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Carbon-14 dating is normally used by archaeologists rather than geologists because it ceases to be accurate at ages over 50,000-60,000 years. The half life of carbon 14 is about 5,000 years, so it becomes increasingly difficult to detect at time much longer than this.

Geologists use radiometric dating employing other elements that decay more slowly such as uranium/lead and potassium/argon for rocks, particularly very old rocks.

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What Limitations are there of using carbon14 to date rocks?

The main limitations of using Carbon14 dating to find the age of something that is carbon base are firstly the possibility that carbon may be absorbed by some things making it more difficult to get an absolutely accurate age and secondly, with Carbon14 only having a half life of 5,568 years the maximum theoretical limit for detection is 100,000 years.


What do scientists use to determine a fossil's relative age?

Carbon14 dating (isotopic dating)


A researcher who uses carbon dating on anciet items?

The half life of C14 is about 5700 years, so items that are a few multiples of this time are suitable for carbon14 dating. Most archaeological items are suitable, and some young fossils.


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What are the limitations of using uranium-238 in dating the age of objects?

The limitations are that it only dates the ages of rocks.


What two things must scientist measure to find the absolute age of a rock?

scientists use carbon14 and potassium argon to find absolute age of rock


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There are many benefits to webcam dating, as well as limitations. Webcam dating is easier, and you still get to talk and have fun. But you do not get the exercise, or have as many options for entertainment for the date.


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What is the mass number of carbon14?

Carbon is a non metallic element. Mass number of it is 12.


How many protons neutrons and electrons are in carbon14?

7 protons, 7 neutrons and 7 electrons


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An artifact is found that some are claiming is 30000 years old 3.1 percent of the original carbon14 is present The halflife of carbon14 is 5730 year?

To determine the age of the artifact, you can use the formula for exponential decay of radioactive elements: (N = N_0 \times (1/2)^{t/T}), where N is the final amount (3.1% of the original), N0 is the initial amount (100%), t is the time passed, and T is the half-life (5730 years). By substituting the values, you can solve for t, which will give you the age of the artifact.