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The center of a circle is (2a,a7) 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 xaxis 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 xaxis which are at a distance â€˜câ€™ units from (2, 3)(c<3)
Let the points on xaxis be (x,0)
But as it is given that C<3, no such points costs.
Find a point on the xaxis 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 yaxis 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 xaxis 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+y4=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+y20=0 then find the value of a.
Now,
Find a point on the yaxis which is equidistant from A(6,5) and B(4,3)
Let the point on yaxis be (0, y)
Determine the ratio in which the line 2x+y4=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