True or false the in-center of a triangle is the point equidistant from each side of the triangle
2 answers:
Answer:
True
Step-by-step explanation:
In-Center of a triangle : It is that point which lie inside the triangle.
It is that point which is forming origin of a circle inscribed in a triangle.
It is the intersection point of angle bisector of three vertices of a triangle.
It is also center of a triangle.
We can see from the figure where I is in-center of triangle,the in-center is the point which is equidistant from each side of the triangle.
Hence, the statement is true.
Answer: True.
Answer:
True.
Step-by-step explanation:
Let's see the definition of in-center of a triangle.
The in-center of a triangle is a point located in the center of the triangle. It is equal distance from all sides of the triangle.
Therefore, it is True.
If we draw line segments from in-center to each vertex of the triangle, it will bisect the angles.
Herewith I have attached the figure for your reference.
You might be interested in
Here, Given
Area of Equilateral triangle = 3cm2
therefore, we know;
Area of Equilateral triangle =( ÷4)×
so,
3 =( ÷4)×
3÷( ÷4) =
2.63 cm = a .
The area of an equilateral triangle is the area covered by an equilateral triangle on a two-dimensional plane. An equilateral triangle is a triangle with all sides equal and all angles at 60 degrees. The area of the shape is the number of unit squares that fit inside.
Here, "unit" refers to 1, and a unit square is a square with one side. Alternatively, the area of an equilateral triangle is the total amount of space it surrounds in a two-dimensional plane.
Learn more about Area of triangle here: brainly.com/question/17335144
#SPJ4