Since the minor arc is 30 degrees, the major arc is 330 degrees (360 - 30).
So we have:
330 degrees : arc length 10
30 degrees : arc length x
330/30 = 10/x
11/1 = 10/x
x = 10/11
x = 0.9 approximately
So the length of the minor arc is approximately 0.9 units.
To find the arc length of a minor arc, you can use the formula: ( L = \frac{\theta}{360} \times 2\pi r ), where ( L ) is the arc length, ( \theta ) is the central angle in degrees, and ( r ) is the radius. For a minor arc with a central angle of 120 degrees and a radius of 8, substitute the values into the formula: ( L = \frac{120}{360} \times 2\pi \times 8 ). This simplifies to ( L = \frac{1}{3} \times 16\pi ), resulting in an arc length of approximately ( 16.76 ) units.
If the radius of the circle is r units and the angle subtended by the arc at the centre is x radians, then the length of the arc is r*x units. If you are still working with angles measured in degrees, then the answer is r*pi*y/180 where the angle is y degrees. If r and x (or y) are not available, or cannot be deduced, then you cannot find the length of the arc.
"That would be A minor. Go a minor third below the tonic of the major scale to find the relative minor." Technically, there is no relative harmonic major to the key of C Major. The relative minor scale of C Major would the natural minor scale of A. A harmonic minor scale raises the 7th note of the scale a half step, giving us G#, which is not in the key of C Major.
Find the circumference of the whole circle and then multiply that length by 95/360.
To find the arc length of a minor arc, you need the radius of the circle and the central angle in radians. If the central angle is given in degrees, convert it to radians by multiplying by (\frac{\pi}{180}). Assuming you have a circle with a radius of 85 units and a central angle of 13 degrees, the formula for arc length is (L = r \theta), where (r) is the radius and (\theta) is the angle in radians. Thus, the arc length would be (L = 85 \times \left(\frac{13 \times \pi}{180}\right)).
13.08
To find the relative major of a minor key, you can go up three half steps from the minor key. For example, the relative major of A minor is C major.
To find the parallel minor of a major key, you simply need to go down three half steps from the major key. For example, the parallel minor of C major is A minor.
find the arc length of minor arc 95 c= 18.84
5.23
To find the relative minor of a major key, you can count down three half steps from the major key's root note. This will give you the relative minor key.
I'm assuming that "c" is short for "circumference". The length of an arc is (circumference)*(360/angle). So the length of an arc in a circle with circumference length of 18.84 is 6782.4/angle, where the angle is measured in degrees.
Count up a sixth from the major (C) to find the minor (A).
If the radius of the circle is r units and the angle subtended by the arc at the centre is x radians, then the length of the arc is r*x units. If you are still working with angles measured in degrees, then the answer is r*pi*y/180 where the angle is y degrees. If r and x (or y) are not available, or cannot be deduced, then you cannot find the length of the arc.
A major minor keys chart provides information about the key signatures, scales, and chords associated with major and minor keys in music.
To determine the relative minor of a major key, you can find the sixth note of the major scale. This note is the starting point for the relative minor scale.
An arc length of 120 degrees is 1/3 of the circumference of a circle