A) 0.5
B) 1.0
C) -1.0
D) zero
Correct Answer: B
Solution :
| [b] When L is removed, |
| \[\tan \phi =\frac{\left| {{X}_{C}} \right|}{R}\Rightarrow \tan \frac{\pi }{3}=\frac{{{X}_{C}}}{R}\] (i) |
| When C is removed, |
| \[\tan \phi =\frac{\left| {{X}_{L}} \right|}{R}\Rightarrow \tan \frac{\pi }{3}=\frac{{{X}_{L}}}{R}\] (ii) |
| From (i) and (ii), \[{{X}_{L}}={{X}_{C}}\] |
| Since, \[{{X}_{L}}={{X}_{C}}\], the circuit is in resonance. |
| \[Z=R\] |
| Power factor \[=\cos \phi =\frac{R}{Z}=1\] |
You need to login to perform this action.
You will be redirected in
3 sec