Find the ratio in which the point (−4, 6) divides the line segment joining A(−6, 10) and B(3, −8).
Section and Distance Formula
Original Khojo Papers practice question — not from a past board paper.
D is (1, 6) and AC = 4√2 units.
No citable source has been recorded for this record. Treat it as practice material, not as fact.
In a rectangle the diagonals bisect each other. The midpoint of AC is (3, 4), so D = (2 × 3 − 5, 2 × 4 − 2) = (1, 6). AC = √(16 + 16) = 4√2.
From the same topic and chapter, at a similar level.
Find the ratio in which the point (−4, 6) divides the line segment joining A(−6, 10) and B(3, −8).
Section and Distance Formula
Find the point on the x-axis that is equidistant from (2, −5) and (−2, 9).
Section and Distance Formula
Find the centroid of the triangle whose vertices are (1, 2), (3, −4) and (5, 8).
Section and Distance Formula
Find the distance between the points (2, 3) and (6, 6).
Section and Distance Formula
Find the midpoint of the segment joining (−2, 5) and (6, −1).
Section and Distance Formula
Find the distance between (3, 4) and (−3, −4).
Section and Distance Formula