![]() ![]() We get the notes C, E and G, which is the C major triad, therefore the fourth chord in the key of G is C major.Īgain, the 1 st, 3 rd and 5 th of the D major scale are in the key of G, so we don’t need to modify any of the notes. This time we’re in luck, the 1 st, 3 rd and 5 th of the C major scale are in the key of G, so we don’t need to modify any of the notes. This gives us the notes B, D and F#, which is the B minor triad, therefore the third chord in the key of G is B minor. ![]() We have to lower the 3 rd to the flattened 3 rd. So our 3 rd note would be a D#, but we can’t have that, since that note is not in the key of G. All of these notes are on the G major scale as well, therefore the second chord in the key of G is A minor. This gives us the notes A, C and E, which is the A minor triad. So our 3 rd note for would be a C#, but we can’t have that, since that note is not in the key of G major (not on the G major scale). This gives us the notes G, B and D, which is the G major triad, therefore the first chord in the key of G is G major. ![]() Now let’s calculate the quality of each chord in the key of G.
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