In a nuclear fission reactor, each fission of a uranium nucleus is accompanied by the emission of one or more high-speed neutrons, which travel through the surrounding material. If one of theneutrons is captured in another uranium nucleus, it can trigger fission, which produces more fast neutrons, which could make possible a chain reaction

Short Answer

Expert verified

The mass of uranium nucleusU-235is235times greater than the mass of neutron

Step by step solution

01

Step 1:Given information

The nuclear fission reaction of Uraniumand (U) and Selenium (Se)neutrons.

02

The concept of nuclear fission

The nuclear fission is the splitting of a heavy atomic nucleus, such as uranium or plutonium, into two roughly equal mass fragments. A tremendous amount of energy is released as a result of the process. average nucleon binding energy as a function of mass number

03

Comparison of neutron production ofand

Because the mass of the uranium nucleus U-235is 235times more than the mass of a neutron, fast neutrons passing through a block of uranium suffer minimal change in speed. A neutron colliding with a uranium nucleus is an example of a moving low-mass object colliding with a stationary high-mass object; the high-mass object has a very small change in velocity after the collision, and the low-mass object rebounds backward with nearly the same speed as before the collision (as the example from section 10.4when the ping-pong ball hits bowling ball, the ping-pong ball rebounds backward with the same speed and the bowling ball has a small, non-zero velocity after the collision).

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Most popular questions from this chapter

In an elastic collision involving known masses and initial momenta, how many unknown quantities are there after the collision? How many equations are there? In a sticking collision involving known masses and initial momenta, how many unknown quantities are there after the collision? Explain how you can determine the amount of kinetic energy change.

In outer space, rock 1 whose mass is5Kg and whose velocity was(3300,-3100,3400)m/s struck rock 2, which was at rest. After the collision, rock 1’s velocity is(2800,-2400,3700)m/s . (a) What is the final momentum of rock 2? (b) Before the collision, what was the kinetic energy of rock 1? (c) Before the collision, what was the kinetic energy of rock 2? (d) After the collision, what is the kinetic energy of rock 1? (e) Suppose that the collision was elastic (that is, there was no change in kinetic energy and therefore no change in thermal or other internal energy of the rocks). In that case, after the collision, what is the kinetic energy of rock 2? (f) On the other hand, suppose that in the collision some of the kinetic energy is converted into thermal energy of the two rocks, whereEthermal,1+Ethermal,2=7.16×106J . What is the final kinetic energy of rock 2? (g) In this case (some of the kinetic energy being converted to thermal energy), what was the transfer of energy Q (microscopic work) from the surroundings into the two-rock system during the collision? (Remember that Q represents energy transfer due to a temperature difference between a system and its surroundings.)

It has been proposed to propel spacecraft through the Solar System with a large sail that is struck by photons from the Sun.

(a). Which would be more effective, a black sail that absorbs photons or a shiny sail that reflects photons back toward the Sun? Explain briefly

(b). Suppose thatphotons hit a shiny sail per second, perpendicular to the sail. Each photon has energy. What is the force on the sail? Explain briefly

In a collision between an electron and a hydrogen atom, why is it useful to select both objects as the system? Pick all that apply: (1) The total momentum of the system does not change during the collision. (2) The sum of the final kinetic energies must equal the sum of the initial kinetic energies for a two-object system. (3) The kinetic energy of a two-object system is nearly zero. (4) The forces the objects exert on each other are internal to the system and don’t change the total momentum of the system. (5) During the time interval from just before to just after the collision, external forces are negligible.

There is an unstable particle called the “sigma-minus” (), which can decay into a neutron and a negative pion (ττ):-n+ττ-. The mass of the -is 1196MeV/c2, the mass of the neutron is 939 MeV/c2, and the mass of the ττis 140MeV/c2. Write equations that could be used to calculate the momentum and energy of the neutron and the pion. You do not need to solve the equations, which would involve some messy algebra. However, be clear in showing that you have enough equations that you could in principle solve for the unknown quantities in your equations. It is advantageous to write the equations not in terms of v but rather in terms of E and p; remember that E2-(ρc)2=(mc2)2.

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