Find the midpoint of segment joining (3, 4) and (7, 8).
(5, 6)
Midpoint formula: \(\left(\dfrac{{x_1+x_2}}{{2}},\ \dfrac{{y_1+y_2}}{{2}}\right)\)
\(= \left(\dfrac{{3+7}}{{2}},\ \dfrac{{4+8}}{{2}}\right) = \left(5,\ 6\right)\)
In a triangle PQR, the centroid is at G(1, 2). If the vertices P and Q are at (3, -1) and (-2, 4) respectively, what are the coordinates of vertex R?
If line passing through (3,-1) with slope 4; find y-intercept.
What is the reflection of the point (-1, 5) in the line x = 1?
What are the co-ordinates of the centroid of a triangle, whose vertices are A(1, -5), B(-4, 0) and C(3, -4)?
Slope of the line AB is 4/3. Co-ordinates of points A and B are (x, -5) and (2, -3) respectively. What is the value of x?
Which line has slope −1 and passes through (2, 3)?
What is the slope of the line \(7x + 4y = 8\)?
Find the slope of the line perpendicular to \(y = \dfrac{1}{4}x + 7\).
Find the co-ordinates of the centroid of a triangle whose vertices are A(1, 4), B(7, 8) and C(10, 12).