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Solved Examples
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f   The distance between the points A(9, 4) and B(11, 4) is   f View Solution
f   The distance between the points B(- 4, 6) and C(9, 6) is
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f   The distance between the points B(- 4, - 5) and C(13, - 5) is
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f   The distance between the points M(- 5, 2) and N(- 5, 4) is
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f   Find the distance between the points A(- 7, 2) and B(- 7, - 10).   f View Solution
f   Find the distance between the points B(13, 6) and C(13, - 12).   f View Solution
f   What is the distance between the points Q(0, 9) and R(0, - 5)?
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f   Find the distance between the points O(0, 0) and P(9, 12).   f View Solution
f   The distance between the points B(- 2, - 5) and C(7, - 5) is
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f   The distance between the points B(- 2, - 4) and C(4, - 4) is
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f   Find the distance between A and B from the figure.
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f   The distance between the points A(2, 9) and B(8, 9) is   f View Solution
f   The distance between the points M(- 7, 2) and N(- 7, 9) is
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f   Find the distance between the points A(- 9, 5) and B(- 9, - 7).   f View Solution
f   Find the distance between the points B(45, 7) and C(45, - 10).   f View Solution
f   What is the distance between the points Q(0, 7) and R(0, - 5)?
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f   The distance between the points C(- 7, 0) and D (0, 9) is   f View Solution
f   Find the distance between the points O(0, 0) and P(15, 20).   f View Solution
f   Find the distance between the points B(- 4, - 1) and D(- 7, - 3).
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f   What is the distance between the points P(12, 32) and Q(32, - 12)?   f View Solution
f   The mid point of the segment PQ from the figure is _____________.
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f   Find the perimeter of the quadrilateral ABCD whose vertices are A(1, 1), B(4, 1), C(4, 4) and D(1, 4).   f View Solution
f   Find the distance between the points A(- 3, 4) and P(1, 2).
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f   In the parallelogram ABCD, AC¯ and BD¯ bisect each other at M. Find the length of AD.
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f   The distance between the points in M(a, b) and N(a + 1, b - 1) is:   f View Solution
f   Find the distance between the points A(2, 14) and C (- 32, 12 ).
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f   What is the distance between the points A(5, 3) and D(-1, 43)?   f View Solution
f   Find the distance between the points P(3, - 2) and R(- 23, - 33).   f View Solution
f   Find the coordinates of the midpoint of the line segment with the end points (2, 1) and (6, 5).   f View Solution
f   Find the coordinates of the midpoint of the segment with the end points (- 4, 3) and (1, 1).   f View Solution
f   Find the coordinates of the midpoint of the segment with the end points (- 1, 4) and (3, 4).
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f   Find the coordinates of the midpoint of the segment with the endpoints (- 3, 3) and (- 3, - 4).   f View Solution
f   Find the coordinates of the midpoint of the segment with the end points (- 2, 3) and (3, - 4).   f View Solution
f   Find the coordinates of the midpoint of the segment with the end points (12, 34) and (- 23, 13).   f View Solution
f   If M is the midpoint of AB, where the coordinates of A and M are (4, -3) and (-2, 5), then find the coordinates of B.   f View Solution
f   If R(- 3, - 1) is the midpoint of PQ where the coordinates of P are (5, 11) then the coordinates of Q are :   f View Solution
f   If O(0, 0) is the midpoint of AB, where the coordinates of B are (- 6, 3) then find the coordinates of A.   f View Solution
f   Find the diameter of a circle with its center at the origin if it passes through P(- 3, 4).   f View Solution
f   The end points of the diameter of a circle are (3, 1) and (7, 11). Find the coordinates of the center of the circle.   f View Solution
f   Find the coordinates of the midpoint of the segment with the endpoints (23, 2) and (-3, 32).   f View Solution
f   If M (54, - 76) is the midpoint of PQ and the coordinates of P are (32, 13) then find the coordinates of Q.   f View Solution
D   If E(32, -52) is the midpoint of BD where the coordinates of B are (-22, 32), then find the coordinates of D.   D View Solution
D   A circle has a radius of length 5. One end point of a diameter is (-2, 5). If the y-coordinate of the other end point of that diameter is -3, find the possible values of the x-coordinates of that point.   D View Solution
D   The altitude to the base of a triangle is 10 units long. The midpoint of the base is (4, 3). Find the area of the triangle if one end point of the base is at (8, 11).   D View Solution
D   Find the perimeter of the triangle ABC whose vertices are A(4, 4), B(3, 5) and C(- 1, - 1).   D View Solution
D   In the parallelogram ABCD, AC¯ and BD¯ bisect each other at M. Find the length of AC.   D View Solution
D   In the parallelogram ABCD, AC¯ and BD¯ bisect each other at M. The coordinates of M are:
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D   In the parallelogram ABCD, AC¯ and BD¯ bisect each other at M. Find the length of BM.
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D   In the parallelogram ABCD, AC¯ and BD¯ bisect each other at M. Find the area of the parallelogram ABCD.
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D   The distance between the points B(- 3, 7) and C(7, 7) is
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