|
|
|
I. Key Terms and Phrases
nucleus the central region of an atom that contains most of its mass and all of its positive charge line spectrum the discrete spectrum of the wavelengths of light given off by atoms Bohr orbit the circular orbits of electrons around the nucleus of an atom in Bohr's model atomic number the number of protons in the nucleus of an atom ground state the case when the electrons in an atom are in their lowest possible energy levels excited state the case when one or more electrons in an atom are in energy levels above the ground state principal quantum number an integer value that determines the total energy of a state of hydrogen and sets the boundaries for the values of other quantum numbers orbital angular momentum quantum number an integer value that determines the orbital angular momentum of an electron in an atom and sets the boundaries for the magnetic quantum number magnetic quantum number a quantity of integer value that determines the possible values of a component of the orbital angular momentum of an electron in an atom electron spin quantum number a value that determines the intrinsic angular momentum of an electron state of an atom the specification of the quantum numbers for every electron in an atom probability cloud the interpretation of matter waves for the electrons around the nucleus of an atom shell electrons with the same principal quantum number are in the same shell subshell specification of the orbital angular momentum quantum number Pauli exclusion principle the principle that only one electron can occupy a given state in an atom electronic configuration specification of
n, periodic table a table of the elements that organizes them by their chemical properties laser light amplification by the stimulated emission of radiation
II. Important Equations
III. Know Your Units
IV. Tips The radius of the smallest Bohr orbit, for n = 1, is called the Bohr radius; it is typically denoted as a0 and has a value of It is often convenient to write the expressions for the radius of the Bohr orbits, and their energies, in terms of a0. These expressions become where, again, n = 1, 2, 3, ... .
V. Additional Tools
Recording Calculator
Scientific Calculator
Graphing Calculator
Physical Constants
Conversion Engine
|