Step 1:
\(4.3)
\The two branches current are A and
A.
If the polar form of equation is then complex form of
.
Complex form of equation is
Complex form of equation is
For parallel connection : .
Hence the resultant current is .
in polar form can be written as
.
Hence
Compare the above equation with .
Here A and
Solution :
\\
\
Step 1:
\(4.4.1)
\The two impedance of the circuit are and
.
Voltage applied is 270.825 V.
\The two impedance are in series .
\
\
Step 2:
\(4.4.2)
\Find the current flowing in the circuit.
\Current flowing in the circuit is .
Current flowing in the circuit .
\
Step 3 :
\(4.4.3)
\Current in first branch is .
Current in first branch is .
\
Step 4 :
\(4.4.4)
\The total power is .
The total power is .
Solution :
\Step 5 :
\(4.4.5)
\Find Power Factor.
\Current flowing in the circuit .
in polar form can be written as
.
Power Factor of the circuit is .
.
Power Factor is 1 lead.
\Solution :
\Current flowing in the circuit .
Power Factor is 1 lead.
\\