jwb
|pq| = √xq - xp^2 + yq - yp^2
= √3 - -1^2 + -2 - (-3)^2
= √4^2 + 1^2
= √16 + 1
= √1
rs = pq = ∆x, ∆y (vektor rs)
∆x = xq - xp = 3 - (-1)
= 4
∆y = yq - yp = -2 - (-3)
= 1
xs = xr + ∆x = 2 + 4
= 6
ys = yr + ∆y = 3 + 1
koordinat titik s = (6,4)
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jwb
|pq| = √xq - xp^2 + yq - yp^2
= √3 - -1^2 + -2 - (-3)^2
= √4^2 + 1^2
= √16 + 1
= √1
rs = pq = ∆x, ∆y (vektor rs)
∆x = xq - xp = 3 - (-1)
= 4
∆y = yq - yp = -2 - (-3)
= 1
xs = xr + ∆x = 2 + 4
= 6
ys = yr + ∆y = 3 + 1
= 4
koordinat titik s = (6,4)