[" What that the points "(1,1,1)" and "(-3,0,1)" are equidistant frope the plane "],[bar(r),(3i+4bar(j)-12bar(k))+13=0]

The points (1,1,p) and (-3,0,1) are equidistant from the plane bar(r)*(3bar(i)+4bar(j)-12bar(k))+13=0 ,then the value of p(p!=1) is

If the points (1,1,p) and (3,0,1) be equidistant from the plane vec r*(3hat i+4hat j-12hat k)+13=0, then find the value of p.

Find the Cartesian equation of the plane passing through the point (-2,1,3) and perpendicular to the vector 3bar(i) + bar(j) + 5bar(k) .

Measure of angle between the planes bar(r ).(3i+j-k)=1 and barr.(i+4j-2k)=2 is

Find the distance of a point (2,5,-3) form plane bar(r ).(6bar(i) - 3bar(j) + 2bar(k)) = 4 .

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

Find the equation of the line passing through the point 2bar(i)+3bar(j)-4bar(k) and parallel to the vector 6bar(i)+3bar(j)-2bar(k) in cartesian form.

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) .