In this article, we will look at different types of vectors like zero, unit, coinitial, collinear, equal and negative vectors. Further, we will solve some examples to get a better understanding.

Collinear points are points that lie on the same line. The word 'collinear' breaks down into the prefix 'co-' and the word 'linear.' 'Co-' indicates togetherness, as in coworker or cooperate. 'Linear' refers to a …

Two vectors are collinear if they are parallel to the same line, irrespective of their magnitude and direction.

In the given figure , the common tangents AB and CD to two circles with centres O and O' intersect at E . Prove that the point O , E and O' are collinear .

Determine, by distance formula, whether the points (- 6, - 2), (2,3 and (10,8) are collinear. View Solution

¯a and ¯b are non collinear vectors. If ¯c = (x−2)¯a +¯b and ¯d = (2x+1)¯a −¯b are collinear vectors, then find the value of x.

Let a,b and c be three non-zero vectors, no two of which are collinear. If the vector a+2b is collinear with c, and b +3c is collinear with a, then a+2b+6c is equal to

Click here👆to get an answer to your question ️ using section formula prove that the three points 4610246 and 1402 are collinear

Using the vector equation of the straight line passing through two points, prove that the points whose vectors are a,b and (3a−2b) are collinear.

Click here:point_up_2:to get an answer to your question :writing_hand:show that the points 11 52 and 95 are collinear