for the circuit shown in below figure a )find the value of the supply voltage v and b ) the value of current I
Answers
Answer:
10A
Explanation:
It can be clearly seen that
The resistances, are in parallel.
Also, we know that Voltage across resistances in parallel is always same.
The given values are:
= 10 Ω
= 20 Ω,
= 60 Ω
and are given so voltage can be calculated across :
Formula:
The resistances, are in parallel.
The formula for equivalent resistance:
Total Resistance, R = 6Ω
Total voltage, V= 60 V
Putting the values of V and R:
Answer:
10A
Explanation:
It can be clearly seen that
The resistances, R_1, R_2, R_3R
1
,R
2
,R
3
are in parallel.
Also, we know that Voltage across resistances in parallel is always same.
The given values are:
R_1R
1
= 10 Ω
R_2R
2
= 20 Ω, I_2 = 3 AI
2
=3A
R_3R
3
= 60 Ω
R_2R
2
and I_2I
2
are given so voltage can be calculated across R_2R
2
:
Formula:
V=I \times RV=I×R
V = 3 \times 20 = 60VV=3×20=60V
The resistances, R_1, R_2, R_3R
1
,R
2
,R
3
are in parallel.
The formula for equivalent resistance:
\begin{gathered}\dfrac{1}{R} = \dfrac{1}{R_1} +\dfrac{1}{R_2} +\dfrac{1}{R_3}\\\Rightarrow \dfrac{1}{R} = \dfrac{1}{10} +\dfrac{1}{20} +\dfrac{1}{60}\\\Rightarrow \dfrac{1}{R} = \dfrac{6+3+1}{60}\\\Rightarrow \dfrac{1}{R} = \dfrac{10}{60}\\\Rightarrow \dfrac{1}{R} = \dfrac{1}{6}\\\Rightarrow R = 6\ ohm\end{gathered}
R
1
=
R
1
1
+
R
2
1
+
R
3
1
⇒
R
1
=
10
1
+
20
1
+
60
1
⇒
R
1
=
60
6+3+1
⇒
R
1
=
60
10
⇒
R
1
=
6
1
⇒R=6 ohm
Total Resistance, R = 6Ω
Total voltage, V= 60 V
Putting the values of V and R:
\begin{gathered}V = I \times R\\\Rightarrow 60= I \times 6\\\Rightarrow I = 10 A\end{gathered}
V=I×R
⇒60=I×6
⇒I=10A