
Selang Kemonotonan Kurva Fungsi trigonometri
Presentation
•
Mathematics
•
12th Grade
•
Easy
Hermawati, S.Pd
Used 2+ times
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2 Slides • 9 Questions
1
by Hermawati, S.Pd
Selang Kemonotonan Kurva Fungsi trigonometri
2
Contoh Penggunaan Selang Kemonotonan
3
Multiple Choice
Suatu fungsi dikatakan fungsi naik jika ..
f(x)>0
f′(x)<0
f(x)<0
f′(x)>0
f′(x)=0
4
Multiple Choice
Turunan pertama dari f(x)=x−2sinx adalah ... .
f′(x)=1−2cosx
f′(x)=1+2cosx
f′(x)=2sinx
f′(x)=−2sinx
f′(x)=− sin2x
5
Multiple Choice
Grafik y = sin x + cos x akan naik pada interval
0 < x < π/4
π/4 < x < π
π < x < 5π/4
π < x < 2π
0 < x < 2π
6
Multiple Choice
Fungsi f(x) dinyatakan akan turun apabila ... .
f'(x) > 0
f'(x) < 0
f'(x) = 0
f'(x) ≤ 0
900<x<3000
7
Multiple Choice
f(x)=x−2sinx , 00<x<3600 akan turun pada selang ... .
300<x<3000
600<x<3300
300<x<3300
600<x<3000
900<x<3000
8
Multiple Choice
interval fungsi naik pada fungsi trigonometri y = sin x + cos x, untuk 0o < x < 360o adalah....
0o < x < 45o dan 225o < x < 360o.
45o < x < 225o
0o < x < 45o saja
270°<x<330°
0o < x < 225o
9
Multiple Choice
Diberikan fungsi f(x)=2+sin3x, 0°≤x≤360° . Fungsi tersebut naik pada interval ...
30°<x<90°
0°≤x<30°
150°<x<210°
270°<x<330°
10
Multiple Choice
Fungsi
f(x)=cos(x−3π) , untuk 0<x<2π , turun pada interval ...
0<x<3π
3π<x<π
π<x<34π
0<x<π
3π<x<34π
11
Multiple Choice
Diketahui fungsi g(x)=cos(x−3π) untuk 0≤x≤2π . Fungsi g naik pada interval ....
0≤x≤3π
3π≤x≤34π
2π≤x≤π
0≤x≤3π dan 34π≤x≤2π
0≤x≤2π dan 32π≤x≤2π
by Hermawati, S.Pd
Selang Kemonotonan Kurva Fungsi trigonometri
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