finding absolute ages using radioactive isotopes

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Finding Absolute Ages Using Radioactive Isotopes

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Page 1: Finding Absolute Ages Using Radioactive Isotopes

Finding Absolute Ages Using Radioactive IsotopesFinding Absolute Ages Using Radioactive Isotopes

Page 2: Finding Absolute Ages Using Radioactive Isotopes

What is Absolute Dating?

Age of fossil or rock is given in years instead of relative terms like before and after, early and late.

Error is quantitative and measureable

Radiometric dating is the most common type of absolute dating.

Page 3: Finding Absolute Ages Using Radioactive Isotopes

Atoms and the Periodic Table

What are atoms made of?Nucleus = mass of the atomProtons + charged (p+)Neutrons no charge (no) made of both p+ and e-Atomic Mass = #no + #p+

Orbitals = volume of the atomElectrons – charge (e-)Atoms are neutrally charged:

#e- = #p+

Page 4: Finding Absolute Ages Using Radioactive Isotopes

ElementsA pure chemical substance

consisting of a single type of atomDivided into metals, metalloids, and

nonmetals.

Distinguished by the atomic number = the number of protons Change the # of p+, change the mass

AND the type of element Change the # of no, change the mass

only creates an ISOTOPE

Chemical symbol for element

Atomic # (protons)

Mass # (protons + neutrons)

Page 5: Finding Absolute Ages Using Radioactive Isotopes

Isotopes

A variation of an element’s atoms Same number of protons Different number of neutronsDifferent atomic mass

ISOTOPES - atoms of the same element that have different numbers of neutrons

Page 6: Finding Absolute Ages Using Radioactive Isotopes

Radioactive DecayThe process by which a nucleus

of an unstable atom loses energy by emitting radiation

The atom spontaneously changes into an atomic nucleus of either a different element, OR the same element with a different

MASSThere are 3 types of radioactive

decay are:

Page 7: Finding Absolute Ages Using Radioactive Isotopes

• Alpha radiation can be stopped by PAPER. • Beta radiation can be stopped by WOOD.• Gamma radiation can be stopped by LEAD.

Page 8: Finding Absolute Ages Using Radioactive Isotopes

Alpha Decay αLoss of an alpha particle2 p+ & 2 no (alpha particle) are emitted from the nucleus.atomic number of the element decreases by two because

2 p+ are lost and the atomic # is determined by the # of p+ the atomic mass is decreased by four because each p+

and no has an atomic mass of one and there are a total of four in an alpha particle

Page 9: Finding Absolute Ages Using Radioactive Isotopes

Beta Decay β a neutron decays emits an electron (beta particle)

and becomes a proton. atomic number is increased by one because the neutron

releases an electron and leaves a proton behind the atomic mass does not change (because one neutron was

lost and one proton was gained so they cancel each other out regarding the atomic mass)

Page 10: Finding Absolute Ages Using Radioactive Isotopes

Electron Capture Decay, γ a proton captures an electron and converts to a

neutron. Loss of a Gamma Ray no change in the atomic mass because a

gamma ray is a burst of energy without mass Atomic Number decreases by 1

Page 11: Finding Absolute Ages Using Radioactive Isotopes

Why Are Some Isotopes Radioactive?

Stable Isotopes have a constant number of neutrons and do not spontaneously change

Radioactive Isotopes isotopes have too few or too many neutrons making them unstable.

The nuclei of radioactive atoms change or decay by giving off radiation in the form of particles or electromagnetic waves until the atom reaches a stable state.

Page 12: Finding Absolute Ages Using Radioactive Isotopes

Radioactive Decay

Each radioactive parent always decays to a specific daughter.

There is no way to predict which atoms will decay first.

Once they decay, they cannot change back.

Radioactive atoms decay at a specific rate = HALF-LIFE

During radioactive decay, the number of protons in the atom can change and one element transforms into another.

Parent isotopes decay into daughter isotopes. Radioactive Decay is like popping popcorn.

Page 13: Finding Absolute Ages Using Radioactive Isotopes

How Long Does Radioactive Decay Take?

Half-Life - the time it takes for half of the radioactive or parent isotopes in a sample to decay to daughter isotopes.

Each parent has a 50% chance of decaying during 1 half-life

Measured in seconds, minutes, years, etc.

Each isotope has its own unique half-life. From thousandths of a second to billions of years

Page 14: Finding Absolute Ages Using Radioactive Isotopes

HOW TO FIND A RADIOMETRIC AGE:Measure the ratio of parent to daughter isotopesLook up the half-life of the parent isotope (determined experimentally)

# of half-lives length of half-life = age of sample Example: 3 half-lives; 1 half-life = 200 years 3 x 200 = 600 years old

Starting the Stopwatch

Page 15: Finding Absolute Ages Using Radioactive Isotopes

How to Choose Which Isotope to Use

Use Relative Dating to estimate the age of your sample and choose an isotope with an appropriate range.

Determine the minerals in the sample. The minerals need to have the

element you want to use for dating.

Carbon-14 can only be used to date samples that were once living (organic) like wood, bone, cloth, paper, etc.

Feldspars & Micas: use K-Ar

Zirons: use U-Pb

Bone or Wood: use C-N

Page 16: Finding Absolute Ages Using Radioactive Isotopes

Let’s Practice Absolute Dating Nickel-63 (parent) decays to Copper-63 (daughter) Half-Life = 100 years Find the ages of the following samples

Mass of Parent

Mass of Daughter

Ratio of Parent to Daughter

Number of Half-Lives

Age of Sample

50 g 50 g

25 g 75 g

12.5 g 87.5 g

6.25 g 93.75 g

Page 17: Finding Absolute Ages Using Radioactive Isotopes

Mass of Parent (Ni-

63)

Mass of Daughter (Cu-63)

Ratio of Parent to Daughter

Number of Half-Lives

Age of Sample

50 g 50 g 1:1 1 100 years

25 g 75 g 1:3 2 200 years

12.5 g 87.5 g 1:7 3 300 years

6.25 g 93.75 g 1:15 4 400 years

But what if the data is not so “nice”? What would the age be of a sample with 30g of Ni-63 and 70g of

Cu-63? What could you create to make this problem easier to solve?

Page 18: Finding Absolute Ages Using Radioactive Isotopes