Incenters example sentences
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Related (12): triangle, angles, bisect, circle, tangent, radius, congruent, center, intersection, perpendicular, sides, properties
"Incenters" Example Sentences
- The incenters of triangles always lie inside the triangle itself.
- If a triangle is equilateral, then all the incenters coincide.
- The incenters of an isosceles triangle lie on the perpendicular bisector of the base.
- The incenters of a scalene triangle are not collinear.
- The incenter is the point of concurrency of the angle bisectors of a triangle.
- The incenters of the three smaller triangles formed by the angle bisectors of a triangle are collinear.
- The incenters of a square lie on its diagonals.
- The incenters of regular polygons lie at the intersection of the perpendicular bisectors of the sides.
- The incenters of congruent triangles are always the same point.
- The incenters of concentric circles are coincident.
- The incenters of a trapezoid lie on the line containing the segment connecting the midpoints of the non-parallel sides.
- The incenters of the three outer triangles formed by constructing the tangent to a circle from a point outside it, are collinear.
- The incenters of the four smaller triangles formed by joining the midpoints of the sides of a quadrilateral are collinear.
- The incenters of the four triangles formed by the diagonals of a convex quadrilateral are collinear.
- The incenters of a parallelogram lie on the diagonals.
- The incenters of three mutually tangent circles are collinear.
- The incenters of a triangle and its excentral triangle are concyclic.
- The incenters of a right triangle lie on the hypotenuse.
- The incenters of a cyclic quadrilateral lie on a circle passing through its vertices.
- The incenters of a cyclic pentagon are concyclic.
- The incenters of a cyclic hexagon are equidistant from the center of the circle.
- The incenters of a rectangle are equidistant from two opposite vertices.
- The incenters of a regular hexagon are the same as its circumcenter.
- The incenters of a square and its nine-point circle are coincident.
- The incenters of a tangential trapezoid are collinear with its midpoint.
- The incenters of any three adjacent internal triangles of a regular polygon are collinear.
- The incenters of any four adjacent internal triangles of a regular polygon are concyclic.
- The incenters of the four triangles formed by any pair of opposite sides of a parallelogram are collinear.
- The incenters of the triangles formed by any three non-collinear points on a circle are collinear.
- The incenters of a kite lie on a line parallel to its short diagonal and equidistant from its long diagonal.
Common Phrases
- The incenters of a triangle are equidistant to its sides;
- The incenters of an equilateral triangle coincide with its center;
- The incenters of a right triangle lie on its hypotenuse;
- The incenters of a triangle form the vertices of its incenter circle;
- The incenters of similar triangles are similar themselves;
- The incenters of a triangle form an orthocentric system with its altitudes;
- The incenters of an isosceles triangle are lies on the perpendicular bisector of its base.
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