How do you start from the line structure, then determine the hybridization in order to figure out the structure with explicit atoms, for 1,3,4-trimethyl-1-pentene? What is the molecular formula?

1 Answer
May 16, 2016

The idea is that organic chemists like drawing compounds to be convenient, so they "abbreviate" the structures like so:

  • "C"-="C" becomes three parallel lines (-=), and each end of the lines has an implicit carbon.
  • "C"="C" becomes two parallel lines =), and each end of the lines has an implicit carbon.
  • "C"-"C" becomes one line (-), and each end of the lines has an implicit carbon.
  • All hydrogens on carbon atoms are implicitly there (unless the compound has only one or two carbons, in which case it would look nicer to write "H"_n). That means they are either not drawn or they are written as "H"_n.
  • All heteroatoms (non-carbon atoms) remain explicitly visible.

So, all you have to do is count atoms and tally up how many of each type you have. The challenge may come in:

  • Converting from implicit to explicit sketches
  • Identifying how many hydrogens are on a carbon based on its hybridization (sp^3 -> three hydrogens per terminal carbon, sp^2 -> two hydrogens per non-terminal carbon, sp -> one hydrogen per terminal carbon).
  • Working out the approximate bond angles

The structure in an explicit sketch looks like this:

Now, we'd count the atoms to be:

  • "C": 8

    3 of these carbons are primary sp^3 and thus have three hydrogens
    2 of these carbons are tertiary sp^3 and thus have one hydrogen
    1 of these carbons is a secondary sp^3 and thus has two hydrogens
    1 of these carbons are secondary sp^2 and thus have one hydrogen
    1 of these carbons are tertiary sp^2 and thus have no hydrogens

  • "H": 14

    9 of these are from the "CH"_3's (bottom-left, upper-left, upper-right)
    2 of these are from the "CH"R_1R_2's (bottom-left, upper-left)
    2 of these are from the "CH"_2 (top)
    1 of these are from the -"CH"=("C"R_1R_2) (bottom right)

So the molecular formula is "C"_8"H"_14.