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If \((x,y)=(y,x), \) then:
The perpendicular bisector of a line segment AB passes through the origin. If the co-ordinates of A are (-2, 0), the co-ordinates of B are :
is bisected perpendicularly
So if coordinates of then
If \((x+1,4)=(5,y-1), \) then the values of \(x \) and \(y \) are:
In the figure, the distance between the points P and Q is :
P is a point on the x-axis at a distance of 8 units from the y-axis to its right. The co-ordinates of P are :
The coordinates are always in the form
If \((x^2,y+1)=(5,\sqrt5) \), then:
Which of the following points are collinear ?
So points are collinear
In the figure, the area of the \(\triangle \) OAB is:
The co-ordinates of two points A and B are (4, 3) and (4, –5) respectively. The co-ordinates of the point at which the line segment AB meets the x-axis are :
The coordinates are (4, 0)
If the perpendicular distance of a point P from the x-axis is 5 units and the foot of the perpendicular lies on the negative direction of x-axis, then the point P has :
Let the point be
Distance between the point and is units
If the coordinates of the two points are P (–2, 3) and Q(–3, 5), then (abscissa of P) – (abscissa of Q) is :
The co-ordinates of the point which lies on y-axis at a distance of 4 units in negative direction of y-axis is
The coordinates are in the form . If it lies on y-axis then is
Write the name of the quadrant in which the point (–3, 5) lies.
Second quadrant point is . So lies in the second quadrant