The coordinates of a point that is equidistant from the points (0, 0), (3, 1) & (6, 0) are
The join of points (1, 6), (-1, 4) and (2, 1) from the following type of a triangle
The length of the line segment joining (a, b) and (2a, 3b), in terms of a and b, is:
In the rectangular coordinate system, if the equation of l₁ is y = x and l₁ ∥ l₂, then the shortest distance between l₁ and l₂ is:
The centre of a circle is (2, 3). If point A (7, 4) is one end of a diameter AB, the coordinates of point B will be:
Find the midpoint of the points (−8, −20) and (20, 8).
M is the midpoint of the line joining A to B. The coordinates of A & M are (5,7) & (0, 2) respectively. The coordinates of B will be: A) C) E) B) D)
The area of a square is 25, and one of its vertices is (2, 3). Which of the following could be the coordinates of the diagonally opposite vertex? [Hint: A = D²/2]
The distance of a point (x, y) from the y-axis is:
The coordinates of the centroid of a triangle whose vertices are (−2, 1), (4, −3), and (6, 4) are:
Two vertices of a triangle are (2,4) & (3,-4). The coordinates of the third vertex, if the centroid is (3,1) will be:
In what ratio is the line segment joining the points (2, −2) and (4, 1) divided by the point (−7/3, 0)?
If the vertices of a rectangle are the points (-2, 2), (8, 4), and (5,7) the coordinate of the fourth vertex is
The slope of any line parallel to x - axis is:
If a point A is two-fifths of the way from (−3, −2) to (3, 4), then the coordinates of A are:
The line through (6, −4) and (−3, 2) is parallel to the line through (2, 1) and (0, y). The value of y is:
A straight line passes through the points (2, −3) and (−6, 5). A point on this line has ordinate −5. The corresponding abscissa is:
Find the coordinates of the point that divides the join of A (- 1, - 7) & B(1, 2) internally, in 2:1.
The equation of straight line passing through the points (1,-2) and cuts equal distance from the axis is:
The equation of the line passing through (6, 2) and perpendicular to a line with slope −3/4 is:
