For the given principal quantum number, the probable subshells and orbitals have to be identified. Concept introduction: Principal Quantum Number(n): In an atom, the electron energy mainly depends on principal quantum number. The energy of an electron becomes lower when the value of n is smaller. The orbital size also depends on n. The size of orbital increases with increase in value of principal quantum number (n) Angular Momentum Quantum Number(l): It helps to differentiate different shapes of orbitals for given n. For a given n, there are n different shapes of orbitals are present and are denoted as l. Angular momentum quantum number is also known as Azimuthal quantum number. The possible values of angular momentum quantum number is between 0 and (n-1) . If the n is 3 , then l value is 0 , 1 , 2 Magnetic Quantum Number( m l ): It helps to distinguish orbitals having various orientation in space. Any integer between -l and +l is the probable values of magnetic quantum number. For s subshell the l = 0 , then m l is zero. For p subshell the l = 1 , then m l = − 1 , 0 , + 1 . Spin Quantum Number( m s ): It refers to direction of spin of an electron in an orbital. The possible values are + 1 2 or - 1 2 .
For the given principal quantum number, the probable subshells and orbitals have to be identified. Concept introduction: Principal Quantum Number(n): In an atom, the electron energy mainly depends on principal quantum number. The energy of an electron becomes lower when the value of n is smaller. The orbital size also depends on n. The size of orbital increases with increase in value of principal quantum number (n) Angular Momentum Quantum Number(l): It helps to differentiate different shapes of orbitals for given n. For a given n, there are n different shapes of orbitals are present and are denoted as l. Angular momentum quantum number is also known as Azimuthal quantum number. The possible values of angular momentum quantum number is between 0 and (n-1) . If the n is 3 , then l value is 0 , 1 , 2 Magnetic Quantum Number( m l ): It helps to distinguish orbitals having various orientation in space. Any integer between -l and +l is the probable values of magnetic quantum number. For s subshell the l = 0 , then m l is zero. For p subshell the l = 1 , then m l = − 1 , 0 , + 1 . Spin Quantum Number( m s ): It refers to direction of spin of an electron in an orbital. The possible values are + 1 2 or - 1 2 .
Solution Summary: The author explains the principal quantum number, Angular Momentum Quantum Number, Azimuthal quantum numbers, and spin quantum numbers.
Definition Definition Product of the moment of inertia and angular velocity of the rotating body: (L) = Iω Angular momentum is a vector quantity, and it has both magnitude and direction. The magnitude of angular momentum is represented by the length of the vector, and the direction is the same as the direction of angular velocity.
Chapter 7, Problem 7.55QP
Interpretation Introduction
Interpretation:
For the given principal quantum number, the probable subshells and orbitals have to be identified.
Concept introduction:
Principal Quantum Number(n): In an atom, the electron energy mainly depends on principal quantum number. The energy of an electron becomes lower when the value of n is smaller. The orbital size also depends on n. The size of orbital increases with increase in value of principal quantum number (n)
Angular Momentum Quantum Number(l): It helps to differentiate different shapes of orbitals for given n. For a given n, there are n different shapes of orbitals are present and are denoted as l. Angular momentum quantum number is also known as Azimuthal quantum number. The possible values of angular momentum quantum number is between 0and(n-1). If the n is 3, then l value is 0,1,2
Magnetic Quantum Number(ml): It helps to distinguish orbitals having various orientation in space. Any integer between -l and +l is the probable values of magnetic quantum number. For s subshell the l=0, then ml is zero. For p subshell the l=1, then ml=−1,0,+1.
Spin Quantum Number(ms): It refers to direction of spin of an electron in an orbital. The possible values are +12or-12.
The Concept of Aromaticity
21.15 State the number of 2p orbital electrons in each molecule or ion.
(a)
(b)
(e)
(f)
(c)
(d)
(h)
(i)
DA
(k)
21.16 Which of the molecules and ions given in Problem 21.15 are aromatic according to the
Hückel criteria? Which, if planar, would be antiaromatic?
21.17 Which of the following structures are considered aromatic according to the Hückel
criteria?
---0-0
(a)
(b)
(c)
(d)
(e)
(h)
H
-H
.8.0-
21.18 Which of the molecules and ions from Problem 21.17 have electrons donated by a
heteroatom?
1. Show the steps necessary to make 2-methyl-4-nonene using a
Wittig reaction. Start with triphenylphosphine and an alkyl
halide. After that you may use any other organic or inorganic
reagents.
2. Write in the product of this reaction:
CH3
CH₂
(C6H5)₂CuLi
H₂O+
3. Name this compound properly, including stereochemistry.
H₂C
H3C
CH3
OH
4. Show the step(s) necessary to transform the compound on the
left into the acid on the right.
Bri
CH2
5. Write in the product of this
LiAlH4
Br
H₂C
OH
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Quantum Numbers, Atomic Orbitals, and Electron Configurations; Author: Professor Dave Explains;https://www.youtube.com/watch?v=Aoi4j8es4gQ;License: Standard YouTube License, CC-BY