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Yuki888 [10]
3 years ago
8

A battery connected across two parallel metal plates. There is a uniform E-field between the plates, and a positive charge exper

iences a drop in potential upon traveling from the left plate to the right plate. If the separation of the plates is 0.002 m, determine the magnitude of the electric field in the air gap
Physics
1 answer:
Nadusha1986 [10]3 years ago
5 0

Answer:

The magnitude of the electric field in the air gap E = 0.00036 C

Explanation:

The Electric field E between the plates, E = \frac{q}{4\pi \epsilon_{0} r^{2} }

Where q = the positive charge

r = separation of the plates= 0.002 m

\frac{1}{4\pi \epsilon_{0}  } = 9 * 10^{9} Nm^{2} /C^{2}

E = \frac{9 * 10^{9} q}{0.002^{2} } \\E = \frac{9 * 10^{9} q}{4 * 10^{-6} } \\E = 2.25* 10^{15} q

The elementary positive charge, q = 1.602176634×10−19 C

E = 2.25 * 10^{15} * 1.602176634×10^{-19} \\E = 0.00036 C

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A person hears a siren as a fire truck approaches and passes by. The frequency varies from 480Hz on approach to 400Hz going away
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Answer:

31.2 m/s

Explanation:

f_{app} = Frequency of approach = 480 Hz

f_{aw} = Frequency of going away = 400 Hz

V = Speed of sound in air = 343 m/s

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Frequency of approach is given as

f_{app} = \frac{Vf}{V - v}                           eq-1

Frequency of moving awayy is given as

f_{aw} = \frac{Vf}{V + v}                          eq-2

Dividing eq-1 by eq-2

\frac{f_{app}}{f_{aw}} = \frac{V + v}{V - v}

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Why does damp soil help excess electrons move
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3 0
3 years ago
(1 pt) A bucket of water of mass 20 kg is pulled at constant velocity up to a platform 35 meters above the ground. This takes 14
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Answer:

w = 5832.372 Joules

Explanation:

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The water was pulled up to a height of 35 meters, i.e. h = 35 m

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The bucket's height, y = speed * time = 2.5t meters

6 kg of water drips out of the bucket throughout the 14 minutes

The rate at which the water drips drips out = (6/14) = 0.4286 kg/min

Mass of water that drips out in time, t = 0.4286t kg

The mass of water remaining = (20 - 0.4286t) kg

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Δy = 2.5 Δt

Δw = mg *  2.5 Δt

dw =  (20 - 0.4286t)g2.5 dt

integrating both sides

dw = (50g - 1.07gt)dt

w = \int\limits^a_b {(50g-1.07gt)} \, dx where b = 0, a = 14

w = 50gt - 1.07g(t²)/2      g = 9.8 m/s²

w = 490t - 5.243t²

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w = 6860 - 1027.628

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