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devlian [24]
4 years ago
11

Space vehicles traveling through Earth's radiation belts can intercept a significant number of electrons. The resulting charge b

uildup can damage electronic components and disrupt operations. Suppose a spherical metallic satellite 1.7 m in diameter accumulates 3.1 µC of charge in one orbital revolution. (a) Find the resulting surface charge density. (b) Calculate the magnitude of the electric field just outside the surface of the satellite, due to the surface charge.
Physics
1 answer:
Goshia [24]4 years ago
7 0

Answer:

(a) σ = 3.41*10⁻7C/m^2

(b) E = 38,530.1 N/C

Explanation:

(a) In order to calculate the resulting surface charge density, you use the following formula:

\sigma=\frac{Q}{S}     (1)

σ: surface charge density

Q: charge of the satellite = 3.1 µC = 3.1*10^-6C

S: surface area of the satellite

The satellite has a spherical form, then, the area of the surface is given by:

S=4\pi r^2     (2)

r: radius of the satellite = d/2 = 1.7m/2 = 0.85m

You replace the equation (2) into the equation (1) and solve for the surface charge density:

\sigma=\frac{3.1*10^{-6}C}{4\pi (0.85m)^2}=3.41*10^{-7}\frac{C}{m^2}

The surface charge density acquired by the satellite on one orbit is 3.41*10⁻7C/m^2

(b) The electric field just outside the surface is calculate d by using the following formula:

E=k\frac{Q}{R^2}      (3)

k: Coulomb's constant = 8.98*10^9 Nm^2/C^2

R: radius of the satellite = 0.85m

E=(8.98*10^9Nm^2/C^2)\frac{3.1*10^{-6}C}{(0.85m)^2}=38530.1\frac{N}{C}

The magnitude of the electric field just outside the sphere is 38,530.1 N/C

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We use the normal speed equation to solve this problem as we take the speed of the wave to be 3 x 10⁸m/s.

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A particle of charge Q is fixed at the origin of an xy coordinate system. At t = 0 a particle (m = 0.923 g, q = 4.52 µC is locat
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Answer:

Q = -1.43\times 10^[-5} coulomb

Explanation:

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particle mass =  0.923 g

particle charge is 4.52 micro C

speed of particle 45.7 m/s

In this particular case, coulomb attraction will cause centrifugal force and taken as +ve and Q is taken as -ve

-\frac{Qq}{4\pi \epsilon r^2} = \frac{mv^2}{r}

solving for Q WE GET

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Q = -mv^2\times r \frac{4\pi \epsilon}{q}

Q = - \frac{0.923\times 10^{-3} \times 45.7^2\times (22.6\times 10^{-2})} {4.52\times 10^{-6} \times 9\times 10^9}

where\frac{1}{4\pi \epsilon} = 9\times 10^9

Q = -1.43\times 10^[-5} coulomb

5 0
4 years ago
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