(33,5÷9,2)×300≈1092 \; m

Distance Louvre-Rivoli ↔ Cluny-La-Sorbonne

Longueur de l'itinéraire le plus court (en rouge)

(17,34+4,43+1,46+5,59+6,79+7,72+3,75)÷9,2×300 \; ≈ \; 1535 \; m

E = (0, 0)
F = (24.786173514852273, 0)
C = (5.8499833392166645, 34.48157612534211)
D = (14.213655498799467, 2.0440908577709096)
c = Circle(C, D)
A = (2.0371784817736254, 2.153234314960722)
B = (11.238830544606264, 2.1221476525862872)
f = Segment(A, B)
g = Segment(C, D)
G = (21.37046319421693, 26.746906158049427)
H = (19.91656454099324, 22.566947530031293)
I = (18.826140551075465, 21.597681761215494)
J = (16.645292571239924, 16.44845736438156)
K = (12.949966827629696, 10.754020972588739)
L = (10.708539737243166, 3.3633694853682687)
h = PolyLine(C, G, H, I, J, K, L, D)
distanceCG = Distance(C, G)
TexteCG: Name[C] + (Name[G]) + " = " + distanceCG
distanceHI = Distance(H, I)
distanceJK = Distance(J, K)
TexteJK: Name[J] + (Name[K]) + " = " + distanceJK
distanceLD = Distance(L, D)
TexteLD: Name[L] + (Name[D]) + " = " + distanceLD
distanceKL = Distance(K, L)
TexteKL: Name[K] + (Name[L]) + " = " + distanceKL
a = Distance(H, I)
texte3: Name[H] + (Name[I]) + " = " + a
distanceIJ = Distance(I, J)
TexteIJ: Name[I] + (Name[J]) + " = " + distanceIJ
distanceGH = Distance(G, H)
Midpoint(G, H)
TexteGH: Name[G] + (Name[H]) + " = " + distanceGH