Q1:

The half-life of is years. A sample of ancient plant material contains 32.42% of the original . Calculate the age of the plant material.

• A years
• B years
• C years
• D years
• E years

Q2:

Rubidium-87 decays into strontium-87 by emission, with a half-life of years. A sample of rock contains 8.23 mg of rubidium-87 and 0.47 mg of strontium-87. Calculate the age of the rock.

• A years
• B years
• C years
• D years
• E years

Q3:

A rock contains g of uranium-238 and g of lead-206. The half-life of uranium-238 is years. Assuming that all of the lead-206 formed from the decay of uranium-238, estimate the age of the rock.

• A years
• B years
• C years
• D years
• E years

Q4:

Carbon-14 decays to nitrogen-14 with a half-life of years. A sample of plant material from an Ancient Egyptian tomb has an activity of 9.07 decays per minute per gram of carbon. If the initial activity was 13.6 decays per minute per gram of carbon, estimate the age of the tomb.

• A years
• B years
• C years
• D years
• E years

Q5:

Isotopes such as are believed to have been present in the solar system since its formation. The half-life of is years and the age of the Earth is years. Calculate the age of the Earth when only 0.000001% of the original remained.

• A years
• B years
• C years
• D years
• E years

Q6:

Carbon-14 decays to nitrogen-14 with a half-life of years. A piece of paper from the Dead Sea Scrolls has an activity of 10.8 decays per minute per gram of carbon. If the initial activity was 13.6 decays per minute per gram of carbon, estimate the age of the Dead Sea Scrolls.

• A years
• B years
• C years
• D years
• E years

Q7:

A rock contains g of rubidium-87 and g of strontium-87. The half-life of rubidium-87 is years. Assuming that all of the strontium-87 formed from the decay of rubidium-87, estimate the age of the rock.

• A years
• B years
• C years
• D years
• E years

Q8:

Uranium‑238 decays into lead‑206 via a series of relatively short-lived nuclides. The half-life of uranium‑238 is years. A sample of uranium ore contains 9.22 mg of uranium‑238 and 2.84 mg of lead‑206. Calculate the age of the ore.

• A years
• B years
• C years
• D years
• E years

Q9:

The decay of produces . The quantities of and in a meteorite suggest an age of 15 million years. However, other radiometric dating methods suggest the meteorite is 10 million years old. Which of the following is a possible explanation for this discrepancy?

• ASome of the gaseous has escaped the meteorite.
• BThe half-life of in the meteorite is shorter than expected.
• CSome of the has further decayed.
• DSome was already present when the meteorite formed.
• EAdditional is formed by another decay process.