section 10–2: rates of nuclear decay physical science coach kelsoe pages 298–301

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Section 10–2: Rates of Nuclear Decay Physical Science Coach Kelsoe Pages 298–301

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Page 1: Section 10–2: Rates of Nuclear Decay Physical Science Coach Kelsoe Pages 298–301

Section 10–2:Rates of Nuclear DecayPhysical ScienceCoach KelsoePages 298–301

Page 2: Section 10–2: Rates of Nuclear Decay Physical Science Coach Kelsoe Pages 298–301

Objectives

Define half-life, and relate half-life to the age of a radioactive sample.

Compare and contrast nuclear reaction rates with chemical reaction rates.

Describe how radioisotopes are used to estimate the age of materials.

Page 3: Section 10–2: Rates of Nuclear Decay Physical Science Coach Kelsoe Pages 298–301

Time Travelers

A common theory is that Native Americans crossed the Bering Strait (between Russia and Alaska) about 13,000 years ago.

A discovery of bones, tools, and charcoal in Cactus Hill, Virginia in the 1990s may be as old as 15,000 years and may lead archaeologists to believe some came by boat.

How do we know how old the bones are?

Page 4: Section 10–2: Rates of Nuclear Decay Physical Science Coach Kelsoe Pages 298–301

Half-Life

A nuclear decay rate describes how fast nuclear changes take place in a radioactive substance. Every radioisotope decays at a specific rate that can be expressed as a half-life.

A half-life is the time required for one half of a sample of a radioisotope to decay.

Page 5: Section 10–2: Rates of Nuclear Decay Physical Science Coach Kelsoe Pages 298–301

Half-Life

After one half-life, half of the atoms in a radioactive sample have decayed, while the other half remain unchanged. After two half-lives, half of the remaining half decays, leaving one quarter of the original sample unchanged.

Iodine-131 has a half-life of 8.07 days. After two half-lives, or 16.14 days, the fraction of iodine-131 remaining is one quarter.

Page 6: Section 10–2: Rates of Nuclear Decay Physical Science Coach Kelsoe Pages 298–301

Half-Life

Half-lives can vary from fractions of a second to billions of years. Uranium-238 has a half-life of 4.5 billion years. That means in 4.5 billion years, there will only be half as much uranium-238 on Earth as there is today. Or, 4.5 billion years ago, there was twice as much uranium-238 on Earth as there is today.

Unlike chemical reaction rates, nuclear decay rates are constant. Regardless of temperature, pressure, or surface area, the half-lives are constant.

Page 7: Section 10–2: Rates of Nuclear Decay Physical Science Coach Kelsoe Pages 298–301

Radioactive Dating

The Cactus Hill artifacts were dated using carbon-14 dating. Carbon-14 has a half-life of 5,730 years and beta decays to nitrogen-14.

In radiocarbon dating, the age of an object is determined by comparing the object’s carbon-14 levels with carbon-14 levels in the atmosphere.

Page 8: Section 10–2: Rates of Nuclear Decay Physical Science Coach Kelsoe Pages 298–301

Radioactive Dating

For example, if the ratio of carbon-14 to carbon-12 in a fossil is half the ratio in the atmosphere, then the organism lived about 5730 years ago.

Because atmospheric carbon-14 levels can change over time, the calculated age of the fossil is not totally accurate. For more accuracy, scientist will compare carbon-14 levels in objects of known age, like trees.

Page 9: Section 10–2: Rates of Nuclear Decay Physical Science Coach Kelsoe Pages 298–301

Radioactive Dating

Radioactive dating can be used to date any carbon-containing object less than 50,000 years old. Objects older than 50,000 years old contain too little carbon-14 to be measurable.

To measure objects thought to be older than this, scientists will use radioisotopes with longer half-lives, like potassium-40, uranium-235, and uranium-238.

Page 10: Section 10–2: Rates of Nuclear Decay Physical Science Coach Kelsoe Pages 298–301

Vocabulary

Half-life

Page 11: Section 10–2: Rates of Nuclear Decay Physical Science Coach Kelsoe Pages 298–301