Q.13) Find the value of x :
1) (3/5)7 ÷ (3/5)2 = (3/5)2x -4
2) (4/9)4 x (4/9)5 = (4/9)3x - 3
Answers
Answer:
Answer:
\huge \green{\frac{W_2 - W_1}{5Rt} }
5Rt
W
2
−W
1
Explanation:
When magnetic flux through a coil Changes then
there is a induced Emf in coil , magnitude of emf is given by
\begin{gathered} \epsilon = | \frac{d\overrightarrow{B}}{dt} | \\ and \\ \epsilon _{avg} = \frac{ \Delta \overrightarrow{B}}{ \Delta t} = \frac{W_2 - W_1}{t} \end{gathered}
ϵ=∣
dt
d
B
∣
and
ϵ
avg
=
Δt
Δ
B
=
t
W
2
−W
1
Now net resistance of coil = R + 4R = 5R
We have induced emf , resistance and need induced current So use Ohm's Law
\begin{gathered}I _{avg}= \frac{ \epsilon _{avg}}{R} \\ \\ = \frac{W_2 - W_1}{t(5R)} \\ \\ = \frac{W_2 - W_1}{5Rt} \end{gathered}
I
avg
=
R
ϵ
avg
=
t(5R)
W
2
−W
1
=
5Rt
W
2
−W
1
The direction of induced current is such that it opposes change in magnetic flux .