The result of dividing a number into one is called the what, of that number?
Rational number additive inverse, often called its "opposite", If is in canonical form, the same is true for its opposite. A nonzero rational number has a multiplicative inverse, also called its "reciprocal", If is in canonical form, then the canonical form of its reciprocal is either or , depending on the sign of . If both and are nonzero, the division rule is Thus, dividing by is equivalent to multiplying by the reciprocal of : If is a non-negative integer, then The result is in canonical form if the same is true for . In particular, If , then If is in
Dividing a circle into areas faces is the exterior of the circle, the number of regions "r" inside the circle is "F" − 1, or which resolves to which yields the same quartic polynomial obtained by using the inductive method Dividing a circle into areas In geometry, the problem of dividing a circle into areas by means of an inscribed polygon with "n" sides, in such a way as to "maximise" the number of areas created by the edges and diagonals, has a solution by an inductive method. If we already have "n" points on the circle and add one more point, we draw "n"