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Question: Concisely, why is the table periodic?

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Answer

The need for classification of the elements to make it study easier, and the periodic table is important because it is organized to provide a great deal of information about elements and how they relate to one another in one easy-to-use reference.

Step by step solution

01

Need for the periodic table.

Different scientists put forward different theories and models to explain how exactly elements could be classified based on certain similar chemical and physical properties.The need for the classification of elements to make their study easier was always challenging to us Dobereiner triads, Newlands law of octaves, Mendeleev's Periodic table, and the Modern periodic table given by Moseley remain the most common ones. The periodic table has gone through many changes sinceDmitri Mendeleev drew up its original design in 1869, yet both the first table and the modern periodic table are important for the same reason The periodic table organizes elements according to similar properties so you can tell the characteristics of an element just by looking at its location on the table.

02

Why it’s said to be periodic.

In the modern periodic table, the elements are arranged based on the increasing atomic numbers and 118 elements are known to be added to this date.

The elements when arranged in increasing atomic numbers, repeat after a regular interval, and this property is known as periodicity and the elements are periodic functions of their atomic number.

The elements which are present in the same period have the same number of valence shells and those which are present in the same group have the same valence electronic configuration i.e. the number of electrons entering in the outermost orbit also known as the valence shell is the same in the same group. Since the number of valence electrons is also the same, so their chemical properties are similar too. Hence, the table is said to be periodic.

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Most popular questions from this chapter

The subatomic omega particle has spin s=32. What angles might its intrinsic angular in momentum vector make with the z-axis?

The radius of cesium is roughly0.26nm.

(a) From this estimate the effective charge its valence electron orbits

(b) Given the nature of the electron's orbit. is this effective nuclearcharge reasonable?

(c) Compare this effective Zwith that obtained for sodium in Example 8.3. Are the values at odds with the evidence given in Figure8.16that it takes less energy to remove an electron from cesium than from sodium? Explain.

Verify that the normalization constant given in Example 8.2is correct for both symmetric and antisymmetric states and is independent ofnand n'?

(a) Show that, taking into account the possible z-components of J, there are a total of 12 L S coupled states corresponding to 1 s 2 p in Table 8.3.

(b) Show that this is the same number of states available to two electrons occupying 1 s and 2 p if LS coupling were ignored.

A Simple Model: The multielectron atom is unsolvable, but simple models go a long way. Section7.8gives energies and orbit radii forone-electron/hydrogenlike atoms. Let us see how useful these are by considering lithium.

(a) Treat one of lithium'sn=1electrons as a single electron in a one-electron atom ofrole="math" localid="1659948261120" Z=3. Find the energy and orbit radius.

(b) The othern=1electron being in the same spatial state. must have the same energy and radius, but we must account for the repulsion between these electrons. Assuming they are roughly one orbit diameter apart, what repulsive energy would they share, and if each claims half this energy. what would be the energies of these two electrons?

(c) Approximately what charge does lithium's lone valence electron orbit, and what radius and energy would it have?

(d) Is in reasonable to dismiss the role of then=1electrons in chemical reactions?

(e) The actual energies of lithium's electrons are about-98eV(twice, of course) and-5.4eV. How good is the model?

(f) Why should the model's prediction for the valence electron's energy differ in the direction it does from the actual value?

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