Because it's a chord not a diameter.
Yes but a chord cannot be bigger than the circle's diameter which is its largest chord.
You cannot. If you rotate the circle around its centre, the lengths of the radius and chord will remain the same but the coordinates of the chord will change.
Different pools have different proportions.
To mark 5 equal chord lengths on a circle with a diameter of 4700 mm, first calculate the circumference using the formula (C = \pi \times d), which gives approximately 14700 mm. Divide this circumference by 5 to find each chord length, resulting in 2940 mm. Use a protractor or a compass to determine the angle for each chord, which is 72 degrees (360 degrees divided by 5). Finally, mark points along the circumference at these intervals to establish the chord lengths.
Because it's a chord not a diameter.
Yes but a chord cannot be bigger than the circle's diameter which is its largest chord.
Yes, any length - from virtually zero to that of the diameter.
Sure. Any chord that passes through the center of the circle is also a diameter. Chords can have many different lengths, but a diameter is the longest chord.
When they have the same chord lengths
You cannot. If you rotate the circle around its centre, the lengths of the radius and chord will remain the same but the coordinates of the chord will change.
That does not matter. There are different events which consist of different lengths. You just have to place 1st in an event.
Different pools have different proportions.
To mark 5 equal chord lengths on a circle with a diameter of 4700 mm, first calculate the circumference using the formula (C = \pi \times d), which gives approximately 14700 mm. Divide this circumference by 5 to find each chord length, resulting in 2940 mm. Use a protractor or a compass to determine the angle for each chord, which is 72 degrees (360 degrees divided by 5). Finally, mark points along the circumference at these intervals to establish the chord lengths.
Unless the chord is the diameter, there is no way to measure the radius of the circle. This is because the radius is in no way dependent on chord length since circles have infinite amount of chord lengths.
There are lots of different models with different lengths.
To play 9th chord inversions on the guitar, you can move the notes of the chord to different positions on the fretboard while keeping the same notes in the chord. This creates different voicings and inversions of the 9th chord.