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- Table of Integrals - UMD
2 " a2x2 x3 sinaxdx = cosax (93) ! (98) ebx 1 cos(ax)dx ebx asinax = + bcosax ! ! sinaxsinhbxdx = (110) 1 !!!!!!!!!! ! sinhaxcoshbxdx = (112) 1 [ ] !!!!!!!!!!
- Integral Table from http: integral-table. com
To view a copy of this license, visit http: creativecommons org licenses by-nc-sa 3 0 or send a letter to Creative Commons, 171 Second Street, Suite 300, San Francisco, California, 94105, USA
- A Table of Integrals - Calculus Volume 1 | OpenStax
This free textbook is an OpenStax resource written to increase student access to high-quality, peer-reviewed learning materials
- Appendix B: Table of Integrals - Mathematics LibreTexts
This page titled Appendix B: Table of Integrals is shared under a CC BY-NC-SA 4 0 license and was authored, remixed, and or curated by Gilbert Strang Edwin “Jed” Herman (OpenStax) via source content that was edited to the style and standards of the LibreTexts platform
- Table of Integrals
Table of Integrals Engineers usually refer to a table of integrals when performing calculations involving integration This leaflet provides such a table Sometimes restrictions need to be placed on the values of some of the variables These restrictions are shown in the third column
- Appendix A: Table of Integrals | Calculus II - Lumen Learning
Basic Integrals 1 ∫ u n d u = u n + 1 n + 1 + C, n ≠ 1 2 ∫ d u u = ln | u | + C 3 ∫ e u d u = e u + C 4 ∫ a u d u = a u ln a + C 5 ∫ sin u d u = −cos u + C 6 ∫ cos u d u = sin u + C 7 ∫ sec 2 u d u = tan u + C 8 ∫ csc 2 u d u = −cot u + C 9 ∫ sec u tan u d u = sec u + C 10 ∫ csc u cot u d u = −csc u + C
- Study Guide - Table of Integrals - Symbolab
Table of Integrals Basic Integrals 1 ∫ u n d u = u n + 1 n + 1 + C, n ≠ − 1 \int {u}^ {n}du=\frac { {u}^ {n+1}} {n+1}+C,n\ne \text {−}1 ∫ undu = n+1un+1 +C,n = −1 2 ∫ d u u = l n ∣ u ∣ + C ∫ udu = ln∣u∣+C 3 ∫ e u d u = e u + C ∫ eudu = eu +C 4 ∫ a u d u = a u l n a + C ∫ audu = lnaau +C
- Table of Integrals - Had2Know
Table of Integrals Had2Know com Basic Formulas 1 axndx=a n+1 x n+1 2 dx ax+b= 1 a ln|ax+b| 3 abxdx=1 lnb x 4 sinaxdx=−cosax a 5 cosaxdx=sinax a 6 tanaxdx=ln|cosax| a 7 udv=uv − vdu 8 sin(x) = cos(−π 2 ) 9 sin2(x)=1−cos2(x) 10 sin(2x) = 2sin(x)cos(x) 11 cos(2x)=2cos2(x)−1 12 tan(x)=1−cos(2x) sin(2x) 13 asin(x)+bcos(x)=
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