In Table 7.8 , the bonding atomic radius of neon is listed as $58 \mathrm{pm},\( whereas that for xenon is listed as \)140 \mathrm{pm}$. A classmate of yours states that the value for Xe is more realistic than the one for Ne. Is she correct? If so, what is the basis for her statement?

Short Answer

Expert verified
The classmate's statement is correct. The basis for her statement is the understanding of periodic trends and the relationship between the atomic radius and the position of elements in the periodic table. Xenon (Xe) has a larger atomic radius (140 pm) compared to Neon (Ne) with an atomic radius of 58 pm, due to its lower position in the periodic table, having more electron shells.

Step by step solution

01

The atomic radius is the distance from the nucleus to the outermost electron shell in an atom. As we move across a period in the periodic table, the atomic radius tends to decrease because the number of protons in the nucleus increases, leading to an increased attraction between the electrons and the nucleus. On the other hand, as we move down a group in the periodic table, the atomic radius increases due to additional electron shells. #Step 2: Compare Neon and Xenon in the periodic table#

Neon (Ne) and Xenon (Xe) are both noble gases. Neon is in the second period of the periodic table, while Xenon is in the fifth period. Since Xenon is farther down the group than Neon, it has more electron shells, which results in a larger atomic radius. #Step 3: Evaluate the classmate's statement#
02

The classmate's statement suggests that the bonding atomic radius value for Xenon (Xe) is more realistic than that of Neon (Ne). Considering the periodic trends, Xenon's atomic radius of 140 pm is expected to be larger than Neon's atomic radius of 58 pm, since Xenon is lower in the group and has more electron shells. #Step 4: Determine the correctness of the classmate's statement#

Since the periodic trends justify the larger bonding atomic radius for Xenon compared to Neon, we can conclude that the classmate's statement is correct. The basis for her statement is likely the understanding of periodic trends and the relationship between the atomic radius and the position of elements in the periodic table.

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Most popular questions from this chapter

Detailed calculations show that the value of \(Z_{\text {eff }}\) for the outermost electrons in \(\mathrm{Na}\) and \(\mathrm{K}\) atoms is \(2.51+\) and \(3.49+\), respectively. (a) What value do you estimate for \(Z_{\text {eff }}\) experienced by the outermost electron in both \(\mathrm{Na}\) and \(\mathrm{K}\) by assuming core electrons contribute 1.00 and valence electrons contribute 0.00 to the screening constant? (b) What values do you estimate for \(Z_{\text {eff }}\) using Slater's rules? (c) Which approach gives a more accurate estimate of \(Z_{\text {eff }}\) ? (d) Does either method of approximation account for the gradual increase in \(Z_{\text {eff }}\) that occurs upon moving down a group? (e) Predict \(Z_{\text {eff }}\) for the outermost electrons in the \(\mathrm{Rb}\) atom based on the calculations for \(\mathrm{Na}\) and \(\mathrm{K}\).

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