Determinants Te...

Value of p for which the points (-5, 1), (1, p) and (4, -2) are collinear is

If the points (-2, -5), (2, -2) and (8, a) are collinear then value of a will be:

If the points $$A(1, 2) ,\ O (0, 0)$$ and $$C (a, b)$$ are collinear then 

The points (-a ,-b), (0, 0) (a, b) and $$\displaystyle (a^{2},ab)$$ are

The points (-a, -b), (0, 0), (a, b) and ($$\displaystyle a^{2}$$, ab) are

The points (0, 8/3), (1, 3) and (82, 30) are the vertices of :

If the points $$(k, 2k),\ ( 3k, 3k)$$ and $$(3, 1)$$ are collinear then the value of $$k$$ is 

The points (-a, -b), (0, 0), (a, b) and (a$$^2$$, ab) are

Find the value of P for which the points A(-1, 3), B(2, P) and C(5, -1) are collinear :

If the points $$(5, 1),\  (1, p)\  \& \  (4, 2)$$ are collinear then the value of p will be