Centroid Formula
Trending Questions
Find the centroid of a triangle, whose vertices are and .
- (173, 193)
- (113, 193)
- (193, 223)
- (223, 223)
The two opposite vertices of a square are and . Find the coordinates of the other two vertices.
- (4 , -3)
- (-6 , 3)
- (3 , -2)
- (6 , -2)
A(2, 4) and B(8, 12) are two ends of a line segment. Find the point which divides AB internally in the ratio 1:3.
(3.75, 5)
(3, 6.5)
(3.5, 6)
(3, 6)
The orthocentre of the triangle with vertices
(2, √3−12), (12, −12)and(2, −12) is
(2, −12)
(54, √3−24)
(12, −12)
(32, √3−36)
- x2+y2−2x−2y=0
- x2+y2−2x+2y=0
- x2+y2+2x−2y=0
- x2+y2+2x−2y−1=0
- (12, 23)
- (13, 23)
- (23, 1)
- none of these
(−1, 3), (6, −3) and (−3, 6)
- (-1, 7)
- (-1, -7)
- (-2, -7)
- (1, 7)
- 130
- 120
- 140
- 150
- h = 5 and k = -7
- h = 18 and k = -7
- h = -7 and k = 18
- h = 7 and k = 18
If (-2, 3), (4, -3) and (4, 5) are the mid-points of the sides of a triangle, find the coordinates of its centroid.
- 9xy=ab
- xy=9ab
- x2−9y2=a2−b2
- x2−y2=19(a2−b2)
If two vertices of a triangle are (6, 4), (2, 6) and its centroid is (4, 6), then the third vertex is
(4, 8)
(0, 0)
(8, 4)
(6, 4)
The points A(x1, y1), B(x2, y2) and C(x3, y3) are the vertices of Δ ABC. What are the coordinates of the centroid of the triangle ABC?
If A(4, -3), B(3, -2) and C(2, 8) are the vertices of a triangle, then its centroid will be
(-3, 3)
(3, 3)
(3, 1)
(1, 3)
- 10 units
- 15 units
- 30 units
- 20 units
- Less
- Equal
- More
- Less than or more than
The centroid of a triangle whose vertices are (3, 0), (7, 0) and (8, 6) is
(6, 2)
(4, 3)
(0, 0)
(2, 6)
The points (6, 6), (0, 6) and (6, 0) are the vertices of a right triangle as shown in the figure. Find the distance between its centroid and D (point of median of AB).
√6 units
√3 units
√2units
√5units
What will be the centroid of a triangle whose vertices are (2, 4), (6, 4) and (2, 0)?
- 83, 53
- 72, 52
- 103, 83
- 43, 23
- (3x+1)2+9y2=a2+b2
- (3x−1)2+9y2=a2−b2
- (3x−1)2+9y2=a2+b2
- (3x+1)2+9y2=a2−b2
- 2x+3y=9
- 2x−3y=7
- 3x+2y=5
- 3x−2y=3