Nuclear Equations. ? Bombardment of aluminum-27 by alpha particles produces phosphorous-30 and one other particle. Write the nuclear equation and identify.

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Presentation transcript:

Nuclear Equations

? Bombardment of aluminum-27 by alpha particles produces phosphorous-30 and one other particle. Write the nuclear equation and identify the other particle. Al He P n Plutonium-239 can be produced by bombarding uranium-238 with alpha particles. How many neutrons will be produced as a by product of each reaction. Write the nuclear equation for this reaction. U He Pu n 

Fission FISSION

Unstable Isotopes Kelter, Carr, Scott, Chemistry A World of Choices 1999, page 439 Excited nucleus Stable nucleus Energy Particles + and or Radiation

Unstable Nucleus Zumdahl, Zumdahl, DeCoste, World of Chemistry  2002, page 620

Fissionable U-235

Fission Process Zumdahl, Zumdahl, DeCoste, World of Chemistry  2002, page 620

Fission Process Zumdahl, Zumdahl, DeCoste, World of Chemistry  2002, page 620 Neutron Nucleus Two neutrons from fission

Stages of Fission Kelter, Carr, Scott, Chemistry A World of Choices 1999, page 454 First stage: 1 fission Second stage: 2 fissions Third stage: 4 fissions

Nuclear Power Plants

map: Nuclear Energy Institute

Energy Sources in the United States Zumdahl, Zumdahl, DeCoste, World of Chemistry  2002, page 307 WoodCoalPetroleum / natural gasHydro and nuclear Percent

Energy Sources in the United States Source: US Energy Information Administration (2005 Electricity Generation) Renewable (biomass, geothermal, solar, wind) Coal Petroleum Hydroelectric Percent natural gas Nuclear 19 3

Statewide Coal-Fired Power Plants Legend Existing Power Plant Proposed Power Plant City

Statewide Nuclear Power Plants

Coal Burning Power Plant Copyright © 2007 Pearson Benjamin Cummings. All rights reserved.

Nuclear Power Plant Zumdahl, Zumdahl, DeCoste, World of Chemistry  2002, page 621

Reactor Core Zumdahl, Zumdahl, DeCoste, World of Chemistry  2002, page 622 Hot coolant Control rods of neutron-absorbing substance Uranium in fuel cylinders Incoming coolant

Copyright © 2006 Pearson Benjamin Cummings. All rights reserved. Production of heat Production of electricity Nuclear Power Plant

We're not afraid of the alpha ray. A sheet of paper will keep it away! A beta ray needs much more care, Place sheets of metal here and there. And as for the powerful gamma ray (Pay careful heed to what we say) Unless you wish to spend weeks in bed Take cover behind thick slabs of lead! Fast neutrons pass through everything. Wax slabs remove their nasty sting. These slow them down, and even a moron Knows they can be absorbed by boron. Remember, remember all that we've said, Because it's no use remembering when you're dead. Chant of the Radioactive Workers

Inside a nuclear power plant.

Nuclear Waste Disposal Zumdahl, Zumdahl, DeCoste, World of Chemistry  2002, page 626 Surface deposits Host rock formation Interbed rock layer Aquifier Interbed rock layer Bedrock River Shaft Repository Waste package Waste form

Half-Life

20 g 10 g 5 g 2.5 g after 1 half-life Start after 2 half-lives after 3 half-lives Half-Life Dorin, Demmin, Gabel, Chemistry The Study of Matter 3rd Edition, page 757

1.00 mg mg mg mg mg 8.02 days 0.00 days days24.06 days Half-Life Dorin, Demmin, Gabel, Chemistry The Study of Matter 3rd Edition, page I I mg mg  emissions  emissions 89.9% 7.3% I Xe Xe * Xe I Xe  0 +  +

Number of half-lives Radioisotope remaining (%) Half-life of Radiation Initial amount of radioisotope t 1/2 After 1 half-lifeAfter 2 half-lives After 3 half-lives

Half-Life Plot Timberlake, Chemistry 7 th Edition, page 104 Amount of Iodine-131 (g) half-life 16 2 half-lives 24 3 half-lives 32 4 half-lives etc… Time (days) Half-life of iodine-131 is 8 days

Half-Life of Isotopes Isotope Half-Live Radiation emitted Half-Life and Radiation of Some Naturally Occurring Radioisotopes Carbon x 10 3 years  Potassium x 10 9 years  Thorium days  Radon days  Radium x 10 3 years  Thorium x 10 4 years  Uranium x 10 8 years  Uranium x 10 9 years 

Half-life (t ½ ) –Time required for half the atoms of a radioactive nuclide to decay. –Shorter half-life = less stable. 1/21/2 1/41/4 1/81/8 1 / 16

Half-life (t ½ ) –Time required for half the atoms of a radioactive nuclide to decay. –Shorter half-life = less stable. 1/1 1/2 1/4 1/8 1/16 0 Ratio of Remaining Potassium-40 Atoms to Original Potassium-40 Atoms 0 1 half-life half-lives half-lives half-lives 5.2 Time (billions of years ) Newly formed rock Potassium Argon Calcium

Copyright © Pearson Education, Inc., publishing as Benjamin Cummings

How Much Remains? one After one half-life, of the original atoms remain. two After two half-lives, ½ x ½ = 1/(2 2 ) = of the original atoms remain. three After three half-life, ½ x ½ x ½ = 1/(2 3 ) = of the original atoms remain. four After four half-life, ½ x ½ x ½ x ½ = 1/(2 4 ) = of the original atoms remain. five After five half-life, ½ x ½ x ½ x ½ x ½ = 1/(2 5 ) = of the original atoms remain. six After six half-life, ½ x ½ x ½ x ½ x ½ x ½ = 1/(2 6 ) = of the original atoms remain half-life2 half-lives 3 half-lives Accumulating “daughter” isotopes 4 half-lives5 half-lives 6 half-lives 7 half-lives Surviving “parent” isotopes Beginning

SOURCE: Collaboration for NDT Education MATT PERRY / Union-Tribune 1. A small piece of fossil is burned in a special furnace. 2. The burning creates carbon dioxide gas comprised of carbon-12 isotopes and carbon-14 isotopes. 3. As the carbon- 14 decays into nitrogen-14, it emits an electron. 4. A radiation counter records the number of electrons emitted. Stable C-12 isotope Nitrogen Electron Decaying C-14 isotope Note: Not to scale.

The iodine-131 nuclide has a half-life of 8 days. If you originally have a 625-g sample, after 2 months you will have approximately? a.40 g b.20 g c.10 g d.5 g e.less than 1 g 625 g 312 g 156 g 78 g 39 g 20 g 10 g 5 g 2.5 g 1.25 g 0 d 8 d 16 d 24 d 32 d 40 d 48 d 56 d 64 d 72 d Data Table: Half-life Decay ~ Amount Time # Half-Life Assume 30 days = 1 month 60 days 8 days = 7.5 half-lives N = N o ( 1 / 2 ) n N = amount remaining N o = original amount n = # of half-lives N = (625 g)( 1 / 2 ) 7.5 N = 3.45 g

ln 2 Given that the half-life of carbon-14 is 5730 years, consider a sample of fossilized wood that, when alive, would have contained 24 g of carbon-14. It now contains 1.5 g of carbon-14. How old is the sample? 24 g 12 g 6 g 3 g 1.5 g 0 y 5,730 y 11,460 y 17,190 y 22,920 y Data Table: Half-life Decay Amount Time # Half-Life ln = - k t N NoNo t 1/2 = k 5730 y = k k = x ln = - (1.209x10 -4 ) t 1.5 g 24 g t = 22,933 years

Half-Life Practice Calculations The half-life of carbon-14 is 5730 years. If a sample originally contained 3.36 g of C-14, how much is present after 22,920 years? Gold-191 has a half-life of 12.4 hours. After one day and 13.2 hours, 10.6 g of gold-19 remains in a sample. How much gold-191 was originally present in the sample? There are 3.29 g of iodine-126 remaining in a sample originally containing 26.3 g of iodine-126. The half-life of iodine-126 is 13 days. How old is the sample? A sample that originally contained 2.5 g of rubidium-87 now contains 1.25 g. The half-life of rubidium-87 is 6 x years. How old is the sample? Is this possible? Why or why not? Demo: Try to cut a string in half seven times (if it begins your arm’s length) g C g Au days old 6 x years (60,000,000,000 billions years old) What is the age of Earth???

22,920 years The half-life of carbon-14 is 5730 years. If a sample originally contained 3.36 g of C-14, how much is present after 22,920 years? 3.36 g 1.68 g 0.84 g 0.42 g 0.21 g 0 y 5,730 y 11,460 y 17,190 y 22,920 y Data Table: Half-life Decay Amount Time # Half-Life t 1/2 = 5730 years n = 5,730 years n = 4 half-lives (4 half-lives)(5730 years) = age of sample (# of half-lives)(half-life) = age of sample 22,920 years

Half-life Half-life worksheet

Decay Series

Uranium Radioactive Decay U Mass number Atomic number Th-230  Th-234  Ra-226  Rn-222  Po-218  Pb-206  Pb-214  Pb-210  Pa-234  Bi-214  Po-214  Bi-210  Po-210  U-234  4.5 x 10 9 y 24 d 1.2 m 2.5 x 10 5 y 8.0 x 10 4 y 1600 y 3.8 d 3.0 m 27 m 160  s 5.0 d 138 d stable

Nuclear Stability Decay will occur in such a way as to return a nucleus to the band (line) of stability. Protons (Z) Neutrons (N)

Copyright © 2007 Pearson Benjamin Cummings. All rights reserved.

Band of Stability Number of neutrons Stable nuclides Naturally occurring radioactive nuclides Other known nuclides Number of protons n = p

 decay  decay Protons (Z) Neutrons (N) W Ag Fe Ne Bi positron emission and/or electron capture

 decay  decay Protons (Z) Neutrons (N) W Ag Fe Ne Bi positron emission and/or electron capture Nuclear Stability Decay will occur in such a way as to return a nucleus to the band (line) of stability.

Half-Lives of Some Isotopes of Carbon NuclideHalf-Life Carbon s Carbon s Carbon m Carbon-12Stable Carbon-13Stable Carbon y Carbon s Carbon s

Enlargement of part of band of stability around Neon moves into band of stability by beta decay. Umland and Bellama, General Chemistry 2 nd Edition, page 773 moves into band of stability by positron emission. Electron capture would also move into the band of stability.

Effects of Radioactive Emissions on Proton and Neutrons Number of protons Loss of Loss of or electron capture Loss of

Nuclear Decay Rn  Ra+ 2+ H O  N Sr  Rb+ n He H H N  C He H H+ AlphaBetaPositronGamma neutronproton 4 2  2+ 0  n 1 0 H  0 0  “absorption”, “bombardment” vs. “production”, “emission”

Units Used in Measurement of Radioactivity Curie Curie (C) Becquerel Becquerel (Bq) Roentgens Roentgens (R) Rad Rad (rad) Rem Rem (rem) radioactive decay exposure to ionizing radiation energy absorption caused by ionizing radiation biological effect of the absorbed dose in humans Units Measurements

Effects of Instantaneous Whole-Body Radiation Doses on People Dose, Sv (rem)Effect >10 (1000) Death within 24 h from destruction of the neurological system. 7.5 (750) Death within 4-30 d from gastrointestinal bleeding. 1.5 – 7.5 (150 – 750)Intensive hospital care required for survival. At the higher end of range, death through infection resulting from destruction of white-blood cell-forming organs usually takes place 4 – 8 weeks after accident. Those surviving this period usually recover. < 0.5 (50)Only proven effect is decrease in white blood cell count. Alexander Litvinenko

The intensity of radiation is proportional to 1 / d 2, where d is the distance from the source.

Alpha, Beta, Positron Emission Examples of Nuclear Decay Processes  emission (alpha)   emission (beta)   emission (positron) Although beta emission involves electrons, those electrons come from the nucleus. Within the nucleus, a neutron decays into a proton and an electron. The electron is emitted, leaving behind a proton to replace the neutron, thus transforming the element. (A neutrino is also produced and emitted in the process.) Herron, Frank, Sarquis, Sarquis, Schrader, Kulka, Chemistry, Heath Publishing,1996, page 275

Nuclear Reactions First recognized natural transmutation of an element (Rutherford and Soddy, 1902) First artificial transmutation of an element (Rutherford, 1919) Discovery of the neutron (Chadwick, 1932) Discovery of nuclear fission (Otto Hahn and Fritz Strassman, 1939) ? ? Bailar, Chemistry, pg 361

Preparation of Transuranium Elements 93 Neptunium Np Plutonium Pu Americium Am Curium Cm Berkelium Bk Californium Cf 1950 Atomic Number NameSymbol Year Discovered Reaction Ralph A. Burns, Fundamentals of Chemistry 1999, page 553

Preparation of Transuranium Elements 93 Neptunium Np Plutonium Pu Americium Am Curium Cm Berkelium Bk Californium Cf 1950 Atomic Number NameSymbol Year Discovered Reaction Ralph A. Burns, Fundamentals of Chemistry 1999, page 553

Additional Transuranium Elements 99 Einsteinium Es Fermium Fm Mendelevium Md Nobelium Nb Lawrencium Lr Rutherfordium Rf Dubnium Db Seaborgium Sg Bohrium Bh Hassium Hs Meitnerium Mt DarmstadtiumDs Unununium Uun Ununbium Uub Uuq 1999 (Russia) (Russia)