Question

Questions 10 and 11 Two inductors, each of inductance $L$, are connected in series as shown below. $v_1$ $v_2$ A B C $i_1$ $i_2$ The currents flowing through the inductors are $i_1$ and $i_2$, and the voltages across them are $v_1$ and $v_2$. We wish to treat the two inductors as a single component with two terminals, A and C. Q10 What is the through variable for the single component? Q11 What is the across variable for the single component? Options for Questions 10 and 11 A $i_1 - i_2$ D $v_2 - v_1$ B $i_1$ C $i_1 + i_2$ E $v_1$ F $v_1 + v_2$

          Questions 10 and 11
Two inductors, each of inductance $L$, are connected in series as shown below.
$v_1$
$v_2$
A
B
C
$i_1$
$i_2$
The currents flowing through the inductors are $i_1$ and $i_2$, and the voltages
across them are $v_1$ and $v_2$. We wish to treat the two inductors as a single
component with two terminals, A and C.
Q10 What is the through variable for the single component?
Q11 What is the across variable for the single component?
Options for Questions 10 and 11
A $i_1 - i_2$
D $v_2 - v_1$
B $i_1$
C $i_1 + i_2$
E $v_1$
F $v_1 + v_2$

Questions 10 and 11
Two inductors, each of inductance L, are connected in series as shown below.
v1
v2
A
B
C
i1
i2
The currents flowing through the inductors are i1 and i2, and the voltages
across them are v1 and v2. We wish to treat the two inductors as a single
component with two terminals, A and C.
Q10 What is the through variable for the single component?
Q11 What is the across variable for the single component?
Options for Questions 10 and 11
A i1 - i2
D v2 - v1
B i1
C i1 + i2
E v1
F v1 + v2

Added by Kathryn V.

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