Chapter 19: Problem 58
When using a Geiger-Müller counter to measure radioactivity, it is necessary to maintain the same geometrical orientation between the sample and the Geiger-Muller tube to compare different measurements. Why?
Chapter 19: Problem 58
When using a Geiger-Müller counter to measure radioactivity, it is necessary to maintain the same geometrical orientation between the sample and the Geiger-Muller tube to compare different measurements. Why?
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Get started for freePhotosynthesis in plants can be represented by the following overall equation: $$ 6 \mathrm{CO}_{2}(g)+6 \mathrm{H}_{2} \mathrm{O}(l) \stackrel{\mathrm{} Light \mathrm{}}{\longrightarrow} C_{6} \mathrm{H}_{12} \mathrm{O}_{6}(s)+6 \mathrm{O}_{2}(g) $$ Algae grown in water containing some $^{18} \mathrm{O}\left(\text { in } \mathrm{H}_{2}^{18} \mathrm{O}\right)$ evolve oxygen gas with the same isotopic composition as the oxygen bin the water. When algae growing in water containing only \(^{18} \mathrm{O}\) were furnished carbon dioxide containing \(^{18} \mathrm{O}\) no \(^{18} \mathrm{O}\) was found to be evolved from the oxygen gas produced. What conclusions about photosynthesis can be drawn from these experiments?
Strontium- 90 and radon-222 both pose serious health risks. \(^{90}\) Sr decays by \(\beta\) -particle production and has a relatively long half-life $(28.9 \text { years). Radon-2222 decays by } \alpha \text { -particle production }$ and has a relatively short half-life \((3.82 \text { days). Explain }\) why each decay process poses health risks.
Describe the relative penetrating powers of alpha, beta, and gamma radiation.
A recent study concluded that any amount of radiation exposure can cause biological damage. Explain the differences between the two models of radiation damage, the linear model and the threshold model.
Scientists have estimated that the earth's crust was formed 4.3 billion years ago. The radioactive nuclide \(176 \mathrm{Lu},\) which decays to 176 \(\mathrm{Hf}\) , was used to estimate this age. The half-life of 176 \(\mathrm{Lu}\) is 37 billion years. How are ratios of \(^{176} \mathrm{Lu}\) to 176 \(\mathrm{Hf}\) utilized to date very old rocks?
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