Collinear Points
Trending Questions
The value of p for which the points (–1, 3), (2, p), (5, –1) are collinear is ____.
6
1
4
8
Find the relation between and if the points and are collinear.
If the points A(1, 2), B(0, 0) and C(a, b) are collinear, then which of the following is correct
a = b
a = 2b
2a = b
a = –b
If the points A(1, 2), B(0, 0), and C(a, b) are collinear, then which of the following is correct?
a = b
a = 2b
2a = b
a = –b
(8, 1), (k, −4), (2, −5)
- 4
- 3
- 5
Find the values of k, if the points A(k+1, 2k), B(3k, 2k+3) and C(5k-1, 5k) are collinear.
k = 2, 12
k = 3, 13
k = 4, 14
k = 5, 15
- 4, 8
- 0, 4
- 4, −8
- 0, 8
Find the values of k, if the points A(k+1, 2k), B(3k, 2k+3) and C(5k-1, 5k) are collinear.
k = 2, 12
k = 3, 13
k = 5, 15
k = 4, 14
The value of m, if the points (5, 1) (-2, -3), and (8, 2m) are collinear is:
1514
1914
1915
1917
- a line
- a quadrilateral
- a circle
- a triangle
Find the value of m, if the points (5, 1) (-2, -3) and (8, 2m) are collinear.
If the points A(1, 2), B(0, 0), and C(a, b) are collinear, then which of the following is correct?
a = b
2a = b
a = –b
a = 2b
For what value of k are the points A(k, 2 – 2k) , B(–k + 1, 2k) and C(–4 – k, 6 – 2k) are collinear ? [4 MARKS]
- True
- False
For what value of 'k' are the following points (7, -2), (5, 1), (3, k) collinear ?
2
5
4
6
Find the values of k, if the points A(k+1, 2k), B(3k, 2k+3) and C(5k-1, 5k) are collinear.
k = 5, 15
k = 2, 12
k = 3, 13
k = 4, 14
If the points A(1, 2), B(0, 0) and C(a, b) are collinear, then
(A) a = b
(B) a = 2b
(C) 2a = b
(D) a = –b
The points A(3, 1), B(12, -2) and C(0, 2) cannot be vertices of a triangle.
- 3
- 4
- 5
- max{e(v):vϵ V}
(where e(v) is eccentricity of vertex, v is a vertex and V is the vertex set) - max{d(u, v):u.vϵV}
(where d(u, v) is the distance between two vertices U and V) - Both 1 and 2
- None of these
The points A(3, 1), B(12, -2) and C(0, 2) cannot be vertices of a triangle.
For what value of k are the points A(k, 2 – 2k) , B(–k + 1, 2k) and C(–4 – k, 6 – 2k) are collinear ? [4 MARKS]