Full Paper View Go Back
A Generalization to ? e x (ƒ (x) + ƒ1(x))dx
Toyesh Prakash Sharma1
Section:Research Paper, Product Type: Journal-Paper
Vol.7 ,
Issue.6 , pp.46-50, Dec-2020
Online published on Dec 31, 2020
Copyright © Toyesh Prakash Sharma . This is an open access article distributed under the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited.
View this paper at Google Scholar | DPI Digital Library
How to Cite this Paper
- IEEE Citation
- MLA Citation
- APA Citation
- BibTex Citation
- RIS Citation
IEEE Style Citation: Toyesh Prakash Sharma, “A Generalization to ? e x (ƒ (x) + ƒ1(x))dx,” International Journal of Scientific Research in Mathematical and Statistical Sciences, Vol.7, Issue.6, pp.46-50, 2020.
MLA Style Citation: Toyesh Prakash Sharma "A Generalization to ? e x (ƒ (x) + ƒ1(x))dx." International Journal of Scientific Research in Mathematical and Statistical Sciences 7.6 (2020): 46-50.
APA Style Citation: Toyesh Prakash Sharma, (2020). A Generalization to ? e x (ƒ (x) + ƒ1(x))dx. International Journal of Scientific Research in Mathematical and Statistical Sciences, 7(6), 46-50.
BibTex Style Citation:
@article{Sharma_2020,
author = {Toyesh Prakash Sharma},
title = {A Generalization to ? e x (ƒ (x) + ƒ1(x))dx},
journal = {International Journal of Scientific Research in Mathematical and Statistical Sciences},
issue_date = {12 2020},
volume = {7},
Issue = {6},
month = {12},
year = {2020},
issn = {2347-2693},
pages = {46-50},
url = {https://www.isroset.org/journal/IJSRMSS/full_paper_view.php?paper_id=2214},
publisher = {IJCSE, Indore, INDIA},
}
RIS Style Citation:
TY - JOUR
UR - https://www.isroset.org/journal/IJSRMSS/full_paper_view.php?paper_id=2214
TI - A Generalization to ? e x (ƒ (x) + ƒ1(x))dx
T2 - International Journal of Scientific Research in Mathematical and Statistical Sciences
AU - Toyesh Prakash Sharma
PY - 2020
DA - 2020/12/31
PB - IJCSE, Indore, INDIA
SP - 46-50
IS - 6
VL - 7
SN - 2347-2693
ER -
245 Views
1139 Downloads
82 Downloads
Abstract :
With the help of this paper, the author is providing a generalized expression of well-known integral i.e. integral of e^x(f(x)+f`(x))dx, for concluding the main result author used concept of integral by parts, the concept of mathematical induction, differentiation, integration, etc. by using author’s generalization we can easily solve many time-consuming integrals which may a good thing for solvers to find the given integrals in less duration of time respectively. Generally, peoples are not focusing on finding generalizations to given integral as a problem but, yes, they can solve given integral, some of the persons try to find generalizations of given integral but due to very long procedure, they drop their idea.
Key-Words / Index Term :
Integral by parts, Mathematical induction, differentian, Integration, exponentials etc
References :
[1] Amit M Agrawal, “ Integral Calulus” Ch-1 Indefinate integral session 4 integral by parts publisher- Arhint p.22 ISBN-978-93-13191-91-9.
[2] NCERT- Mathematics Textbook for class XII Ch-7 integrals Ex-7.6. P.326 . ISBN-81-7450-653-5
[3] NCERT- Mathematics Textbook for class XII Ch-7 integrals Ex-7.6. P.323-328. ISBN-81-7450-653-5
[4] Joseph Edwards: Integral Calculus for beginners, Ch-IV “ Integral by Parts.. Publisher-arihant P 32 ISBN-978-93-5094-145-4.
[5] R.D Sharma “Mathematics class-XII” Vol. 1 Ch- 19 Indefinate integral Ex-19.26, publication Danpat Pai Publications rivised edition 2020 ISBN-978-81-941926-5-7. p.19.137-19.151
[6] NCERT- Mathematics Textbook for class XI Ch-4 Principles of Mathematical induction. P.86
[7] NCERT- Mathematics Textbook for class XII Ch-7 integrals Example 21 before Ex-7.6. P.326. ISBN-81-7450-653-5
[8] Socratic Q and A: “How to find integral of excosxdx?.
You do not have rights to view the full text article.
Please contact administration for subscription to Journal or individual article.
Mail us at support@isroset.org or view contact page for more details.
