Which is the point of intersection of the medians of a triangle?

Three or more lines that contain the same point are called:

The incenter of a triangle can be located by finding the intersection of the:

In the diagram of ΔABC below, Jose found centroid P by constructing the three medians. He measured and found it to be 6 inches.

If PF = x, which equation can be used to find x?

Which of the following points in the diagram below is the incenter of triangle ABC?

Find the coordinates of the center of the circle and the measure of the radius:

(x + 1)² + y² = 121

Find the standard form, center, and radius of the following circle:

x² + 8y + y² -6y -2 = 0

Given that point S is the incenter of right triangle PQR and angle RQS is 30°, what are the measures of angles RSQ and RPQ?

If circle O is circumscribed about triangle ABC, point O is what point of the triangle?

Which point is the intersection of the altitudes of a triangle?

Which of the four centers always remains on or inside a triangle?

The circumcenter of a triangle can be located by finding the intersection of the:

Identify a median of triangle ABC

Identify an altitude of triangle ABC.

In triangle ABC, if m<ABF = 39^o and B̅F̅ is an angle bisector, find m<BCE.

The perpendicular bisector of a triangle is never the same as the angle bisector.

The angle bisectors of a scalene triangle intersect outside the triangle.

The perpendicular bisectors of a right triangle intersect on the triangle.

To find the point that is equidistant from the sides, you need to find the circumcenter.

The median starts at a vertex and goes to the opposite midpoint.

The ______________________ is ⅔ the distance of the median from the vertex.

The orthocenter is located outside the triangle in a(n) __________________ triangle.

In a _________________ triangle, altitudes are legs.

To find the point that is equidistant from the vertices of a triangle, we need to draw or construct the three _______________ of a triangle.

Find the degree of arc NP

Find the measure of chord KM.

Suppose a chord is 20 inches long and is 24 inches from the center of the circle. Find the length of the radius.

Suppose a chord of a circle is 5 inches from the center and is 24 inches long. Find the length of the radius.

Find m<2.

Find the value of x.

Find the value of x.

Find m<1.

Find m<3.

Find m<5.

Find the value of x.