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bearhunter [10]
4 years ago
8

An all-electric home uses approximately 1760 kWh of electric energy per month. How much uranium-235 would be required to provide

this house with its energy needs for one year? Assume 100% conversion efficiency and 208 MeV released per fission.
Physics
1 answer:
Ainat [17]4 years ago
5 0

Answer:

mass of U 235 is 8.92 × 10^{-4} gram

Explanation:

given data

electric energy = 1760 kWh per month

energy u 235 = 208 MeV

to find out

mass of u 235

solution

we know here energy consume in a year is

energy consume = 1760 × 10³ ×3600 × 12

energy consume = 7.603 × 10^{10} J

and

now we find no of u235 atom by burn require energy is

that is = energy consume / energy

= 7.603 × 10^{10} / ( 208 × 1.6 × 10^{-13} )

= 2.285 × 10^{18}

and we know 1 mole of  u235 = 6.02 × 10^{23} atoms

so mass of U235 is

mass = 2.285 × 10^{18}  /   ( 6.02 × 10^{23} )

mass of U 235 = 8.92 × 10^{-4} gram

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False because currents do not flow easily through insulators. If it only said conductors, then it would be true.
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A charged wire of negligible thickness has length 2L units and has a linear charge density λ. Consider the electric field E-vect
Stels [109]

Answer:

E=2K\lambda d\dfrac{L }{d^2\sqrt{L^2+d^2}}

Explanation:

Given that

Length= 2L

Linear charge density=λ

Distance= d

K=1/(4πε)

The electric field at point P

E=2K\int_{0}^{L}\dfrac{\lambda }{r^2}dx\ sin\theta

sin\theta =\dfrac{d}{\sqrt{d^2+x^2}}

r^2=d^2+x^2

So

E=2K\lambda d\int_{0}^{L}\dfrac{dx }{(x^2+d^2)^{\frac{3}{2}}}

Now by integrating above equation

E=2K\lambda d\dfrac{L }{d^2\sqrt{L^2+d^2}}

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3 years ago
What type of rays would you expect to be used frequently at a hospital to make medical diagnoses?
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4 years ago
Two trains are traveling side-by-side along parallel, straight tracks at the same speed. In a time t, train A doubles its speed.
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3 0
3 years ago
Two small nonconducting spheres have a total charge of 93.0 μC . Part A
Travka [436]

Answer:

charge on each

Q1 = 2.06 ×10^{-5}  C

Q2 = 7.23 × 10^{-5} C

when force were attractive

Q1 = 1.07 × 10^{-4} C

Q2 = -1.39 × 10^{-5} C

Explanation:

given data

total charge = 93.0 μC

apart distance r  = 1.14 m

force exerted  F = 10.3 N

to find out

What is the charge on each and What if the force were attractive

solution

we know that force is repulsive mean both sphere have same charge

so total charge on two non conducting sphere is

Q1 + Q2 = 93.0 μC  = 93 ×10^{-6} C

and

According to Coulomb's law force between two sphere is

Force F = \frac{K Q1 Q2 }{r^2}      .........1

Q1Q2 = \frac{F*r^2}{k}

here F is force and r is apart distance and k is 9 × 10^{9} N-m²/C² put all value we get

Q1Q2 = \frac{ 10.3*1.14^2}{9*10^9}

Q1Q2 = 1.49 ×  10^{-9} C²

and

we have  Q2 = 93 ×10^{-6} C - Q1

put here value

Q1²  - 93 ×10^{-6}  Q1 + 1.49 ×  10^{-9} = 0

solve we get

Q1 = 2.06 ×10^{-5}  C

and

Q1Q2 = 1.49 ×  10^{-9}

2.06 ×10^{-5}  Q2 = 1.49 ×  10^{-9}

Q2 = 7.23 × 10^{-5} C

and

if force is attractive we get here

Q1Q2 = - 1.49 ×  10^{-9} C²

then

Q1²  - 93 ×10^{-6}  Q1 - 1.49 ×  10^{-9} = 0

we get here

Q1 = 1.07 × 10^{-4} C

and

Q1Q2 = - 1.49 ×  10^{-9}

2.06 ×10^{-5}  Q2 = - 1.49 ×  10^{-9}

Q2 = -1.39 × 10^{-5} C

5 0
3 years ago
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