Yes.
Equilateral triangles have 3 perpendicular bisectors
sometimes, the altitude of isosceles triangles resting on their base and equilateral triangles are angle bisectors
Yes. They have perpendicular bisectors in the four triangles that make up four of the five sides of a square-based pyramid
Isosceles triangles can be used in domes
Every isosceles or equilateral triangle.
Equilateral triangles have 3 perpendicular bisectors
Yes
3
It's the circumcenter.
sometimes, the altitude of isosceles triangles resting on their base and equilateral triangles are angle bisectors
Yes. They have perpendicular bisectors in the four triangles that make up four of the five sides of a square-based pyramid
All isosceles triangles are not equilateral triangles
All isosceles triangles are not equilateral triangles
Yes, it is true.
Isosceles triangles can be used in domes
An isosceles right triangle is a 45° 45° 90° triangle. If you know how to construct a right angle (two lines that are perpendicular), then just take a compass, with the point on the intersection of the perpendicular lines, and mark the same distance on each of the perpendicular lines, then use a straight edge to connect those two points. Or, if you have a square, you can connect two of opposite corners with a diagonal and you will have 2 triangles, both of them isosceles right triangles.
The answer depends on what point of concurrency you are referring to. There are four segments you could be talking about in triangles. They intersect in different places in different triangles. Medians--segments from a vertex to the midpoint of the opposite side. In acute, right and obtuse triangles, the point of concurrency of the medians (centroid) is inside the triangle. Altitudes--perpendicular segments from a vertex to a line containing the opposite side. In an acute triangle, the point of concurrency of the altitudes (orthocenter) is inside the triangle, in a right triangle it is on the triangle and in an obtuse triangle it is outside the triangle. Perpendicular bisectors of sides--segments perpendicular to each side of the triangle that bisect each side. In an acute triangle, the point of concurrency of the perpendicular bisectors (circumcenter) is inside the triangle, in a right triangle it is on the triangle and in an obtuse triangle it is outside the triangle. Angle bisectors--segments from a vertex to the opposite side that bisect the angles at the vertices. In acute, right and obtuse triangles, the point of concurrency of the angle bisectors (incenter) is inside the triangle.