put U = x, V = tax sec2 x

QUESTION: 30

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