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Were it to follow the standard pattern, what would be the electronic configuration of element 119.

Short Answer

Expert verified

The resultant answer is

1s22s22p63s23p63d104s24p64d104f145s25p65d105f146s26p66d107s27p68s1

Step by step solution

01

Given data

The given data is an element of 119.

02

Concept of Electronic configuration

Electronic configuration, also called electronic structure, the arrangement of electrons in energy levels around an atomic nucleus.

03

Determine the electronic configuration

The electronic configuration of the element with Z=119 will be:

1s22s22p63s23p63d104s24p64d104f145s25p65d105f146s26p66d107s27p68s1

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Most popular questions from this chapter

Whether a neutral whole atom behaves as bosons or a fermion is independent of Z, instead depending entirely on the number of the neutrons in its nucleus. Why? What is it about this number that determines whether the atom is a boson or a fermion?

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

What is the minimum possible energy for five (non-interacting) spin -12particles of massmin a one dimensional box of length L ? What if the particles were spin-1? What if the particles were spin -32?

Question: In classical electromagnetism, the simplest magnetic dipole is a circular current loop, which behaves in a magnetic field just as an electric dipole does in an electric field. Both experience torques and thus have orientation energies -p.Eand-ฮผยทB.(a) The designation "orientation energy" can be misleading. Of the four cases shown in Figure 8.4 in which would work have to be done to move the dipole horizontally without reorienting it? Briefly explain. (b) In the magnetic case, using B and u for the magnitudes of the field and the dipole moment, respectively, how much work would be required to move the dipole a distance dx to the left? (c) Having shown that a rate of change of the "orientation energy'' can give a force, now consider equation (8-4). Assuming that B and are general, write-ฮผยทB.in component form. Then, noting thatis not a function of position, take the negative gradient. (d) Now referring to the specific magnetic field pictured in Figure 8.3 which term of your part (c) result can be discarded immediately? (e) Assuming thatandvary periodically at a high rate due to precession about the z-axis what else may be discarded as averaging to 0? (f) Finally, argue that what you have left reduces to equation (8-5).

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

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