Lets train ourselves to use SI units always, by so doing you will not mess. Thanks.
Manikanta said:
(Fri, Jan 27, 2012 06:07:09 AM)
Why can't we write kvl for this but I'm not getting answer.
Yugandhar said:
(Tue, Jan 31, 2012 04:02:11 PM)
VR=3v;
vl=30v;
vc=18v;
vi=(3^2+(30-18)^2)^1/2;
Sukumar said:
(Fri, Feb 24, 2012 09:35:24 PM)
According to Lalit Garg
Givendata:-
Vl=30;Vc=18;It=0.03A;
Xl=Vl/It--->30/0.03=1000
Xc=Vc/It--->18/0.03=600
Z=(R^2+(Xc-Xl)^2)^1/2
then z=1077.03
Vsource=Z*It=32.31V
but this is not valid with options.
Biru said:
(Thu, Mar 29, 2012 05:08:08 PM)
Given voltage across inductor = 30v and capacitor=18v.
R= 1000 ohms, so voltage across "R" is 1000*3mA = 3volt.
So applied voltage = 30V + 18V + 3V = 51V.
Saikrishna said:
(Mon, May 21, 2012 04:43:01 PM)
Given voltage across inductor = 30v and capacitor=18v.
R= 1000 ohms, so voltage across "R" is 1000*3mA = 3volt.
So applied voltage = 30V + 18V + 3V = 51V.
Because as the answer says 12.37volts. If source is such less how can the drop of 30v occurs at inductor?
Badar said:
(Wed, Jun 6, 2012 05:40:09 PM)
Because votlage across inductor and capacitor are opposite in phase about 180 degree. They cancel the effect of each other :-).
Vl=30;Vc=18;It=0.03A;
Xl=Vl/It--->30/0.03=1000
Xc=Vc/It--->18/0.03=600
Z=(R^2+(Xc-Xl)^2)^1/2
then z=1077.03
Vsource=Z*It=32.31V
Prakash said:
(Fri, Mar 22, 2013 10:30:02 AM)
We have to find impedance because we have been asked to find out AC voltage source. Impedance is the resistance to AC voltage, thats why we take out impedance (Z) with the help of reactance of both L and C.
Rest all the calculation have been explained by others.
Khalid Anis said:
(Sun, Apr 28, 2013 04:29:53 PM)
I Would like to give my solution to this problem which is as follow:-
we know that voltage = current*Impedance < V = I*Z >,
We know that Impedance= [Square Root of {R^2 +Square of ((Inductive resistance)-(Capacitive reactance)).
Mathematically "Impedance","Z" can be written as Z = [{R^2+(XL-XC)^2}]^2,
We know that Voltage = Current*Impedance,
Mathematically "Voltage","V"; V = I*Z.
Now I will come to the solution:Z = [(1000^2+(10000-60000^2]^1/2,
V = (4123.105626)(3*10^-3), V = 12.36931688.
Therefore answer to the solution is V = 12.37, [b].