Home
Class 10
MATHS
The points ( 2 , 3) ( x , y ) ( 3 , -2) ...

The points ( 2 , 3) ( x , y ) ( 3 , -2) are the vertices of a triangle . If the centroid of this triangle is origin then find ( x , y)

Text Solution

Verified by Experts

The correct Answer is:
`:.` ( x , y) = ( - 5 , - 1)
Promotional Banner

Topper's Solved these Questions

  • COORDINATE GEOMETRY

    VGS PUBLICATION-BRILLIANT|Exercise Think & discuss|22 Videos
  • COORDINATE GEOMETRY

    VGS PUBLICATION-BRILLIANT|Exercise Exercise 7 . 1|20 Videos
  • COORDINATE GEOMETRY

    VGS PUBLICATION-BRILLIANT|Exercise Do these|30 Videos
  • APPLICATIONS OF TRIGONOMETRY

    VGS PUBLICATION-BRILLIANT|Exercise EXERCISE|154 Videos
  • COORDINATE GEOMETRY (MULTIPLE CHOICE QUESTION)

    VGS PUBLICATION-BRILLIANT|Exercise COORDINATE GEOMETRY(MULTIPLE CHOICE QUESTION)|30 Videos

Similar Questions

Explore conceptually related problems

If z_1,z_2,z_3 are the vertices of a triangle then its centroid is

If (a,b) , (b,c) and (c,a) are the vertices of a triangle and the centroid of triangle is origin, then a^3+b^3+c^3=

Let A(2, -3) and B(-2, 1) be vertices of a triangle ABC. If the centroid of this triangle moves on the line 2x+3y=1 , then the locus of the vertex C is the line

Let A(2, -3),B(-2, 1) be vertices of a triangle ABC. If the centroid of this triangle moves on the line 2x+3y=1 , then locus of the vertex 'C' is the line

Two vertices of a triangle are (5, -1) and (-2, 3). If the centroid of the triangle is the origin, then the third vertex is

A (4,8), B(-2,6) are two vertices of a triangle ABC. Find the coordinates of C if the centroid of the triangle is (2,7).

Two vertices of a triangle are (5,-1) and (-2,3). If the orthocentre of the triangle is the origin, find the third vertex.

Two vertices of a triangle are (3 , 5) and ( - 4 , -5) . If the centroid of the triangle is (4 , 3), find the third vertex.

The slopes of sides of a triangle are 1,-2,3. If the orhtocentre of the triangle is the origin O, then the locus of its centroid is y/x =

2x^(2)-5xy+2y^(2)=0 represents two sides of a triangle whose centroid is (2, 3) then area of triangle is