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author | priyanka | 2015-06-24 15:03:17 +0530 |
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committer | priyanka | 2015-06-24 15:03:17 +0530 |
commit | b1f5c3f8d6671b4331cef1dcebdf63b7a43a3a2b (patch) | |
tree | ab291cffc65280e58ac82470ba63fbcca7805165 /1445/CH1/EX1.42 | |
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diff --git a/1445/CH1/EX1.42/Ex1_42.sce b/1445/CH1/EX1.42/Ex1_42.sce new file mode 100644 index 000000000..4d3388dd9 --- /dev/null +++ b/1445/CH1/EX1.42/Ex1_42.sce @@ -0,0 +1,40 @@ +//CHAPTER 1- D.C. CIRCUIT ANALYSIS AND NETWORK THEOREMS +//Example 42 + +disp("CHAPTER 1"); +disp("EXAMPLE 42"); + +//VARIABLE INITIALIZATION +v=10; //in Volts +I=0.5; //in Amperes +r1=4; //top LHS resistance in Ohms +r2=2; //top RHS resistance in Ohms +r3=2; //first resistance in Ohms +r4=2; //second resistance in Ohms + +//SOLUTION + +//using Thevenin's theorem +rth=(r1*r3)/(r1+r3); +vth=v*(r3/(r1+r3)); //Thevenin voltage +R=(40-(56*I))/(24*I); //solving for R directly +disp(sprintf("(i) By Thevenin Theorem, the value of R is %d Ω",R)); + +//v1=(10R+4)/(3R+4)........eq(1) //using nodal analysis at node 1 +//v1=1+R...................eq(2) //using nodal analysis at node 2 +//the following the quadratic equation is formed when both the equations are compared +//(3)R^2+(-3)R+(0)=0 +//solving the quadratic equation +a=3; +b=-3; +c=0; +D=(b^2)-(4*a*c); //discriminant +R1=(-b+sqrt(D))/(2*a); +R2=(-b-sqrt(D))/(2*a); +if(R1==1) then +disp(sprintf("(ii) By Nodal analysis, the value of R is %d Ω",R1)); +else +disp(sprintf("(ii) By Nodal analysis, the value of R is %d Ω",R1)); +end; + +//END |