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What is the function of the control rods in a nuclear reactor? What substances are used to construct control rods? Why are these substances chosen?

Short Answer

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The control rods in a nuclear reactor serve to regulate the rate of fission chain reactions by absorbing excess neutrons, maintaining the reactor's power output and ensuring its safety. Common substances used to construct control rods include cadmium, boron, hafnium, and silver-indium-cadmium alloy, chosen for their high neutron-absorption capacity, mechanical strength, resistance to radiation damage, low neutron-induced swelling, chemical stability, and low corrosion rate. These properties ensure efficient control and overall safety in a nuclear reactor.

Step by step solution

01

Function of Control Rods

Control rods play a crucial role in controlling the nuclear reactions occurring inside the reactor. They are used to regulate the rate of fission chain reactions, by absorbing excessive neutrons produced during fission, thereby maintaining the reactor's power output and ensuring its safety. The ability to adjust the position of control rods helps to maintain a steady output of power and prevent the reactor from becoming too hot or experiencing a meltdown.
02

Materials for Control Rods

Control rods are usually constructed from materials with a high neutron absorption capacity, and the common substances used include: 1. Cadmium 2. Boron 3. Hafnium 4. Silver-indium-cadmium alloy These materials have high atomic numbers and large neutron capture cross-sections, which means they are highly effective in absorbing neutrons.
03

Reasons for Choosing These Substances

The substances used for control rods are chosen based on the following properties: 1. High neutron-absorption capacity: A good control rod material should be able to absorb a large number of neutrons to effectively control the reactor's fission rate. 2. Mechanical strength and resistance to radiation damage: Control rod materials should be able to withstand the harsh environment of a nuclear reactor, including extreme temperatures, pressures, and radiation exposure. 3. Low neutron-induced swelling: Control rod materials that experience minimal swelling when exposed to neutron bombardment are more desirable, as swelling can cause distortion or jamming of the control mechanism. 4. Chemical stability: Control rod materials should not chemically react with the coolant or other reactor components, as this could adversely impact their neutron-absorption capabilities or compromise the integrity of the reactor. 5. Low corrosion rate: Materials that corrode slowly ensure long life and reduced maintenance of control rods, minimizing reactor downtime and potential safety concerns. Based on these factors, the mentioned substances (Cadmium, Boron, Hafnium, and Silver-indium-cadmium alloy) are selected to construct control rods that ensure efficient control and overall safety of a nuclear reactor.

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Most popular questions from this chapter

The cloth shroud from around a mummy is found to have \(a^{14} \mathrm{C}\) activity of \(9.7\) disintegrations per minute per gram of carbon as compared with living organisms that undergo \(16.3\) disintegrations per minute per gram of carbon. From the halflife for \({ }^{14} \mathrm{C}\) decay, \(5715 \mathrm{yr}\), calculate the age of the shroud.

In 1930 the American physicist Ernest Lawrence designed the first cyclotron in Berkeley, California. In 1937 Lawrence bombarded a molybdenum target with deuterium ions, producing for the first time an element not found in nature. What was this element? Starting with molybdenum- 96 as your reactant, write a nuclear equation to represent this process.

Tests on human subjects in Boston in 1965 and 1966, following the era of atomic bomb testing, revealed average quantities of about \(2 \mathrm{pCi}\) of plutonium radioactivity in the average person. How many disintegrations per second does this level of activity imply? If each alpha particle deposits \(8 \times 10^{-13} \mathrm{~J}\) of energy and if the average person weighs \(75 \mathrm{~kg}\), calculate the number of rads and rems of radiation in 1 yr from such a level of plutonium.

(a) Which of the following statements about the uranium used in nuclear reactors is or are true? (i) Natural uranium has too little \({ }^{295} \mathrm{U}\) to be used as a fuel. (ii) \({ }^{24} \mathrm{U}\) cannot be used as a fucl because it forms a supereritical mass too casily. (iii) To be used as fuel, uranium must be enriched so that it is more than \(50 \%{ }^{2.35} \mathrm{U}\) in composition. (iv) The neutron-induced fission of \({ }^{235} \mathrm{U}\) releases more neutrons per nucleus than fission of \({ }^{2.85} \mathrm{U}\). (b) Which of the following statements about the plutonium shown in the chapter-opening photograph explains why it cannot be used for nuclear power plants or nuclear weapons? (i) None of the isotopes of Pu possess the characteristics needed to support nuclear fission chain reactions. (ii) The orange glow indicates that the only radioactive decay products are heat and visible light. (iii) The particular isotope of plutonium used for RTGs is incapable of sustaining a chain reaction. (iv) Plutonium can be used as a fuel, but only atter it decays to uranium.

The average energy released in the fission of a single uranium-235 nucleus is about \(3 \times 10^{-11} \mathrm{~J}\). If the conversion of this energy to electricity in a nuclear power plant is \(40 \%\) efficient, what mass of uranium- 235 undergoes fission in a year in a plant that produces 1000 megawatts? Recall that a watt is \(1 \mathrm{~J} / \mathrm{s}\).

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