Method for equally dividing circumference
A technology of circle and bisector, applied in the field of drawing, can solve the problems of n equal division and known arc n equal division which cannot be theoretically realized.
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[0016] The present invention will be further described below in conjunction with accompanying drawing:
[0017] Principle analysis of the present invention:
[0018] Since the circumference of a known circle is equal to 2πr (where r is the radius of the known circle); the n equal divisions of the known circle, that is, the n equal divisions of the known circle's circumference (2πr), That is to say, each arc divided by n is equal to 2πr / n; we regard 2πr / n as the product of 2π and r / n, and according to the circumference of a circle equal to 2πr, then: the circumference of a known circle (2πr) is A circle composed of n circles whose radius is r / n, that is, n×{2π(r / n)}=2πr. It can be understood as: n circles with a radius of r / n roll along the perimeter of a known circle, and the trajectory formed on the known circle can also be understood as: a circle with a radius of r / n is the trajectory formed by rolling n circles of a circle with a radius along the perimeter of a known circ...
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