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erica [24]
2 years ago
15

A 2.00MeV neutron is emitted in a fission reactor. If it loses half its kinetic energy in each collision with a moderatoratom, h

ow many collisions does it undergo as it becomes a thermal neutron, with energy 0.039 eV ?
Physics
1 answer:
Aliun [14]2 years ago
7 0

A 2.00MeV neutron is emitted in a fission reactor. If it loses half its kinetic energy in each collision with a moderator atom, it will undergo 26 collisions as it becomes a thermal neutron, with energy 0.039 eV

How to find the number of collisions moderator atom will undergo?

After n\\ collisions, the kinetic energy of the neutron become :

E=\frac{Ei}{2^n}

where, E_i is the initial kinetic energy and n is the number of collisions.

We can rewrite the expression as:

2^n=\frac{E_i}{E}

Taking the natural log both sides, we get:

n=\frac{ln\frac{E_i}{E} }{2}

Now, from the given data, we have that E_i=2MeV and E=0.039eV.

Substituting the values and solving, we get

n=\frac{ln\frac{2\times 10^6}{0.039} }{ln2} =26

Hence, the number of collisions are 26.

To learn more about fission reactor, refer to:

brainly.com/question/23276812

#SPJ4

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A 1.50-kg iron horseshoe initially at 550°C is dropped into a bucket containing 25.0 kg of water at 20.0°C. What is the final te
Ber [7]

Answer:

Te =  23.4 °C

Explanation:

Given:-

- The mass of iron horseshoe, m = 1.50 kg

- The initial temperature of horseshoe, Ti_h = 550°C

- The specific heat capacity of iron, ci = 448 J/kgC

- The mass of water, M = 25 kg

- The initial temperature of water, Ti_w = 20°C

- The specific heat capacity of water, cw = 4186 J/kgC

Find:-

What is the final temperature of the water–horseshoe system?

Solution:-

- The interaction of horseshoe and water at their respective initial temperatures will obey the Zeroth and First Law of thermodynamics. The horseshoe at higher temperature comes in thermal equilibrium with the water at lower temperature. We denote the equilibrium temperature as (Te) and apply the First Law of thermodynamics on the system:

                             m*ci*( Ti_h - Te) = M*cw*( Te - Ti_w )

- Solve for (Te):

                             m*ci*( Ti_h ) + M*cw*( Ti_w ) = Te* (m*ci + M*cw )

                             Te = [ m*ci*( Ti_h ) + M*cw*( Ti_w ) ] / [ m*ci + M*cw ]

- Plug in the values and evaluate (Te):

                             Te = [1.5*448*550 + 25*4186*20 ] / [ 1.5*448 + 25*4186 ]

                             Te = 2462600 / 105322

                             Te =  23.4 °C    

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