Adintyoko 2404

Selasa, 02 Juni 2015

INF 51 IPB goes to NET. TV

Pada hari Selasa tanggal 2 Juni 2015 yang bertetpatan dengan hari raya Waisak, seluruh mahasiswa dan mahasisiwi INF 51 IPB mengundang untuk menonoton acara Ini talkshow di studio NET. TV di Graha Mitra, Jakarta bukan di Gedung The East Mega Kuningan. Wow seru banget yaa apalagi kalau nggak ketemu Andre sama Sule, jadinya nggak seru tuh.

Kamis, 28 Mei 2015

Rumus Dasar Integral Taktentu

Berikut ini adalah rumus-rumus dasar integral taktentu:

$\int \,{\rm d}x = x + C$
$\int x^n\,{\rm d}x = \frac{x^{n+1}}{n+1} + C\qquad\mbox{ jika }n \ne -1$
$\int {dx \over x} = \ln{\left|x\right|} + C$
$\int {dx \over {a^2+x^2}} = {1 \over a}\arctan {x \over a} + C$
$\int e^x\,dx = e^x + C$
$\int a^x\,dx = \frac{a^x}{\ln{a}} + C$
$\int \sin{x}\, dx = -\cos{x} + C$
$\int \cos{x}\, dx = \sin{x} + C$
$\int \tan{x} \, dx = \ln{\left| \sec {x} \right|} + C$
$\int \cot{x} \, dx = -\ln{\left| \csc{x} \right|} + C$
$\int \sec{x} \, dx = \ln{\left| \sec{x} + \tan{x}\right|} + C$
$\int \csc{x} \, dx = -\ln{\left| \csc{x} + \cot{x}\right|} + C$
$\int \sec^2 x \, dx = \tan x + C$
$\int \csc^2 x \, dx = -\cot x + C$
$\int \sec{x} \, \tan{x} \, dx = \sec{x} + C$
$\int \csc{x} \, \cot{x} \, dx = - \csc{x} + C$
$\int \sin^2 x \, dx = \frac{1}{2}(x - \sin x \cos x) + C$
$\int \cos^2 x \, dx = \frac{1}{2}(x + \sin x \cos x) + C$
$\int \sec^3 x \, dx = \frac{1}{2}\sec x \tan x + \frac{1}{2}\ln|\sec x + \tan x| + C$
$\int \sin^n x \, dx = - \frac{\sin^{n-1} {x} \cos {x}}{n} + \frac{n-1}{n} \int \sin^{n-2}{x} \, dx$
$\int \cos^n x \, dx = \frac{\cos^{n-1} {x} \sin {x}}{n} + \frac{n-1}{n} \int \cos^{n-2}{x} \, dx$
$\int \arctan{x} \, dx = x \, \arctan{x} - \frac{1}{2} \ln{\left| 1 + x^2\right|} + C$

Kamis, 14 Mei 2015

Tabel Turunan Fungsi (Diferensial)

Berikut adalah rumus-rumus dasar turunan:

c' = 0 \,

x' = 1 \,

(cx)' = c \,

|x|' = {x \over |x|} = \sgn x, \qquad x \ne 0

(x^c)' = cx^{c-1} \qquad \mbox{baik } x^c \mbox{ maupun } cx^{c-1} \mbox { terdefinisi}

\left({1 \over x}\right)' = \left(x^{-1}\right)' = -x^{-2} = -{1 \over x^2}

\left({1 \over x^c}\right)' = \left(x^{-c}\right)' = -cx^{-(c+1)} = -{c \over x^{c+1}}

\left(\sqrt{x}\right)' = \left(x^{1\over 2}\right)' = {1 \over 2} x^{-{1\over 2}} = {1 \over 2 \sqrt{x}}, \qquad x > 0

\left(c^x\right)' = c^x \ln c ,\qquad c > 0

\left(e^x\right)' = e^x

\left(ln x\right)' = \frac{1}{x}

$(\sin x)' = \cos x \,$
$(\cos x)' = -\sin x \,$
$(\tan x)' = \sec^2 x = { 1 \over \cos^2 x} \,$
$(\sec x)' = \sec x \tan x \,$
$(\csc x)' = -\csc x \cot x \,$
$(\cot x)' = -\csc^2 x = { -1 \over \sin^2 x} \,$

Jumat, 24 April 2015

Pesta Ulang Tahun Adintyoko H.A.

Foto Adin bersama Eddo, Habibi, Busroh, Caca, Ratih,

Adira, Nazib, Niska, Indah, Irfandani, dan Dasep pada saat

pesta ulang tahun yang dirayakan di Pizza Hut Rawamangun

(25/04)