Title: 5.2 and 5.3
15.2 and 5.3
- Bohr vs the quantum mechanical model of the atom
25.2 and 5.3 Bohr and the quantum mechanical model
- Compare the Bohr and quantum mechanical models of
the atom.
- Explain the impact of de Broglie's wave article
duality and the Heisenberg uncertainty principle
on the current view of electrons in atoms. - Identify the relationships among a hydrogen
atom's energy levels, sublevels, and atomic
orbitals.
atom the smallest particle of an element that
retains all the properties of that element, is
composed of electrons, protons, and neutrons.
3Section 5.2 Quantum Theory and the Atom (cont.)
ground state quantum number de Broglie
equation Heisenberg uncertainty principle
quantum mechanical model of the atom atomic
orbital principal quantum number principal energy
level energy sublevel
Wavelike properties of electrons help relate
atomic emission spectra, energy states of atoms,
and atomic orbitals.
4Review Electrons (ground state and excited state)
5So why did we get lines in the spectroscope?
- Niels Bohr (1885 1962)
- Worked with Rutherford
- Model of the hydrogen atom the single electron
of the hydrogen atom can circle the nucleus only
in allowed paths called orbits - Lowest energy closest orbit to the nucleus
6Bohr model of the atom
7Bohr's Model of the Atom (cont.)
- Bohr suggested that an electron moves around the
nucleus only in certain allowed circular orbits.
8Bohr's Model of Hydrogen
9Bohr's Model of the Atom (cont.)
- Each orbit was given a number, called the quantum
number.
10Importance of Bohr Model
- Using charge and mass of an electron and Plancks
constant (Eh?) - Calculated the energies that an electron should
have in the orbits. - Compare calculationg to the line spectrum
- The calculations were correct
- The energy that Bohr model said an electron
should have, was the same energy that the colored
lines produced from the bright line spectrum
11Problem with Bohr Model
- His mathematics only applied to the Hydrogen atom
12Bohr Model of the Atom
- Bohr
- Orbit
- electrons were treated as
- correctly predicted line spectrum for __________,
but could not for any other element
13What to do now ??
- Bohr treated electrons like particles
- 1924 Louis de Broglie noticed that the spectrum
lines could be explained by wave properties - Example waves confined in a space have only
certain frequencies.
14The Quantum Mechanical Model of the Atom (
- The figure illustrates that electrons orbit the
nucleus only in whole-number wavelengths.
15The Quantum Mechanical Model of the Atom (cont.)
- The de Broglie equation predicts that all moving
particles have wave characteristics.
16Heisenberg Uncertainty Principle
- The Heisenberg uncertainty principle states that
it is fundamentally impossible to know precisely
both the velocity and position of an electron at
the same time. - The only quantity that can be known is the
probability for an electron to occupy a certain
region around the nucleus.
17 Heisenberg Uncertainty Principle
- To see something, light must hit the object,
bounce off it, and come back to our eye - When light hits an electron, it makes it move
because the electron is so small. - By the time the reflected light gets back to our
eye, the electron is no longer where it was.
18The Quantum Mechanical Model of the Atom
- Using de Broglies and Heisenburgs thoughts
- Schrödinger treated electrons as waves in a model
called the quantum mechanical model of the atom.
- Schrödingers equation applied equally well to
elements other than hydrogen.
19 Erwin Schrödinger, 1926
- Who has worked with the sin and cosine curve?
- Basically, he applied a wave formula (like sin or
cosine) to the properties of the electrons - Worked for all atoms
- Create electron orbitals instead of orbits
- Can not pinpoint the location of the electron
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21The Quantum Mechanical Model of the Atom
- The wave function predicts a three-dimensional
region around the nucleus called the atomic
orbital.
22 Orbitals
- Three dimensional region about the nucleus in
which a particular electron can be located
23Hydrogen Atomic Orbitals (cont.)
- Each energy sublevel relates to orbitals of
different shape.
24Schrodinger
- Orbitals - Mathematical representations of where
electrons could be (Not specific) - Can not ._______________
- Treated electrons as _________
25Result of Schrodinger
- Quantum Theory
- Mathematically describes the wave properties of
electrons - Creates orbitals which when added together, look
like an electron cloud