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Atomic and Nuclear Physics: Atoms, Radioactivity and Nuclear Energy

From Rutherford's gold foil to nuclear reactors: atoms, isotopes, radioactive decay, half-life, fission and fusion, explained with diagrams, animations and worked examples.

EDUSAMBAM Editorial Team | 26 min read | Science | Last updated: October 2026
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Everything you can touch, from a pencil to a planet, is made of atoms, and at the centre of every atom lies a nucleus about a hundred thousand times smaller than the atom itself. Some nuclei are unstable and break apart by themselves, releasing invisible radiation. That radiation can damage living cells, but it can also image a broken bone, treat cancer, date an ancient skeleton and light millions of homes. This article follows the story from the first discovery of the electron to the nuclear reactors of today. It explains what atoms are made of, what radioactivity is, how half-life works, where nuclear energy comes from, and how to stay safe.

In this article
  1. The structure of the atom
  2. How we found the nucleus
  3. Atomic number, mass number and isotopes
  4. Radioactivity
  5. Alpha, beta and gamma radiation
  6. Nuclear decay equations
  7. Half-life
  8. Uses of radioactivity
  9. Radiation dose and safety
  10. Binding energy and E = mc²
  11. Nuclear fission and reactors
  12. Nuclear fusion
  13. Inside the nucleon
  14. Common mistakes
  15. Check your understanding
What you will be able to do

1.The Structure of the Atom

The idea that matter is made of tiny indivisible particles goes back to ancient Greece, where the word atomos (uncuttable) was first used. The modern atomic theory began with the English chemist John Dalton in 1803. We now know that atoms can be divided: each is made of three kinds of subatomic particles.

ParticleChargeRelative massWhere it is
Proton+1 (+1.602 × 10⁻¹⁹ C)1In the nucleus
Neutron01In the nucleus
Electron−1 (−1.602 × 10⁻¹⁹ C)about 1/1840Around the nucleus, in shells

The protons and neutrons together are called nucleons. The nucleus holds almost all of the atom's mass but occupies only a tiny volume, about 10⁻¹⁵ m across, while the whole atom is about 10⁻¹⁰ m across. A neutral atom has equal numbers of protons and electrons, so the positive and negative charges cancel. The electrons are arranged in energy levels called shells, and the way they are arranged decides the atom's chemistry.

A carbon-12 atom A small nucleus of six red protons and six grey neutrons in the centre. Two electrons orbit in the first shell and four in the second shell. The electrons move around the nucleus in the animation. proton (+)neutron (0)electron (−) Carbon-126 protons, 6 neutrons6 electrons (2 + 4) Not to scale: the real nucleus is about 100 000 times smaller than the atom
Figure 1. A carbon-12 atom. The electrons orbit in shells (the inner shell moves faster in the animation). If drawn to scale, the nucleus would be too small to see. (Original EDUSAMBAM diagram.)
Worked example 1: the emptiness of the atom

The nucleus has a diameter of about 10⁻¹⁵ m and the atom about 10⁻¹⁰ m. If the nucleus were enlarged to the size of a pea (7 mm), how wide would the atom be?

Step 1. Ratio of diameters = 10⁻¹⁰ ÷ 10⁻¹⁵ = 10⁵ (100 000 times).

Step 2. Atom diameter = 7 mm × 10⁵ = 700 000 mm = 700 m, roughly the length of several football pitches.

Almost all of an atom is empty space, with the electrons somewhere in it. Solid objects feel solid because of the electric forces between the electron clouds of their atoms, not because the atoms are filled with matter.

2.How We Found the Nucleus

In 1897 J. J. Thomson discovered the electron and proposed the "plum pudding" model, in which negative electrons were scattered through a ball of positive charge. In 1909 Hans Geiger and Ernest Marsden, working in Ernest Rutherford's laboratory in Manchester, fired alpha particles (fast, positively charged particles from a radioactive source) at a very thin sheet of gold foil, and counted how many were deflected.

The alpha particle scattering experiment Alpha particles travel from the left towards a thin gold foil. Most pass straight through, a few are deflected by small or large angles by a tiny positive nucleus, and a very few bounce almost straight back. Moving gold dashes show the paths. alpha particles →most go straight through small deflectionlarge deflectiona very few bounce backthin gold foil (one layer of atoms shown)
Figure 2. The scattering of alpha particles by a thin gold foil (not to scale: the nucleus is much smaller than shown). (Original EDUSAMBAM diagram.)

The results shocked the experimenters:

In 1911 Rutherford explained these observations: the positive charge and nearly all the mass are packed into a tiny nucleus. The few alpha particles that happened to be aimed close to a nucleus were strongly repelled (positive charges repel). In 1913 Niels Bohr improved the model by placing the electrons in fixed energy levels. In 1932 James Chadwick discovered the neutron, completing the picture of the nucleus.

3.Atomic Number, Mass Number and Isotopes

A nuclide is written with A and Z beside the chemical symbol, for example carbon-12 has A = 12 and Z = 6. Isotopes are atoms of the same element (same Z) with different numbers of neutrons (different A). They have the same chemical behaviour but different masses, and some are radioactive.

ElementIsotopeProtonsNeutronsNotes
Hydrogenhydrogen-110The common form, one proton
Hydrogenhydrogen-2 (deuterium)11Stable; used in fusion research
Hydrogenhydrogen-3 (tritium)12Radioactive
Carboncarbon-1266Most common (about 99%)
Carboncarbon-1468Radioactive; used in dating
Uraniumuranium-23592143Fissile, used as fuel
Uraniumuranium-23892146Most of natural uranium
Worked example 2: counting particles and average mass

(a) How many protons, neutrons and electrons are in a neutral atom of potassium-39 (Z = 19)? (b) Chlorine occurs naturally as about 75% chlorine-35 and 25% chlorine-37. Find the average relative atomic mass.

(a) Protons = Z = 19. Neutrons = A − Z = 39 − 19 = 20. Electrons = 19 (neutral atom).

(b) Average = (0.75 × 35) + (0.25 × 37) = 26.25 + 9.25 = 35.5, which is the value printed on the periodic table.

4.Radioactivity

The forces inside a nucleus must hold the protons together against their mutual electric repulsion. Some nuclei, with too many neutrons, too few, or simply too many particles, are unstable. They decay by emitting radiation and become a more stable nucleus. This is radioactivity, and it was discovered by the French physicist Henri Becquerel in 1896 when uranium salts fogged photographic plates. Marie and Pierre Curie soon found the new radioactive elements polonium and radium (1898), and in 1899 Rutherford showed that the radiation had at least two types, which he called alpha and beta. Gamma was identified shortly afterwards.

Radioactive decay has four key properties:

The activity of a source is the number of nuclei that decay each second. The unit is the becquerel (Bq): 1 Bq = 1 decay per second. In experiments we measure the count rate, the number of detected particles per minute or second.

Background radiation is the low level of radiation that is always present. Its main natural sources are radon gas from rocks and soil, cosmic rays from space, rocks and building materials, and traces of radioactive elements such as potassium-40 in food and in our own bodies. Man-made sources include medical X-rays. The average natural background dose worldwide is about 2.4 millisieverts (mSv) a year according to the UN scientific committee on radiation (UNSCEAR), though it varies a lot from place to place. When measuring a source, always subtract the background count from the readings.

Detectors. A Geiger–Müller tube clicks or counts each time radiation ionises the gas inside it. Photographic film (used in badges) darkens when exposed. A cloud chamber shows the tracks of particles as tiny trails of droplets. Scintillation counters convert radiation to flashes of light.

5.Alpha, Beta and Gamma Radiation

Alpha (α)Beta-minus (β⁻)Gamma (γ)
What it isA helium nucleus: 2 protons + 2 neutronsA fast electron from the nucleusHigh-energy electromagnetic wave (photon)
Charge+2−10
Relative mass4about 1/18400
Ionising powerVery strongModerateWeak
PenetrationStopped by paper or a few cm of airStopped by a few mm of aluminiumReduced by thick lead or concrete; never completely stopped
Deflection by a magnetic or electric fieldSmall, towards the negative sideLarge, in the opposite directionNone
Penetrating power of alpha, beta and gamma radiation Three rows show radiation from a source on the left meeting three barriers: paper, aluminium and lead. Alpha is stopped by the paper, beta passes the paper but is stopped by the aluminium, and gamma passes both and is reduced by the lead. Moving dashes show each ray. αβγ paperaluminiumlead stoppedstoppedreduced Alpha is stopped by paper, beta by a few mm of aluminium, gamma needs thick lead
Figure 3. The penetrating power of the three radiations. A thicker barrier gives more protection, but gamma rays are never entirely blocked. (Original EDUSAMBAM diagram; barriers not to scale.)

Because alpha particles are so strongly ionising and cannot get through skin or even paper, an alpha source outside the body is relatively harmless, but one that is swallowed, inhaled or inside the body (such as radon gas or polonium) is very dangerous because it delivers all its energy to nearby cells. Gamma rays are the most penetrating, so they are the main hazard from a source outside the body.

6.Nuclear Decay Equations

When a nucleus decays it changes into another nucleus. In writing the decay we must keep two things equal on both sides: the total nucleon number (A) and the total charge (Z).

Worked example 3: alpha decay

Americium-241 (Z = 95), used in smoke detectors, decays by alpha emission. Write the equation.

Daughter nucleus: A = 241 − 4 = 237, Z = 95 − 2 = 93. Element 93 is neptunium (Np).

Am-241 → Np-237 + He-4. Check: 241 = 237 + 4 ✓ and 95 = 93 + 2 ✓.

Worked example 4: beta decay

Cobalt-60 (Z = 27) decays by beta-minus emission to an isotope of nickel (Z = 28). Write the equation.

A stays 60 and Z rises to 28: Co-60 → Ni-60 + e⁻ + antineutrino. Check charge: 27 = 28 + (−1) ✓.

The nickel nucleus is left in an excited state and sheds energy by emitting two gamma rays (of about 1.17 and 1.33 MeV). These gamma rays are why cobalt-60 is used in radiotherapy and sterilisation.

Worked example 5: a decay chain

Uranium-238 (Z = 92) emits an alpha particle, giving thorium-234, which emits a beta-minus particle. Find the nucleus produced.

Alpha: Z = 92 − 2 = 90 (thorium), A = 238 − 4 = 234.

Beta-minus from Th-234: A stays 234, Z = 90 + 1 = 91 (protactinium). Result: Pa-234.

The process continues through a long series of decays and ends at stable lead-206.

7.Half-Life

Since decay is random, we cannot say when a particular nucleus will decay, but we can say how long it takes for half of a large sample to decay. The half-life (T½) of an isotope is the time taken for half of the radioactive nuclei in a sample to decay, which is also the time for the activity (and the count rate) to fall to half. After each half-life, half of what remained decays again, so the amount follows a repeating-halving pattern:

Formula

N = N₀ × (½)ⁿ where n = t ÷ T½ is the number of half-lives that have passed.

The same formula applies to activity A and count rate. The half-life of a given isotope is a fixed property, unaffected by temperature, pressure or chemical state.

Radioactive decay curve A graph of activity against time measured in half-lives. The curve falls from 100 percent to 50 percent after one half-life, 25 percent after two, 12.5 percent after three and about 6 percent after four. The curve draws itself repeatedly. 100%50%25%12.5% 01 T½2 T½3 T½4 T½5 T½ activity or amount of radioactive nucleiafter each half-life,half of what is left decays time (in half-lives) →
Figure 4. A radioactive decay curve. The amount halves in each equal time interval, but never quite reaches zero. (Original EDUSAMBAM diagram.)
Worked example 6: remaining mass

A sample of 80 g of a radioisotope with a half-life of 6.0 hours is left for 24 hours. How much remains?

Step 1. n = 24 ÷ 6.0 = 4 half-lives.

Step 2. 80 → 40 → 20 → 10 → 5. Or N = 80 × (½)⁴ = 80 ÷ 16 = 5.0 g.

Worked example 7: count rate with background

A student measures 420 counts per minute from a source and 20 counts per minute with the source removed. The half-life is 5.0 min. What count rate will she measure after 15 minutes?

Step 1. Corrected count rate = 420 − 20 = 400 counts/min.

Step 2. n = 15 ÷ 5.0 = 3 half-lives, so corrected rate = 400 × (½)³ = 50 counts/min.

Step 3. The detector will read 50 + 20 = 70 counts/min, because the background is still there.

IsotopeHalf-life (approximate)Use or comment
Polonium-2120.3 microsecondsExtremely short-lived
Technetium-99m6 hoursMedical imaging
Iodine-1318 daysThyroid treatment
Radon-2223.8 daysNatural radioactive gas
Cobalt-605.3 yearsRadiotherapy, sterilisation
Caesium-13730 yearsIndustrial gauges; nuclear waste
Carbon-145730 yearsRadiocarbon dating
Plutonium-23924 000 yearsNuclear fuel and waste
Uranium-2384.5 billion yearsNatural uranium; dating rocks

Radiocarbon dating. Cosmic rays constantly make carbon-14 in the upper atmosphere, and living plants and animals take it in, so the fraction of carbon-14 in living things stays constant. When an organism dies it stops taking in carbon, and the carbon-14 already in it decays with a half-life of 5730 years. By measuring how much is left, we can estimate how long ago it died. For example, a wooden tool with a quarter of the carbon-14 of living wood has passed through two half-lives, so it is about 2 × 5730 = 11 460 years old. The method works to about 50 000 years, and the results are calibrated against other records such as tree rings.

Extension: the decay constant

The probability per second that a given nucleus decays is the decay constant λ. The activity is A = λN and the half-life is T½ = ln 2 ÷ λ = 0.693 ÷ λ. For carbon-14, λ = 0.693 ÷ 5730 years ≈ 1.2 × 10⁻⁴ per year.

8.Uses of Radioactivity

9.Radiation Dose and Safety

Ionising radiation can break chemical bonds and damage DNA. Large doses can cause radiation sickness, burns and cancer; small doses carry a small increase in the risk of cancer later. The effect on the body is measured in sieverts (Sv), but since a sievert is large, we use millisieverts (mSv), where 1 mSv = 0.001 Sv. Some typical values are given below (approximate and variable).

Source of doseApproximate dose
Chest X-ray0.02–0.1 mSv
Natural background (world average, per year)about 2.4 mSv
CT scan of the headabout 2 mSv
Recommended limit for the public from artificial sources (per year)1 mSv
Recommended limit for radiation workers (averaged over 5 years)20 mSv per year

Limits are set by international bodies such as the International Commission on Radiological Protection (ICRP). Medical exposures are justified when the benefit to the patient is clearly greater than the small risk. Radiation workers protect themselves with three rules:

In addition, sources are handled with tongs, stored in labelled lead-lined containers, never pointed at people, and workers wear film badges or electronic dosimeters. Unsealed sources are handled with gloves and a ban on eating or drinking in the area to prevent contamination. Note the difference between irradiation (being exposed to radiation from a source outside the body, which does not make you radioactive) and contamination (having radioactive material on or in your body).

10.Binding Energy and E = mc²

If you weigh a helium-4 nucleus carefully, its mass is slightly less than the total mass of the two protons and two neutrons separately. The missing mass is the mass defect. It has not vanished: in 1905 Einstein showed that mass and energy are equivalent, with E = mc², where c is the speed of light. The mass defect corresponds to the energy that was released when the nucleons joined, and the same amount of energy is needed to pull them apart again. It is called the binding energy.

Worked example 8: binding energy of helium-4

Masses in atomic mass units (u): proton 1.007276, neutron 1.008665, helium-4 nucleus 4.001506. Find the binding energy (1 u is equivalent to 931.5 MeV).

Step 1. Separate nucleons: 2 × 1.007276 + 2 × 1.008665 = 2.014552 + 2.017330 = 4.031882 u.

Step 2. Mass defect = 4.031882 − 4.001506 = 0.030376 u.

Step 3. Binding energy = 0.030376 × 931.5 ≈ 28.3 MeV, or about 7.1 MeV per nucleon.

A graph of binding energy per nucleon against nucleon number explains why both fission and fusion release energy. Nuclei near iron-56 are the most tightly bound.

Binding energy per nucleon against nucleon number A graph of binding energy per nucleon, in million electron volts, against the number of nucleons. The curve rises steeply for the lightest nuclei, peaks near iron-56 at about 8.8, and falls slowly for the heaviest nuclei such as uranium-238. Fusion of light nuclei and fission of heavy nuclei both move towards the peak. The curve draws itself repeatedly. 02468 0100200 binding energy per nucleon (MeV)number of nucleons (A) →Fe-56 (most stable)He-4H-2U-238 FUSION: light nuclei joinand energy is releasedFISSION: heavy nuclei splitand energy is released
Figure 5. Binding energy per nucleon. Energy is released when nuclei change towards the peak near iron-56, by fusing (light nuclei) or by splitting (heavy nuclei). (Original EDUSAMBAM diagram; values approximate.)

11.Nuclear Fission and Reactors

Nuclear fission is the splitting of a large nucleus into two smaller ones. It was discovered in 1938 by the German chemists Otto Hahn and Fritz Strassmann, and explained in early 1939 by Lise Meitner and Otto Frisch. When a slow neutron strikes a uranium-235 nucleus, the nucleus absorbs it, becomes unstable, and splits, releasing about 200 MeV of energy as kinetic energy of the fragments, plus two or three more neutrons. A typical reaction is:

U-235 + n → Ba-141 + Kr-92 + 3 n + energy   (check: 235 + 1 = 141 + 92 + 3 ✓ and 92 = 56 + 36 ✓)

Fission of uranium-235 A neutron strikes a uranium-235 nucleus, forming an unstable uranium-236 nucleus that splits into barium-141 and krypton-92, releasing three neutrons and energy. Each released neutron can cause another fission, which is a chain reaction. Moving dashes show the direction of the process. U-235U-236(unstable)Ba-141Kr-92neutron 3 neutronsenergy released: about 200 MeV per fission Each released neutron can split another nucleus: a chain reaction
Figure 6. The fission of uranium-235. If, on average, at least one of the neutrons released goes on to cause another fission, a self-sustaining chain reaction results. (Original EDUSAMBAM diagram; nuclei not to scale.)

Because each fission releases up to three neutrons, each of which can cause another fission, a chain reaction can build up. In a bomb, the chain reaction is allowed to grow uncontrolled. In a nuclear reactor it is carefully controlled so that, on average, exactly one neutron from each fission causes another fission. The first controlled chain reaction was achieved by Enrico Fermi's team at Chicago on 2 December 1942.

Worked example 9: energy from 1 kg of uranium-235

Estimate the energy released if all of the uranium-235 in 1.0 kg fissions, at 200 MeV per fission. (Take 1 MeV = 1.6 × 10⁻¹³ J and 235 g of U-235 contains 6.0 × 10²³ atoms.)

Step 1. Atoms = (1000 ÷ 235) × 6.0 × 10²³ ≈ 2.6 × 10²⁴.

Step 2. Energy per fission = 200 × 1.6 × 10⁻¹³ = 3.2 × 10⁻¹¹ J.

Step 3. Total energy = 2.6 × 10²⁴ × 3.2 × 10⁻¹¹ ≈ 8 × 10¹³ J (about 80 TJ).

Burning 1 kg of coal releases about 3 × 10⁷ J, so the fission of 1 kg of uranium-235 gives roughly three million times more energy. (In practice reactor fuel contains only a few per cent U-235, and not all of it is used.)

A typical nuclear power station uses the energy of fission to boil water, and the steam drives a turbine and generator, just as in the thermal power station described in the article on energy. The main parts of a reactor are:

The first nuclear power station to supply electricity to a grid was at Obninsk in the USSR in 1954. In Pakistan, the Karachi Nuclear Power Plant (KANUPP) started operating in 1972, and the Pakistan Atomic Energy Commission now operates several nuclear plants at Karachi and Chashma. Nuclear power stations produce almost no carbon dioxide while operating and generate large amounts of reliable electricity from small amounts of fuel. On the other hand, they produce radioactive waste, some of which stays dangerous for thousands of years; they are costly to build; and serious accidents, although rare, can have major consequences (Three Mile Island 1979, Chernobyl 1986 and Fukushima 2011). Spent fuel is stored first in cooling pools and then in sealed dry casks, and many countries plan deep underground repositories for the most hazardous waste. Whether and how to use nuclear power involves weighing these benefits and risks, together with cost, safety and alternatives such as solar, wind and hydropower.

12.Nuclear Fusion

Nuclear fusion is the joining of two light nuclei to form a heavier one, releasing energy. It is what powers the Sun and other stars. Inside the Sun, hydrogen nuclei fuse step by step into helium, converting about 4 million tonnes of mass into energy every second. On Earth, the most promising reaction joins two hydrogen isotopes:

H-2 + H-3 → He-4 + n + 17.6 MeV

Fusion fuel is plentiful (deuterium comes from seawater), and fusion produces no long-lived high-level waste of the kind from fission, but it is very hard to achieve. Nuclei repel each other, so they must be heated to over a hundred million degrees Celsius and held together long enough, usually inside a ring of strong magnetic fields (as in the international ITER project under construction in France) or by compressing tiny fuel pellets with lasers. In December 2022 the National Ignition Facility in the United States reported a laser-driven fusion shot that released more energy than the laser energy delivered to the target, a scientific milestone; a power plant that continuously produces more electricity than it uses has not yet been built.

13.Inside the Nucleon

Protons and neutrons are not the end of the story. In the 1960s physicists showed that they are made of smaller particles called quarks. A proton contains two "up" quarks and one "down" quark (uud); a neutron contains one up and two down (udd). Electrons are not made of anything smaller, as far as we know; they belong to a family called leptons. Each particle has an antiparticle with the same mass and opposite charge. The positron (antielectron) was discovered by Carl Anderson in 1932. The Standard Model of particle physics organises the known particles and three of the four fundamental forces, and it was strongly confirmed by the discovery of the Higgs boson at CERN in 2012. Gravity is not included, and the nature of dark matter is still unknown.

14.Common Mistakes to Avoid

Watch out

15.Check Your Understanding

Try each question before opening the answer.

1. How many protons, neutrons and electrons are in a neutral atom of sodium-23 (Z = 11)?

Protons = 11. Neutrons = 23 − 11 = 12. Electrons = 11.

2. Why did most alpha particles pass straight through the gold foil in Rutherford's experiment?

Most of the atom is empty space; the positive nucleus occupies only a tiny volume, so most alpha particles never came near a nucleus.

3. Which radiation would be stopped by a sheet of paper, and which would pass through it but be stopped by thin aluminium?

Alpha is stopped by paper. Beta passes through paper but is stopped by a few millimetres of aluminium.

4. Radium-226 (Z = 88) emits an alpha particle. Write the equation.

A = 226 − 4 = 222; Z = 88 − 2 = 86 (radon). Ra-226 → Rn-222 + He-4.

5. Carbon-14 (Z = 6) decays by beta-minus emission. What nucleus is formed?

A = 14, Z = 7, which is nitrogen: C-14 → N-14 + e⁻ + antineutrino.

6. A sample has a half-life of 10 days and an activity of 1600 Bq. What is its activity after 30 days?

30 ÷ 10 = 3 half-lives. 1600 → 800 → 400 → 200 Bq.

7. A bone has 12.5% of the carbon-14 found in living bone. How old is it?

12.5% = (½)³, so 3 half-lives: 3 × 5730 = 17 190 years.

8. What is the job of the control rods and the moderator in a reactor?

Control rods absorb neutrons to control (or stop) the chain reaction. The moderator slows neutrons so they are more likely to cause fission in uranium-235.

Summary

For teachers and parents

Real radioactive sources need trained supervision and are restricted in many schools, but you can model radioactive decay safely with 100 dice or coins: roll all the dice, remove those that show a six (or the heads), count those left, and repeat; the graph of the number remaining against the number of rolls looks just like a decay curve, and it shows that decay is random yet predictable. You can also use a free simulation of the Rutherford experiment, use a cloud chamber demonstration, discuss the uses and risks of radiation with a local hospital or university department, and explore the distribution of background radiation with a Geiger counter if one is available. Numerical values are rounded; please check that they match the data booklet used by your examination board.

Keep Learning on EDUSAMBAM

Sources and Further Reading

This article is original EDUSAMBAM writing. Definitions, data and historical facts were checked against the sources below. Diagrams are original and were not copied from any source.

Note on the numbers: doses, half-lives and masses are rounded standard values. Nuclear statistics and the status of fusion research change over time, so check current data from the IAEA and national agencies. Please check numerical values against your own syllabus or exam board specification before relying on them.

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Practice Quiz

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1.Which particles are found in the nucleus of an atom?
2.What did most alpha particles do in Rutherford's gold foil experiment?
3.An atom has 17 protons and a nucleon number of 35. How many neutrons does it have?
4.Isotopes of an element have…
5.Which radiation is stopped by a sheet of paper?
6.Which radiation is an electromagnetic wave?
7.What happens to the nucleon number and proton number in alpha decay?
8.A radioactive nucleus undergoes beta-minus decay. What happens to its proton number?
9.A source has a half-life of 4 hours and an activity of 800 Bq. What is its activity after 12 hours?
10.A sample of an ancient bone has 25% of the carbon-14 of a living bone. The half-life of carbon-14 is 5730 years. How old is the bone?
11.In a nuclear reactor, what do control rods do?
12.Which statement about nuclear fusion is correct?