Примери за използване на Incircle на Английски и техните преводи на Български
{-}
-
Colloquial
-
Official
-
Medicine
-
Ecclesiastic
-
Ecclesiastic
-
Computer
Respectively, and the incircle.
S 3 Let be the incircle in the triangle.
A convex quadrilateral has an incircle.
The incircle of the triangle evenly trisects the median.
Let be the center of the incircle of.
Now, the incircle of triangle ABC touches BC at D;
Prove that the lines intersect on the incircle of triangle. 6.
The incircle of triangle is tangent to and at and, respectively.
It turns the line into the incircle of, and it fixes the line.
The incircle of the triangle touches its sides at the points.
Let and be the points of tangency of the incircle of with and, respectively.
The incircle of the quadrilateral touches its sides in the points and, respectively.
Let the median intersect the incircle of at and being nearer to.
Prove that these images form a triangle whose vertices lie on the incircle of.
Let the line intersect this incircle of triangle at a point(apart from).
We draw parallel line from and to andname their second intersection point with incircle and.
Points on the incircle of triangle are such that are tangent to the incircle and.
We will utilize the equation,=radius of incircle,=semiperimeter, and= area of triangle.
The incircle of triangle AB"C" is the A-excircle of triangle ABC and touches B"C" at D".
Let be an acute triangle with, and being its incircle, circumcircle, and circumradius, respectively.
Since the circles are supposed to be different,the given circle must not be identical with the quadrilateral incircle.
The incircle of triangle touches its sides and at points and The line meets the circumcircle of triangle at points and Find if 3.
Let be the incenter of the non-isosceles triangle andlet be the tangency points of the incircle with the sides respectively.
Show that the centre of the incircle of triangle lies on the segment if and only if the centre of the circumcircle of triangle lies on the segment.
Let be an arbitrary point on the side of triangle andlet be the tangency point between the incircle of the triangle and the side.
Let the line meet the incircle of triangle at a point(apart from), and let the line meet the incircle of triangle at a point(apart from).
Let be incenter of triangel, be midpoint of side, andbe the intersection point of with incircle, in such a way that is between and.
Let be the triangle incenter and the incircle We follow the usual construction of the circle tangent to the lines and externally tangent to the incircle with the help of an expansion transformation.
Agreedly, you need some abstraction to regard it as a hexagon, but anyway all of its sidelines EF,,, HG, andare tangent to the incircle of the quadrilateral ABCD.
A line passing through the incenter of the triangle intersect its incircle at and and its circumcircle at and, in such a way that the point lies between and.