|
Music Theory Basics Chords |
||
In this section on basics we will deal only with tertian
harmony. That means chords built in thirds. The first, and most
important category of these is triads. A triad has 3 notes and it is
built by stacking one third on top of another. The lowest note, which
gives the triad it's name, is the root, the next note is the third, and
the next note is the fifth. They get these names because the third of
the chord is a third above the root, while the fifth is a fifth above
the root.
There are 4 basic qualities a triad can have. They are major, minor,
augmented, and diminished. A triads basic quality is determined by the
typed of thirds (major or minor) are used, and their position in the
triad. |
||
|
Major Major triads are made up of a major third between the root and third, and a minor third between the third and fifth. Below are a few examples of major chords.
|
||
|
Minor Minor triads also have one of each kind of third, but their minor third is on the bottom (between root and third), with a major third between the third and fifth. Notice that this gives the same total number of half steps between root and fifth, so both major an minor triads have a perfect fifth between the root and the fifth. In the example below minor triads have been built on the same roots used in the previous example for major triads.
|
||
|
Augmented Augmented triads are made up of 2 major thirds. This means
one more half step between the root and the fifth than is found in major
and minor chords, making an augmented fifth.
|
||
|
Diminished Diminished triads are made up of 2 minor thirds. This means
one less half step between the root and the fifth than is found in major
and minor chords, making a diminished fifth.
|
||
|
Chords within a Key Because it is the pattern of half steps and whole steps
that defines a scale, the interval between any 2 scale
degrees will be the same in any key. Therefore, within any major key
the chords built on the same scale degree will have the same quality. The
example below shows all the triads in C major with their qualities. (M
= major, m = minor, A = augmented, d = diminished)
Roman numerals are commonly used to designate these chords in tonal music. With large case letters used for major and augmented triads, and small case letters used for minor and diminished. The chords in the previous example would be numbered like this:
These example show C major. The qualities and numbers would be the same for any scale starting on the first scale degree. So in the key of D major I would be spelled d- f#-a instead of c-e-g. |
||
|
Chords Worksheet |
||
| Scale degrees refer to a notes
place in the scale. The first scale degree is the first note you play in
an ascending scale, the second note is the second scale degree and so
on. Scale degrees are commonly notated as a number with a carot over
them like this - |