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%=============================================================== % == PERHITUNGAN SUDUT DAN WAKTU PEMUTUS KRITIS DENGAN METODE == % == KRITERIA SAMA LUAS UNTUK CONTOH 5.1(A) == % ============================================================== format shortG % Data pada sistem : H = 5; f0 = 60; Xd = 0.3; XT = 0.2; XL1 = 0.3; XL2 = 0.3; S = 0.6 + j*0.074; V = 1 + j*0; %Arus yang mengalir ke infinite bus : I = conj (S)/conj (V); %Reaktansi transfer antara tegangan terminal dan infinite bus sebelum %gangguan : X1 = Xd + XT + ((XL1*XL2)/(XL1+XL2)); Xd 0.3: X7=0.2: XL1 0.31 XL2 0.31 S 0.8 3*0.0741 V 1 1*0: %Arus yang mengalir ke intinite bus1 I conj (S) /cong (V)1 %Reaktansi transfer antara tegangan terminal darn infinite bus sebelun gangguan X1 = Xd + XT ((XL1*XL2) / (XLL XL2)); %Reaktansi transfer antara tegangan termi nal dan intinite bus selama gangguan X2 = 1,8; %Reaktansi antara tegangan terminal dan infinite bus setelah gangguan X3 = 0.8: Harga rl dan r2 : rl = X1/X21 r2 = X1 /X31 %Tegangan internal transient e = V + j*X1*I; E = abs (e); %Sudut kerja awal : Pmak = E*V/X1; delta0 = 180/pi*asin (real (S)/(Pmak)); %Ayunan sudut maksimum : deltamak = 180-delta0; %Dalam radian: delta0r = delta0*pi/180; deltamakr = deltamak*pi/180; %Sudut pemutus kritis : deltak = 180/pi*acos (real (S)/Pmak*(deltamakr-delta0r)+cos(deltamak*pi/180) -r1*cos(delta0*pi/180))/(r2-r1)); %Dalam radian : deltakr = deltak*pi/180;
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