AP Music Theory Practice Quiz: Causation in Music Fundamentals
Written by AP Content Team, Verified for 2026 AP Exams, Last updated: May 2026
Test your understanding with short quizzes. This quiz has 10 questions to check your progress.
Question 1 of 10
All Questions (10)
A) Three half notes per measure
B) Four quarter notes per measure
C) Three quarter notes per measure
D) Two dotted-quarter notes per measure
Correct Answer: C
Based on rhythm and meter fundamentals (RHY-1), the time signature establishes the temporal structure. In 3/4, the top number '3' indicates three beats per measure, and the bottom number '4' indicates the quarter note gets the beat, resulting in three quarter notes per measure.
A) F major
B) B-flat major
C) E-flat major
D) A-flat major
Correct Answer: D
According to pitch fundamentals (PIT-1), key signatures provide the basis for scales. A key signature containing four flats causes the tonic of the corresponding major scale to be A-flat.
A) Major
B) Minor
C) Diminished
D) Augmented
Correct Answer: A
Per pitch fundamentals (PIT-1), intervals determine chord qualities. The specific combination of a major third and a perfect fifth above the root is the defining cause of a major triad, a core concept in harmony (PIT-2).
A) Dividing the beat into four sixteenth notes
B) Dividing the beat into three eighth notes
C) Using a half note to represent the beat
D) Playing only quarter notes
Correct Answer: B
Rhythm and meter fundamentals (RHY-1) state that beat divisions establish the temporal structure. Simple meter is caused by a primary beat division into two parts, while a compound meter feel is caused by dividing the primary beat into three parts.
A) I
B) IV
C) V
D) vi
Correct Answer: C
Based on harmony fundamentals (PIT-2), Roman numerals identify chords based on their scale degree within a key. The chord built on the fifth scale degree, regardless of key, is always labeled with the Roman numeral V.
A) It becomes a major chord (V)
B) It becomes a diminished chord (vii°)
C) It becomes an augmented chord (V+)
D) It remains a minor chord (v)
Correct Answer: A
This question requires applying pitch fundamentals (PIT-1) to solve a harmonic problem (PIT-2). Raising the third of the minor v chord (G to G#) changes the interval from a minor third to a major third, thus causing the chord's quality to change from minor to major. This is represented by changing the Roman numeral from lowercase 'v' to uppercase 'V'.
A) A half note
B) A quarter note
C) An eighth note
D) A whole note
Correct Answer: B
Rhythm and meter fundamentals (RHY-1) establish that a 4/4 time signature requires the equivalent of four quarter notes per measure. A half note (2 beats) plus a quarter note (1 beat) equals 3 beats. Therefore, the temporal structure causes one more quarter note (1 beat) to be needed to solve the problem of completing the measure.
A) No figure is needed
B) 6
C) 6/4
D) 7
Correct Answer: B
According to harmony fundamentals (PIT-2), Arabic numerals are used to identify chord inversions. When the third of a triad is in the bass (first inversion), this causes the chord to be labeled with the figure '6', representing the interval of a sixth between the new bass note and the chord's root.
A) I⁶/₄
B) V⁷
C) ii⁷
D) IV⁶
Correct Answer: C
This problem requires applying multiple fundamentals. The key of G major (PIT-1) causes A to be the second scale degree. A chord built on the second degree is a 'ii' chord (PIT-2). The presence of the seventh (G) makes it a seventh chord. In a major key, the diatonic chord built on the second degree is a minor triad, resulting in a minor-minor seventh chord, which is labeled ii⁷.
A) It changes from a perfect third to a major third
B) It changes from a major third to a minor third
C) It changes from a minor third to a diminished third
D) It has no effect on the interval quality
Correct Answer: B
Pitch fundamentals (PIT-1) govern scales and intervals. In a major scale, the interval from the tonic (scale degree 1) to the mediant (scale degree 3) is a major third. Lowering scale degree 3 by a half step, a defining characteristic of the natural minor scale, causes that interval to become a minor third.