1

2

3

4

5

Nuevos datos

Uno

Dos

Tres

Cuatro

Cinco

Revisa la solución

1

2

3

4

5

Diagrama Circular y de Puntos

Considerando cada diagrama de puntos, mueva el
cursos de modo tal mostrar adecuadamente su
representaición circular

A6 = Random(1, 5)
A7 = Random(1, 5)
A8 = Random(1, 5)
A9 = Random(1, 5)
A10 = Random(1, 5)
A1 = 1
A2 = 2
A3 = 3
A4 = 4
A5 = 5
list1: {A1, A2, A3, A4, A5, A6, A7, A8, A9, A10}
list2 = DotPlot(list1)
A = (-5, 2)
c = Circle(A, 3)
B = Point(c)
C = Point(c)
D = Point(c)
E = Point(c)
F = Point(c)
d = CircleSector(A, B, C)
e = CircleSector(A, C, D)
f = CircleSector(A, D, E)
g = CircleSector(A, E, F)
h = CircleSector(A, F, B)
α = Angle(B, A, C)
β = Angle(C, A, D)
γ = Angle(D, A, E)
δ = Angle(E, A, F)
ε = Angle(F, A, B)
k = CircleArc(A, B, C)
p = CircleArc(A, C, D)
q = CircleArc(A, D, E)
r = CircleArc(A, E, F)
s = CircleArc(A, F, B)
a = AngularBisector(B, A, C)
b = AngularBisector(C, A, D)
i = AngularBisector(D, A, E)
j = AngularBisector(E, A, F)
l = AngularBisector(F, A, B)
G = Intersect(k, a)
H = Intersect(p, b)
I = Intersect(q, i)
J = Intersect(r, j)
K = Intersect(s, l)
L = Midpoint(H, A)
M = Midpoint(I, A)
N = Midpoint(J, A)
O = Midpoint(K, A)
P = Midpoint(G, A)
text1: "" + α + ""
text2: "" + β + ""
text3: "" + γ + ""
text4: "" + δ + ""
text5: "" + ε + ""
ones = CountIf(x ≟ 1, list1)
twos = CountIf(x ≟ 2, list1)
threes = CountIf(x ≟ 3, list1)
fours = CountIf(x ≟ 4, list1)
fives = CountIf(x ≟ 5, list1)
CC = Rotate(B, ones * 0.1 * 2 * π, A)
DD = Rotate(CC, twos * 0.1 * 2 * π, A)
EE = Rotate(DD, threes * 0.1 * 2 * π, A)
FF = Rotate(EE, fours * 0.1 * 2 * π, A)
show = true
m = Segment((0, 0.5), (6, 0.5))
Q = Point(m)
R = Point(m)
S = Point(m)
T = Point(m)
U = Point(m)
n = Segment(E, A)
t = Segment(A, D)
a_1 = Segment(A, F)
b_1 = Segment(A, B)