It is the centroid.
The center of a circumscribed circle about a triangle, known as the circumcenter, can be found by the intersection of the perpendicular bisectors of any two sides of the triangle. These bisectors are the lines that are perpendicular to each side at its midpoint. The point where they intersect is equidistant from all three vertices of the triangle, thus defining the circumcenter.
There are absolutely 0 parallel lines in any given triangle.
Yes. Any triangle can be inscribed within a circle, although the center of the circle may not necessarily lie within the triangle.
The incentre, which is the point at which the angle bisectors meet.
The center of gravity of a triangle is its centroid. The centroid of a triangle is the intersection of the three medians.
The center of the largest circle that you could draw inside a given triangle is going to be at the incenter of the triangle. This is the point where bisectors from each angle of the triangle meet.
A triangle can be constructed into any of the given formats.
The center of a circumscribed circle about a triangle, known as the circumcenter, can be found by the intersection of the perpendicular bisectors of any two sides of the triangle. These bisectors are the lines that are perpendicular to each side at its midpoint. The point where they intersect is equidistant from all three vertices of the triangle, thus defining the circumcenter.
ether do the best you can or use a roler
There are absolutely 0 parallel lines in any given triangle.
Yes, that's correct. The point of concurrency for the perpendicular bisectors of a triangle is called the circumcenter, and it is the center of the circumscribed circle of the triangle.
Yes. Any triangle can be inscribed within a circle, although the center of the circle may not necessarily lie within the triangle.
Area of any triangle is: 0.5*base*height
The incentre, which is the point at which the angle bisectors meet.
No.The information given is not enough to uniquely identify a triangle. Any point on the appropriate arc of the circumcircle will satisfy the requirements of the triangle.No.The information given is not enough to uniquely identify a triangle. Any point on the appropriate arc of the circumcircle will satisfy the requirements of the triangle.No.The information given is not enough to uniquely identify a triangle. Any point on the appropriate arc of the circumcircle will satisfy the requirements of the triangle.No.The information given is not enough to uniquely identify a triangle. Any point on the appropriate arc of the circumcircle will satisfy the requirements of the triangle.
The center of gravity of a triangle is its centroid. The centroid of a triangle is the intersection of the three medians.
Center of mass of an equilateral triangle is located at its geometric center (centroid).