Whether the value of n equals to 138 is a bound state or not needs to be determined. If yes, the sort of state needs to be explained. Also, the radius of the orbit and number of revolutions taken by electron per second around the nucleus needs to be determined. Concept introduction: Bound state is defined as a quantum state of particle which is special as the particle in this state remains localized in one or more space regions. There may be external potential or due to another particle. If potential is due to the presence of another particle, a bound state is defined as a state that represents 2 or more particles having interaction energy more than the total energy of particles. The radius of the orbit can be calculated using the following relation: r n = n 2 h 2 4 π 2 m Z e 2 Here, n is principle quantum number, Z is atomic number , h is Planck’s constant, m is mass of electron and e is charge on electron. The revolutions make by the electrons around the nucleus can be calculated as follows: ω = n h 2 π m r 2 Here, n is principle quantum number, h is Planck’s constant, m is mass of electron and r is radius of the orbit.
Whether the value of n equals to 138 is a bound state or not needs to be determined. If yes, the sort of state needs to be explained. Also, the radius of the orbit and number of revolutions taken by electron per second around the nucleus needs to be determined. Concept introduction: Bound state is defined as a quantum state of particle which is special as the particle in this state remains localized in one or more space regions. There may be external potential or due to another particle. If potential is due to the presence of another particle, a bound state is defined as a state that represents 2 or more particles having interaction energy more than the total energy of particles. The radius of the orbit can be calculated using the following relation: r n = n 2 h 2 4 π 2 m Z e 2 Here, n is principle quantum number, Z is atomic number , h is Planck’s constant, m is mass of electron and e is charge on electron. The revolutions make by the electrons around the nucleus can be calculated as follows: ω = n h 2 π m r 2 Here, n is principle quantum number, h is Planck’s constant, m is mass of electron and r is radius of the orbit.
Solution Summary: The author explains if n equals 138 is a bound state and the radius of the orbit and number of revolutions taken by electron per second around the nucleus.
Definition Definition Number of protons in the nucleus of an atom. It uniquely identifies an element, as the number of protons determines the element's properties. The periodic table of elements is arranged based on increasing atomic numbers, allowing scientists to easily locate and study elements.
Chapter 8, Problem 106IAE
Interpretation Introduction
Interpretation:
Whether the value of n equals to 138 is a bound state or not needs to be determined. If yes, the sort of state needs to be explained. Also, the radius of the orbit and number of revolutions taken by electron per second around the nucleus needs to be determined.
Concept introduction:
Bound state is defined as a quantum state of particle which is special as the particle in this state remains localized in one or more space regions.
There may be external potential or due to another particle. If potential is due to the presence of another particle, a bound state is defined as a state that represents 2 or more particles having interaction energy more than the total energy of particles.
The radius of the orbit can be calculated using the following relation:
rn=n2h24π2mZe2
Here, n is principle quantum number, Z is atomic number, h is Planck’s constant, m is mass of electron and e is charge on electron.
The revolutions make by the electrons around the nucleus can be calculated as follows:
ω=nh2πmr2
Here, n is principle quantum number, h is Planck’s constant, m is mass of electron and r is radius of the orbit.
7. Draw a curved arrow mechanism for the following reaction.
HO
cat. HCI
OH
in dioxane
with 4A molecular sieves
Try: Convert the given 3D perspective structure to Newman projection about C2 - C3 bond (C2 carbon in the
front). Also, show Newman projection of other possible staggered conformers and circle the most stable
conformation. Use the template shown.
F
H3C
Br
H
Chapter 8 Solutions
Selected Solutions Manual For General Chemistry: Principles And Modern Applications
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