Why don't graphics appear for this code?
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Why don't graphics appear for this code?
% Variáveis
m = 112.34;
temp = 25;
ISC = 7.8;
VTR = 0.0257;
VT = 0.0257;
VCA = 32.7;
GR = 1000;
G = 700;
% Cálculo do IR
IR = 1000 * (ISC / (2.718*exp(VCA/(m*VTR))-1))
for V = 0:1:VCA
V1 = V*2
%Carcular a potencia máxima para G=1000
P = V1*IR*35
end
figure(1)
h=plot(V1,P);
set(h,'color',rand(1,3),'linewidth',2);
hold on
axis([0 200 0 40])
xlabel('Tensão')
ylabel('Potência')
title('Curva P-V')
0 Commenti
Risposta accettata
Walter Roberson
il 15 Mar 2011
Each time through the loop you replace V1 and P, so at the end of the loop you only have a single point to plot.
Try
V1 = (0:1:VCA).*2; P = V1.*IR.*35;
with no loop.
0 Commenti
Più risposte (3)
Nuno
il 15 Mar 2011
2 Commenti
Walter Roberson
il 15 Mar 2011
You _can_ do it with a loop, provided that you store the V1 and P value that results from each loop. You aren't doing that now: each time through the loop, you are overwriting the previously calculated value.
Matt Tearle
il 15 Mar 2011
What Walter was saying above is that you don't *need* to have a loop -- his solution does the same thing, cleaner and simpler.
As an aside, note that 0:1:VCA will give you whole numbers from 0 up to 32, because VCA is 32.7. That is, the range operator in MATLAB is essentially "<=". Obviously I don't know your intention -- just wanted to make sure you're aware of that.
Nuno
il 15 Mar 2011
2 Commenti
Walter Roberson
il 15 Mar 2011
Notice I used
V1 = (0:1:VCA).*2
But even without the multiplication by 2, I do not find any obvious error in P=V1.*IR.*35 . What error do you observe?
Matt Tearle
il 15 Mar 2011
Works fine for me:
m = 112.34;
temp = 25;
ISC = 7.8;
VTR = 0.0257;
VT = 0.0257;
VCA = 32.7;
GR = 1000;
G = 700;
% Cálculo do IR
IR = 1000 * (ISC / (2.718*exp(VCA/(m*VTR))-1));
V = 0:1:VCA;
V1 = V*2;
%Carcular a potencia máxima para G=1000
P = V1*IR*35;
figure(1)
h=plot(V1,P);
set(h,'color',rand(1,3),'linewidth',2);
hold on
axis([0 200 0 40])
xlabel('Tensão')
ylabel('Potência')
title('Curva P-V')
Nuno
il 15 Mar 2011
7 Commenti
Matt Tearle
il 16 Mar 2011
And, more importantly, correct. 2.718^x is an inaccurate version of exp(x).
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