A

Distanza tra due punti sul piano cartesiano

C

=

O

B sull'asse delle x

Distanza OB = 8

A sull'asse delle y

Distanza OA = 6

Distanza AB

Ricordo il teorema di Pitagora

AB=\sqrt{8^{2}+6^{2}}

Il triangolo rettangolo ABC scivola sul piano

A

C

B

C(3, 1)

B(11, 1)

A(3, 7)

11 - 3

BC=11-3

7 - 1

AC=7-1

AB=\sqrt{\left(11-3  \right)^{2}+\left(7-1  \right)^{2} }

O: (0, 0)
U: (1, 0)
A_2 = (0, 6)
f = Segment(O, A_2)
B = (8, 0)
k = -1 (slider from -1 to 10, step 1)
g = Segment(O, B)
A = (8.049453435221977, -0.44531750935050257)
D = (8.297005314524059, -0.7828882538533404)
c = Circle(A, D)
E = (-0.38981517734896254, 5.968526636203415)
F = (-0.05224443284612495, 5.698470040601144)
d = Circle(E, F)
h = Segment(A_2, B)
C_1: (3, 7)
A_1 = Point(Circle[C_1, 6])
B_1: C_1 + Vector[C_1, A_1] + (1.33333333333333 * OrthogonalVector[Segment[C_1, A_1]])
t1, b_1, c_1, a_1 = Polygon(C_1, A_1, B_1)
i = Segment(A_1, B_1)
j = Segment(A_1, C_1)
l = Segment(C_1, B_1)
G = Point(yAxis)
m = Segment(C_1, G)
H = Point(yAxis)
n = Segment(A_1, H)
I = (3, 0)
p = Segment(A_1, I)
J = (11, 0)
q = Segment(B_1, J)
K = (-0.36731046104877285, 6.9812388697119285)
L = (-0.7498906381519889, 6.9812388697119285)
e = Circle(K, L)
M = (-0.38981517734896204, 0.972479617561416)
N = (-0.1872727306472594, 0.6349088730585782)
r = Circle(M, N)
P = (3.0534064165799824, -0.3327939278495567)
Q = (3.255948863281685, -0.6028505234518269)
s = Circle(P, Q)
R = (11.020075986846951, -0.4228127930503134)
S = (11.380151447649979, -0.625355239752016)
t = Circle(R, S)
T = Intersect(s, p, 1)
V = Point(t)
a = Segment(T, V)
W = Intersect(e, m, 1)
Z = Intersect(r, n, 1)
b = Segment(W, Z)