Median of a Triangle

Q. Match the following medians given in the diagram shown below to their vertex of origin.

1. EA
2. DC
3. FB
4. A
5. B
6. C

Q. A line passes through a centroid of a triangle. Is this line always a median of the triangle? Answer in Yes/No.

Q. is a line from a vertex of a triangle to the midpoint of its opposite side.

Q. $△XYW$ is a isosceles triangle. Two of its altitudes has a measure of $2.5$ cm. WZ is $2.5$ cm. What is the line XW?

1. Angle bisector
2. Median

Q. In the following figure, BQ is a median of the given triangle. If AQ = 2 cm, find the length of the side AC.

cm

Q. is a line from a vertex to the midpoint of its opposite side.

1. Median
2. Altitude
3. Triangle

Q. The perimeter of the equilateral triangle $△ABC$ is 12 inches. If PC is a median of the triangle, find the length PB.

1. 2
2. 4 inches
3. 2 inches