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  Sistem Koordinat Persegi Panjang Cartesian: Jarak (d) P ke Q : d(P,Q) = xyP(x 1 ,y 1 )R(x 2 ,y 1 )Q(x 2 ,y 2 )x 1 x 2 y 1 y 2 212212  )()(  y y x x  −+−  Lingkaran Pada Sistem koordinatRms !ingkaran : 22121222 r )y-(y )x-(x: y1)(x1,Pusat r  y x: (0,0)Pusat =+=+ xy(x,y)r   #aris   neg berbalikanslgkemiringan:lurustegak Saling samygkemiringanmemp.garis-garis jk :Sejajar  noB, 0! By x :garis pers.umumBtk garis.#gn y  potongttk  b  mx y:atau),x-m(xy-y:lurusgarisPers. x-xy-y :)lurus(garis(slope)$emiringan )2,2xx(% :ga& titik ten'umus 1112122121 ≠=++ =+===++= m y y  #ra$ik %ersamaanProsedr: 1& 'at tae! %asangan koordinat2& #amar titik %asangan koordinat& *ngkan titik+titik terset&Per%otongan gra$ik: dgn sm x  y= dgn sm y  x= Per%otongan antar gra$ik: se!esaikan keda %ersamaan seara serentak&
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