Airforce X Y / Indian Navy SSR Exam  >  Airforce X Y / Indian Navy SSR Tests  >  Mathematics for Airmen Group X  >  JEE Advanced Level Test: Definite Integral- 1 - Airforce X Y / Indian Navy SSR MCQ

JEE Advanced Level Test: Definite Integral- 1 - Airforce X Y / Indian Navy SSR MCQ


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30 Questions MCQ Test Mathematics for Airmen Group X - JEE Advanced Level Test: Definite Integral- 1

JEE Advanced Level Test: Definite Integral- 1 for Airforce X Y / Indian Navy SSR 2024 is part of Mathematics for Airmen Group X preparation. The JEE Advanced Level Test: Definite Integral- 1 questions and answers have been prepared according to the Airforce X Y / Indian Navy SSR exam syllabus.The JEE Advanced Level Test: Definite Integral- 1 MCQs are made for Airforce X Y / Indian Navy SSR 2024 Exam. Find important definitions, questions, notes, meanings, examples, exercises, MCQs and online tests for JEE Advanced Level Test: Definite Integral- 1 below.
Solutions of JEE Advanced Level Test: Definite Integral- 1 questions in English are available as part of our Mathematics for Airmen Group X for Airforce X Y / Indian Navy SSR & JEE Advanced Level Test: Definite Integral- 1 solutions in Hindi for Mathematics for Airmen Group X course. Download more important topics, notes, lectures and mock test series for Airforce X Y / Indian Navy SSR Exam by signing up for free. Attempt JEE Advanced Level Test: Definite Integral- 1 | 30 questions in 60 minutes | Mock test for Airforce X Y / Indian Navy SSR preparation | Free important questions MCQ to study Mathematics for Airmen Group X for Airforce X Y / Indian Navy SSR Exam | Download free PDF with solutions
JEE Advanced Level Test: Definite Integral- 1 - Question 1

Detailed Solution for JEE Advanced Level Test: Definite Integral- 1 - Question 1

Given 

JEE Advanced Level Test: Definite Integral- 1 - Question 2

 if then 

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Even  function 

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JEE Advanced Level Test: Definite Integral- 1 - Question 3

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JEE Advanced Level Test: Definite Integral- 1 - Question 4

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use 

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JEE Advanced Level Test: Definite Integral- 1 - Question 6

JEE Advanced Level Test: Definite Integral- 1 - Question 7

Detailed Solution for JEE Advanced Level Test: Definite Integral- 1 - Question 7


Period of |sinx| is π
Therefore, the integration becomes


= (-9) *(-1)*( [cosx]x=2π – [cosx]x=π)
= 9 * (1 – (-1))
= 18

JEE Advanced Level Test: Definite Integral- 1 - Question 8

In dy, what is ‘a’ called as?

Detailed Solution for JEE Advanced Level Test: Definite Integral- 1 - Question 8

In dy ‘a’ is the called as lower limit and ‘b’ is called the upper limit of the integral. The function f in is called the integrand. The letter ‘y’ is a dummy symbol and can be replaced by any other symbol.

JEE Advanced Level Test: Definite Integral- 1 - Question 9

if    ​from

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JEE Advanced Level Test: Definite Integral- 1 - Question 11

If 

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use 

JEE Advanced Level Test: Definite Integral- 1 - Question 12

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JEE Advanced Level Test: Definite Integral- 1 - Question 13

If 0 < a < c, 0 < b < c then 

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JEE Advanced Level Test: Definite Integral- 1 - Question 14

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JEE Advanced Level Test: Definite Integral- 1 - Question 15

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Put x4 =t

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If 

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Sin x = t

JEE Advanced Level Test: Definite Integral- 1 - Question 17

Detailed Solution for JEE Advanced Level Test: Definite Integral- 1 - Question 17

Split into two integrals

JEE Advanced Level Test: Definite Integral- 1 - Question 18

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Put 1/x= t

JEE Advanced Level Test: Definite Integral- 1 - Question 19

Detailed Solution for JEE Advanced Level Test: Definite Integral- 1 - Question 19

JEE Advanced Level Test: Definite Integral- 1 - Question 20

Detailed Solution for JEE Advanced Level Test: Definite Integral- 1 - Question 20

Log x = t

JEE Advanced Level Test: Definite Integral- 1 - Question 21

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JEE Advanced Level Test: Definite Integral- 1 - Question 22

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If   and 

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JEE Advanced Level Test: Definite Integral- 1 - Question 25

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Given function is odd

JEE Advanced Level Test: Definite Integral- 1 - Question 26

Detailed Solution for JEE Advanced Level Test: Definite Integral- 1 - Question 26

x11 cos x is an odd function.

JEE Advanced Level Test: Definite Integral- 1 - Question 27

The function  is

Detailed Solution for JEE Advanced Level Test: Definite Integral- 1 - Question 27

Solution we know that if f(t) is an odd function the  dt is given integral since   is odd, the given integral is even

JEE Advanced Level Test: Definite Integral- 1 - Question 28

Value of 

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Given 

JEE Advanced Level Test: Definite Integral- 1 - Question 29

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use formula 

JEE Advanced Level Test: Definite Integral- 1 - Question 30

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Using 

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