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Carbon-14 dating works for fossils up to about 75,000 years old; fossils older than that contain too little 14C to be detected. Most dinosaurs went extinct 65.5 million years ago. (a) Can 14C be used to date dinosaur bones? Explain. (b) Radioactive uranium-235 has a half-life of 704 million years. If it was incorporated into dinosaur bones, could it be used to date the dinosaur fossils? Explain.

Short Answer

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(a) No, too little 14C (carbon-14) would be left to measure after 65.5 million years.

(b) Yes, because uranium-235 has a half-life of 704 million years, and dinosaurs became extinct 65.5 million years ago.

Step by step solution

01

Explanation for (a)

Carbon-14 dating is used for fossils that are about 75,000 years old. However, dinosaurs became extinct about 65.5 million years ago. This suggests that carbon-14 dating cannot be used to date the bones of dinosaurs.

14Cpresent in the dinosaur would have decayed too much when the dinosaurs died about 65.5 million years ago. As a result, too little14C would have been left to measure.

02

Explanation for (b)

Uranium-235 has a half-life of 704 million years. This suggests that after 65.5 million years, only one-tenth of the uranium-235 would have been decayed. As a result, a lot of U-235 would be present in the fossils to measure.

Therefore, U-235 can be used to date dinosaur fossils because when they became extinct (65.5 million years), plenty of U-235 would be left for measurement.

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Most popular questions from this chapter

Which coefficients must be placed in the following blanks so that all atoms are accounted for in the products?

\({C_6}{H_{12}}{O_6} \to \_\_\_{C_2}{H_6}{O_{}} + \_\_\_C{O_2}\)

(A)2,1

(B) 3,1

(C) 1,3

(D) 2,2

Which of the following statements correctly describes any chemical reaction that has reached equilibrium?

(A) The concentration of products and reactants are equal.

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(D) The rates of the forward and reverse reactions areequal.

In the term trace element, the adjective trace means that

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(C) the element is very rare on Earth.

(D) the element enhances health but is not essential for the organism’s long-term survival.

The percentage of naturally occurring elements making up the human body (see table2.1) is similar to the percentage of these elements found in other organisms. How could you account for this similarity among organisms?

A standard curve of radioactive isotope decay is shown at the top of the right column. The graph line shows the fraction of the radioactive isotope over time (before present) in units of half lives. Recall that a half-life is the amount of time it takes for half of the radioactive isotope to decay. Labeling each data point with the corresponding fractions will help orient you to this graph. Draw an arrow to the data point for half-life = 1 and write the fraction of 14C that will remain after one half life. Calculate the fraction of 14C remaining at each half-life and write the fractions on the graph near arrows pointing to the data points. Convert each fraction to a decimal number and round off to a maximum of three significant digits (zero at the beginning of the number do not count as significant digits). Also write each decimal number in scientific notation.

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