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You can integrate the game into an LMS compatible with LTI 1.1 or LTI 1.3 such as Canvas, Moodle, or Blackboard. This way, the scores will be automatically saved into the platform’s gradebook.
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About this activity

Pada kuis ini, kalian harus memilih suatu titik hasil yang tepat sesuai dengan pertanyaan yang muncul. Kalian memiliki waktu 8 menit untuk menyelesaikan tantangantanpa melihat catatan. Apabila kesulitan pada suatu nomor kalian bisa next pertanyaan dan menjawab pertanyaan yang sulit di akhir. Kerjakan dengan teliti ya!

Created by

SITI AISATUL
SITI AISATUL
Indonesia
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Transform GameOnline version

Pada kuis ini, kalian harus memilih suatu titik hasil yang tepat sesuai dengan pertanyaan yang muncul. Kalian memiliki waktu 8 menit untuk menyelesaikan tantangantanpa melihat catatan. Apabila kesulitan pada suatu nomor kalian bisa next pertanyaan dan menjawab pertanyaan yang sulit di akhir. Kerjakan dengan teliti ya!

by SITI AISATUL
1 Titik Pertama 2 Titik Kedua 3 Titik Ketiga 4 Titik keempat 5 Titik ke lima 6 Titik ke enam 7 Titik ke tujuh 8 Titik ke delapan

Penjelasan

Penyelesaian: P(2,3) dirotasikan terhadap titik pusat O(0,0) sebesar 90º menggunakan rumus P'(-y,x) sehingga hasil koordinat bayangannya adalah P'(-3,2)

Penyelesaian: P(-8,2) direfleksikan teehadap titik O(0,0) menggunakan rumus P'(-x,-y) sehingga koordinat hasil bayangannya adalah P(8,-2)

Penyelesaian: P(2,-3) ditranslasikan oleh vektor (1,10) menggunakan rumus P'(x+1,y+10) sehingga koordinat hasil bayangannya P'(3,7)

Penyelesaian: P(-2,3) dirotasikan terhadap titik pusat O(0,0) sebesar 180º menggunakan rumus P'(-x,-y) sehingga koordinat hasil bayangannya adalah P'(2,-3)

Penyelesaian: P(1,-7) direfleksikan terhadap garis y=-1 menggunakan rumus P'((2.-1)-x, y) sehingga koordinat hasil bayangannya adalah P'(-3,-7)

Penyelesaian: P(3,7) ditranslasikan oleh vektor (5,-5) menggunakan formula P'(x+5,y-5) sehingga koordinat hasil bayangannya adalah P'(8,2)

Penyelesaian: P(5,4) didilatasikan terhadap titik pusat O(1,1) menggunakan rumus P(k(x-1)+1,k(y-1)+1) sehingga apabila disubstitusikan k=2 koordinat hasil bayangannya adalah P'(9,7)

Penyelesaian: P(-1,4) didilatasikan terhadap titik pusat O(0,0) menggunakan rumus P(xk,yk) sehingga apabila disubstitusikan k=2 koordinat hasil bayangannya adalah P'(-2,8)

 
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