Home
Class 11
MATHS
Using the vector equation of the straigh...

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

Text Solution

Verified by Experts

The correct Answer is:
`-2`
Promotional Banner

Topper's Solved these Questions

  • ADDITION OF VECTORS

    VIKRAM PUBLICATION ( ANDHRA PUBLICATION)|Exercise Exercise - 4 (a) |25 Videos
  • ADDITION OF VECTORS

    VIKRAM PUBLICATION ( ANDHRA PUBLICATION)|Exercise Exercise - 4 (b) |11 Videos
  • APPLICATION OF DERIVATIVES

    VIKRAM PUBLICATION ( ANDHRA PUBLICATION)|Exercise Exercise-10(h)|35 Videos

Similar Questions

Explore conceptually related problems

If the points with position vectors 60bar(i)+3bar(j), 40bar(i)-8bar(j), abar(i)-52bar(j) are collinear then a =

Find the Cartesian equation of the plane passing through the points with position vectors bar(i), bar(j) and bar(k) .

The position vector of a point lying on the line joining the points whose position vectors are bar(i)+bar(j)-bar(k) and bar(i)-bar(j)+bar(k) is

Find the vector equation of the line passing through the point 2bar(i)+3bar(j)+bar(k) and parallel to the vector 4bar(i)-2bar(j)+3bar(k)

The vector equation of the plane passing through the origin and the point 4bar(j) and 2bar(j)+bar(k) is

Find the vector equation of the plane passing through the point bar(i)+bar(j)+bar(k) and parallel to the vectors 2bar(i)+3bar(j)+4bar(k), bar(i)-2bar(j)+3bar(k) .

Find the vectore equation of the line passing through the point 2bar(i)+bar(j)+3bar(k) parallel to vector 4bar(i)-2bar(j)+3bar(k) .

The vector equation of the plane passing through the point 2bar(i)+2bar(j)-3bar(k) and parallel to the vectors 3bar(i)+3bar(j)-5bar(k), bar(i)+2bar(j)+bar(k) is

The cartesian equation of the line passing through the point (2, -1, 4) and parallel to the vector bar(i)+bar(j)-2bar(k) is