If the points whose position vectors are -2i + 3j + 5k, i + 2j + 3k, `lambda i` - k are collinear, then `lambda` =

If the points whose position vectors are 2i + j + k, 6i - j + 2k and 14i - 5j + pk are collinear then the value of p is

The three points whose position vectors are i + 2j + 3k, 3i + 4j + 7k and -3i - 2j - 5k

The points whose position vectors are 2i + 3j + 4k, 3i + 4j + 2k and 4i + 2j + 3k are the vertices of

If i-2j, 3j+k and lambda i + 3j are coplanar then lambda =

If the points whose position vectors are 3i-2j-k,2i+3j-4k,-i+j+2k and 4i+5j+lambda k lie on a plane then lambda is equal to (A)-(146)/(17) (B) (146)/(17) (C) -(17)/(146) (D) (17)/(146)

If the three vectors 2i - j + k, I + 2j - 3k and 3i + lambda j + 5k are coplanar then lambda =

The three points whose position vectors are i+2j+3k, 3i+4j+7k, and -3i-2j-5k

If I - 2j, 3j + k and lambda I + 3j are coplanar. Then lambda =

Show that the points whose position vectors are 5hat i+5hat k,2hat i+hat j+3hat k and -4hat i+3hat j-hat k are collinear