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The center of a circle is (2a,a-7) the values of a if the circle passes through the point (11,-9) and has diameter \(10\sqrt 2 \)units are?
Radius (OP)
Radius
A point on the line 3x+5y=15 and equivalent from the coordinate axis lies in?
If the point P (x=y) lie on a straight line and equidistant from the coordinate axis then its coordinates will be
So, the point lies in quadrant 1 only.
If the coordinates of opposite vertices of a square area (1,3) and (6,0), the length of the side of a square is?
Let the length of one side of the square is a and diagonal is
If the points (0,4), (4,0) and (5,p) are collinear, the value of p is?
The line joining (-1,0) and (-2,- \(\sqrt 3 \)) makes with the x-axis an angle equal to?
Tan Q=
Q=
What is the distance between the points x (a, b) and y(-a, -b)?
Distance
For what value of m are the points (5, 5), (m, 7) and (8, 8) collinear?
Area
Find the centroid of the triangle whose vertices are (-3, 2), (1, 5) and (11, -19).
Centroid
Find the number of point an x-axis which are at a distance ‘c’ units from (2, 3)(c<3)
Let the points on x-axis be (x,0)
But as it is given that C<3, no such points costs.
Find a point on the x-axis which is equidistant from the points (5, 4) and (-3, 3)
AP=BP
Let\(\Delta ABC\)be a triangle whose vertices are (0,0), (a,5) and (-5,5) respectively. If the triangle is right angled at A. find the value of a
Let A (0, 0), B (a, 5), C (-5, 5) be the vertices of the triangle.
The extremities of the diagonal of a parallelogram are (3,-4) and (-6,5). Third vertex is the point (-2,1). Find its fourth vertex.
Similarly,
D(-1, 0) satisfies both the equations.
Find the third vertex of an equilateral triangle whose two vertices are (2,4) and (2,6)
In a parallelogram PQRS, P=(-1,1) Q=(8,0), R=(7,5). What are the coordinates of S?
If the distance between the points (3,k) and (4,1) is\(\sqrt {10} \). Find the value of k.
Let A and B denote the points (3, k) and (4, 1) respectively.
The point on the y-axis which is equidistant from A(-5, -2) and B(3, 2) is
AP=BP
The required value point is (0, -2).
The vertices of a triangle are (-2,0), (2,3), (1,-3) then the type of triangle is
So, it is a scalene triangle.
The points which are not collinear are
So, the points are not collinear.
The coordinates of the point which divides the line segment joining (-7, 4) and (-6, -5) in the ratio 7:2 is
is the required point.
If the coordinate of the centroid of a triangle are (1, 3) and two of its vertices are (-7, 6) and (6,5) then the third vertex is
The area of the triangle whose vertices are (a,a), (a+1, a+1), (a+2, a) is
Area of the triangle
The ratio in which the line segment joining (3, 4) and (-2, -1) is divided by the x-axis is
Let the ratio be k:1
Find the centroid of the triangle whose vertices are (3, -5), (-3, 4) and (9, 2)
Find the value of p for which these points are collinear (7, -2), (5,1), (3,p)
Area=0
Determine the ratio in which the line 2x+y-4=0 divides the line segment joining the points A(2,-2) and B(3,7)
If the midpoint of the line segment joining the points A(3,4) and B(a,4) is P(x, y) and x+y-20=0 then find the value of a.
Now,
Find a point on the y-axis which is equidistant from A(6,5) and B(-4,3)
Let the point on y-axis be (0, y)
Determine the ratio in which the line 2x+y-4=0 divides the line segment joining A(2,-2) and B(3,7)
Coordinates =
Find the relation between x and y if the points (x, y), (1, 2) and (7, 0) are collinear.
Area