Advertisements
Advertisements
प्रश्न
If P is a point on x-axis such that its distance from the origin is 3 units, then the coordinates of a point Q on OY such that OP = OQ, are
पर्याय
(0, 3)
(3, 0)
(0, 0)
(0, −3)
Advertisements
उत्तर
GIVEN: If P is a point on x axis such that its distance from the origin is 3 units.
TO FIND: The coordinates of a point Q on OY such that OP= OQ.
On x axis y coordinates is 0. Hence the coordinates of point P will be (3, 0) as it is given that the distance from origin is 3 units.
Now then the coordinates of Q on OY such that OP = OQ
On y axis x coordinates is 0. Hence the coordinates of point Q will be (0, 3)
APPEARS IN
संबंधित प्रश्न
If A(–2, 1), B(a, 0), C(4, b) and D(1, 2) are the vertices of a parallelogram ABCD, find the values of a and b. Hence find the lengths of its sides
The points (3, -4) and (-6, 2) are the extremities of a diagonal of a parallelogram. If the third vertex is (-1, -3). Find the coordinates of the fourth vertex.
The line joining the points (2, 1) and (5, −8) is trisected at the points P and Q. If point P lies on the line 2x − y + k = 0. Find the value of k.
Find the coordinates of the midpoints of the line segment joining
P(-11,-8) and Q(8,-2)
In what ratio does the line x - y - 2 = 0 divide the line segment joining the points A (3, 1) and B (8, 9)?
If the point `P (1/2,y)` lies on the line segment joining the points A(3, –5) and B(–7, 9) then find the ratio in which P divides AB. Also, find the value of y.
The base BC of an equilateral triangle ABC lies on y-axis. The coordinates of point C are (0, −3). The origin is the midpoint of the base. Find the coordinates of the points A and B. Also, find the coordinates of another point D such that ABCD is a rhombus.
If the points A (2,3), B (4,k ) and C (6,-3) are collinear, find the value of k.
The ordinate of any point on x-axis is
If (0, −3) and (0, 3) are the two vertices of an equilateral triangle, find the coordinates of its third vertex.
What is the distance between the points (5 sin 60°, 0) and (0, 5 sin 30°)?
Find the values of x for which the distance between the point P(2, −3), and Q (x, 5) is 10.
If the centroid of the triangle formed by the points (a, b), (b, c) and (c, a) is at the origin, then a3 + b3 + c3 =
The length of a line segment joining A (2, −3) and B is 10 units. If the abscissa of B is 10 units, then its ordinates can be
Find the point on the y-axis which is equidistant from the points (S, - 2) and (- 3, 2).
Point (0, –7) lies ______.
Abscissa of all the points on the x-axis is ______.
Points (1, – 1), (2, – 2), (4, – 5), (– 3, – 4) ______.
Point (3, 0) lies in the first quadrant.
Co-ordinates of origin are ______.
