JEE Exam > JEE Notes > Mathematics (Maths) Class 12 > RD Sharma Class 12 Solutions - Definite Integrals - 2
RD Sharma Class 12 Solutions - Definite Integrals - 2
| Download, print and study this document offline |
Please wait while the PDF view is loading
Page 1 6. Question Evaluate of each of the following integral: Answer Let us assume By integration property, we know, Thus We know We know and a being the upper and lower limits respectively I = [a – 0] I = a. 7. Question Evaluate of each of the following integral: Answer Let us assume, By integration property, Page 2 6. Question Evaluate of each of the following integral: Answer Let us assume By integration property, we know, Thus We know We know and a being the upper and lower limits respectively I = [a – 0] I = a. 7. Question Evaluate of each of the following integral: Answer Let us assume, By integration property, Thus We know we know since b and a being the upper and lower limits 8. Question Evaluate of each of the following integral: . Answer Let us assume .......equation 1 By property, we know that Thus .....equation 2 Page 3 6. Question Evaluate of each of the following integral: Answer Let us assume By integration property, we know, Thus We know We know and a being the upper and lower limits respectively I = [a – 0] I = a. 7. Question Evaluate of each of the following integral: Answer Let us assume, By integration property, Thus We know we know since b and a being the upper and lower limits 8. Question Evaluate of each of the following integral: . Answer Let us assume .......equation 1 By property, we know that Thus .....equation 2 Adding the equations 1 and 2, we get, We know Trigonometric formula We know Thus We know Thus we know b and a being the upper and lower limit Since sinp = 0 and sin (– ?) = – sin? Thus Page 4 6. Question Evaluate of each of the following integral: Answer Let us assume By integration property, we know, Thus We know We know and a being the upper and lower limits respectively I = [a – 0] I = a. 7. Question Evaluate of each of the following integral: Answer Let us assume, By integration property, Thus We know we know since b and a being the upper and lower limits 8. Question Evaluate of each of the following integral: . Answer Let us assume .......equation 1 By property, we know that Thus .....equation 2 Adding the equations 1 and 2, we get, We know Trigonometric formula We know Thus We know Thus we know b and a being the upper and lower limit Since sinp = 0 and sin (– ?) = – sin? Thus 9. Question Evaluate of each of the following integral: Answer Let us assume By property, we know, We know We know b and a being the upper and lower limits Since I = 2. 10. Question Evaluate of each of the following integral: , n ? N, n = 2 Answer Let us assume ..... equation 1 By property, we know that, Page 5 6. Question Evaluate of each of the following integral: Answer Let us assume By integration property, we know, Thus We know We know and a being the upper and lower limits respectively I = [a – 0] I = a. 7. Question Evaluate of each of the following integral: Answer Let us assume, By integration property, Thus We know we know since b and a being the upper and lower limits 8. Question Evaluate of each of the following integral: . Answer Let us assume .......equation 1 By property, we know that Thus .....equation 2 Adding the equations 1 and 2, we get, We know Trigonometric formula We know Thus We know Thus we know b and a being the upper and lower limit Since sinp = 0 and sin (– ?) = – sin? Thus 9. Question Evaluate of each of the following integral: Answer Let us assume By property, we know, We know We know b and a being the upper and lower limits Since I = 2. 10. Question Evaluate of each of the following integral: , n ? N, n = 2 Answer Let us assume ..... equation 1 By property, we know that, ...... equation 2 Adding equation 1 and equation 2 + We know We know b and a being the upper and lower limit 11. Question Evaluate of each of the following integral: Answer Let us assume We know Thus We know Thus SinceRead More
About this Document
4.88/5 Rating
Apr 17, 2026 Last updated
Document Description: RD Sharma Class 12 Solutions - Definite Integrals - 2 for JEE 2026 is part of Mathematics (Maths) Class 12 preparation. The notes and questions for RD Sharma Class 12 Solutions - Definite Integrals - 2 have been prepared according to the JEE exam syllabus. Information about RD Sharma Class 12 Solutions - Definite Integrals - 2 covers topics like and RD Sharma Class 12 Solutions - Definite Integrals - 2 Example, for JEE 2026 Exam. Find important definitions, questions, notes, meanings, examples, exercises and tests below for RD Sharma Class 12 Solutions - Definite Integrals - 2.
Introduction of RD Sharma Class 12 Solutions - Definite Integrals - 2 in English is available as part of our Mathematics (Maths) Class 12 for JEE & RD Sharma Class 12 Solutions - Definite Integrals - 2 in Hindi for Mathematics (Maths) Class 12 course. Download more important topics related with notes, lectures and mock test series for JEE Exam by signing up for free. JEE: RD Sharma Class 12 Solutions - Definite Integrals - 2
Description
RD Sharma Class 12 Solutions of Maths Class 12 on EduRev - covers important questions, MCQs with answers. Helps you prepare for exam.
Information about RD Sharma Class 12 Solutions - Definite Integrals - 2
In this doc you can find the meaning of RD Sharma Class 12 Solutions - Definite Integrals - 2 defined & explained in the simplest way possible. Besides explaining types of RD Sharma Class 12 Solutions - Definite Integrals - 2 theory, EduRev gives you an ample number of questions to practice RD Sharma Class 12 Solutions - Definite Integrals - 2 tests, examples and also practice JEE tests
Related Searches
Viva Questions, ppt, Summary, Free, study material, Important questions, practice quizzes, pdf , RD Sharma Class 12 Solutions - Definite Integrals - 2, Extra Questions, video lectures, Exam, RD Sharma Class 12 Solutions - Definite Integrals - 2, Sample Paper, shortcuts and tricks, mock tests for examination, Objective type Questions, past year papers, Previous Year Questions with Solutions, MCQs, RD Sharma Class 12 Solutions - Definite Integrals - 2, Semester Notes;