
Presentasi interaktif Integral Tak Tentu
Presentation
•
Mathematics
•
9th - 12th Grade
•
Practice Problem
•
Hard
joko sujiahmad
Used 2+ times
FREE Resource
3 Slides • 6 Questions
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Buku paket matematika kurikulum 2013
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Integral Tak Tentu
1. Kegiatan Belajar 1
a. Definisi : Jika F(x) adalah fungsi yang bersifat F’(x) = f(x), maka F(x) merupakan antiturunan atau integral dari f(x). atau dengan kata lain ntegral merupakan operasi balikan (invers) dari diffrensial. Integral tak tentu a. Defnisi Integral tak tentu : f(x) dx = F (x) + C , dimana c adalah konstanta
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a. Jika k merupakan suatu konstanta maka k dx = kx + C ; C = konstanta
Contoh :
b.Jika n merupakan bilangan rasional dan
Contoh :
Untuk mengatahui pemahaman Anda dalam Belajar Materi diatas maka jawab pertanyaan berikutnya :
4
Multiple Choice
∫(12x2−4x+1) dx=⋯
6x3−4x2+x+C
6x3−4x2+C
4x3+2x2+x+C
4x3−2x2+x+C
4x3+2x2+x+C
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Multiple Choice
Hasil dari ∫x√4x+1 dx adalah...
−160(6x−1).(4x+1)3/2+C
160(6x−1).(4x+1)3/2+C
−460(3x+2).(4x+1)3/2+C
460(3x+2).(4x+1)3/2+C
160(3x+2).(4x+1)3/2+C2
6
Multiple Choice
Luas daerah yang diarsir pada gambar berikut dinyatakan dalam rumus:
7
Multiple Choice
Hitunglah Luas daerah pada gambar samping...
7
7,25
7, 33
7,23
7,24
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Multiple Choice
Tentukan luas daerah yang dibatasi oleh persamaan y =1/2 x + 1, sumbu x = 0 dan x = 0 adalah....
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Open Ended
Bagaimana pendapat Anda setelah belajar materi Interaktif dengan Quizizz ini....
Buku paket matematika kurikulum 2013
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