All Courses
Get the App Signup / Login
Sign in Open App
Civil Engineering (CE) Exam  >  Civil Engineering (CE) Tests  >  Engineering Mathematics  >  Test: Theorems of Integral Calculus- 1 - Civil Engineering (CE) MCQ

Test: Theorems of Integral Calculus- 1 - Civil Engineering (CE) MCQ


Test Description

20 Questions MCQ Test Engineering Mathematics - Test: Theorems of Integral Calculus- 1

Test: Theorems of Integral Calculus- 1 for Civil Engineering (CE) 2024 is part of Engineering Mathematics preparation. The Test: Theorems of Integral Calculus- 1 questions and answers have been prepared according to the Civil Engineering (CE) exam syllabus.The Test: Theorems of Integral Calculus- 1 MCQs are made for Civil Engineering (CE) 2024 Exam. Find important definitions, questions, notes, meanings, examples, exercises, MCQs and online tests for Test: Theorems of Integral Calculus- 1 below.
Solutions of Test: Theorems of Integral Calculus- 1 questions in English are available as part of our Engineering Mathematics for Civil Engineering (CE) & Test: Theorems of Integral Calculus- 1 solutions in Hindi for Engineering Mathematics course. Download more important topics, notes, lectures and mock test series for Civil Engineering (CE) Exam by signing up for free. Attempt Test: Theorems of Integral Calculus- 1 | 20 questions in 60 minutes | Mock test for Civil Engineering (CE) preparation | Free important questions MCQ to study Engineering Mathematics for Civil Engineering (CE) Exam | Download free PDF with solutions
Test: Theorems of Integral Calculus- 1 - Question 1
Save

As x is increased from – ∞ to ∞ , the function 

Detailed Solution for Test: Theorems of Integral Calculus- 1 - Question 1

Test: Theorems of Integral Calculus- 1 - Question 2
Save

Detailed Solution for Test: Theorems of Integral Calculus- 1 - Question 2

1 Crore+ students have signed up on EduRev. Have you? Download the App
Test: Theorems of Integral Calculus- 1 - Question 3
Save

Detailed Solution for Test: Theorems of Integral Calculus- 1 - Question 3

Given  

Square both side, we get

Test: Theorems of Integral Calculus- 1 - Question 4
Save

Detailed Solution for Test: Theorems of Integral Calculus- 1 - Question 4

 

Test: Theorems of Integral Calculus- 1 - Question 5
Save

Detailed Solution for Test: Theorems of Integral Calculus- 1 - Question 5

cos x and sin x are finite whatever x may be  

Test: Theorems of Integral Calculus- 1 - Question 6
Save

Detailed Solution for Test: Theorems of Integral Calculus- 1 - Question 6

Test: Theorems of Integral Calculus- 1 - Question 7
Save

Which of the following functions is not differentiable in the domain [-1,1]? 
Detailed Solution for Test: Theorems of Integral Calculus- 1 - Question 7

Test: Theorems of Integral Calculus- 1 - Question 8
Save

If f(x) =    then limx-►3 f(x) will be  
Detailed Solution for Test: Theorems of Integral Calculus- 1 - Question 8

Test: Theorems of Integral Calculus- 1 - Question 9
Save

Detailed Solution for Test: Theorems of Integral Calculus- 1 - Question 9

= 1/12

Test: Theorems of Integral Calculus- 1 - Question 10
Save

What should be the value of λ such that the function defined below is continuous at x = π/2? 
Detailed Solution for Test: Theorems of Integral Calculus- 1 - Question 10

By the given condition 

From (1), λ = 1 

Test: Theorems of Integral Calculus- 1 - Question 11
Save

The value of the function  

Detailed Solution for Test: Theorems of Integral Calculus- 1 - Question 11

Test: Theorems of Integral Calculus- 1 - Question 12
Save

Consider the function f(x) = |x|3, where x is real. Then the function f(x) at x = 0 is
Detailed Solution for Test: Theorems of Integral Calculus- 1 - Question 12

Test: Theorems of Integral Calculus- 1 - Question 13
Save

The expression e–ln x for x > 0 is equal to  
Detailed Solution for Test: Theorems of Integral Calculus- 1 - Question 13

Test: Theorems of Integral Calculus- 1 - Question 14
Save

Consider the following two statements about the function f(x) = |x|  

P: f(x) is continuous for all real values of x

 Q: f(x) is differentiable for all real values of x  

Which of the f oll owi ng is TRU E? 
Detailed Solution for Test: Theorems of Integral Calculus- 1 - Question 14

The graph of f(x) is  

f(x) is continuous for all real values of x   Lim |x| = Lim |x| = 0 

as can be seen from graph of |x|. 

and  Lim f(x) = +1 as can be seen from graph of |x| 

 x → 0+ 

Left deriva tive ≠ Rig ht derivative 

So |x| is continuous but not differentiable at x = 0. 

Test: Theorems of Integral Calculus- 1 - Question 15
Save

What is the value of 

Detailed Solution for Test: Theorems of Integral Calculus- 1 - Question 15

Test: Theorems of Integral Calculus- 1 - Question 16
Save

The integral    is given by
Detailed Solution for Test: Theorems of Integral Calculus- 1 - Question 16

Test: Theorems of Integral Calculus- 1 - Question 17
Save

Which one of the following function is strictly bounded?   
Detailed Solution for Test: Theorems of Integral Calculus- 1 - Question 17

For a strictly bounded function f(x), limit should be finite 

Test: Theorems of Integral Calculus- 1 - Question 18
Save

Detailed Solution for Test: Theorems of Integral Calculus- 1 - Question 18

Test: Theorems of Integral Calculus- 1 - Question 19
Save

Which of the following integrals is unbounded? 
Detailed Solution for Test: Theorems of Integral Calculus- 1 - Question 19

Test: Theorems of Integral Calculus- 1 - Question 20
Save

What is the value of the definite integral, 

Detailed Solution for Test: Theorems of Integral Calculus- 1 - Question 20

65 videos|120 docs|94 tests
Join Course
Information about Test: Theorems of Integral Calculus- 1 Page
In this test you can find the Exam questions for Test: Theorems of Integral Calculus- 1 solved & explained in the simplest way possible. Besides giving Questions and answers for Test: Theorems of Integral Calculus- 1, EduRev gives you an ample number of Online tests for practice

Top Courses for Civil Engineering (CE)

65 videos|120 docs|94 tests
Join Course
Download as PDF

Top Courses for Civil Engineering (CE)

Important Questions for Theorems of Integral Calculus- 1

Find all the important questions for Theorems of Integral Calculus- 1 at EduRev.Get fully prepared for Theorems of Integral Calculus- 1 with EduRev's comprehensive question bank and test resources. Our platform offers a diverse range of question papers covering various topics within the Theorems of Integral Calculus- 1 syllabus. Whether you need to review specific subjects or assess your overall readiness, EduRev has you covered. The questions are designed to challenge you and help you gain confidence in tackling the actual exam. Maximize your chances of success by utilizing EduRev's extensive collection of Theorems of Integral Calculus- 1 resources.

Theorems of Integral Calculus- 1 MCQs with Answers

Prepare for the Theorems of Integral Calculus- 1 within the Civil Engineering (CE) exam with comprehensive MCQs and answers at EduRev. Our platform offers a wide range of practice papers, question papers, and mock tests to familiarize you with the exam pattern and syllabus. Access the best books, study materials, and notes curated by toppers to enhance your preparation. Stay updated with the exam date and receive expert preparation tips and paper analysis. Visit EduRev's official website today and access a wealth of videos and coaching resources to excel in your exam.

Online Tests for Theorems of Integral Calculus- 1 Engineering Mathematics

Practice with a wide array of question papers that follow the exam pattern and syllabus. Our platform offers a user-friendly interface, allowing you to track your progress and identify areas for improvement. Access detailed solutions and explanations for each test to enhance your understanding of concepts. With EduRev's Online Tests, you can build confidence, boost your performance, and ace Theorems of Integral Calculus- 1 with ease. Join thousands of successful students who have benefited from our trusted online resources.
© EduRev
Education Revolution
Follow Us
Signup to see your scores go up within 7 days!
Access 1000+ FREE Docs, Videos and Tests
Takes less than 10 seconds to signup