Search found 102 matches
- Thu May 24, 2018 6:46 am
- Forum: Analysis
- Topic: Trigonometric Integration
- Replies: 0
- Views: 4853
Trigonometric Integration
Finding $$\int\frac{1}{(\sin x+a\sec x)^2}dx$$
- Thu May 24, 2018 6:44 am
- Forum: Analysis
- Topic: Logrithmic Integral
- Replies: 3
- Views: 7411
Re: Logrithmic Integral
Thanks kostakos and Riemann
- Sat May 12, 2018 11:23 am
- Forum: Analysis
- Topic: Logarithmic and Trigonometric Integral
- Replies: 2
- Views: 6119
Re: Logarithmic and Trigonometric Integral
Thanks Riemann answer is Right. would you like to explain me in detail.
- Sat May 12, 2018 7:36 am
- Forum: Analysis
- Topic: Logarithmic and Trigonometric Integral
- Replies: 2
- Views: 6119
Logarithmic and Trigonometric Integral
$$\int^{\frac{\pi}{6}}_{0}\ln^2(2\sin x)dx$$
- Sat May 12, 2018 7:35 am
- Forum: Analysis
- Topic: Logrithmic Integral
- Replies: 3
- Views: 7411
Logrithmic Integral
$$\int^{\pi}_{0}x^2\ln(\sin x)dx$$
- Thu Jul 14, 2016 1:05 pm
- Forum: Calculus
- Topic: Integration using Substitution
- Replies: 1
- Views: 2342
Integration using Substitution
Calculation of \(\displaystyle \int \frac{5x^3+3x-1}{(x^3+3x+1)^3}dx\)
- Thu Jul 14, 2016 10:24 am
- Forum: Calculus
- Topic: Definite integral
- Replies: 3
- Views: 3516
Definite integral
Evaluation of definite Integral \(\displaystyle \int \frac{x^3+x+1}{x^4+x^2+1}dx\) and \(\displaystyle \int \frac{x^2+x}{(e^x+x+1)^2}dx\)
- Thu Jul 14, 2016 6:59 am
- Forum: Calculus
- Topic: Indefinite Integrals
- Replies: 2
- Views: 2954
Re: Indefinite Integrals
Thanks Apostolos J. Kos for Nice explanation.
- Thu Jul 14, 2016 6:56 am
- Forum: Calculus
- Topic: Indefinite Integrals
- Replies: 2
- Views: 2954
Indefinite Integrals
Evaluation of Integrals \(\displaystyle (a):: \int\frac{1}{\left(2+\cos x\right)^2}dx\) and \(\displaystyle (b):: \int\frac{1}{\left(2+\cos x\right)^3}dx\)
- Wed Jul 13, 2016 9:03 am
- Forum: Real Analysis
- Topic: Infinite Series
- Replies: 2
- Views: 2960
Infinite Series
Calculation of \(\displaystyle \lim_{n\rightarrow \infty}\prod_{r=1}^{n} \left(1+\frac{r}{n}\right)^{\frac{1}{n}}\)
Can we solve the above limit using Stirling approximation OR by using Stolz-Cesaro Theorem.
Thanks
Can we solve the above limit using Stirling approximation OR by using Stolz-Cesaro Theorem.
Thanks