Advertisements
Advertisements
प्रश्न
Find the distance of the following point from the origin :
(0 , 11)
उत्तर
P (0,0) , Q (0 , 11)
PQ = `sqrt (("x"_2 - "x"_1)^2 + ("y"_2 - "y"_1)^2)`
`= sqrt ((0 - 0)^2 + (11 - 0)^2)`
`= sqrt 121`
= 11 units
APPEARS IN
संबंधित प्रश्न
Find a relation between x and y such that the point (x, y) is equidistant from the point (3, 6) and (−3, 4).
Given a line segment AB joining the points A(–4, 6) and B(8, –3). Find
1) The ratio in which AB is divided by y-axis.
2) Find the coordinates of the point of intersection.
3) The length of AB.
Find the distance between the following pair of points:
(a+b, b+c) and (a-b, c-b)
Using the distance formula, show that the given points are collinear:
(-2, 5), (0,1) and (2, -3)
Determine whether the point is collinear.
P(–2, 3), Q(1, 2), R(4, 1)
A point P (2, -1) is equidistant from the points (a, 7) and (-3, a). Find a.
Show that (-3, 2), (-5, -5), (2, -3) and (4, 4) are the vertices of a rhombus.
The length of line PQ is 10 units and the co-ordinates of P are (2, -3); calculate the co-ordinates of point Q, if its abscissa is 10.
The point which lies on the perpendicular bisector of the line segment joining the points A(–2, –5) and B(2, 5) is ______.
The distance of the point (5, 0) from the origin is ______.
