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Nataly_w [17]
3 years ago
11

A parallel plate capacitor has circular plates with diameter D=21.5 cm separated by a distance d=1.75 mm. When a potential diffe

rence of AV = 12.0 V is applied across the plates, what is the energy density between the plates? a) u = 0.0132 J/cm b) u = 52.0 J/cm c) u=127J/cm d) - 208 J/cm
Physics
1 answer:
OLga [1]3 years ago
3 0

Answer:E=2.078\times 10^{-10} J/cm^3

Explanation:

Given

Diameter(D)=21.5 cm

distance between plate=1.75 mm

and we know capacitance is

C=\frac{\epsilon _0A}{d}

and we know charge is

Q=CV

and charge density (\sigma [tex])[tex]=\frac{Q}{A}=\frac{\epsilon _0AV}{Ad}=\frac{\epsilon V}{d}

Electric field(E)=\frac{\sigma }{\epsilon _0}

Energy density=\frac{1}{2}\epsilon _0E^2

Energy desity=\frac{4\pi \epsilon _0}{8\pi }\frac{V^2}{d^2}

Energy desity=\frac{1}{8\pi \cdot 9\times 10^9}\times \left [ \frac{12\times 10^3}{1.75}\right ]^2

E=2.078\times 10^{-10} J/cm^3

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Read 2 more answers
A rod extending between x = 0 and x = 13.0 cm has uniform cross-sectional area A = 8.00 cm2. Its density increases steadily betw
mezya [45]

Answer:

The mass is  m  = 3.45408 kg

Explanation:

From the question we are told that

    The extension  of the rod is from , \   x_1 = 0 \to x_2 = 13.0

     The area is  A =  8.0 cm^2

      The density increase as follows from  \  \rho_1 =2.5 g/cm^2 \to  \rho_2= 19.0 g/cm^3

    The equation  \rho =  B + Cx

at  x_1= 0  \rho_1 =2.5 g/cm^2

So

      2.5  =  B  + 0

=>  B =2.5

    So at x_2 = 13.0 ,  \rho_2= 19.0 g/cm^3

So

            19.0 = 2.5 + C(13)

       =>   C = 1.27

Now  

       m  =  8   \int\limits^{13}_{0} {2.5 + 1.27x} \, dx

      m  =  8   [{2.5 +\frac{ 1.27x^2}{2} } ]\left  | 13} \atop {0}} \right.

      m  =  8   [{2.5 +\frac{ 1.27(13)^2}{2} } ]

      m  = 3454.08 g

        m  = 3.45408 kg

         

8 0
3 years ago
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