
(1-a) Komposisi dan Invers Fungsi
Presentation
•
Mathematics
•
11th Grade
•
Medium
Sepka Sugita
Used 11+ times
FREE Resource
5 Slides • 10 Questions
1
2
Multiple Choice
Rumus fungsi yang tepat sesuai diagram panah berikut adalah ....
f(x)=x
f(x)=−x
f(x)=x+1
f(x)=x2
3
Multiple Choice
Rumus fungsi yang tepat sesuai diagram panah berikut adalah ....
f(x)=x
f(x)=−x
f(x)=x+1
f(x)=x2
4
5
Multiple Choice
Jika suatu fungsi f(x)=2x+1 dan g(x)=x−2 langkah awal menentukan jumlah dua fungsi tersebut adalah (f+g)(x)=....
x−22x+1, x=2
(2x+1)(x−2)
2x+1−(x−2)
2x+1+x−2
6
Multiple Choice
Jika suatu fungsi f(x)=2x+1 dan g(x)=x−2 langkah awal menentukan selisih dua fungsi tersebut adalah (f−g)(x)=....
2x+1−x−2
(2x+1)(x−2)
2x+1−(x−2)
2x+1+x−2
7
Multiple Choice
Jika suatu fungsi f(x)=2x+1 dan g(x)=x−2 langkah awal menentukan hasil kali dua fungsi tersebut adalah (f×g)(x)=....
2x+1−x−2
(2x+1)(x−2)
2x+1−(x−2)
2x+1+x−2
8
Multiple Choice
Jika suatu fungsi f(x)=2x+1 dan g(x)=x−2 maka hasil bagi dua fungsi tersebut adalah (gf)(x)=....
x−22x+1, x=2
x−22x+1, x=−2
x−22x+1, x=1
x−22x+1, x=−1
9
10
11
Multiple Choice
Jika suatu fungsi f(x)=2x+1 dan g(x)=x−2 maka jumlah dua fungsi tersebut (f+g)(x)=....
3x−3
3x+1
3x+3
3x−1
12
Multiple Choice
Jika suatu fungsi f(x)=2x+1 dan g(x)=x−2 maka selisih dua fungsi tersebut (f−g)(x)=....
3x+1
3x−1
x+3
x−3
13
Multiple Choice
Jika suatu fungsi f(x)=2x+1 dan g(x)=x−2 maka hasil kali dua fungsi tersebut (f×g)(x)=....
2x2+3x+2
2x2−3x−2
2x2−3x+2
2x2+3x−2
14
15
Multiple Choice
Diketahui f(x)=x+11 dan g(x)=x2
Daerah asal (domain) dari operasi fungsi (f×g)(x) adalah ....
{x∥x=−1}
{x∥x=1}
{x∥x=−2}
{x∥x=2}
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