in abc is the median

In ΔABC, AD is the median and G is the Centroid. AG : AD = ? => 1 : 3 or 2 : 3 or 1 : 4 or 1 : 2..

Recall a line segment joining the vertex to the mid-point of the opposite side of a triangle. In D ABC, AD is the line segment drawn from A to BC (opposite side of A). AD is a median of a triangle. "The line segment jointing a vertex of a triangle to the mid-point of the opp..

In ΔABC, AD is the median and the area of the ΔABC is 36 cm 2 . Find the area of ΔADC. => 18 cm 2 or 6 cm 2 or 12 cm 2 or 16 cm 2..

AF, BE and CD are the medians of ΔABC. Then Area of ΔDEF Area of ΔABC = => 1 6 or 1 8 or 1 4 or 1 3..

In ΔABC, AB ‾ = AC ‾ . If BD ‾ and CE ‾ are the medians of ΔABC and BD = 13 cm, then what is the length of CE? => 18 cm or 13 cm or 15 cm or 11 cm..

In the figure, AD ‾ is the median of ΔABC. BE : ED = 2 : 3. P is the midpoint of AB ‾ and PQ ‾ || BC ‾ . Find the length of PQ ‾ . => 2 units or 1 unit or 3.5 units or 2 units..

In Δ ABC, PQ ‾ || BC ‾ . If AD ‾ is the median, then find PE : EQ . => 2 : 1 or 2 : 2 or 1 : 1 or 1 : 2..

Draw a triangle ABC. Mark the mid-points of BC, AC and AB as D, E and F respectively. Join AD, BE, CF. AD, BE and CF are the three medians of D ABC. They pass through (or meet) at the same point (or common point). G is the point of concurrence of the medians..

Median - Recall a line segment joining the vertex to the mid-point of the opposite side of a triangle. In D ABC, AD is the line segment drawn from A to BC (opposite side of A). AD is a median of a triangle. "The line segment jointing a vertex of a triangle to the mid-p..

Question: Find the co-ordinates of the point of intersection of the medians of triangle ABC, given A = (-2,3), B = (6,7), C = (4,1). [3 Mark] Answer: In ABC, AD is the median. D is the midpoint of..