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authorprashantsinalkar2017-10-10 12:38:01 +0530
committerprashantsinalkar2017-10-10 12:38:01 +0530
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treeeb72842d800ac1233e9d890e020eac5fd41b0b1b /1445/CH2/EX2.22
parent7f60ea012dd2524dae921a2a35adbf7ef21f2bb6 (diff)
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updated the code
Diffstat (limited to '1445/CH2/EX2.22')
-rw-r--r--1445/CH2/EX2.22/Ex2_22.sce28
1 files changed, 11 insertions, 17 deletions
diff --git a/1445/CH2/EX2.22/Ex2_22.sce b/1445/CH2/EX2.22/Ex2_22.sce
index 5a3d218e3..992d68318 100644
--- a/1445/CH2/EX2.22/Ex2_22.sce
+++ b/1445/CH2/EX2.22/Ex2_22.sce
@@ -1,39 +1,33 @@
//CHAPTER 2- STEADY-STATE ANALYSIS OF SINGLE-PHASE A.C. CIRCUIT
-//Example 22 // read it as example 21 in the book on page 2.75
+//Example 22 (mentioned as 'example 21' in the book)
+clc;
disp("CHAPTER 2");
disp("EXAMPLE 22");
//VARIABLE INITIALIZATION
L=0.1 //in Henry
-C=8 //in mf, multiply by 10^-6 to convert to f
-R=10 //in ohms
+C=8*10^-6 //in Farad
+R=10 //in Ohms
//SOLUTION
//solution (i)
-//Resonance frequency for a series RLC circuitf = 1/2.π.sqrt(LC)
-fr=1/(2*%pi*sqrt(L*C*10^-6));
+fr=1/(2*%pi*sqrt(L*C)); //resonant frequency
disp("SOLUTION (i)");
-disp(sprintf("For series circuit,Resonant frquency is %3.2f Hz", fr));
+disp(sprintf("For series circuit, resonant frquency is %3f Hz", fr));
disp(" ");
//solution (ii)
-//Q-factor is Q=w.L/R= 2.π,fr.L/R
w=2*%pi*fr;
Q=w*L/R;
disp("SOLUTION (ii)");
-disp(sprintf("The Q-factor at resonance is %3.2f kΩ", Q));
-//
+disp(sprintf("The Q-factor at resonance is %3f kΩ", Q));
+
//solution (iii)
-//Bandwidth, BW, (f2-f1)=R/(2.π.L), where f1,f2 half power frequencies
-//f1=fr-BW/2
-//f2=fr+BW/2
bw=R/(2*%pi*L);
-f1=fr-bw/2;
-f2=fr+bw/2;
+f1=fr+bw/2;
disp("SOLUTION (iii)");
-disp(sprintf("half frequency 1 is %3.2f Hz", f1));
-disp(sprintf("half frequency 2 is %3.2f Hz", f2));//
-//
+disp(sprintf("Half power frequencies are %3f Hz and %3f Hz", f1,fr));
+
//END