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Atomic Theory Electron Structure. Chapter 5 . The Atom and Unanswered Questions. Although three subatomic particles had been discovered by the early 1900s, the quest to understand the atom and its structure had just begun. How are electrons arranged in an atom?

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Atomic theory electron structure

Atomic Theory Electron Structure

Chapter 5


The atom and unanswered questions
The Atom and Unanswered Questions

  • Although three subatomic particles had been discovered by the early 1900s, the quest to understand the atom and its structure had just begun.

  • How are electrons arranged in an atom?

  • How does that arrangement play a role in chemical behavior?


Comparing element properties
Comparing Element Properties

Chlorine

Atomic #

Protons

Electrons

Location on Table

Group/Family

State

Properties

Potassium

Atomic #

Protons

Electrons

Location on Table

Group/Family

State

Properties

Argon

Atomic #

Protons

Electrons

Location on Table

Group/Family

State

Properties


Why do the elements behave differently
Why do the elements behave differently?

  • Electron Structure

  • The arrangement of the electrons in the atom


The Atom and Unanswered Questions

  • Rutherford’s Model

    • all of an atom’s positive charge and virtually all of its mass are concentrated in a nucleus that is surrounded by fast-moving electrons.

  • A major scientific development

  • Won Nobel Prize 1908

  • Many scientists in the early twentieth century found Rutherford’s nuclear atomic model to be fundamentally incomplete.


What did rutherford s model lack
What Did Rutherford’s Model Lack?

To Physicists:

To Chemists:

Could not account for the differences in chemical behavior among the various elements.

  • Did not explain how the atom’s electrons are arranged in the space around the nucleus.

  • Did not address why the negatively charged electrons are not pulled into the atom’s positively charged nucleus.


The Atom and Unanswered Questions

In the early 1900s, scientists began to unravel the puzzle of chemical behavior.

  • They had observed that certain elements emitted visible light when heated in a flame.




Wave nature of light
Wave Nature of Light nature of atomic structure, it will be helpful to first understand the nature of light.

  • Visible Light is a form of Electromagnetic Radiation.

  • All waves can be described by the following characteristics


Wavelength
Wavelength nature of atomic structure, it will be helpful to first understand the nature of light.

  • Wavelength (represented by λ, the Greek letter lambda) is the shortest distance between equivalent points on a continuous wave.


Wavelength1
Wavelength nature of atomic structure, it will be helpful to first understand the nature of light.

  • Measured from crest to crest or from trough to trough.

  • Expressed in meters, centimeters, or nanometers (1nm = 1 x 10–9 m).


Frequency
Frequency nature of atomic structure, it will be helpful to first understand the nature of light.

  • Frequency (represented by ν, the Greek letter nu) is the number of “waves” that pass a given point per second.

  • One hertz (Hz), the SI unit of frequency, equals one wave per second.


Frequency1
Frequency nature of atomic structure, it will be helpful to first understand the nature of light.

  • In calculations, frequency is expressed with units of “waves per second,”

    ( )

    or (s–1) where the term “waves” is understood.


Amplitude
Amplitude nature of atomic structure, it will be helpful to first understand the nature of light.

  • The amplitude of a wave is the wave’s height from the origin to a crest, or from the origin to a trough.


Speed of light
Speed of Light nature of atomic structure, it will be helpful to first understand the nature of light.

  • All electromagnetic waves travel at a speed of 3.00 x 108 m/s in a vacuum.

  • Symbol is c

  • speed of light is the product of its wavelength (λ) and its frequency (ν).


Wave nature of light1
Wave nature of Light nature of atomic structure, it will be helpful to first understand the nature of light.

  • Although the speed of all electromagnetic waves is the same, waves may have different wavelengths and frequencies.

  • As you can see from the equation, wavelength and frequency are inversely related; in other words, as one quantity increases, the other decreases.


Wave nature of light2
Wave Nature of Light nature of atomic structure, it will be helpful to first understand the nature of light.


Calculating wavelength of an em wave
Calculating Wavelength of an EM Wave nature of atomic structure, it will be helpful to first understand the nature of light.

  • Microwaves are used to transmit information.

  • What is the wavelength of a microwave having a frequency of 3.44 x 109 Hz?

  • Solve the equation relating the speed, frequency, and wavelength of an electromagnetic wave for wavelength (λ).


Light passing through a prism
Light Passing through a Prism nature of atomic structure, it will be helpful to first understand the nature of light.

The Continuous Spectrum also called


The electromagnetic spectrum
The Electromagnetic Spectrum nature of atomic structure, it will be helpful to first understand the nature of light.


Particle Nature of Light nature of atomic structure, it will be helpful to first understand the nature of light.

  • While considering light as a wave does explain much of its everyday behavior, it fails to adequately describe important aspects of light’s interactions with matter.


Particle Nature of Light nature of atomic structure, it will be helpful to first understand the nature of light.

  • The wave model of light cannot

    • explain why heated objects emit only certain frequencies of light at a given temperature




The quantum concept model of light was needed to address these phenomena.

  • In 1900, the German physicist Max Planck (1858–1947) began searching for an explanation as he studied the light emitted from heated objects.

  • His study of the phenomenon led him to a startling conclusion:

    • Matter can gain or lose energy only in small, specific amounts called quanta.


The quantum concept model of light was needed to address these phenomena.

  • Matter can gain or lose energy only in small, specific amounts called quanta.

  • A quantum is the minimum amount of energy that can be gained or lost by an atom.

  • Planck’s constanthas a value of 6.626  10–34 J ● s.


The quantum concept model of light was needed to address these phenomena.

  • Planck’s constant has a value of 6.626 x 10–34 J · s, where J is the symbol for the joule, the SI unit of energy.

  • Looking at the equation, you can see that the energy of radiation increases as the radiation’s frequency, v, increases.


The quantum concept model of light was needed to address these phenomena.

  • According to Planck’s theory, for a given frequency, ν, matter can emit or absorb energy only in whole-number multiples of hν; that is, 1hν, 2hν, 3hν, and so on.

  • Matter can have only certain amounts of energy—quantities of energy between these values do not exist.


The photoelectric effect model of light was needed to address these phenomena.

  • Scientists knew that the wave model (still very popular in spite of Planck’s proposal) could not explain a phenomenon called the photoelectric effect.


The photoelectric effect model of light was needed to address these phenomena.

  • In the photoelectric effect, electrons, called photoelectrons, are emitted from a metal’s surface when light of a certain frequency shines on the surface.


The photoelectric effect model of light was needed to address these phenomena.

  • Albert Einstein proposed in 1905 that light has a dual nature.

  • A beam of light has wavelike and particle-like properties.

  • A photon is a particle of electromagnetic radiation with no mass that carries a quantum of energy.


Calculating the Energy of a Photon model of light was needed to address these phenomena.

  • Tiny water drops in the air disperse the white light of the Sun into a rainbow.

  • What is the energy of a photon from the violet portion of the rainbow if it has a frequency of 7.23 x 1014 s–1?


Calculating the Energy of a Photon model of light was needed to address these phenomena.

  • Substitute the known values for frequency and Planck’s constant into the equation relating energy of a photon and frequency.

Multiply the known values and cancel units.


Atomic Emission Spectra model of light was needed to address these phenomena.

  • The atomic emission spectrum of an element is the set of frequencies of the electromagnetic waves emitted by atoms of the element.

  • Light is produced when electricity is passed through a tube filled with hydrogen gas and excites the hydrogen atoms.

  • The excited atoms emit light to release energy.

  • The excited atoms emit light to release energy.


Hydrogen s emission spectrum
Hydrogen’s Emission Spectrum model of light was needed to address these phenomena.


Atomic Emission Spectra model of light was needed to address these phenomena.

  • Hydrogen’s atomic emission spectrum consists of several individual lines of color, not a continuous range of colors as seen in the visible spectrum.

  • Each element’s atomic emission spectrum is unique and can be used to determine if that element is part of an unknown compound.


Atomic Emission Spectra model of light was needed to address these phenomena.

  • An atomic emission spectrum is characteristic of the element being examined and can be used to identify that element.

  • The fact that only certain colors appear in an element’s atomic emission spectrum means that only certain specific frequencies of light are emitted.


Atomic Emission Spectra model of light was needed to address these phenomena.

  • And because those emitted frequencies of light are related to energy by the formula Ephoton = hν, it can be concluded that only photons having certain specific energies are emitted.


Atomic Emission Spectra model of light was needed to address these phenomena.

  • Scientists found atomic emission spectra puzzling because they had expected to observe the emission of a continuous series of colors and energies as excited electrons lost energy and spiraled toward the nucleus.


Why are elements atomic emission spectra discontinuous rather than continuous
Why are elements’ model of light was needed to address these phenomena. atomic emission spectra discontinuous rather than continuous?


The bohr model of the atom
The Bohr Model of the Atom model of light was needed to address these phenomena.

  • Niels Bohr, a young Danish physicist working in Rutherford’s laboratory in 1913, proposed a quantum model for the hydrogen atom that seemed to answer this question.

  • Impressively, Bohr’s model also correctly predicted the frequencies of the lines in hydrogen’s atomic emission spectrum.


Energy states of hydrogen
Energy States of Hydrogen model of light was needed to address these phenomena.

  • Building on Planck’s and Einstein’s concepts of quantized energy (quantized means that only certain values are allowed), Bohr proposed that the hydrogen atom has only certain allowable energy states.

  • The lowest allowable energy state of an atom is called its ground state.


Bohr's Model of the Atom model of light was needed to address these phenomena.

  • Bohr correctly predicted the frequency lines in hydrogen’s atomic emission spectrum.

  • The lowest allowable energy state of an atom is called its ground state.

  • When an atom gains energy, it is in an excited state.



The bohr model
The Bohr Model only in certain allowed circular orbits.

  • Each orbit was given a number, called the quantum number.


The bohr model1
The Bohr Model only in certain allowed circular orbits.

  • Hydrogen’s single electron is in the n = 1 orbit in the ground state.

  • When energy is added, the electron moves to the n = 2 orbit.


Bohr's Model of the Atom only in certain allowed circular orbits.


An explanation of hydrogen’s line spectrum only in certain allowed circular orbits.

  • The four electron transitions that account for visible lines in hydrogen’s atomic emission spectrum are shown.


Bohr's Model of the Atom only in certain allowed circular orbits.

  • Bohr’s model explained the hydrogen’s spectral lines, but failed to explain any other element’s lines.

  • The behavior of electrons is still not fully understood, but it is known they do not move around the nucleus in circular orbits.


The Quantum Mechanical Model of the Atom only in certain allowed circular orbits.

  • Scientists in the mid-1920s, by then convinced that the Bohr atomic model was incorrect, formulated new and innovative explanations of how electrons are arranged in atoms.

  • In 1924, a young French graduate student in physics named Louis de Broglie (1892–1987) proposed an idea that eventually accounted for the fixed energy levels of Bohr’s model.


Electrons as waves only in certain allowed circular orbits.

  • De Broglie had been thinking that Bohr’s quantized electron orbits had characteristics similar to those of waves.


  • Louis de Broglie introduces the wave/particle duality of matter (1921)

  • Traditional (classical) physics had assumed that particles were particles and waves were waves and that’s that. However, de Broglie suggested that particles could sometimes behave as waves and waves could sometimes behave as particles


matter (1921)represents wavelengthsh is Planck's constant.m represents mass of the particle.represents frequency.

The Quantum Mechanical Model of the Atom

  • The de Broglie equationpredicts that all moving particles have wave characteristics.


The Quantum Mechanical Model of the Atom matter (1921)

  • The figure illustrates that electrons orbit the nucleus only in whole-number wavelengths.


Electrons as waves matter (1921)

  • Step by step, scientists such as Rutherford, Bohr, and de Broglie had been unraveling the mysteries of the atom.

  • However, a conclusion reached by the German theoretical physicist Werner Heisenberg (1901–1976), a contemporary of de Broglie, proved to have profound implications for atomic models.


The Heisenberg Uncertainty Principle matter (1921)

  • Heisenberg concluded that it is impossible to make any measurement on an object without disturbing the object—at least a little.

  • The act of observing the electron produces a significant, unavoidable uncertainty in the position and motion of the electron.


The Heisenberg Uncertainty Principle matter (1921)

  • Heisenberg’s analysis of interactions such as those between photons and electrons led him to his historic conclusion.

  • The Heisenberg uncertainty principlestates that it is fundamentally impossible to know precisely both the velocity and position of a particle at the same time.


  • Classical physics had always assumed that precise location and velocity of objects was always possible.

  • Heisenberg, however discovered that this was not necessarily the case at the atomic level.

  • In particular, he stated that the act of observation interfered with the location and velocity of small particles such as electrons.


  • This is the case because observation requires light and light has momentum. When light bounces off an electron momentum exchange can occur between light and the electron which means the electrons location and velocity have been altered by the act of measurement. This scenario has important implications to what we can measure at the atomic level.


The Schrödinger wave equation light has momentum. When light bounces off an electron momentum exchange can occur between light and the electron which means the electrons location and velocity have been altered by the act of measurement. This scenario has important implications to what we can measure at the atomic level.

  • In 1926, Austrian physicist Erwin Schrödinger (1887–1961) furthered the wave-particle theory proposed by de Broglie.

  • Schrödinger derived an equation that treated the hydrogen atom’s electron as a wave.

  • Remarkably, Schrödinger’s new model for the hydrogen atom seemed to apply equally well to atoms of other elements—an area in which Bohr’s model failed.


The Schrödinger wave equation light has momentum. When light bounces off an electron momentum exchange can occur between light and the electron which means the electrons location and velocity have been altered by the act of measurement. This scenario has important implications to what we can measure at the atomic level.

  • The atomic model in which electrons are treated as waves is called the wave mechanical model of the atom or, more commonly, the quantum mechanical model of the atom.


The Schrödinger wave equation light has momentum. When light bounces off an electron momentum exchange can occur between light and the electron which means the electrons location and velocity have been altered by the act of measurement. This scenario has important implications to what we can measure at the atomic level.

  • Like Bohr’s model, the quantum mechanical model limits an electron’s energy to certain values.

  • However, unlike Bohr’s model, the quantum mechanical model makes no attempt to describe the electron’s path around the nucleus.


The Schrödinger wave equation light has momentum. When light bounces off an electron momentum exchange can occur between light and the electron which means the electrons location and velocity have been altered by the act of measurement. This scenario has important implications to what we can measure at the atomic level.

  • A three-dimensional region around the nucleus called an atomic orbital describes the electron’s probable location.

  • You can picture an atomic orbital as a fuzzy cloud in which the density of the cloud at a given point is proportional to the probability of finding the electron at that point.


The Schrödinger wave equation light has momentum. When light bounces off an electron momentum exchange can occur between light and the electron which means the electrons location and velocity have been altered by the act of measurement. This scenario has important implications to what we can measure at the atomic level.

  • This electron density diagram for a hydrogen atom represents the likelihood of finding an electron at a particular point in the atom.

  • The greater the density of the dots, the greater the likelihood of finding hydrogen’s electron.


The Schrödinger wave equation light has momentum. When light bounces off an electron momentum exchange can occur between light and the electron which means the electrons location and velocity have been altered by the act of measurement. This scenario has important implications to what we can measure at the atomic level.

  • The boundary of an atom is defined as the volume that encloses a 90% probability of containing its electrons.


Hydrogen’s Atomic Orbitals light has momentum. When light bounces off an electron momentum exchange can occur between light and the electron which means the electrons location and velocity have been altered by the act of measurement. This scenario has important implications to what we can measure at the atomic level.

  • Because the boundary of an atomic orbital is fuzzy, the orbital does not have an exactly defined size.

  • To overcome the inherent uncertainty about the electron’s location, chemists arbitrarily draw an orbital’s surface to contain 90% of the electron’s total probability distribution.


Hydrogen’s Atomic Orbitals light has momentum. When light bounces off an electron momentum exchange can occur between light and the electron which means the electrons location and velocity have been altered by the act of measurement. This scenario has important implications to what we can measure at the atomic level.

  • In other words, the electron spends 90% of the time within the volume defined by the surface, and 10% of the time somewhere outside the surface.


Hydrogen’s Atomic Orbitals light has momentum. When light bounces off an electron momentum exchange can occur between light and the electron which means the electrons location and velocity have been altered by the act of measurement. This scenario has important implications to what we can measure at the atomic level.

  • Recall that the Bohr atomic model assigns quantum numbers to electron orbits.

  • In a similar manner, the quantum mechanical model assigns principal quantum numbers (n) that indicate the relative sizes and energies of atomic orbitals.


Hydrogen’s Atomic Orbitals light has momentum. When light bounces off an electron momentum exchange can occur between light and the electron which means the electrons location and velocity have been altered by the act of measurement. This scenario has important implications to what we can measure at the atomic level.

  • That is, as n increases, the orbital becomes larger, the electron spends more time farther from the nucleus, and the atom’s energy level increases.

  • Therefore, n specifies the atom’s major energy levels, called principal energy levels.


Hydrogen’s Atomic Orbitals light has momentum. When light bounces off an electron momentum exchange can occur between light and the electron which means the electrons location and velocity have been altered by the act of measurement. This scenario has important implications to what we can measure at the atomic level.

  • An atom’s lowest principal energy level is assigned a principal quantum number of one.

  • When the hydrogen atom’s single electron occupies an orbital with n = 1, the atom is in its ground state.

  • Up to seven energy levels have been detected for the hydrogen atom, giving n values ranging from 1 to 7.


Hydrogen’s Atomic Orbitals light has momentum. When light bounces off an electron momentum exchange can occur between light and the electron which means the electrons location and velocity have been altered by the act of measurement. This scenario has important implications to what we can measure at the atomic level.

  • Principal energy levels contain energysublevels.

  • Principal energy level 1 consists of a single sublevel, principal energy level 2 consists of two sublevels, principal energy level 3 consists of three sublevels, and so on.


the seats in a wedge-shaped section of a theater.

Hydrogen’s Atomic Orbitals


Hydrogen’s Atomic Orbitals energy levels and sublevels, picture

  • As you move away from the stage, the rows become higher and contain more seats.

  • Similarly, the number of energy sublevels in a principal energy level increases as n increases.


Hydrogen’s Atomic Orbitals energy levels and sublevels, picture

  • Sublevels are labeled s, p, d, or f according to the shapes of the atom’s orbitals.

  • All s orbitals are spherical and all p orbitals are dumbbell shaped; however, not all d or f orbitals have the same shape.


Hydrogen’s Atomic Orbitals energy levels and sublevels, picture

  • Each orbital may contain at most two electrons.

  • The single sublevel in principal energy level 1 consists of a spherical orbital called the 1s orbital.


Hydrogen’s Atomic Orbitals energy levels and sublevels, picture

  • The two sublevels in principal energy level 2 are designated 2s and 2p.

  • The 2s sublevel consists of the 2s orbital, which is spherical like the 1s orbital but larger in size.


Hydrogen’s Atomic Orbitals energy levels and sublevels, picture

  • The 2p sublevel consists of three dumbbell-shaped p orbitals of equal energy designated 2px, 2py, and 2pz.

  • The subscripts x, y, and z merely designate the orientations of p orbitals along the x, y, and z coordinate axes.


Hydrogen’s Atomic Orbitals energy levels and sublevels, picture

  • Principal energy level 3 consists of three sublevels designated 3s, 3p, and 3d.

  • Each d sublevel consists of five orbitals of equal energy.

  • Four d orbitals have identical shapes but different orientations.

  • However, the fifth, dz2 orbital is shaped and oriented differently from the other four.


Scientist conclude that

Electrons occupy energy levels. energy levels and sublevels, picture

That is they must have certain amounts of energy and no others

Energy is said to be Quantized

Quantized: to have a certain specific quantity

Within energy levels are sublevels

Scientist conclude that


Energy states

Excited State: energy levels and sublevels, picture An atom has one or more of its electrons in a higher energy level than the lowest state.

Ground State: All electrons are in the lowest energy levels possible

Energy States


Electron configurations

Energy levels are numbered: energy levels and sublevels, picture

n = 1

n = 2

n = 3

n = 4

These are known as the Principal Quantum Number

Electron Configurations


Sublevels

When n = 1 there is 1 sublevel energy levels and sublevels, picture

When n = 2 there are 2 sublevels

When n = 3 there are 3 sublevels

When n = 4 there are 4 sublevels

Sublevels


Sublevel designations

n = 1 the sublevel is denoted by the letter s energy levels and sublevels, picture

n = 2 the sublevels are s and p

n = 3 the sublevels are s and p and d

n = 4 the sublevels are s and p and d and f

Sublevel Designations


Numbers of electrons

s sublevels can hold 2 electrons energy levels and sublevels, picture

p sublevels can hold 6 electrons

d sublevels can hold 10 electrons

f sublevels can hold 14 electrons

Numbers of electrons


The electron structure of the atom can be described as

A number (1,2,3) denotes the quantum shell energy levels and sublevels, picture

A letter (s,p,d,f) denotes the sublevel

A superscript indicates the number of electrons in the sub level.

1s 2s 2p 3s 3p 3d 4s 4p 4d 4f

The electron structure of the atom can be described as


Orbitals

Regions that enclose the electron cloud energy levels and sublevels, picture

Regions of the charge cloud where there is the highest probability of there being an electron

Orbitals can hold a maximum of two electrons

Two electrons in the same orbital will spin in opposite directions

Orbitals


Orbital shapes

s orbitals are spherical in shape energy levels and sublevels, picture

p orbitals are dumb-bell shaped

each p sub-shell has 3 p orbitals

d and f orbitals are very complex

each d sublevel has 5 d orbitals

each f sublevel has 7 orbitals

Orbital Shapes


Summary chart of the qmm
Summary Chart of the QMM energy levels and sublevels, picture


Electron configurations1

The arrangement of electrons in an atom energy levels and sublevels, picture

Determines chemical reactivity

Electron Configurations


Rules for determining electron configurations
Rules for Determining Electron Configurations energy levels and sublevels, picture

AufbauPrinciple

Electrons will occupy the lowest energy levels first.


  • Hund’s Rule energy levels and sublevels, picture

    Orbitals of equal energy are each occupied by one electron before any one orbital gets two.


  • Pauli Exclusion Principle energy levels and sublevels, picture

    Electrons in the same orbital will spin in opposite directions.


The electron filling order

1s energy levels and sublevels, picture22s22p63s23p64s23d104p65s24d105p66s24f145d106p67s25f146d107p6

Electrons will occupy the lowest energy levelsfirst.

The electron filling order


Why do we see 4s appear in the filling order before 3d

Scientist have determined that the s sublevel is slightly lower in energy than the d sublevel

This is called Overlap.

Seen at 4s and 3d 5s and 4d 6s and 4f and 5d

Why do we see 4s appear in the filling order before 3d??


Three methods to represent electron configurations

Electron Configuration Notation lower in energy than the d sublevel

Orbital Notation

Nobel Gas Configurations

Three Methods to Represent Electron Configurations


Electron configuration notation

1s2s2p3s3p4s3d4p5s4d lower in energy than the d sublevel

Write the configuration for:

H

He

Li

Be

B

Electron Configuration Notation


Orbital notation

Line or box represents the orbital and up and down arrows represent a pair of electrons of opposite spin

Draw an orbital diagram for:

H

He

Li

Orbital Notation


Orbital diagrams

Be represent a pair of electrons of opposite spin

B

C

N

O

F

Ne

Orbital Diagrams

http://www.iun.edu/~cpanhd/C101webnotes/modern-atomic-theory/aufbau-principle.html


Short hand notation

Use the noble gas that precedes the atom you’re writing represent a pair of electrons of opposite spin

Put the noble Gas in brackets

Finish the configuration

K

Ca

Y

Al

Short Hand Notation


Valence electrons

The outermost electrons represent a pair of electrons of opposite spin

Electrons in the highest principal energy level

Determine the chemical reactivity of the element

Involved in forming chemical bonds

Valence Electrons


Representing valence electron structure visually

Electron Dot Diagrams represent a pair of electrons of opposite spin

Also called Lewis Structures

The symbol represents the Kernel (non valence electrons and the nucleus)

Surrounding Dots represent the valence electrons

Representing valence electron structure visually


Examples l ewis dot structures
Examples represent a pair of electrons of opposite spinLewis Dot Structures


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