
Persamaan Lingkaran
Presentation
•
Mathematics
•
11th Grade
•
Practice Problem
•
Hard
Sutarman Douvato
Used 3+ times
FREE Resource
4 Slides • 6 Questions
1
PERSAMAAN LINGKARAN
By Sutarman Douvato
Matematika Peminatan SMA
XI MIPA
Semester 1
Sutarman
2
Definisi:
Contoh:
Tentukan persamaan lingkaran yang berpusat di O dan berjari-jari 3.
Persamaan Lingkaran Berpusat di O (0, 0)
3
Persamaan Lingkaran Berpusat di P (h, k)
4
Open Ended
OK Semuanya!
Kita akan berlatih dengan 3 soal Pilihan Ganda dan 2 Isian Singkat.
Silakan tuliskan nama pada tempat yang disediakan di bawah ini!
5
Multiple Choice
Persamaan lingkaran berpusat di O (0, 0) dengan jari-jari n adalah ....
x2+y2=−n2
x2−y2=n2
x2+y2=n2
x2+n2=r2
n2+y2=r2
6
Multiple Choice
Persamaan lingkaran berpusat di O (0, 0) dengan jari-jari 2 adalah ....
x2+y2=4
x2+y2=2
x2+y2=2
x2+y2=8
x2+y2=8
7
Multiple Choice
Persamaan lingkaran berpusat di (-4, 5) dengan jari-jari 3 adalah ....
(x+4)2+(y−5)2=3
(x−4)2+(y+5)2=3
(x+4)2+(y−5)2=3
(x−4)2+(y+5)2=9
(x+4)2+(y−5)2=9
8
Open Ended
Tuliskan jawaban kalian pada tempat yang disediakan!
Tentukan jari-jari dari persamaan lingkaran
x2+y2=7
9
Open Ended
Tuliskan jawaban kalian pada tempat yang disediakan!
Tentukan pusat dan jari-jari lingkaran dengan persamaan
(x+2)2+(y−5)2=16
10
Demikian pelajaran kita hari ini.
Sampai jumpa pada pertemuan berikutnya!
TERIMA KASIH
PERSAMAAN LINGKARAN
By Sutarman Douvato
Matematika Peminatan SMA
XI MIPA
Semester 1
Sutarman
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