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Tcecarenko [31]
3 years ago
11

In a certain region of space, the electric field is constant in direction (say horizontal, in the x direction), but its magnitud

e decreases from E = 560 N/C at x = 0 to E = 410 N/C at x = 25 m. Determine the charge within a cubical box of side l = 25 m, where the box is oriented so that four of its sides are parallel to the field lines.
Physics
1 answer:
horsena [70]3 years ago
7 0

Answer:

8.3 x 10⁻⁷ C

Explanation:

Electric flux will enter the face at x=0 and exit at face x= 25 m

On the other faces , field lines are parallel so no flux will enter or exit .

Flux entering the face at x = 0

= electric field x face area

= 560 x 25 x 25 = 350000 weber

Flux exiting  the face at x = 25

= 410 x 25 x25

= 256250 weber

Net flux exiting from cube ( closed face )

350000 - 256250  = 93750 web

Apply gauss'es theorem

Q / ε = Flux coming out

Q is charge inside the closed cube

Q / ε = 93750

Q = 8.85 x 10⁻¹² x 93750

= 8.3 x 10⁻⁷ C

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A solenoidal coil with 25 turns of wire is wound tightly aroundanother coil with 300 turns. The inner solenoid is 25.0 cm long a
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Answer:

(a). The average magnetic flux through each turn of the inner solenoid is 5.68\times10^{-8}\ Wb

(b). The mutual inductance of the two solenoids is 1.183\times10^{-5}\ H

(c). The emf induced in the outer solenoid by the changing current in the inner solenoid is -0.0207 V.

Explanation:

Given that,

Number of turns of coil = 25

Number of turns of another coil = 300

Length = 25.0 cm

Diameter = 2.00 cm

Current = 0.120 A

Rate \dfrac{di_{2}}{dt}=1.75\times10^{3}\ A/s

(a). We need to calculate the magnetic field due to inner solenoid

Using formula of magnetic field

B=\mu_{0}(\dfrac{N_{2}}{l})I

Put the value into the formula

B=4\pi\times10^{-7}\times(\dfrac{300}{0.25})\times0.120

B=1.81\times10^{-4}\ T

We need to calculate the average magnetic flux through each turn of the inner solenoid

Using formula of magnetic flux

\phi=B\cdot A

Put the value into the formula

\phi=1.81\times10^{-4}\times\pi\times (1.00\times10^{-2})^2

\phi=5.68\times10^{-8}\ Wb

The average magnetic flux through each turn of the inner solenoid is 5.68\times10^{-8}\ Wb

(b). We need to calculate the mutual inductance of the two solenoids

Using formula of mutual inductance

M=\dfrac{N_{1}\phi}{i_{1}}

Put the value into the formula

M=\dfrac{25\times5.68\times10^{-8}}{0.120}

M=0.00001183\ H

M=1.183\times10^{-5}\ H

The mutual inductance of the two solenoids is 1.183\times10^{-5}\ H

(c).  We need to calculate the emf induced in the outer solenoid by the changing current in the inner solenoid

Using formula of emf

\epsilon=-M\dfrac{di_{2}}{dt}

Put the value into the formula

\epsilon=-1.183\times10^{-5}\times1.75\times10^{3}

\epsilon=-0.0207\ V

The emf induced in the outer solenoid by the changing current in the inner solenoid is -0.0207 V.

Hence, (a). The average magnetic flux through each turn of the inner solenoid is 5.68\times10^{-8}\ Wb

(b). The mutual inductance of the two solenoids is 1.183\times10^{-5}\ H

(c). The emf induced in the outer solenoid by the changing current in the inner solenoid is -0.0207 V.

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