Not always.
1. The median to the base of an isosceles triangle bisects the vertex angle.
2. When the triangle is an equilateral triangle, then the medians bisect the interior angles of the triangle.
Only in an equilateral triangle will bisectors of the three angles bisect the opposite sides. In an isosceles triangle, only the bisector of the one different angle will bisect the opposite side (between the identical angles).
No, a rectangle's diagonals do not bisect opposite angles.
The diagonals of a rectangle bisect the angles only if the rectangle is a square.
A median is a line drawn from the centre of a side of a triangle to the opposite vertex. Only in two cases does it also bisect the angle :- 1) All three medians of an equilateral triangle bisect the angle of the opposite vertex. 2) One median (from the unequal side to the enclosed angle of the two equal sides) bisects the angle of the opposite vertex.
no
Medians bisect the sides of ALL triangles. That is what a median is, by definition!
If you bisect a triangle, your cutting it in half. This is usually done in math class when your learning about angles.
As with any triangle, inside the triangle.
Bisect two of the angles. The intersection of the resulting lines is the triangle's centre.
They are lines, through the vertices of a triangle, that bisect (divide into two halves) the angles of the triangle.
Only in an equilateral triangle will bisectors of the three angles bisect the opposite sides. In an isosceles triangle, only the bisector of the one different angle will bisect the opposite side (between the identical angles).
A circle!! * * * * * Wrong: the diagonals of a circle DO bisect each other. A triangle is a possible answer.
To find the incenter of a triangle, you bisect two or more of the angles. The one spot where these two or more angles meet is called the incenter.
No, but in a square they do bisect the angles
Opposite angles do not bisect any shapes.
No, a rectangle's diagonals do not bisect opposite angles.
In rhombuses and squares the diagonals bisect opposite angles.