I dont think all 4 vertices have to be on the circumference, but if you can prove they hold the same properties as a cyclic quad, i think you can conclude it to be one?
if that made any sense
you will find that if the 4th point does not lie on the circumference, then the circle will not (and cannot) exhibit properties of a cyclic quadrilateralI dont think all 4 vertices have to be on the circumference, but if you can prove they hold the same properties as a cyclic quad, i think you can conclude it to be one?
if that made any sense
listen to thisJust to answer this question properly:
3 points define a unique circle.
So if three of the four points lie on the circumference, then this is the ONLY circle that passes through those three points.
Since the 4th vertex does not lie on this circle, it is NOT a cyclic quadrilateral.
yep and since 3 points define a UNIQUE circle, the 4th point of a quad must lie on this circle to be considered cyclicmy 2 cents
Basically a cyclic quadrilateral is one all of whose 4 vertices lie on a circle; if the vertices do not lie on a circle it is not cyclic.
Another way of saying this is: A quadrilateral is cyclic if and only if all its 4 vertices lie on a circle.
Absolutely!yep and since 3 points define a UNIQUE circle, the 4th point of a quad must lie on this circle to be considered cyclic