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castortr0y [4]
3 years ago
12

If the electric field inside a capacitor exceeds the dielectric strength of the dielectric between its plates, the dielectric wi

ll break down, discharging and ruining the capacitor. Thus, the dielectric strength is the maximum magnitude that the electric field can have without breakdown occurring. The dielectric strength of air is 3.0 106 V/m, and that of neoprene rubber is 1.2 107 V/m. A certain air-gap, parallel plate capacitor can store no more than 0.076 J of electrical energy before breaking down. How much energy can this capacitor store without breaking down after the gap between its plates is filled with neoprene rubber? J

Physics
2 answers:
masya89 [10]3 years ago
7 0

Answer:

0.304 J

Explanation:

Energy stored in a capacitor W = 1/2QV  where Q = charge and V = voltage applied. Also, V = Ed where E = dielectric strength and d = distance between plates.

The initial energy stored with air dielectric W₀ = 0.076 J and E₀ = 3.0 × 10⁶ V/m

W₀ = 1/2QV = 1/2QE₀d

Q = 2W₀/E₀d

For the neoprene dielectric, energy stored is

W₁ = 1/2QE₁d = 1/2 × (2W₀/E₀d) × E₁d = W₀E₁/E₀ where E₁ = dielectric strength of neoprene rubber = 1.2 × 10⁷ V/m

W₁ = W₀E₁/E₀ = 0.076 J × 1.2 × 10⁷ V/m ÷ 3.0 × 10⁶ V/m = 0.304 J

ahrayia [7]3 years ago
4 0

Answer:

The max. Energy that can be stored in the neoprene rubber capacitor will be 0.304J

Explanation:

Detailed explanation and calculation is shown in the image below

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a) The initial angular speed is 209.3 m/s

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Explanation:

a)

The initial angular speed of the wheel is

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which means 2000 revolutions per minute.

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We find:

\omega_i = 2000 \frac{rev}{min} \cdot \frac{2\pi rad/rev}{60 s/min}=209.3 rad/s

b)

To find the angular acceleration, we have to convert the final angular speed also from rev/min to rad/s.

Using the same procedure used in part a),

\omega_f = 1000 \frac{rev}{min} \cdot \frac{2\pi rad/rev}{60 s/min}=104.7 rad/s

Now we can find the angular acceleration, given by

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\omega_f = 104.7 rad/s is the final angular speed

t = 60 s is the time interval

Substituting,

\alpha = \frac{104.7-209.3}{60}=-1.74  rad/s^2

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To find the angular speed 40 seconds after the initial moment, we use the equivalent of the suvat equations for circular motion:

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where we have

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\alpha = -1.74 rad/s^2

And substituting t = 40 s, we find

\omega' = 209.3 + (-1.74)(40)=139.7 rad/s

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The angular displacement of the wheel in a certain time interval t is given by

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\theta=(209.3)(60) + \frac{1}{2}(-1.74)(60)^2=9426 rad

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