Rumus integral dasar

Posted by : Hurairoh Rhomodon Sabtu, 11 April 2015

        Bilangan natural

\int e^u du= e^u + C\,

Logaritma

\int \log_b(x) \,dx = x \log_b(x) - \frac{x}{\ln(b)} + C = x \log_b \left(\frac{x}{e}\right) + C

        Trigonometri

\int\sin x\,dx = -\cos x + C\,
\int\cos x\,dx = \sin x + C\,
\int\tan x\,dx = \ln |\sec x| + C\,
\int\cot x\,dx = \ln |\sin x| + C\,
\int\sec x\,dx = \ln |\sec x + \tan x| + C\,
\int\csc x\,dx = \ln |\csc x - \cot x| + C\,
\int\sec^2 x\,dx = \tan x + C\,
\int\csc^2 x\,dx = - \cot x + C\,
\int\sec x\tan x\,dx = \sec x + C\,
\int\csc x\cot x\,dx = -\csc x + C\,

Leave a Reply

Subscribe to Posts | Subscribe to Comments

Welcome to My Blog

Ayo Berdiskusi

Post

Popular Post

Kazumi Zatkin. Diberdayakan oleh Blogger.

Pengunjung

Flag Counter

Blogger templates

My Blog List

- Copyright © Virtual Math Teacher -Robotic Notes- Powered by Blogger - Designed by Johanes Djogan -