Plot random 10 triangles and plot only almost equilateral triangles. Check whether the three edges differ by less than a chosen small constant, for example e = 0.01. I have drawn the random triangles but I need to plot only equilateral triangles. So far, I get any random triangles including obtuse, acute and equilateral triangles.

3 comentarios

Sulaymon Eshkabilov
Sulaymon Eshkabilov el 4 de Sept. de 2020
Could you pl., show what you've created or written so far to solve your exercise?
Mayur Deogade
Mayur Deogade el 4 de Sept. de 2020
Editada: Mayur Deogade el 4 de Sept. de 2020

figure, hold on

for i=1:10 Fill(rand(3,1), rand(3,1), rand(1,3))

End

Axis([0 1 0 1])

Axis square off

Mayur Deogade
Mayur Deogade el 4 de Sept. de 2020
Here, I am able to plot 10 random triangles but I need to plot only triangles which are nearly equilateral

Iniciar sesión para comentar.

 Respuesta aceptada

Asad (Mehrzad) Khoddam
Asad (Mehrzad) Khoddam el 5 de Sept. de 2020
figure, hold on
e = 0.01;
i=0;
while i<= 10
x = rand(3,1);
y = rand(3,1);
c = rand(3,1);
L1 = sqrt((x(2)-x(1)).^2 + (y(2) - y(1)).^2);
L2 = sqrt((x(3)-x(1)).^2 + (y(3) - y(1)).^2);
L3 = sqrt((x(3)-x(2)).^2 + (y(3) - y(2)).^2);
L = sort([L1, L2, L3]);
if L(2)-L(1) < e && L(3) - L(2) <e && L(3)-L(1) < e
i = i + 1;
fill(x,y,c)
end
end
axis([0 1 0 1])
axis square off

Más respuestas (2)

Alan Stevens
Alan Stevens el 5 de Sept. de 2020
Here's an alternative approach:
e = 0.01;
for i = 1:10
xc = rand(1); yc = rand(1);
r = rand(1);
while r < e/sqrt(3)
r = rand(1);
end
theta1 = 2*pi*rand(1);
theta = [theta1;
theta1 + 2*pi/3;
theta1 + 4*pi/3];
x = xc + r*cos(theta);
y = yc + r*sin(theta);
plot([x; x(1)],[y; y(1)])
hold on
end
axis equal off
Asad (Mehrzad) Khoddam
Asad (Mehrzad) Khoddam el 5 de Sept. de 2020
figure, hold on
e = 0.0001;
i=0;
while i<= 10
x = rand(3,1);
y = rand(3,1);
c =rand(3,1);
L1 = sqrt((x(2)-x(1)).^2 + (y(2) - y(1)).^2);
L2 = sqrt((x(3)-x(1)).^2 + (y(3) - y(1)).^2);
L3 = sqrt((x(3)-x(2)).^2 + (y(3) - y(2)).^2);
L = sort([L1, L2, L3]);
if L(2)-L(1) < e || L(3) - L(2) <e
i = i + 1;
fill(rand(3,1), rand(3,1), rand(1,3))
end
end
axis([0 1 0 1])
axis square off

1 comentario

Mayur Deogade
Mayur Deogade el 5 de Sept. de 2020
It's plotting all the triangles
Acute obtuse

Iniciar sesión para comentar.

Etiquetas

Community Treasure Hunt

Find the treasures in MATLAB Central and discover how the community can help you!

Start Hunting!

Translated by