Atomic Orbitals.

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Presentation transcript:

Atomic Orbitals

Atomic Orbitals Solving the Schrodinger equation gives the energies an electron can have – these are its energy levels. For each energy level, the Schrodinger equation also leads to a mathematical expression, called an atomic orbital, describing the probability of finding an electron at various locations around the nucleus. An atomic orbital is often thought of as a region of space in which there is a high probability of finding an electron.

Atomic orbitals The energy levels of electrons in the quantum mechanical model are labeled by principal quantum numbers (n). These are assigned the values n = 1, 2, 3….

Atomic orbitals For each principal energy level, there may be several orbitals with different shapes and at different energy levels. These energy levels within a principal energy level constitute energy sublevels. Each energy sublevel corresponds to an orbital of a different shape, which describes where the electron is likely to be found.

Atomic orbitals Different atomic orbitals are denoted by letters. s orbitals are spherical, and p orbitals are dumbbell-shaped.

Atomic orbitals Because of the spherical shape of an s orbital, the probability of finding an electron at a given distance from the nucleus in an s orbital does not depends on direction. The three kinds of p orbitals have different orientations in space.

Atomic orbitals Summary of Principal Energy Levels, Sublevels, and Orbitals Principle Energy Level # of Sublevels Type of Sublevel n = 1 1 1s (1 orbital) n = 2 2 2s (1 orbital), 2p (3 orbitals) n = 3 3 3s (1 orbital), 3p (3 orbitals), 3d (5 orbitals) n = 4 4 4s (1 orbital), 4p (3 orbitals), 4d (5 orbitals), 4f (7 orbitals)

Atomic orbitals The principal quantum number always equals the number of sublevels within that principal energy level. The max number of electrons that can occupy a principal energy level is given by the formula 2n2, where n is the principal quantum number.

Atomic orbitals Energy level n Max # of electrons 1 2 8 3 18 4 32