hi everybody,
how can i get X,Y values from the following matlab-script?
X = @(t) 0.5 + 0.5*(((abs(cos(t))).^B)/cos(t))
Y = @(t) 0.5*T*(((abs(sin(t))).^B)/sin(t))*(1 - (0.5 + 0.5*(((abs(cos(t))).^B)/cos(t))).^P) + C*sin(((0.5 + 0.5*(((abs(cos(t))).^B)/cos(t))).^E * pi)) + R*sin((0.5 + 0.5*(((abs(cos(t))).^B)/cos(t)))*2*pi)
t = [0.01:0.01:2*pi]
B = 1.75
T = 0.18
P = 1.1
C = 0.11
E = 0.8
R = 0.0
fplot(X,Y)
As you can see in the attaches photo, I couldn't have then. I just could plot them

 Respuesta aceptada

Voss
Voss el 13 de Feb. de 2022
t = [0.01:0.01:2*pi]
t = 1×628
0.0100 0.0200 0.0300 0.0400 0.0500 0.0600 0.0700 0.0800 0.0900 0.1000 0.1100 0.1200 0.1300 0.1400 0.1500 0.1600 0.1700 0.1800 0.1900 0.2000 0.2100 0.2200 0.2300 0.2400 0.2500 0.2600 0.2700 0.2800 0.2900 0.3000
B = 1.75
B = 1.7500
T = 0.18
T = 0.1800
P = 1.1
P = 1.1000
C = 0.11
C = 0.1100
E = 0.8
E = 0.8000
R = 0.0
R = 0
X = @(t) 0.5 + 0.5*(((abs(cos(t))).^B)./cos(t))
X = function_handle with value:
@(t)0.5+0.5*(((abs(cos(t))).^B)./cos(t))
Y = @(t) 0.5*T*(((abs(sin(t))).^B)./sin(t)).*(1 - (0.5 + 0.5*(((abs(cos(t))).^B)./cos(t))).^P) + C*sin(((0.5 + 0.5*(((abs(cos(t))).^B)./cos(t))).^E * pi)) + R*sin((0.5 + 0.5*(((abs(cos(t))).^B)./cos(t)))*2*pi)
Y = function_handle with value:
@(t)0.5*T*(((abs(sin(t))).^B)./sin(t)).*(1-(0.5+0.5*(((abs(cos(t))).^B)./cos(t))).^P)+C*sin(((0.5+0.5*(((abs(cos(t))).^B)./cos(t))).^E*pi))+R*sin((0.5+0.5*(((abs(cos(t))).^B)./cos(t)))*2*pi)
fplot(X,Y)
X = X(t)
X = 1×628
1.0000 0.9999 0.9998 0.9997 0.9995 0.9993 0.9991 0.9988 0.9985 0.9981 0.9977 0.9973 0.9968 0.9963 0.9958 0.9952 0.9946 0.9939 0.9932 0.9925 0.9917 0.9909 0.9901 0.9892 0.9883 0.9873 0.9864 0.9853 0.9843 0.9832
Y = Y(t)
Y = 1×628
0.0000 0.0000 0.0000 0.0001 0.0001 0.0002 0.0003 0.0003 0.0004 0.0006 0.0007 0.0008 0.0009 0.0011 0.0013 0.0014 0.0016 0.0018 0.0021 0.0023 0.0025 0.0028 0.0031 0.0033 0.0036 0.0040 0.0043 0.0046 0.0050 0.0053

2 comentarios

Hasan Ballouk
Hasan Ballouk el 14 de Feb. de 2022
perfect, thank you very much!
Voss
Voss el 15 de Feb. de 2022
You're welcome!

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el 15 de Feb. de 2022

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